Name / Code | Code Analysis | Summary / Formulae | Content / Explanation | Example / Remarks |
Specific Terms & Definitions: STD | 1.Specific Terms: Positive & Negative, Five Spirits, Ten Stems, Twelve Roots, Numer, Numerology, Twelve Positions, Four Seasons, Stems Synthesize, Stems Produce, Stems Restrain, Stems Diminish, Roots Synthesize, Roots Impact, Roots Damage, Roots Harm, Roots Concur, Roots Combine, Joint of Month, Midjoint of Month, Joint of Year, Time Code. 2.Mathematical Virtual Foci: Soul, Body, Nature, Countenance, Fortune, Bounds. 3.Wonderful Gravitational Wave / Invisible Particle: Fate Particle, Timeon, Time Gene, Chzon, Millenon, Centuryon, Decadeon, Yearon, Monthon, Dayon, Houron, Minuteon, Secondon, Tinyon. 4.Fortune: Fortune Code, Fortune Origin, Fortune Co-ordinates, Year Formula, Decade Bounds/Large Bounds, Year Bounds/Small Bounds, Month Bounds, Day Bounds, 2-Hour Bounds, 10-Minute Bounds, 50-Second, 4.17-Second (actually 25/6 seconds) Bounds. 5.Destiny: Destiny Characteristics, Destiny Characteristics Track, Zone, Adjacent Zones, Opposite Zones, Symmetric Zones, Concurrent Zones, Combined Zones, Sex Code, Decade Fortune Revolution Mode, Small Fortune Spin Mode, Numerological Small Fortune Spin Mode, Life Code. 6.Functions: Conditional function `&C[ ]', Remainder function `R[m/n]', Integer function `I[n]', Approximated integer function `A[n]', Special Modulated function `x=(Mod 5)', Modulated function `x=(Mod 1)', Modulated function `x=(Mod 2)', Modulated function `x=(Mod 5)', Modulated function `Z=(Mod 12)', Modulated function `x=(Mod 60)', Modulated function `x=(Mod 600)' & Modulated function `x=(Mod 720)'. | 1.Positive & Negative, 2.Five Spirits, 3.Ten Stems, 4.Twelve Roots, 5.Numer, 6.Numerology, 7.Twelve Positions, 8.Four Seasons, 9.Stems Synthesize, 10.Stems Produce, 11.Stems Restrain, 12.Stems Diminish, 13.Roots Synthesize, 14.Roots Impact, 15.Roots Damage, 16.Roots Harm, 17.Roots Concur, 18.Roots Combine, 19.Joint of Month, 20.Midjoint of Month, 21.Joint of Year, 22.Time Code, 23.Soul, 24.Body, 25.Nature, 26.Countenance, 27.Fortune, 28.Bounds, 29.Fate Particle, 30.Timeon, 31.Time Gene, 32.Chzon, 33.Millenon, 34.Centuryon, 35.Decadeon, 36.Yearon, 37.Monthon, 38.Dayon, 39.Houron, 40.Minuteon, 41.Secondon, 42.Tinyon, 43.Fortune Code, 44.Fortune Origin, 45.Fortune Co-ordinates, 46.Year Formula, 47.Destiny Characteristics, 48.Destiny Characteristics Track, 49.Zone, 50.Adjacent Zones, 51.Opposite Zones, 52.Symmetric Zones, 53.Concurrent Zones, 54.Combined Zones, 55.Sex Code, 56.Decade Fortune Revolution Mode, 57.Small Fortune Spin Mode, 58.Numerological Small Fortune Spin Mode, 59.Life Code. 60.Function | The destiny of human beings is greatly affected by the sun and the moon. If two persons who have same `Time Codes' (including year, month, day & time) in Gregorian calendar as well as lunar month and day, the destiny of them is similar. In general, there are 3,110,400 basic types of essences of human. The appearance and fate of people in each type are alike. But, there are altogether 13,436,928,000,000 varieties of appearance and fate of people in the world. If the `Life Code' of father and the `Life Code' of mother are also taken in consideration, the number of varieties is infinite. This means that no two individuals, including appearances and destiny, are identical in the world. | |
Life Code Formula: LC | A complete Life Code (LC) of a person is composed of the life codes of father, mother and oneself. Since the life codes of father and mother also contain the life codes of their father, mother, and children, the life codes pass on from generation to generation. Therefore, the destiny of the family is mutually drawn. When Adam and Eve ate the fruit of the tree of `Knowledge of Good and Evil', violating the command of God and committing a death sin, the `Sin Tag' has been based on `Time' since then. The `Sin Tag' passes down from generation to generation in the life codes of human beings due to time changes. The life code of human beings is analogous to the DNA in the genes. So, I called it `Time Genetics' because it pass down from generation to generation only varies with time. When Adam and Eve ate the fruit of the tree of `Knowledge of Good and Evil', the molecules in the fruit destroyed the precise replication mechanism of DNA genes. They caused genetic mutations in human body. This is the original sin label of human beings. The `Sin Tag' only inherited in DNA genes of males because the genetic mutations are hidden in Y chromosome. Females do not have the original sin label because females do not have Y chromosome. The standard general expression of the Life Code (LC) of a person is `LC=[FLC,MLC,SLC]', where `FLC' is the life code of father, `MLC' is the life code of mother and `SLC' is the life code of oneself. The expression of the life code of a person consists of strings as well as symbols. They are connected by commas. The life code of father is: FLC=m+z+s+x+y-SC(ES)+YC+MC+DC+HC. The life code of mother is: MLC=m+z+s+x+y-SC(ES)+YC+MC+DC+HC. The life code of oneself is: SLC=m+z+s+x+y-SC(ES)+YC+MC+DC+HC. The life code of male is: LC=[FLC, MLC, m+z+s+x+y-m(ES)+YC+MC+DC+HC]. The life code of female is: LC=[FLC, MLC, m+z+s+x+y-f(ES)+YC+MC+DC+HC]. Since the standard expression of the life code of a person is very long, the life code of father (FLC) and the life code of mother (MLC), the Year Code (YC), Month Code (MC), Day Code (DC) and Hour Code (HC) can be omitted if precise calculation is not considered. Only the life code of oneself (SLC) is used. Then, the life code of oneself (SLC) can be regarded as `LC=SLC'. That is, `LC' is simplified to LC=m+z+s+x+y-SC(ES). In theory, if the life codes of two independent individuals are exactly the same, not only will the two people have similar appearances, also their destiny must be the same. In fact, except for conjoined twins born with the same ovule, which should be regarded as a single individual, there must be no person in the world with exactly the same appearance and destiny, because the paternal and matrilineal life codes of two people from different families must be different. For example, the life code LC=m9z6s1x6y3-m3G6DbJ7A2: m is `Thought', which is an intangible thing. Ziwei Doushu calls it `Soul'. `m9' is the location code of `Thought', which is in `Zone 9'. The meaning of number 9 of the district is a 12-base number. `a' is equal to 10 in decimal and `b' is equal to 11 in decimal. `z' is the classification of the destiny of human beings, which is regarded as the fingerprint of `Destiny Characteristics' (Chz). It is more common using `z' as the simplified representation of `Chz' in life codes. There are 12 categories of `Destiny Characteristics' (Chz) of human beings. They are from 0 to b on 12-base numbers. According to ancient Chinese astrology, `z' is the Zodiacs where Chzon, the lord of stars, is located. There are 288 faces, body shapes and destinies for men, and also 288 faces, body shapes and destinies for women. Thus, human beings have a total of 576 different faces, body shapes and destinies. Hence, some people are similar, but two independent human individuals are by no means the same, because the position of the stars (celestial phenomena) never repeats. `z6' means it belongs to the sixth category of the destiny of people. That is, the `Destiny Characteristics' (Chz) is 6. `s' is `Body'. It is same as human body, which is a tangible thing. Ziwei Doushu also calls it `Body'. `s1' is the location of the `Body'. It means it is in `Zone 1'. `x' is `Spirit'. It is the source of energy and it is an intangible thing. Ziwei Doushu calls it `Soulmaster'. In the future, God will use the life code (file) stored in the human soul to restore the body of human beings. This process is called resurrection. The body after resurrection is an immortal body, which can pass through walls without being restricted by three-dimensional space. `x6' is the location of the `Spirit'. It means that it is in `Zone 6'. `y' is `Soul', which is an intangible thing. Ziwei Doushu calls it `Bodymaster'. It is the place where God stores the life code (file) of human life. `y3' is the location of soul and its zone number is 3. This means that it is in `Zone 3'. `-' is a connection symbol. `SC' is the `Sex Code' of human beings. The sex code of male at birth is `M'. The sex code of female at birth is `F'. The value is usually set as `m=0' and `f=1'. The sex code of hermaphrodite at birth is `H', and the person who was born with neutral sex or genderless is `N'. Transsexuals should be coded according to their gender at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. So, hermaphrodite or genderless people should be calculated with both male and female codes, whichever is more accurate. `m3' means the vision of the person is in the `Environment Sector' (ES) of zone number 3. That is, the `Environment Sector' (ES) of the person is in `Zone 3'. This is what the person sees with naked eyes and what can encounter in the surroundings. | `YC' is the `Year Code' of the Gregorian calendar when a person was born after the `Joint of Year'. The `Stem' (U) of `Year Code' is arranged in alphabetical orders of English capital letters, 1 is A, 2 is B, 3 is C, 4 is D, 5 is E , 6 is F, 7 is G, 8 is H, 9 is I and 10 is J. The `Year Code' of `G6' means the `Stem' (U) of year is `G' and the `Root' (Z) of year is 6. This means the `Centroid' of the year is in `Zone 6'. The `Root' (Z) of year is a 12-base number, counting from 0 to b. `MC' is the `Month Code' of the Gregorian calendar when a person was born after the `Joint of Month'. The `Stem' (U) of `Month Code' is arranged in alphabetical orders of English capital letters, 1 is A, 2 is B, 3 is C, 4 is D, 5 is E , 6 is F, 7 is G, 8 is H, 9 is I and 10 is J. The `Month Code' of `Db' means the `Stem' (U) of month is `D' and the `Root' (Z) of month is b. This means the `Centroid' of the month is in `Zone b' or `Zone 11' in decimal. The `Root' (Z) of month is a 12-base number, counting from 0 to b. `DC' is the `Day Code' of the Gregorian calendar when a person was born, beginning from mid-night at the meridian of the place of birth. The `Stem' (U) of `Day Code' is arranged in alphabetical orders of English capital letters, 1 is A, 2 is B, 3 is C, 4 is D, 5 is E , 6 is F, 7 is G, 8 is H, 9 is I and 10 is J. The `Day Code' of `J7' means the `Stem' (U) of day is `J' and the `Root' (Z) of day is 7. This means the `Centroid' of the day is in `Zone 7'. The `Root' (Z) of day is a 12-base number, counting from 0 to b. `HC' is the `Hour Code' of the Gregorian calendar when a person was born at the meridian of the place of birth. The `Stem' (U) of `Hour Code' is arranged in alphabetical orders of English capital letters, 1 is A, 2 is B, 3 is C, 4 is D, 5 is E , 6 is F, 7 is G, 8 is H, 9 is I and 10 is J. The `Hour Code' of `A2' means the `Stem' (U) of a couple of hours is `A' and the `Root' (Z) of a couple of hours is 2. This means the `Centroid' of the couple of hours is in `Zone 2'. The `Root' (Z) of a couple of hours is a 12-base number, counting from 0 to b. Note that the `Real Time' at the meridian of a place is usually not equal to the time of the time zone, unless the longitude of the place happens to be the same as the time zone. In addition to using English capital letters and numbers, `Time Code' can also use only two numerals to represent the order of combination of Stems (U) and Roots (Z). `01' is `A0', `02' is `B1', `03' is `C2', `04' is `D3', `05' is `E4', `06' is `F5', `07' is `G6', `08' is `H7', `09' is `I8', `10' is `J9', `11' is `Aa' or `A10' in decimal, `12' is `Bb' or `B11' in decimal, `13' is `C0', `14' is `D1', ..., `59' is `Ia' or `I10' in decimal, `60' is `Jb' or `J11' in decimal. For example: YC=07 is YC=G6, and the `Year Code' is `07' or `G6'. | If the `Thought' (m) of father is in `Zone 9' (m=9), the `Destiny Characteristics' (Chz) is z=7, the `Body' (s) is in `Zone 9' (s=9), the `Spirit' (x) is in `Zone 4' (x=4), the `Soul' (y) is in `Zone a' (y=a), the `Enviroment Sector' (ES) is in `Zone 3', the `Year Code' is YC=29, the `Month Code' is MC=46, the `Day Code' is DC=22, the `Hour Code' is HC=13, according to the father's `Life Code' formula `FLC=m+z+s+x+y-m(ES)+YC+MC+DC+HC', FLC=m9z7s9x4ya-m(3)29462213. If the `Thought' (m) of mother is in `Zone 8' (m=8), the `Destiny Characteristics' (Chz) is z=1, the `Body' (s) is in `Zone 8' (s=8), the `Spirit' (x) is in `Zone 5' (x=5), the `Soul' (y) is in `Zone 0' (y=0), the `Enviroment Sector' (ES) is in `Zone 2', the `Year Code' is YC=36, the `Month Code' is MC=09, the `Day Code' is DC=03, the `Hour Code' is HC=25, according to the mother's `Life Code' formula `MLC=m+z+s+x+y-f(ES)+YC+MC+DC+HC', MLC=m8z1s8x5y0-f(2)36090325. If the `Thought' (m) of oneself is in `Zone b' (m=b) or `Zone 11' in decimal, the `Destiny Characteristics' (z) is z=a, the `Body' (s) is in `Zone 1' (s=1), the `Spirit' (x) is in `Zone 9' (x=9), the `Soul' (y) is in `Zone 5' (y=5), the `Enviroment Sector' (ES) is in `Zone 5', the `Year Code' is YC=04, the `Month Code' is MC=43, the `Day Code' is DC=38, the `Hour Code' is HC=32, according to the `Life Code' formula of oneself, LC=[m9z7s9x4ya-m(3)29462213, m8z1s8x5y0-f(2)36090325, mbzas1x9y5-f(5)04433832]. The simplified form is LC=mbzas1x9y5-f5. In this case, the small brackets in `f(5)' can be omitted. | |
Destiny Theorem: DT | S=X or FB=X | `S' is the zone which marks the position of `Soul'. `FB' is the zone of `Fortune Bounds'. `X' is the zone which marks the position of `Fate Particles' evoking an `Event' in a `Bounds'. The specific term of `Fate Particle' is `Timeon'. It can be regarded as an invisible particle or a particular wave of gravitational force that can enlighten thinkings and determine the ultimate behaviour of human beings. The `Event' appears as a consequence of ideas and behaviours. This is known as `Destiny'. That is, `Fate Particles' evoke `Events'. | If X=5 then S=5 or FB=5. | |
Soul Formula: S | In the real world, `Soul' is `Mind' or `Thinking'. `Soul' has shape but without mass. It is regarded as electromagnetic pulses in the brain of a person. In `Time Genetics', `Soul' is an abstract term. It can be regarded as the stamina of one's `Spirit', `Idea' or `Intension'. In `Time Genetics', `Soul' is an invisible `Virtual Focus'. All the things that happened in the world are defined as `Events' and all the `Events' that related to this `Virtual Focus' (Soul) of a person mathematically is called one's `Destiny'. The Soul (S) Formula is S=m-A[h/2] (Mod 12). | `S' is the zone which marks the position of `Soul'. `m' is the solar month of birth of a person. If the birthday and time of a person is before `Joint of Month', it is regarded as previous month. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S=(Mod 12)' is a modulated function such that if S>11 then `S' becomes `S-12' and if S<0 then `S' becomes `S+12'. Thus, the value range of `S=(Mod 12)' is from 0 to 11. | If m=10 and h=23:45 then S=10-A[(23+45/60)/2] (Mod 12). S=10-A[23.75/2] (Mod 12). S=10-12 (Mod 12). S= -2 (Mod 12). S= -2+12. S=10. | |
Body Formula: B | In the real world, `Body' is `Flesh' and `Bone'. It has shape and mass. Limbs, trunk and organs are major parts of the body of a person. Although the human body is an entity, its microscopic structure is actually loose like cotton. All matter is composed of atoms. The mass of the nucleus and electrons is extremely small but the space for electrons to travel is relatively large. So, the space occupied by atoms combined with molecules is as loose as cotton. In `Time Genetics', `Body' is an abstract term. It can be regarded as the `Biological Life' of a person. In `Time Genetics', `Body' is an invisible `Virtual Focus'. All the things that happened in the world are defined as `Events' and all the `Events' that related to this `Virtual Focus' (Body) of a person mathematically is called one's `Destiny'. The Body (B) Formula is B=m+A[h/2] (Mod 12). | `B' is the zone which marks the position of `Body'. `m' is the solar month of birth of a person. If the birthday and time of a person is before `Joint of Month', it is regarded as previous month. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `B=(Mod 12)' is a modulated function such that if B>11 then `B' becomes `B-12' and if B<0 then `B' becomes `B+12'. Thus, the value range of `B=(Mod 12)' is from 0 to 11. | If m=7 and h=11:12 thenB=7+A[(11+12/60)/2] (Mod 12). B=7+A[11.2/2] (Mod 12). B=7+6 (Mod 12). B=13 (Mod 12). B=13-12. B=1. | |
Category Formula: Cat | The Category Formula is: Cat=S+n (Mod 12). `n' is any integer between 0 and 11. `S' is the zone of Soul. The `Soul Sector' is equal to `Soul', S=m-A[h/2] (Mod 12). `m' is the month of birth of a person in Gregorian calendar after `Joint of Month'. If the time of birth of a person is before `Joint of Month', it is regarded as previous month. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S=(Mod 12)' is a modulated function such that if S>11 then `S' becomes `S-12' and if S<0 then `S' becomes `S+12'. Thus, the value range of `S=(Mod 12)' is from 0 to 11. The `Body Sector' is equal to `Body', B=m+A[h/2] (Mod 12). `Parents Sector' is PS=S+1 (Mod 12) or PS=1+m-A[h/2] (Mod 12). `Behaviour Sector' is BS=S+2 (Mod 12) or BS=2+m-A[h/2] (Mod 12). `Family Sector' is FS=S+3 (Mod 12) or FS=3+m-A[h/2] (Mod 12). `Work Sector' is WS=S+4 (Mod 12) or WS=4+m-A[h/2] (Mod 12). `Servant Sector' is SS=S+5 (Mod 12) or SS=5+m-A[h/2] (Mod 12). `Environment Sector' is ES=S+6 (Mod 12) or ES=6+m-A[h/2] (Mod 12) . `Health Sector' is HS=S+7 (Mod 12) or HS=7+m-A[h/2] (Mod 12). `Money Sector' is MS=S+8 (Mod 12) or MS=8+m-A[h/2] (Mod 12). `Descendants Sector' is DS=S+9 (Mod 12) or DS=9+m-A[h/2] (Mod 12). `Spouse Sector' is SS=S+10 (Mod 12) or SS=10+m-A[h/2] (Mod 12). `Siblings Sector' is SS=S+11 (Mod 12) or SS=11+m-A[h/2] (Mod 12). | There are 13 sectors in the fate catagory of a person. `S' is the zone which marks the location of `Soul' of a person. The `Soul Sector' in the `Category' is same as the value of `Soul' (S) of a person. `B' is the zone which marks the location of `Body' of a person. The `Body Sector' in the `Category' is same as the value of `Body' (B) of a person. `PS' represents the zone of `Parents Sector'. `BS' represents the zone of `Behaviour Sector'. `FS' represents the zone of `Family Sector'. `WS' represents the zone of `Work Sector'. `SS' represents the zone of `Servant Sector'. `ES' represents the zone of `Environment Sector'. `HS' represents the zone of `Health Sector'. `MS' represents the zone of `Money Sector'. `DS' represents the zone of `Descendants Sector', especially for sons & daughters. `SS' represents the zone of `Spouse Sector'. `SS' represents the zone of `Siblings Sector'. `Cat=(Mod 12)' is a modulated function such that if Cat>11 then `Cat' becomes `Cat-12' and if Cat<0 then `Cat' becomes `Cat+12'. Thus, the value range of `Cat=(Mod 12)' is from 0 to 11. | If m=5 and h=15:33, S=m-A[h/2] (Mod 12) and B=m+A[h/2] (Mod 12), apply the `Category' Formula. Soul S=m-A[h/2] (Mod 12). Body B=m+A[h/2] (Mod 12). Parents Sector PS=S+1 (Mod 12). Behaviour Sector BS=S+2 (Mod 12). Family Sector FS=S+3 (Mod 12). Work Sector WS=S+4 (Mod 12). Servant Sector SS=S+5 (Mod 12). Environment Sector ES=S+6 (Mod 12). Health Sector HS=S+7 (Mod 12). Money Sector MS=S+8 (Mod 12). Descendants Sector DS=S+9 (Mod 12). Spouse SS=S+10 (Mod 12). Siblings Sectors SS=S+11 (Mod 12). S=5-A[(15+33/60)/2] (Mod 12). S=5-A[7.665] (Mod 12). S=5-8 (Mod 12). S= -3 (Mod 12). S=12-3. S=9. The `Soul Sector' is S=9. B=5+A[(15+33/60)/2] (Mod 12). B=5+A[7.665] (Mod 12). B=5+8 (Mod 12). B=13 (Mod 12). B=13-12. B=1. The `Body Sector' is B=1. For `Parents Sector', PS=9+1 (Mod 12). PS=10 (Mod 12). PS=10. For `Behaviour Sector', BS=9+2 (Mod 12). BS=11 (Mod 12). BS=11. For `Family Sector', FS=9+3 (Mod 12). FS=12 (Mod 12). FS=12-12. FS=0. For `Work Sector', WS=9+4 (Mod 12). WS=13 (Mod 12). WS=13-12. WS=1. For `Servant Sector', SS=9+5 (Mod 12). SS=14 (Mod 12). SS=14-12. SS=2. For `Environment Sector', ES=9+6 (Mod 12). ES=15 (Mod 12). ES=15-12. ES=3. For `Health Sector', HS=9+7 (Mod 12). HS=16 (Mod 12). HS=16-12. HS=4. For `Money Sector', MS=9+8 (Mod 12). MS=17 (Mod 12). MS=17-12. MS=5. For `Descendants Sector', DS=9+9 (Mod 12). DS=18 (Mod 12). DS=18-12. DS=6. For `Spouse Sector', SS=9+10 (Mod 12). SS=19 (Mod 12). SS=19-12. SS=7. For `Siblings Sector', SS=9+11 (Mod 12). SS=20 (Mod 12). SS=20-12. SS=8. | |
Nature Formula: Na | In `Time Genetics', fate is a comprehensive term. It can represent the whole of the person's spirit, thought, soul, and body, or only one of the spirit, thought, soul, and body, such as usually `Soul' is used to represent fate. `Nature' is an abstract term in `Time Genetics'. It can be regarded as the stamina of one's `Character', `Thought' and `Behaviour'. In `Time Genetics', `Nature' is an invisible `Virtual Focus'. In general, the `Nature' of a person affects one's `Thought' and `Behaviour' throughout his life. The `Virtual Focus' (Nature) will move in the space as time changes. Occasionly, the track of it coincides with a particular `Timeon' and this `Timeon' affects one's `Nature' severely throughout his life. Hence, the main characteristics of one's `Nature' can be represented by the disposition of this `Timeon'. Since, as time passing by, there are various `Timeons' moving in and out of a zone, one's `Nature' is also affected by these wandering `Timeons'. One's `Thought' and `Behaviour' always changes aganist time. Actually, based on the `Theory of `Time Genetics', no two individuals can have absolutely identical `Nature' in the world. In the astrology of Chinese `Ziwei Doushu', `Nature' is labelled as `Soulmaster' (SM). The conventional symbol used to denote `Soulmaster' is `SM'. `Soulmaster' (SM) is the `Spirit' of a person. The Nature Formula is: Na=SM=Chzon / Yearon / Houron &C[y,m,d,h]. | The Nature Formula is: Na=SM=Chzon / Yearon / Houron &C[y,m,d,h]. If Na=Chzon, the zone is equal to `Lm', `Ku', `Tm', `Mo' or `Pr'. These are `Chzons'. `Chzons' are `Timeons' related to `Destiny Characteristics' (Chz). The variables of `Chz' are the Gregorian year (y), the Gregorian month (m), the number of lunar days (d) and the time (h) reckoning on a 24-hour base. `Lm', `Ku', `Tm', `Mo' and `Pr' are all `Chzon'. The location of the `Zone' (Z) of `Chz' must be calculated first then the value of `Chz' can be used to substitute in the formula to find the location of the `Zone' (Z) of `Lm', `Ku', `Tm', `Mo' or `Pr'. If Na=Yearon, the zone is equal to `Luk'. `Luk' is a `Yearon'. `Yearon' is a `Timeon' related to year (y). If Na=Houron, the zone is equal to `Kk'. `Kk' is an `Houron'. `Houron' is a `Timeon' related to a `Couple Hours'. That is, two hours are regarded as a whole lot of time. The Soulmaster Formula is: SM=Chzon/Yearon/Houron {S=mA[h/2] (Mod 12))&C[S=0:Tm, S=1:Ku, S=2: Luk, S=3:Kk, S=4:Lm, S=5:Mo, S=6:Pr, S=7:Mo, S=8:Lm, S=9:Kk, S=10:Luk, S=11: Ku. `m' is the Gregorian month after `Joint of Month'. If the time of birth of a person is before `Joint of Month', it is regarded as previous month. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S=(Mod 12)' is a modulated function such that if S>11 then `S' becomes `S-12' and if S<0 then `S' becomes `S+12'. Thus, the value range of `S=(Mod 12)' is from 0 to 11. The `Tm' Formula is: Tm=6-Chz (Mod 12). The `Ku' Formula is: Ku=4+Chz (Mod 12). The `Lm' Formula is: Lm=4+Chz (Mod 12). The `Mo' Formula is: Mo=8+Chz (Mod 12). The `Pr' Formula is: Pr=2-Chz (Mod 12). The `Luk' Formula for `y' A.D. is: Luk=8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12). `y' is the year of birth of a person in Gregorian calendar after `Joint of Year'. `Joint of Year' is `Joint of February'. If the time of birth is before `Joint of February', it is regarded as previous year. `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Luk=(Mod 12)' is a modulated function such that if Luk>11 then `Luk' becomes `Luk-12' and if Luk<0 then `Luk' becomes `Luk+12'. Thus, the value range of `Luk=(Mod 12)' is from 0 to 11. The standard general `Luk' formula is: Luk=1+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). 'U' is the `Stem' of year (y) in Gregorian calendar after `Joint of February' in that year. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Luk=(Mod 12)' is a modulated function such that if Luk>11 then `Luk' becomes `Luk-12' and if Luk<0 then `Luk' becomes `Luk+12'. Thus, the value range of `Luk=(Mod 12)' is from 0 to 11. The `Kk' Formula is: Kk=4+A[h/2] (Mod 12). `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `Kk=(Mod 12)' is a modulated function such that if Kk>11 then `Kk' becomes `Kk-12' and if Kk<0 then `Kk' becomes `Kk+12'. Thus, the value range of `Kk=(Mod 12)' is from 0 to 11. The standard general `Kk' formula is: Kk=4+Z (Mod 12). 'Z' is the `Root' of time. `Kk=(Mod 12)' is a modulated function such that if Kk>11 then `Kk' becomes `Kk-12' and if Kk<0 then `Kk' becomes `Kk+12'. Thus, the value range of `Kk=(Mod 12)' is from 0 to 11. | If y=2002, m=8, d=2, h=23:45 and Chz=11, apply the Nature Formula `Na=Chzon / Yearon / Houron &C[y,m,d,h]'. Na=Lm. `Lm' is a `Chzon' and `Lm=4+Chz (Mod 12)'. Thus, Na=4+Chz (Mod 12). Na=4+11 (Mod 12). Na=15 (Mod 12). Na=15-12. Na=3. If y=1992, m=10, d=12, h=23:45 and Chz=4, apply the Nature Formula `Na=Chzon / Yearon / Houron &C[y,m,d,h]'. Na=Luk. `Luk' is a `Yearon' and `Luk=8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12)'. Thus, Na=8+R[2002/10]+I[{R[2002/10]}/2]-3xI[{R[2002/10]}/8] (Mod 12). Na=8+2+I[2/2]-3xI[2/8] (Mod 12). Na=10+I[1]-3xI[0.25] (Mod 12). Na=10+1-3x0 (Mod 12). Na=11 (Mod 12). Na=11. If y=2004, m=5, d=25, h=4:30 and Chz=1, apply the Nature Formula `Na=Chzon / Yearon / Houron &C[y,m,d,h]'. Na=Kk. `Kk' is an `Houron' and `Kk=4+A[h/2] (Mod 12)'. Thus, Na=4+A[h/2] (Mod 12). Na=4+A[(4+30/60)/2] (Mod 12). Na=4+A[(4.5)/2] (Mod 12). Na=4+A[2.25] (Mod 12). Na=4+2 (Mod 12). Na=6 (Mod 12). Na=6. | |
Countenance Formula: Co | In `Time Genetics', fate is a comprehensive term. It can represent the whole of the person's spirit, thought, soul, and body, or only one of the spirit, thought, soul, and body, such as usually `Soul' is used to represent fate. `Countenance' is an abstract term in `Time Genetics'. It can be regarded as the `Biological Character' of a person. In `Time Genetics', `Countenance' is an invisible `Virtual Focus'. The `Virtual Focus' (Countenance) will move in the space as time changes. Occasionly, the track of it coincides with a particular `Timeon' and this `Timeon' affects one's `Countenance' severely throughout his life. Hence, the main characteristics of one's `Countenance' can be represented by the disposition of this `Timeon'. Since, as time passing by, there are various `Timeons' moving in and out of a zone, one's `Countenance' is also affected by these wandering `Timeons'. One's `Appearance' and `Trunk' always changes aganist time. Actually, based on the `Theory of `Time Genetics', no two individuals can have absolutely identical `Countenance' in the world. In astrology, `Countenance' is labelled as `Bodymaster' (BM). The conventional symbol used to denote `Bodymaster' is `BM'. `Bodymaster' is `Thought'. The Countenance Formula is: Co=Chzon/Houron &C[y,m,d,h]. | The Countenance Formula is: Co=Chzon/Houron &C[y,m,d,h]. If Co=Chzon, the zone is equal to `Ke', `Tg', `Su' or `Le'. These are `Chzons'. `Chzons' are `Timeons' related to `Destiny Characteristics' (Chz). The variables of `Chz' are solar year (y), solar month (m), lunar day (d) and the time (h) reckoning on a 24-hour base. If Co=Houron, the zone is equal to `Ch' or `Im'. `Ch' and `Im' are `Hourons'. `Houron' is a `Timeon' related to two hours. Bodymaster Formula is BM=Chzon/Houron:R=R[y/12]&C[R=0:Le, R=1:Tg, R=2:Ch, R=3:Ke, R=4:Im, R=5:Su, R=6:Le, R=7:Tg, R=8:Ch, R=9:Ke, R=10:Im, R=11:Su]. `y' is the year of birth of a person in Gregorian calendar after `Joint of Year'. `Joint of Year' is `Joint of February'. If the time of birth is before `Joint of February', it is regarded as previous year. `m' is the month of birth of a person in Gregorian calendar after `Joint of Month'. If the time of birth of a person is before `Joint of Month', it is regarded as previous month. `d' is the lunar day of birth of a person. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `Co=(Mod 12)' is a modulated function such that if Co>11 then `Co' becomes `Co-12' and if Co<0 then `Co' becomes `Co+12'. Thus, the value range of `Co=(Mod 12)' is from 0 to 11. | If y=1998, m=4, d=14, h=5:37 and Chz=8, R[y/12]=R[1998/12]=6. Apply the Countenance Formula `Co=Chzon / Houron &C[y,m,d,h]'. Co=Le. `Le' is a `Chzon' and `Le=9-Chz (Mod 12). Thus, Co=9-Chz (Mod 12). Co=9-8 (Mod 12). Co=1 (Mod 12). Co=1. If y=2000, m=9, d=7, h=13:15 and Chz=2, R[y/12]=R[2000/12]=8. Apply the Countenance Formula `Co=Chzon / Houron &C[y,m,d,h]'. Co=Ch. `Ch' is an `Houron' and `Ch=10-A[h/2] (Mod 12)'. Thus, Co=10-A[h/2] (Mod 12). Co=10-A[(13+15/60)/2] (Mod 12). Co=10-A[(13.25)/2] (Mod 12). Co=10-A[6.625] (Mod 12). Co=10-7 (Mod 12). Co=3 (Mod 12). Co=3. | |
Super Fortune Origin Formula: UNS | The change of fortune for every 100 years or 1,000 years is called `Super Fortune'. The origin of `Super Fortune Co-ordinates' is at (UNS,ZNS), where `UNS' and `ZNS' are integers. Up to present, the formula to determine the origin of `Super Fortune Co-ordinates', (UNS,ZNS), has not been established. | The origin of `Super Fortune Co-ordinates' is at (UNS,ZNS), where `UNS' and `ZNS' are integers. The origin of `Super Fortune' is the starting point of human history. It is believed that the `Super Fortune' is revolving around in the space clockwisely. It starts to move from the origin at (UNS,ZNS) to the next `Fortune Co-ordinates' on a 100-yearly or 1,000-yearly base. The `Super Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(G,C)' where `G' and `C' are integers. Up to present, the origin of `Super Fortune Co-ordinates' has not been determined mathematically. | Remarks: No mathematical data are available at present. If the `Time Interval' of two consecutive `Super Fortune Co-ordinates' is 100 years, the period of a complete `Super Fortune' is: 100x60=6,000 years. It means that the human civilization is 6,000 years a cycle. If human civilization began about 6,000 years ago, human civilization will be ruined in the near future. If the `Time Interval' of two consecutive `Super Fortune Co-ordinates' is 1,000 years, the period of a complete `Super Fortune' is: 1,000x60=60,000 years. It means that the human civilization is 60,000 years a cycle. | |
Super Fortune Formula: GCS | If the position of `Super Fortune Co-ordinates' is at (X,Y) and the `Time Interval' between two consecutive `Super Fortune Co-ordinates' is `n' years thenthe `Super Fortune Co-ordinates' are at (G,C) after `y' years. The `Fortune' Formula is G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). | The change of fortune for every 100 years or 1,000 years is called `Super Fortune'. The origin of `Super Fortune Co-ordinates' is at (UNS,ZNS), where `UNS' and `ZNS' are integers. The origin of `Super Fortune' is the starting point of human history. It is believed that the `Super Fortune' is revolving around in the `Fortune Track' (FT) clockwisely. The `Revolution Mode' (RM) of `Super Fortune' is a mathematical expression that can show the revolving direction of `Super Fortune' in its `Fortune Track' (FT). There is only one type of `Revolution Mode' for `Super Fortune' of the Earth. It is `Clockwise Revolution Mode' (CRM). The `Super Fortune' of the Earth is revolving clockwisely in its `Fortune Track' (FT). The `Super Fortune' starts to move from the origin at (UNS,ZNS) to the next `Fortune Co-ordinates' on a 100-yearly or 1,000-yearly base. It recurs in 60 `Fortune Co-ordinates' expressed as `(G,C)' where `G' and `C' are integers. Up to present, the origin of `Super Fortune Co-ordinates' has not been determined mathematically. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `I[y/n]' is an integer function such that it takes the integral part of the number when `y' is divided by `n', without rounding up the number. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `y' is the number of solar years. `n' is the `Time Interval' between two consecutive `Super Fortune Co-ordinates' in years. `G=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G>10 then `G' becomes `G-10' and if G<1 then `G' becomes `G+10'. Thus, the value range of `G=(Mod 10)' is from 1 to 10. `C=(Mod 12)' is a modulated function such that if C>11 then `C' becomes `C-12' and if C<0 then `C' becomes `C+12'. Thus, the value range of `C=(Mod 12)' is from 0 to 11. | If the `Super Fortune Co-ordinates' (X,Y)=(8,11), y=21986 and n=100, apply the `Super Fortune' Formula. G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). The values of `G' and `C' of the new `Super Fortune Co-ordinates' (G,C) after `y' years are: G=8+I[21986/100] (Mod 10) & C=11+I[21986/100] (Mod 12). G=8+I[219.86] (Mod 10) & C=11+I[219.86] (Mod 12). G=8+219 (Mod 10) & C=11+219 (Mod 12). G=227 (Mod 10) & C=230 (Mod 12). G=227-22x10 & C=230-12x19. G=227-220 & C=230-228. G=7 & C=2. Hence, after 21986 years, the `Super Fortune' will move from `Co-ordinates' (8,11) with a value of the `Fortune Sequence Code' of `Super Fortune Co-ordinates' of `48' to `Co-ordinates' (7,2) with a new value of the `Fortune Sequence Code' of `Super Fortune Co-ordinates' of `27'. Thus, the value of the `Fortune Sequence Code' of `Super Fortune Co-ordinates' is changed from `48' to `27'. | |
Super Bounds Formula: BOUNDS | The `Super Bounds' always moves consecutively clockwisely along the zones every 100 years or 1,000 years. Thus, the time interval, `n', of `Millennial Bounds' is 1,000 years, i.e. n=1000. The the time interval, `n', of `Centennial Bounds' is 100 years, i.e. n=100. If the co-ordinates of the `Origin of Super Bounds' of the Earth are (X,Y) and `n' is the `Time Interval', the `Super Bounds Co-ordinates' of the Earth will move to (G,C) after `y' years. The standard general form of `Super Bounds' Formula of the Earth is G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). | The change of fortune for every 100 years or 1,000 years is called `Super Bounds'. `Super Bounds' is the focus of `Super Fortune' because it shows the `Centennial Fortune' or `Millennial Fortune' in a zone of the Earth. The `Super Bounds' always moves consecutively clockwisely along the zones for every 100 years or 1,000 years. There are altogether twelve zones. The zones recur from 0 to 11. They are integers and usually assigned to be variable `X'. The `Revolution Mode' (RM) of `Super Bounds' is `Clockwise Revolution Mode' (CRM). The `Fortune Track' (FT) of the `Super Bounds' of the Earth is always revolving clockwisely. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `G=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G>10 then `G' becomes `G-10' and if G<1 then `G' becomes `G+10'. Thus, the value range of `G=(Mod 10)' is from 1 to 10. `C=(Mod 12)' is a modulated function such that if C>11 then `C' becomes `C-12' and if C<0 then `C' becomes `C+12'. Thus, the value range of `C=(Mod 12)' is from 0 to 11. | Assume the first human being appeared on the Earth is in 253,497B.C. and the origin of `Millennial Bounds' are (7, 10). Find the `Co-ordinates of Millennial Bounds' (G,C) in 10,273B.C. From the given data, y=253497-10273 and n=1000. Apply the `Super Bounds' Formula. G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). G=7+I[(253497-10273)/1000] (Mod 10) & C=10+I[(253497-10273)/1000] (Mod 12). G=7+I[243224/1000] (Mod 10) & C=10+I[243224/1000] (Mod 12). G=7+I[243.224] (Mod 10) & C=10+I[243.224] (Mod 12). G=7+243 (Mod 10) & C=10+243 (Mod 12). G=250 (Mod 10) & C=253 (Mod 12). G=250-24x10 & C=253-21x12. G=250-240 & C=253-252. G=10 & C=1. Hence, the `Co-ordinates of Millennial Bounds' (G,C) are (10,1). Assume the first human being appeared on the Earth is in 253,497B.C. and the origin of `Centennial Bounds' are (9,4). Find the `Co-ordinates of Centennial Bounds' (G,C) in A.D.156,791. From the given data, y=253497+156791 and n=100. Apply the `Super Bounds' Formula. G=X+I[y/n] (Mod 10) & C=Y+I[y/n] (Mod 12). G=9+I[(253497+156791)/100] (Mod 10) & C=4+I[(253497+156791)/100] (Mod 12). G=9+I[410288/100] (Mod 10) & C=4+I[410288/100] (Mod 12). G=9+I[4102.88] (Mod 10) & C=4+I[4102.88] (Mod 12). G=9+4102 (Mod 10) & C=4+4102 (Mod 12). G=4111 (Mod 10) & C=4106 (Mod 12). G=4111-411x10 & C=4106-342x12. G=1 & C=2. Hence, the `Co-ordinates of Centennial Bounds' (G,C) are (1,2). | |
Millennial Bounds Origin Formula: BOUNDSM | The change of fortune for every 1,000 years is called `Millennial Fortune'. The origin of `Millennial Bounds Co-ordinates' is at (UM0,ZM0), where the values of `UM0' and `ZM0' are integers. `ZM0' is equal to the zone of `Soul' of the first modern wise man appeared on the Earth and S=m-A[h/2] (Mod 12). `S' is the zone which marks the position of `Soul' of the first modern wise man appeared on the Earth. `y' is the year of the first modern wise man appeared on the Earth. `y' is approximately equal to the year in B.C. of Gregorian calendar but the first day of the year is not on 1st of January in Gregorian calendar. The beginning of a year is usually on 4th of February in Gregorian calendar. It is called `Joint of Year'. The time of the first modern wise man appeared on the Earth after `Joint of Year' is regarded as `y' B.C. If the time of the first modern wise man appeared on the Earth is before `Joint of Year', `y' is regarded as previous year. That is, the year is `y+1' B.C. `Joint of Year' is same as `Joint of February', which is usually on 4th of February of a year in Gregorian calendar. `m' is the solar month that the first modern wise man appeared on the Earth after `Joint of Month'. `h' is the real time of the first modern wise man appeared on the Earth reckoning on a 24-hour base. The unit is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S=(Mod 12)' is a modulated function such that if S>11 then `S' becomes `S-12' and if S<0 then `S' becomes `S+12'. Thus, the value range of `S=(Mod 12)' is from 0 to 11. Millennial Bounds Origin Formula: UM0=3+{S&C[S<2:+2]}-2x{I{R[(1-y)/1000]/100} (Mod 5)} (Mod 10) & ZM0=S, S=m-A[h/2] (Mod 12). Or, UM0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}-2x{I{R[(1-y)/1000]/100} (Mod 5)} (Mod 10) & ZM0=m-A[h/2] (Mod 12). | `Millennial Bounds' is the focus of `Millennial Fortune' because it shows the `Millennial Fortune' in a zone of human beings. The co-ordinate of vertical axis of the origin of `Millennial Bounds' always starts from the zone of `Soul' of the first modern wise man appeared on the Earth. Hence, ZM0=S. The origin of `Millennial Bounds' is different from the origin of `Millennial Fortune' and their co-ordinates usually are not the same. The former is the starting point of `Millennial Bounds'. It always starts from the zone of `Soul' of the first modern wise man appeared on the Earth and it marks the `Millennial Fortune' of human beings within a `Bounds' represented by a zone. The latter is the starting point of `Millennial Fortune'. It shows the influences of `Gravitational Waves' of `Timeons' for a pair of `Fortune Co-ordinates' in a millennium. The `Gravitational Waves' of `Timeons' are the sources of power that determine human fortune. In other words, the `Events' evoked by the `Fate Particles' of `Millennial Fortune' in a zone of `Millennial Bounds' structure the `Millennial Fortune' of human beings. The `Millennial Bounds' is revolving around clockwisely. It starts to move from the `Co-ordinates' of `Soul' at (UM0,ZM0) to the next `Fortune Co-ordinates' on a millennial base. The `Millennial Bounds' oscillates in a loop of 60 `Fortune Co-ordinates' expressed as `(G,C)' where `G' and `C' are integers. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `R[(1-y)/1000]' is a remainder function such that it takes the remainder of `1-y' divided by 1000. `X=(Mod 5)' is a special modulated function such that if X>5 then `X' becomes `X-5' and if X<1 then `X' becomes `X+5'. Thus, the value range of `X=(Mod 5)' is from 1 to 5. `Y=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If Y>10 then `Y' becomes `Y-10' and if Y<1 then `Y' becomes `Y+10'. Thus, the value range of `Y=(Mod 10)' is from 1 to 10. | Assume the first modern wise man appeared on the Earth is on 17th Apr.,253,497B.C. and S=1. Find the co-ordindates of the origin of `Millennial Bounds' (UM0,ZM0). Apply the `Millennial Bounds Origin' Formula. UM0=3+{S&C[S<2:+2]}-2x{I{R[(1-y)/1000]/100} (Mod 5)} (Mod 10) & ZM0=S. UM0=3+{1&C[1<2:+2]}-2x{I{R[(1-253497)/1000]/100} (Mod 5)} (Mod 10) & ZM0=1. UM0=3+{1+2}-2x{I{R[-253496/1000]/100} (Mod 5)} (Mod 10) & ZM0=1. UM0=3+{1+2}-2x{I[-496/100] (Mod 5)} (Mod 10). UM0=3+3-2x{I[-4.96] (Mod 5)} (Mod 10). UM0=3+3-2x{-5 (Mod 5)} (Mod 10). UM0=3+3-2x{2x5-5} (Mod 10). UM0=6-2x5 (Mod 10). UM0=6-10 (Mod 10). UM0= -4 (Mod 10). UM0=10-4. UM0=6. The co-ordindates of the origin of `Millennial Bounds' are (6,1). | |
Centennial Bounds Origin Formula: BOUNDSC | The change of fortune for every 100 years is called `Centennial Fortune'. The origin of `Centennial Bounds Co-ordinates' is at (UC0,ZC0), where the values of `UC0' and `ZC0' are integers. `ZC0' is equal to the zone of `Soul' of the first modern wise man appeared on the Earth and S=m-A[h/2] (Mod 12). `S' is the zone which marks the position of `Soul' of the first modern wise man appeared on the Earth. `y' is the year of the first modern wise man appeared on the Earth. `y' is approximately equal to the year in B.C. of Gregorian calendar but the first day of the year is not on 1st of January in Gregorian calendar. The beginning of a year is usually on 4th of February in Gregorian calendar. It is called `Joint of Year'. The time of the first modern wise man appeared on the Earth after `Joint of Year' is regarded as `y' B.C. If the time of the first modern wise man appeared on the Earth is before `Joint of Year', `y' is regarded as previous year. That is, the year is `y+1' B.C. `Joint of Year' is same as `Joint of February', which is usually on 4th of February of a year in Gregorian calendar. `m' is the solar month that the first modern wise man appeared on the Earth after `Joint of Month'. `h' is the real time of the first modern wise man appeared on the Earth reckoning on a 24-hour base. The unit is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S=(Mod 12)' is a modulated function such that if S>11 then `S' becomes `S-12' and if S<0 then `S' becomes `S+12'. Thus, the value range of `S=(Mod 12)' is from 0 to 11. Centennial Bounds Origin Formula: UC0=3+{S&C[S<2:+2]}-2x{I{R[(1-y)/100]/10} (Mod 5)} (Mod 10) & ZC0=S, S=m-A[h/2] (Mod 12). Or, UC0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}-2x{I{R[(1-y)/100]/10} (Mod 5)} (Mod 10) & ZC0=m-A[h/2] (Mod 12). | `Centennial Bounds' is the focus of `Centennial Fortune' because it shows the `Centennial Fortune' in a zone of human beings. The co-ordinate of vertical axis of the origin of `Centennial Bounds' always starts from the zone of `Soul' of the first modern wise man appeared on the Earth. Hence, ZC0=S. The origin of `Centennial Bounds' is different from the origin of `Centennial Fortune' and their co-ordinates usually are not the same. The former is the starting point of `Centennial Bounds'. It always starts from the zone of `Soul' of the first modern wise man appeared on the Earth and it marks the `Centennial Fortune' of human beings within a `Bounds' represented by a zone. The latter is the starting point of `Centennial Fortune'. It shows the influences of `Gravitational Waves' of `Timeons' for a pair of `Fortune Co-ordinates' in a century. The `Gravitational Waves' of `Timeons' are the sources of power that determine human fortune. In other words, the `Events' evoked by the `Fate Particles' of `Centennial Fortune' in a zone of `Centennial Bounds' structure the `Centennial Fortune' of human beings. The `Centennial Bounds' is revolving around clockwisely. It starts to move from the `Co-ordinates' of `Soul' at (UC0,ZC0) to the next `Fortune Co-ordinates' on a centennial base. The `Centennial Bounds' oscillates in a loop of 60 `Fortune Co-ordinates' expressed as `(G,C)' where `G' and `C' are integers. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `R[(1-y)/100]' is a remainder function such that it takes the remainder of `1-y' divided by 100. `X=(Mod 5)' is a special modulated function such that if X>5 then `X' becomes `X-5' and if X<1 then `X' becomes `X+5'. Thus, the value range of `X=(Mod 5)' is from 1 to 5. `Y=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If Y>10 then `Y' becomes `Y-10' and if Y<1 then `Y' becomes `Y+10'. Thus, the value range of `Y=(Mod 10)' is from 1 to 10. | Assume the first modern wise man appeared on the Earth is on 17th Apr.,253,497B.C. and S=7. Find the co-ordindates of the origin of `Centennial Bounds' (UC0,ZC0). Apply the Centennial Bounds Origin Formula. UC0=3+{S&C[S<2:+2]}-2x{I{R[(1-y)/100]/10} (Mod 5)} (Mod 10) & ZC0=S. UC0=3+{7&C[7<2:+2]}-2x{I{R[(1-253497)/100]/10} (Mod 5)} (Mod 10) & ZC0=7. UC0=3+7-2x{I{R[-253496/100]/10} (Mod 5)} (Mod 10) & ZC0=7. UC0=3+7-2x{I[-96/10] (Mod 5)} (Mod 10) & ZC0=7. UC0=10-2x{I[-9.6] (Mod 5)} (Mod 10). UC0=10-2x{-10 (Mod 5)} (Mod 10). UC0=10-2x{3x5-10} (Mod 10). UC0=10-2x5 (Mod 10). UC0=0 (Mod 10). UC0=0+10. UC0=10. The co-ordindates of the origin of `Centennial Bounds' are (10,7). | |
Decade Fortune Revolution Mode Formula: REVOLVE | `Revolution Mode' (RM) is a mathematical expression that can show the revolving direction of `Decade Fortune' (DeF) in the `Decade Fortune Track' (DeFT). There are altogether two different types of `Decade Fortune Revolution Modes', namely `Clockwise Revolution Mode' (CRM) and `Anti-clockwise Revolution Mode' (ARM). The `Decade Fortune' (DeF) is either revolving clockwisey or anti-clockwisely in the `Decade Fortune Track' (DeFT). It varies according to the `Sex Code' (SC) of a person and the year of birth `y' A.D. in Gregorian calendar. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. The Decade Fortune Revolution Mode Formula for people born in `y' A.D. is: RM=R[(&C[SC:m=0, f=1]+y)/2]. For people born in `y' B.C., the Decade Fortune Revolution Mode Formula is: RM=R[(&C[SC:m=0, f=1]+y-1)/2]. | Based on calculation of the `Decade Fortune Revolution Mode' Formula, RM=0 means that the `Decade Fortune Revolution Mode' is clockwise. If RM=1, it means that the `Decade Fortune Revolution Mode' is anti-clockwise. In `PT&FM', conventionally the mathematical value of clockwise revolving direction is assigned to be positive and the value of anti-clockwise revolving direction is assigned to be negative. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[m/n]' is a remainder function such that it takes the remainder of `m' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. | If SC=M and y=A.D.2004, apply the Decade Fortune Revolution Mode Formula for people born in A.D. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(0+2004)/2]. RM=R[2004/2]. RM=0. `RM=0' means that the `Decade Fortune Revolution Mode' is clockwise. If SC=M and y=A.D.1997, apply the Decade Fortune Revolution Mode Formula for people born in A.D. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(0+1997)/2]. RM=R[1997/2]. RM=1. `RM=1' means that the `Decade Fortune Revolution Mode' is anti-clockwise. If SC=F and y=A.D.1996, apply the Decade Fortune Revolution Mode Formula for people born in A.D. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(1+1996)/2]. RM=R[1997/2]. RM=1. `RM=1' means that the `Decade Fortune Revolution Mode' is anti-clockwise. If SC=F and y=A.D.1999, apply the Decade Fortune Revolution Mode Formula for people born in A.D. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(1+1999)/2]. RM=R[2000/2]. RM=0. `RM=0' means that the `Decade Fortune Revolution Mode' is clockwise. If SC=M and y=7 B.C., apply the Decade Fortune Revolution Mode Formula for people born in B.C. RM=R[(&C[SC:m=0, f=1]+y-1)/2]. RM=R[(0+7-1)/2]. RM=R[6/2]. RM=0. `RM=0' means that the `Decade Fortune Revolution Mode' is clockwise. | |
Numerological Decade Fortune Origin Formula: UN0 | `Numerological Decade Fortune' is also named as `Numerological Big Fortune' in general. The origin of `Numerological Decade Fortune Co-ordinates' is at (UN0,ZN0). `y' is the year of birth of a person approximately equal to the year in A.D. of Gregorian calendar but the first day of the year is not on 1st of January in Gregorian calendar. The beginning of a year is usually on 4th of February in Gregorian calendar. It is called `Joint of Year'. The time of birth after `Joint of Year' is `y'. If the time of birth is before `Joint of Year', `y' is regarded as previous year. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. `Joint of Year' is same as `Joint of February', which is usually on 4th of February of a year in Gregorian calendar. The value of `ZN0' is approximately related to the solar month of birth, `m', of a person, but the beginning of a new month is not on the first day of the month in Gregorian calendar. The critical value between two consecutive months is called `Joint of Month'. The `Joints of Month' always lie on from the 3rd to 8th day of a month in Gregorian calendar. In general, not for precise calculations, `Joint of Month' can be regarded as the 6th day of a month. If the date of birth of a person is within the 3rd to 8th day of a month in Gregorian calendar, precise calculations should be carried out. That is, if the time of birth is after `Joint of Month', the month of birth is `m'. If the time of birth is before `Joint of Month', the month of birth is `m-1 (Mod 12)'. The time and date of `Joint of Month' between two consecutive solar months always change from month to month. `Joint of Month' also varies according to the longitude and latitude of a place. The exact date and time of `Joint of Month' of a place can be found in a Chinese lunar calendar of that place. For people born in `y' A.D., `Numerological Decade Fortune Origin' Formula is: UN0=3+{m&C[m<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & ZN0=m (Mod 12). For people born in `y' B.C., `Numerological Decade Fortune Origin' Formula is: UN0=3+{m&C[m<2:+2]}-2x{R[(1-y)/10] (Mod 5)} (Mod 10) & ZN0=m (Mod 12). | `Numerological Decade Fortune Origin' (UN0,ZN0) is the Month Code (MC) of a person at birth. `UN0' is the `Stem' and `ZN0' is the `Root' of the `Month Code'. The origin of `Numerological Decade Fortune' is the starting point of one's `Fortune Co-ordinates' before it reaches the `Minimum Age Decade Bounds'. The `Decade Fortune' is revolving around either clockwisely or anti-clockwisely oscillating in a loop of 60 `Fortune Co-ordinates' (G,C) in a ten-yearly base, where `G' and `C' are integers. The time interval from the origin of `Fortune Co-ordinates' at (UN0,ZN0) shifts to the next `Fortune Co-ordinates' is less than 10 years because the `Minimum Age Decade Bounds' usually is less than 10. For example, if the `Initial Bounds' of a person is `Age=3 to 12', the `Fate Particles' of the origin of `Fortune Co-ordinates' at (UN0,ZN0) only have influences on one's fortune from age 0 to 3. `m' is the approximate value of solar month of birth. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/10]' and `R[(1-y)/10]' are remainder functions such that they take the remainders of `y' divided by 10 and `1-y' divided by 10. `n=(Mod 5)' is a special modulated function such that if n>5 then `n becomes `n-5' and if n<1 then `n' becomes `n+5'. Thus, the value range of `n=(Mod 5)' is from 1 to 5. `UN0=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If UN0>10 then `UN0' becomes `UN0-10' and if UN0<1 then `UN0' becomes `UN0+10'. Thus, the value range of `UN0=(Mod 10)' is from 1 to 10. `ZN0=(Mod 12)' is a modulated function such that if ZN0>11 then `ZN0' becomes `ZN0-12' and if ZN0<0 then `ZN0' becomes `ZN0+12'. Thus, the value range of `ZN0=(Mod 12)' is from 0 to 11. | Assume a male was born on 16th Jan., A.D.1987. The birthday is before `Joint of Year', 4th Feb., A.D.1987. So, y=1986. The month of birth is after `Joint of January', 6th Jan., A.D.1987. Thus, m=1. Apply `Numerological Decade Fortune Origin' Formula for people born in A.D. UN0=3+{m&C[m<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & ZN0=m (Mod 12). UN0=3+{1&C[1<2:+2]}+2x{R[1986/10] (Mod 5)} (Mod 10). UN0=3+1+2+2x{6 (Mod 5)} (Mod 10). UN0=6+2x{6-5} (Mod 10). UN0=6+2x1 (Mod 10). UN0=8 (Mod 10). UN0=8. ZN0=m (Mod 12). ZN0=1 (Mod 12). ZN0=1. The origin of `Numerological Decade Fortune Co-ordinates' (UN0, ZN0) are (8,1). Hence, `Numerological Decade Fortune Co-ordinates' from birth to `Initial Bounds' are (8,1). The `Big Fortune Code' is `38', `H1', `8B', `HB' or `SUN-CHO'. If a female was born on 20th Sept., A.D.1952. The birthday is after `Joint of Year', 5th Feb., A.D.1952. So, y=1952. The month of birth is after `Joint of September', 8th Sept., A.D.1952. Thus, m=9. Apply `Numerological Decade Fortune Origin' Formula for people born in A.D. UN0=3+{m&C[m<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & ZN0=m (Mod 12). UN0=3+{9&C[9<2:+2]}+2x{R[1952/10] (Mod 5)} (Mod 10). UN0=3+9+2x{2 (Mod 5)} (Mod 10). UN0=12+2x2 (Mod 10). UN0=16 (Mod 10). UN0=16-10 (Mod 10). UN0=6. ZN0=m (Mod 12). ZN0=9 (Mod 12). ZN0=9. The origin of `Numerological Decade Fortune Co-ordinates' (UN0, ZN0) is (6,9). Hence, `Numerological Decade Fortune Co-ordinates' from birth to `Initial Bounds' are (6,9). The `Big Fortune Code' is `46', `F9', `6J', `FJ' or `GAI-YAU'. Assume a male was born on 2nd Nov.,7 B.C. The birthday is after `Joint of Year', 4th Feb.,7 B.C. So, y=7. The month of birth is before `Joint of November', 8th Nov.,7B.C. Thus, m=10. Apply `Numerological Decade Fortune Origin' Formula for people born in B.C. UN0=3+{m&C[m<2:+2]}-2x{R[(1-y)/10] (Mod 5)} (Mod 10) & ZN0=m (Mod 12). UN0=3+{10&C[10<2:+2]}-2x{R[(1-7)/10] (Mod 5)} (Mod 10). UN0=3+10-2x{R[-6/10] (Mod 5)} (Mod 10). UN0=13-2x{-6 (Mod 5)} (Mod 10). UN0=13-2x{2x5-6} (Mod 10). UN0=13-2x4 (Mod 10). UN0=5 (Mod 10). UN0=5. ZN0=m (Mod 12). ZN0=10 (Mod 12). ZN0=10. The origin of `Numerological Decade Fortune Co-ordinates' (UN0, ZN0) are (5,10). Hence, `Numerological Decade Fortune Co-ordinates' from birth to `Initial Bounds' are (5,10). The `Big Fortune Code' is `35', `E10', `5K', `EK' or `MOO-SHT'. | |
Numerological Decade Fortune Formula: GP0 | The standard general form of `Numerological Decade Fortune' Formula for people born in `y' A.D. is: G0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:3+{m+1 (Mod 12)}&C[m+1<2:+2]+2x{R[y/10] (Mod 5)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:3+{m-1 (Mod 12)}&C[m-1<2:+2]+2x{R[y/10] (Mod 5)}-I[(a-A[(d-J1)/3])/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10]} (Mod 12). `Numerological Decade Fortune' Formula can be simplified as follows. For `Clockwise Revolution Mode' (RM=0): G0=3+{m+1 (Mod 12)}&C[m+1<2:+2]+2x{R[y/10] (Mod 5)}+I[(a-A[(J2-d)/3])/10] (Mod 10) & C0={m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10] (Mod 12). For `Anti-clockwise Revolution Mode' (RM=1): G0=3+{m-1 (Mod 12)}&C[m-1<2:+2]+2x{R[y/10] (Mod 5)}-I[(a-A[(d-J1)/3])/10] (Mod 10) & C0={m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10] (Mod 12). `y' is the year of birth in A.D. after `Joint of Year' in Gregorian calendar. Usually, `Joint of Year' is on 4th of February. `Joint of Year' is same as `Joint of February'. `m' is the month of birth after `Joint of Month'. Usually, `Joint of Month' is from 3rd to 8th of the month in Gregorian calendar. `J' is a conventional symbol to denote the day and time of `Joint of Month' before or after the date of birth such that `J1' is the day and time of `Joint of Month' before the date of birth and `J2' is the day and time of `Joint of Month' after the date of birth. The units of `J1' and `J2' are days. `d' is the day and time at birth. `J2-d' is the difference between the date and time of birth and the next `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. `d-J1' is the difference between the date and time of birth and previous `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. `a' is the age of the person in `Decade Bounds'. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. The `Time Interval' between two consecutive `Decade Fortune Co-ordinates' is 10 years. Hence, `n=10', where `n' is the time interval between two consecutive `Decade Fortune Co-ordinates' in years. If the position of `Decade Fortune Co-ordinates' is at (X,Y) thenthe `Decade Fortune Co-ordinates' are at (G0,C0) after `y' years. The simplified form of `Fortune Co-ordinates' Formula: G0=&C{RM=0:G0=X+I[y/n] (Mod 10), RM=1:G0=X-I[y/n] (Mod 10)} & C0=&C{RM=0:C0=Y+I[y/n] (Mod 12), RM=1:C0=Y-I[y/n] (Mod 12)}. It can be further simplified as follows. For `Clockwise Revolution Mode' (RM=0): G0=X+I[y/10] (Mod 10) & C0=Y+I[y/10] (Mod 12). For `Anti-clockwise Revolution Mode' (RM=1): G0=X-I[y/10] (Mod 10) & C0=Y-I[y/10] (Mod 12). The standard general form of `Numerological Decade Fortune' Formula for people born in `y' B.C. is: G0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:3+{m+1 (Mod 12)}&C[m+1<2:+2]-2x{R[(1-y)/10] (Mod 5)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:3+{m-1 (Mod 12)}&C[m-1<2:+2]-2x{R[(1-y)/10] (Mod 5)}-I[(a-A[(d-J1)/3])/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:{m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10]} (Mod 12). Note that the `Revolution Mode' Formula for people born in `y' B.C. is different from people born in `y' A.D. The `Revolution Mode' Formula for people born in `y' B.C. is `RM=R[(&C[SC:m=0, f=1]+y-1)/2]'. | The origin of `Decade Fortune Co-ordinates' is at (UN0,ZN0), where `UN0' and `ZN0' are integers. The origin of `Decade Fortune' is the starting point of one's `Decade Fortune'. The `Decade Fortune' is revolving around in the space either clockwisely or anti-clockwisely. The `Decade Fortune' of human being is revolving either clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and the year of birth `y' in Gregorian calendar. For example, based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y)/2]' for people born in A.D. or based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y-1)/2]' for people born in B.C., if RM=0 it means that the `Revolution Mode' is clockwise. If RM=1 it means that the `Revolution Mode' is anti-clockwise. The `Fortune Co-ordinates' start to shift from the origin at (UN0,ZN0) to the next `Fortune Co-ordinates' on a 10-yearly base. The `Decade Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(G0,C0)' where `G0' and `C0' are integers. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `G0=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G0>10 then `G0' becomes `G0-10' and if G0<1 then `G0' becomes `G0+10'. Thus, the value range of `G0=(Mod 10)' is from 1 to 10. `C0=(Mod 12)' is a modulated function such that if C0>11 then `C0' becomes `C0-12' and if C0<0 then `C0' becomes `C0+12'. Thus, the value range of `C0=(Mod 12)' is from 0 to 11. | Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962. Find the `Stem', `Root' and `Decade Fortune Code' (Big Fortune Code) of his `Decade Fortune' in A.D.2012. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:35 a.m. on 6th Jan., A.D.1962. So, J1=6+(3+35/60)/24 days in January. J1=6.1493 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:18 p.m. on 4th Feb., A.D.1962. So, J2=4+(15+18/60)/24 days in February. J2=4.6375 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:18 p.m. on 4th Feb., A.D.1962, it is regarded as previous year. That is, y=1961. The age of the person in A.D.2012 is a=2012-1961. a=51. Since the birthday at 10:00 p.m. on 16th January of A.D.1962 is after `Joint of Month' which is at 3:18 p.m. on 6th January of A.D.1962, the month of birth m=1 and d=16+22/24 days in January. d=16.9166 days in January. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=[31-(16+22/24)]+[4+(15+18/60)/24] days. J2-d=[31-16.916666]+[4+0.6375] days. J2-d=14.083334+4.6375 days. J2-d=18.720834 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=[16+22/24]-[6+(3+35/60)/24] days. d-J1=16.916666-6.1493055 days. d-J1=10.767361 days. Apply the standard general form of `Numerological Decade Fortune' Formula for people born in A.D. G0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:3+{m+1 (Mod 12)}&C[m+1<2:+2]+2x{R[y/10] (Mod 5)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:3+{m-1 (Mod 12)}&C[m-1<2:+2]+2x{R[y/10] (Mod 5)}-I[(a-A[(d-J1)/3])/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10]} (Mod 12). G0=&C{R[(0+1961)/2]=0:3+{1+1 (Mod 12)}&C[1+1<2:+2]+2x{R[1961/10] (Mod 5)}+I[(51-A[18.720834/3])/10], R[(0+1961)/2]=1:3+{1-1 (Mod 12)}&C[1-1<2:+2]+2x{R[1961/10] (Mod 5)}-I[(51-A[10.767361/3])/10]} (Mod 10) & C0=&C{R[(0+1961)/2]=0:{1+1 (Mod 12)}+I[(51-A[18.720834/3])/10], R[(0+1961)/2]=1:{1-1 (Mod 12)}-I[(51-A[10.767361/3])/10]} (Mod 12). G0=&C{R[1961/2]=0:3+{2 (Mod 12)}&C[2<2:+2]+2x{1 (Mod 5)}+I[(51-A[6.240278])/10], R[1961/2]=1:3+{0 (Mod 12)}&C[0<2:+2]+2x{1 (Mod 5)}-I[(51-A[3.5891203])/10]} (Mod 10) & C0=&C{R[1961/2]=0:{2 (Mod 12)}+I[(51-A[6.240278])/10], R[1961/2]=1:{0 (Mod 12)}-I[(51-A[3.5891203])/10]} (Mod 12). G0=&C{1=0:3+2+2x1+I[(51-6)/10], 1=1:3+0+2+2x1-I[(51-4)/10]} (Mod 10) & C0=&C{1=0:2+I[(51-6)/10], 1=1:0-I[(51-4)/10]} (Mod 12). G0=&C{1=0:7+I[45/10], 1=1:7-I[45/10]} (Mod 10) & C0=&C{1=0:2+I[45/10], 1=1:0-I[45/10]} (Mod 12). G0=&C{1=0:7+I[4.5], 1=1:7-I[4.5]} (Mod 10) & C0=&C{1=0:2+I[4.5], 1=1:0-I[4.5]} (Mod 12). G0=&C{1=0:7+4, 1=1:7-4} (Mod 10) & C0=&C{1=0:2+4, 1=1:0-4} (Mod 12). G0=&C{1=0:11, 1=1:3} (Mod 10) & C0=&C{1=0:6, 1=1:-4} (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, G0=3 (Mod 10) and C0= -4 (Mod 12). G0=3 and C0=12-4. C0=8. `G0=3' stands for the `Stem' (G0) of the `Decade Fortune' of the client in A.D.2012 is `C' because `C' is the 3rd alphabet. The `Root' (C0) of `Decade Fortune' is 8. So, the `Decade Fortune Co-ordinates' are (3,8). The `Big Fortune Code' is `33', `C8', `3I', `CI' or `BIM-SAN'. An alternative method is to find the `Revolution Mode' (RM) of the `Decade Fortune' first. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(0+1961)/2]. RM=R[1961/2]. RM=1. The `Revolution Mode' of the `Decade Fortune' is anti-clockwise. Then, apply the simplified form of `Numerological Decade Fortune' Formula for people born in A.D. for anti-clockwise `Revolution Mode' (RM=1). G0=3+{m-1 (Mod 12)}&C[m-1<2:+2]+2x{R[y/10] (Mod 5)}-I[(a-A[(d-J1)/3])/10] (Mod 10) & C0={m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10] (Mod 12). G0=3+{1-1 (Mod 12)}&C[1-1<2:+2]+2x{R[1961/10] (Mod 5)}-I[(51-A[(16.9166-6.1493)/3])/10] (Mod 10) & C0={1-1 (Mod 12)}-I[(51-A[(16.9166-6.1493)/3])/10] (Mod 12). G0=3+{0 (Mod 12)}&C[0<2:+2]+2x{1 (Mod 5)}-I[(51-A[10.7673/3])/10] (Mod 10) & C0={0 (Mod 12)}-I[(51-A[10.7673/3])/10] (Mod 12). G0=3+0+2+2x1-I[(51-A[3.5891])/10] (Mod 10) & C0=0-I[(51-A[3.5891])/10] (Mod 12). G0=5+2-I[(51-4)/10] (Mod 10) & C0= -I[(51-4)/10] (Mod 12). G0=7-I[47/10] (Mod 10) & C0= -I[47/10] (Mod 12). G0=7-I[4.7] (Mod 10) & C0= -I[4.7] (Mod 12). G0=7-4 (Mod 10) & C0= -4 (Mod 12). G0=3 (Mod 10) & C0=12-4. G0=3 & C0=8. The `Stem' of the `Decade Fortune' of the client in A.D.2012 is `C' because `C' is the 3rd alphabet and the `Root' is 8. So, the `Decade Fortune Code' (Big Fortune Code) is `C8'. Assume a female was born at 12:23 p.m. on 4th February of A.D.1925. Find the `Stem', `Root' and `Decade Fortune Code' (Big Fortune Code) of her `Decade Fortune' in A.D.1997. From the given data, we know that the `Sex Code' (SC) is `F' and f=1. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:54 a.m. on 6th Jan., A.D.1925. So, J1=6+(3+54/60)/24 days in January. J1=6.1625 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:37 p.m. on 4th Feb., A.D.1925. So, J2=4+(15+37/60)/24 days in February. J2=4.6506944 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:37 p.m. on 4th Feb., A.D.1925, it is regarded as previous year. That is, y=1924. The age of the person in A.D.1997 is a=1997-1924. a=73. Since the birthday at 12:23 p.m. on 4th February of A.D.1925 is before `Joint of Month' which is at 3:37 p.m. on 4th February of A.D.1925, the month of birth m=1. Since the time of birth is at 12:23 p.m. on 4th February of A.D.1925, d=4+(12+23/60)/24 days in February. d=4.5159722 days in February. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=4.6506944-4.5159722 days, J2-d=0.1347222 day. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=4.5159722+(31-6.1625) days. d-J1=4.5159722+24.8375 days. d-J1=29.353472 days. Apply the standard general form of `Numerological Decade Fortune' Formula for people born in A.D. G0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:3+{m+1 (Mod 12)}&C[m+1<2:+2]+2x{R[y/10] (Mod 5)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:3+{m-1 (Mod 12)}&C[m-1<2:+2]+2x{R[y/10] (Mod 5)}-I[(a-A[(d-J1)/3])/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10]} (Mod 12). G0=&C{R[(1+1924)/2]=0:3+{1+1 (Mod 12)}&C[1+1<2:+2]+2x{R[1924/10] (Mod 5)}+I[(73-A[0.1347222/3])/10], R[(1+1924)/2]=1:3+{1-1 (Mod 12)}&C[1-1<2:+2]+2x{R[1924/10] (Mod 5)}-I[(73-A[29.353472/3])/10]} (Mod 10) & C0=&C{R[(1+1924)/2]=0:{1+1 (Mod 12)}+I[(73-A[0.1347222/3])/10], R[(1+1924)/2]=1:{1-1 (Mod 12)}-I[(73-A[29.353472/3])/10]} (Mod 12). G0=&C{R[1925/2]=0:3+{2 (Mod 12)}&C[2<2:+2]+2x{4 (Mod 5)}+I[(73-A[0.0449074])/10], R[1925/2]=1:3+{0 (Mod 12)}&C[0<2:+2]+2x{4 (Mod 5)}-I[(73-A[9.7844906])/10]} (Mod 10) & C0=&C{R[1925/2]=0:{2 (Mod 12)}+I[(73-A[0.0449074])/10], R[1925/2]=1:{0 (Mod 12)}-I[(73-A[9.7844906])/10]} (Mod 12). G0=&C{1=0:3+2&C[2<2:+2]+2x4+I[(73-0)/10], 1=1:3+0&C[0<2:+2]+2x4-I[(73-10)/10]} (Mod 10) & C0=&C{1=0:2+I[(73-0)/10], 1=1:0-I[(73-10)/10]} (Mod 12). G0=&C{1=0:3+2+8+I[73/10], 1=1:3+0+2+8-I[63/10]} (Mod 10) & C0=&C{1=0:2+I[73/10], 1=1:-I[63/10]} (Mod 12). G0=&C{1=0:13+I[7.3], 1=1:13-I[6.3]} (Mod 10) & C0=&C{1=0:2+I[7.3], 1=1:-I[6.3]} (Mod 12). G0=&C{1=0:13+7, 1=1:13-6} (Mod 10) & C0=&C{1=0:2+7, 1=1:-6} (Mod 12). G0=&C{1=0:20, 1=1:7} (Mod 10) & C0=&C{1=0:9, 1=1:-6} (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, G0=7 (Mod 10) and C0= -6 (Mod 12). G0=7 and C0=12-6. C0=6. The `Stem' of the `Decade Fortune' of the client in A.D.1997 is `G' because `G' is the 7th alphabet and the `Root' is 6. So, the `Decade Fortune Co-ordinates' are (7,6). The `Big Fortune Code' is `07', `G6', `7G', `GG' or `GEN-NGG'. An alternative method is to find the `Revolution Mode' (RM) of the `Decade Fortune' first. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(1+1924)/2]. RM=R[1925/2]. RM=1. The `Revolution Mode' of the `Decade Fortune' is anti-clockwise. Then, apply the simplified form of `Numerological Decade Fortune' Formula for people born in A.D. for anti-clockwise `Revolution Mode' (RM=1). G0=3+{m-1 (Mod 12)}&C[m-1<2:+2]+2x{R[y/10] (Mod 5)}-I[(a-A[(d-J1)/3])/10] (Mod 10) & C0={m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10] (Mod 12). G0=3+{1-1 (Mod 12)}&C[1-1<2:+2]+2x{R[1924/10] (Mod 5)}-I[(73-A[29.353472/3])/10] (Mod 10) & C0={1-1 (Mod 12)}-I[(73-A[29.353472/3])/10] (Mod 12). G0=3+{0 (Mod 12)}&C[0<2:+2]+2x{4 (Mod 5)}-I[(73-A[9.7844906])/10] (Mod 10) & C0={0 (Mod 12)}-I[(73-A[9.7844906])/10] (Mod 12). G0=3+0+2+2x4-I[(73-10)/10] (Mod 10) & C0=0-I[(73-10)/10] (Mod 12). G0=13-I[63/10] (Mod 10) & C0= -I[63/10] (Mod 12). G0=13-I[6.3] (Mod 10) & C0= -I[6.3] (Mod 12). G0=13-6 (Mod 10) & C0= -6 (Mod 12). G0=7 (Mod 10) & C0=12-6. G0=7 & C0=6. The `Stem' of the `Decade Fortune' of the client in A.D.1997 is `G' because `G' is the 7th alphabet and the `Root' is 6. So, the `Decade Fortune Code' (Big Fortune Code) is `G6'. Assume the present `Decade Fortune Co-ordinates' (X,Y) are (2,9) and the `Revolution Mode' is clockwise (i.e. RM=0). Find the `Decade Fortune Co-ordinates' (G0,C0) of 16 years later (i.e. y=16). Apply the simplified Decade Fortune Formula. G0=X+I[y/10] (Mod 10) & C0=Y+I[y/10] (Mod 12). The values of `G0' and `C0' of the new `Decade Fortune Co-ordinates' (G0,C0) after `y' years are: G0=2+I[16/10] (Mod 10) & C0=9+I[16/10] (Mod 12). G0=2+I[1.6] (Mod 10) & C0=9+I[1.6] (Mod 12). G0=2+1 (Mod 10) & C0=9+1 (Mod 12). G0=3 (Mod 10) & C0=10 (Mod 12). G0=3 & C0=10. Hence, after counting 16 years clockwisely, the `Decade Fortune' will move from `Co-ordinates' (2,9) with a value of the `Sequence Code of Decade Fortune Co-ordinates' of `22' to `Co-ordinates' (3,10) with a new value of the `Sequence Code of Decade Fortune Co-ordinates' of `23'. Thus, the value of the `Sequence Code of Decade Fortune Co-ordinates' is changed from `22' to `23'. Assume the present `Decade Fortune Co-ordinates' (X,Y) are (8,1) and the `Revolution Mode' is anti-clockwise (i.e. RM=1). Find the `Decade Fortune Co-ordinates' (G0,C0) of 42 years later (i.e. y=42). Apply the simplified Decade Fortune Formula. G0=X-I[y/10] (Mod 10) & C0=Y-I[y/10] (Mod 12). The values of `G0' and `C0' of the new `Decade Fortune Co-ordinates' (G0,C0) after `y' years are: G0=8-I[42/10] (Mod 10) & C0=1-I[42/10] (Mod 12). G0=8-I[4.2] (Mod 10) & C0=1-I[4.2] (Mod 12). G0=8-4 (Mod 10) & C0=1-4 (Mod 12). G0=4 (Mod 10) & C0= -3 (Mod 12). G0=4 & C0=12-3. C0=9. Hence, after counting 42 years anti-clockwisely, the `Decade Fortune' will move from `Co-ordinates' (8,1) with a value of the `Sequence Code of Decade Fortune Co-ordinates' of `38' to `Co-ordinates' (4,9) with a new value of the `Sequence Code of Decade Fortune Co-ordinates' of `34'. Thus, the value of the `Sequence Code of Decade Fortune Co-ordinates' is changed from `38' to `34'. | |
Numerological Decade Bounds Formula: BOUNDSP0 | The standard general form of `Numerological Decade Bounds' Formula for people born in `y' A.D. is: P0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10]} (Mod 12). The standard general form of `Numerological Decade Bounds' Formula for people born in `y' B.C. is: P0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:{m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10]} (Mod 12). `y' is the year of birth after `Joint of Year' in Gregorian calendar. Usually, `Joint of Year' is on 4th of February. `Joint of Year' is same as `Joint of February'. `m' is the month of birth after `Joint of Month'. Usually, `Joint of Month' is from 3rd to 8th of the month. `J' is a conventional symbol to denote the day and time of `Joint of Month' before or after the date of birth such that `J1' is the day and time of `Joint of Month' before the date of birth and `J2' is the day and time of `Joint of Month' after the date of birth. The units of `J1' and `J2' are days. `J2-d' is the difference between the date and time of birth and the next `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. `d-J1' is the difference between the date and time of birth and previous `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. `a' is the age of the person in `Decade Bounds'. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. The `Numerological Decade Bounds' moves consecutively either clockwisely or anti-clockwisely along the zones every ten years. Thus, the time interval of `Decade Bounds' is 10 years. If we let the zone of `Numerological Decade Bounds' at age `a' be `P0', `Minimum Age Decade Fortune' be 'e' thenfor people born in A.D. is: e=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:A[(d-J1)/3]}. For people born in B.C. is: e=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y-1)/2]=1:A[(d-J1)/3]}. If the value of `J' is unknown, let J=6 for approximate calculation. The maximum deviation in age for approximate calculation is 1. If the birthday is between 3rd to 8th, approximate calculation cannot be used. The calculation must use precise value of `J'. If one's age is less than the `Minimum Age Decade Fortune', i.e. `a' is less than `e', one is not qualified to have a `Decade Fortune'. So, one has no `Decade Bounds' at that moment. The simplified form of `Numerological Decade Bounds' Formula for people born in `y' A.D. is: If a>e or a=e, P0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-e)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-e)/10]} (Mod 12). The simplified form of `Numerological Decade Bounds' Formula for people born in `y' B.C. is: If a>e or a=e, P0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{m+1 (Mod 12)}+I[(a-e)/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:{m-1 (Mod 12)}-I[(a-e)/10]} (Mod 12). | `Decade Bounds' is also named as `Large Bounds'. `Decade Bounds' is the focus of `Decade Fortune' because it shows the decade fortune in a zone of a person. The first `Decade Bounds' is called the `Initial Decade Bounds'. The first `Numerological Decade Bounds' is equal to the zone of `Numerological Decade Fortune' next to `Numerological Decade Fortune Origin' (UN0,ZN0) according to its direction of revolution. The `Numerological Decade Bounds' moves consecutively either clockwisely or anti-clockwisely according to the `Revolution Mode' (RM) along the zones every ten years. There are altogether twelve zones. The zones recur from 0 to 11. They are integers and usually assigned to be variable `X'. The `Revolution Mode' (RM) of `Decade Bounds' is a mathematical expression that can show the revolving direction of `Decade Bounds' in its `Fortune Track' (FT). There are altogether two different types of `Revolution Modes', namely `Clockwise Revolution Mode' (CRM) and `Anti-clockwise Revolution Mode' (ARM). The `Decade Bounds' of human being is revolving either clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and the year of birth `y' in Gregorian calendar. For example, based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y)/2]' for people born in A.D. or based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y-1)/2]' for people born in B.C., if RM=0 it means that the `Revolution Mode' is clockwise. If RM=1 it means that the `Revolution Mode' is anti-clockwise. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `P0=(Mod 12)' is a modulated function such that if P0>11 then `P0' becomes `P0-12' and if P0<0 then `P0' becomes `P0+12'. Thus, the value range of `P0=(Mod 12)' is from 0 to 11. | Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962. Find the zone of `Numerological Decade Bounds' (P0) in A.D.2012. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:35 a.m. on 6th Jan., A.D.1962. So, J1=6+(3+35/60)/24 days in January. J1=6.1493055 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:18 p.m. on 4th Feb., A.D.1962. So, J2=4+(15+18/60)/24 days in February. J2=4.6375 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:18 p.m. on 4th Feb., A.D.1962, it is regarded as previous year. That is, y=1961. The age of the person in A.D.2012 is a=2012-1961. a=51. Since the birthday at 10:00 p.m. on 16th January of A.D.1962 is after `Joint of Month' which is at 3:18 p.m. on 6th January of A.D.1962, the month of birth m=1 and d=16+22/24 days in January. d=16.916666 days in January. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=[31-(16+22/24)]+[4+(15+18/60)/24] days. J2-d=[31-16.916666]+[4+0.6375] days. J2-d=14.083334+4.6375 days. J2-d=18.720834 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=[16+22/24]-[6+(3+35/60)/24] days. d-J1=16.916666-6.1493055 days. d-J1=10.767361 days. Apply the standard general form of `Numerological Decade Bounds' Formula for people born in A.D. P0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-A[(J2-d)/3])/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-A[(d-J1)/3])/10]} (Mod 12). The zone of `Numerological Decade Bounds' (P0) is P0=&C{R[(0+1961)/2]=0:{1+1 (Mod 12)}+I[(51-A[(14.083334+4.6375)/3])/10], R[(0+1961)/2]=1:{1-1 (Mod 12)}-I[(51-A[(16.9166-6.1493)/3])/10]} (Mod 12). P0=&C{R[1961/2]=0:{2 (Mod 12)}+I[(51-A[18.720834/3])/10], R[1961/2]=1:{0 (Mod 12)}-I[(51-A[10.7673/3])/10]} (Mod 12). P0=&C{1=0:2+I[(51-A[6.240278])/10], 1=1:0-I[(51-A[3.5891])/10]} (Mod 12). P0=&C{1=0:2+I[(51-6)/10], 1=1:0-I[(51-4)/10]} (Mod 12). P0=&C{1=0:2+I[45/10], 1=1:-I[47/10]} (Mod 12). P0=&C{1=0:2+I[4.5], 1=1:-I[4.7]} (Mod 12). P0=&C{1=0:2+4, 1=1:-4} (Mod 12). P0=&C{1=0:6, 1=1:-4} (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, P0= -4 (Mod 12). P0=12-4. P0=8. Assume a male was born at 10:35 a.m. on 27th Sept., A.D.1952. Find the zone of `Numerological Decade Bounds' (P0) in A.D.2007. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of September' which is at 1:14 a.m. on 8th Sept., A.D.1952. So, J1=8+(1+14/60)/24 days in September. J1=8.0513888 days in September. `Joint of Month' after the date of birth is `Joint of October' which is at 4:33 p.m. on 8th Oct., A.D.1952. So, J2=8+(16+33/60)/24 days in October. J2=8.6895833 days in October. Since the birthday is after `Joint of Year' which is at 4:54 a.m. on 5th Feb., A.D.1952, y=1952. The age of the person in A.D.2007 is a=2007-1952. a=55. Since the birthday at 10:35 a.m. on 27th Sept., A.D.1952 is after `Joint of Month' which is at 1:14 a.m. on 8th Sept., A.D.1952, the month of birth m=9 and d=27+(10+35/60)/24 days in September. d=27.440972 days in September. `J2-d' is the day and time difference between `Joint of October' and the date and time of birth. J2-d=8+(16+33/60)/24+{30-[27+(10+35/60)/24]} days. J2-d=8.6895833+{30-27.440972} days. J2-d=11.248611 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of September'. d-J1=27+(10+35/60)/24-[8+(1+14/60)/24] days. d-J1=27.440972-8.0513888 days. d-J1=19.389584 days. The `Minimum Age Numerological Decade Fortune' for people born in A.D. is e=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:A[(d-J1)/3]}. e=&C{R[(0+1952)/2]=0:A[11.248611/3], R[(0+1952)/2]=1:A[19.389584/3]}. e=&C{0=0:A[3.749537], 0=1:A[6.4631946]}. e=&C{0=0:4, 0=1:6}. Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, e=4. That is a>e. Apply the `Numerological Decade Bounds' Formula for people born in A.D. If a>e or a=e, P0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-e)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-e)/10]} (Mod 12). The zone of `Numerological Decade Bounds' (P0) is P0=&C{R[(0+1952)/2]=0:{9+1 (Mod 12)}+I[(55-4)/10], R[(0+1952)/2]=1:{9-1 (Mod 12)}-I[(55-4)/10]} (Mod 12). P0=&C{R[1952/2]=0:{10 (Mod 12)}+I[51/10], R[1952/2]=1:{8 (Mod 12)}-I[51/10]} (Mod 12). P0=&C{0=0:{10 (Mod 12)}+I[5.1], 0=1:{8 (Mod 12)}-I[5.1} (Mod 12). P0=&C{0=0:10+5, 0=1:8-5} (Mod 12). P0=&C{0=0:15, 0=1:3} (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, P0=15 (Mod 12). P0=15-12. P0=3. Assume a female was born at 12:23 p.m. on 20th Apr., A.D.1926. Find the zone of `Numerological Decade Bounds' (P0) in A.D.1997. From the given data, we know that the `Sex Code' (SC) is `F' and f=1. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of April' which is at 9:19 p.m. on 5th Apr., A.D.1926. So, J1=5+(21+19/60)/24] days in April. J1=5.8881944 days in April. `Joint of Month' after the date of birth is `Joint of May' which is at 3:09 p.m. on 6th May, A.D.1926. So, J2=6+(15+9/60)/24 days in May. J2=6.63125 days in May. Since the birthday is after `Joint of Year' which is at 9:39 p.m. on 4th Feb., A.D.1926, `Year of Birth' y=1926. The age of the person in A.D.1997 is a=1997-1926. a=71. Since the birthday at 12:23 p.m. on 20th Apr., A.D.1926 is after `Joint of Month' which is at 9:19 p.m. on 5th Apr., A.D.1926, the month of birth m=4 and d=20+(12+23/60)/24 days in April. d=20.515972 days in April. `J2-d' is the day and time difference between `Joint of May' and the date and time of birth. J2-d=6+(15+9/60)/24+{30-[20+(12+23/60)/24]}. J2-d=6.63125+{30-20.515972}. J2-d=16.115278. `d-J1' is the day and time difference between the date and time of birth and `Joint of April'. d-J1=20+(12+23/60)/24-[5+(21+19/60)/24] days. d-J1=20.515972-5.8881944 days. d-J1=14.627778 days. The `Minimum Age Decade Fortune' for people born in A.D. is e=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:A[(d-J1)/3]}. e=&C{R[(1+1926)/2]=0:A[16.115278/3], R[(1+1926)/2]=1:A[14.627778/3]}. e=&C{R[1927/2]=0:A[5.3717593], R[(1927/2]=1:A[4.875926]}. e=&C{1=0:5, 1=1:5}. Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, e=5. That is, a>e. Apply the `Numerological Decade Bounds' Formula for people born in A.D. If a>e or a=e, P0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m+1 (Mod 12)}+I[(a-e)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1 (Mod 12)}-I[(a-e)/10]} (Mod 12). The zone of `Numerological Decade Bounds' (P0) is P0=&C{R[(1+1926)/2]=0:{4+1 (Mod 12)}+I[(71-5)/10], R[(1+1926)/2]=1:{4-1 (Mod 12)}-I[(71-5)/10]} (Mod 12). P0=&C{R[1927/2]=0:{5 (Mod 12)}+I[66/10], R[1927/2]=1:{3 (Mod 12)}-I[66/10]} (Mod 12). P0=&C{1=0:5+I[6.6], 1=1:3-I[6.6]} (Mod 12). P0=&C{1=0:5+6, 1=1:3-6} (Mod 12). P0=&C{1=0:11, 1=1:-3} (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, P0= -3 (Mod 12). P0=12-3. P0=9. | |
Numerological Decade Bounds Age Formula: AP | `Numerological Decade Bounds' revolves consecutively along the zones either clockwisely or anti-clockwisely for every ten years. Thus, the time interval of `Decade Bounds' is 10 years. In `PT&FM', the beginning of a year is not on 1st of January in Gregorian calendar. The beginning of a year is `Joint of February'. The critical value between two consecutive years is called `Joint of Year'. `Joint of February' is the boundary of two consecutive years. It always lies on from the 3rd to 5th day of February. In general, not for precise calculations, `Joint of February' can be regarded as the 4th day of February. If the date of birth is within the 3rd to 5th day of February, precise calculations should be carried out. That is, if the time of the date of birth is after `Joint of February', the year is `y'. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The time and date of `Joint of February' between two consecutive years in Gregorian calendar always change from year to year. `Joint of February' also varies according to the longitude and latitude of a place. The exact date and time of `Joint of February' of a year can be found in a Chinese lunar calendar. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `y' is the year of birth. `m' is the month of birth after `Joint of Month'. Usually, `Joint of Month' is from 3rd to 8th of the month. `d' is the date and time of birth reckoning in Gregorian calendar. The unit of `d' is day. The zone of `Decade Bounds' is `P0'. `AP' is `Minimum Age Decade Bounds'. `AP' is called the `Lower Bound Age' of the `Decade Bounds'. The `Upper Bound Age' is equal to `AP+9' because the time interval of `Decade Bounds' is 10 years. `J' is a conventional symbol to denote the day and time of `Joint of Month' before or after the date of birth such that `J1' is the day and time of `Joint of Month' before the date of birth and `J2' is the day and time of `Joint of Month' after the date of birth. The units of `J1' and `J2' are days. `J2-d' is the difference between the date and time of birth and the next `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. `d-J1' is the difference between the date and time of birth and previous `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. The `Numerological Decade Bounds Age' Formula for people born in A.D. is: AP=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{P0-m-1 (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1-P0 (Mod 12)}x10+A[(d-J1)/3]}. The `Numerological Decade Bounds Age' Formula for people born in B.C. is: AP=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{P0-m-1 (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y-1)/2]=1:{m-1-P0 (Mod 12)}x10+A[(d-J1)/3]}. The `Numerological Decade Bounds Age' Formula can be simplified as follows. For `Clockwise Revolution Mode' (RM=0): AP={P0-m-1 (Mod 12)}x10+A[(J2-d)/3]. For `Anti-clockwise Revolution Mode' (RM=1): AP={m-1-P0 (Mod 12)}x10+A[(d-J1)/3]. | `Numerological Decade Bounds' is also named as `Numerological Large Bounds'. `Decade Bounds' is the focus of `Decade Fortune' because it shows the decade fortune in a zone of a person. The first `Decade Bounds' is called the `Initial Decade Bounds'. The first `Numerological Decade Bounds' is equal to the zone of `Numerological Decade Fortune' next to `Numerological Decade Fortune Origin' (UN0,ZN0) according to its direction of revolution. `Numerological Decade Bounds' moves consecutively either clockwisely or anti-clockwisely according to the `Revolution Mode' (RM) along the zones every ten years. There are altogether twelve zones. The zones recur from 0 to 11. They are integers and usually assigned to be variable `X'. The `Revolution Mode' (RM) of `Decade Bounds' is a mathematical expression that can show the revolving direction of `Decade Bounds' in its `Fortune Track' (FT). There are altogether two different types of `Revolution Modes', namely `Clockwise Revolution Mode' (CRM) and `Anti-clockwise Revolution Mode' (ARM). The `Decade Bounds' of human being is revolving either clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and the year of birth `y' in Gregorian calendar. For example, based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y)/2]' for people born in A.D. or based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y-1)/2]' for people born in B.C., if RM=0 it means that the `Revolution Mode' is clockwise. If RM=1 it means that the `Revolution Mode' is anti-clockwise. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `AP=(Mod 12)' is a modulated function such that if AP>11 then `AP' becomes `AP-12' and if AP<0 then `AP' becomes `AP+12'. Thus, the value range of `AP=(Mod 12)' is from 0 to 11. | Assume a male was born at 0:45 a.m. on 6th Oct., A.D.1952. Find the minimum age (AP) when the zone of `Decade Bounds' (P0) is 4. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of September' which is at 1:14 a.m. on 8th Sept., A.D.1952. So, J1=8+(1+14/60)/24 days in September. J1=8.0513888 days in September. `Joint of Month' after the date of birth is `Joint of October' which is at 4:33 p.m. on 8th Oct., A.D.1952. So, J2=8+(16+33/60)/24 days in October. J2=8.6895833 days in October. Since the birthday is after `Joint of Year' which is at 4:54 a.m. on 5th Feb., A.D.1952, y=1952. Since the birthday at 0:45 a.m. on 6th Oct., A.D.1952 is before `Joint of Month' which is at 4:33 p.m. on 8th Oct., A.D.1952, the month of birth m=9 and d=6+45/60/24 days in October. d=6.03125 days in October. `J2-d' is the day and time difference between `Joint of October' and the date and time of birth. J2-d=8.6895833-6.03125 days. J2-d=2.6583333 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of September'. d-J1=6.03125+(30-8.0513888) days. d-J1=6.03125+21.948612 days. d-J1=27.979862 days. Apply the `Numerological Decade Bounds Age' Formula for people born in A.D. AP=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{P0-m-1 (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1-P0 (Mod 12)}x10+A[(d-J1)/3]}. AP=&C{R[(0+1952)/2]=0:{4-9-1 (Mod 12)}x10+A[2.6583333/3], R[(0+1952)/2]=1:{9-1-4 (Mod 12)}x10+A[27.979862/3]}. AP=&C{R[1952/2]=0:{-6 (Mod 12)}x10+A[0.8861111], R[1952/2]=1:{4 (Mod 12)}x10+A[9.3266206]}. AP=&C{0=0:{12-6}x10+1, 0=1:4x10+9}. AP=&C{0=0:6x10+1, 0=1:40+9}. AP=&C{0=0:61, 0=1:49}. Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, AP=61. Hence, the minimum age of the client is 61 when the zone of `Decade Bounds' is 4 and it ends till an age of 70. Assume a female was born at 12:23 p.m. on 4th Feb., A.D.1925. Find the minimum age (AP) when the zone of `Decade Bounds' (P0) is 2. From the given data, we know that the `Sex Code' (SC) is `F' and f=1. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:54 a.m. on 6th Jan., A.D.1925. So, J1=6+(3+54/60)/24 days in January. J1=6.1625 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:37 p.m. on 4th Feb., A.D.1925. So, J2=4+(15+37/60)/24 days in February. J2=4.6506944 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:37 p.m. on 4th Feb., A.D.1925, it is regarded as previous year. That is, y=1924. Since the birthday at 12:23 p.m. on 4th Feb., A.D.1925 is before `Joint of Month' which is at 3:37 p.m. on 4th Feb., A.D.1925, the month of birth m=1 and d=4+(12+23/60)/24 days in February. d=4.5159722 days in February. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=4.6506944-4.5159722 days. J2-d=0.1347222 day. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=4.5159722+(31-6.1625) days. d-J1=4.5159722+24.8375 days. d-J1=29.353472 days. Apply `Astrological Decade Bounds Age' Formula for people born in A.D. AP=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{P0-m-1 (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1-P0 (Mod 12)}x10+A[(d-J1)/3]}. AP=&C{R[(1+1924)/2]=0:{2-1-1 (Mod 12)}x10+A[0.1347222/3], R[(1+1924)/2]=1:{1-1-2 (Mod 12)}x10+A[29.353472/3]}. AP=&C{R[1925/2]=0:{0 (Mod 12)}x10+A[0.0449074], R[1925/2]=1:{-2 (Mod 12)}x10+A[9.7844906]}. AP=&C{1=0:0x10+0, 1=1:{12-2}x10+10}. AP=&C{1=0:0, 1=1:10x10+10}. AP=&C{1=0:0, 1=1:110}. Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, AP=110. Hence, the minimum age of the client is 110 when the zone of `Decade Bounds' is 2 and it ends till an age of 119. Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962. Find the minimum age (AP) when the zone of `Decade Bounds' (P0) is 10. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:35 a.m. on 6th Jan., A.D.1962. So, J1=6+(3+35/60)/24 days in January. J1=6.1493055 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:18 p.m. on 4th Feb., A.D.1962. So, J2=4+(15+18/60)/24 days in February. J2=4.6375 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:18 p.m. on 4th Feb., A.D.1962, it is regarded as previous year. That is, y=1961. Since the birthday at 10:00 p.m. on 16th January of A.D.1962 is after `Joint of Month' which is at 3:18 p.m. on 6th January of A.D.1962, the month of birth m=1 and d=16+22/24 days in January. d=16.916666 days in January. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=[31-(16+22/24)]+[4+(15+18/60)/24] days. J2-d=[31-16.916666]+[4+0.6375] days. J2-d=14.083334+4.6375 days. J2-d=18.720834 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=[16+22/24]-[6+(3+35/60)/24] days. d-J1=16.916666-6.1493055 days. d-J1=10.767361 days. Apply `Astrological Decade Bounds Age' Formula for people born in A.D. AP=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{P0-m-1 (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-1-P0 (Mod 12)}x10+A[(d-J1)/3]}. AP=&C{R[(0+1961)/2]=0:{10-1-1 (Mod 12)}x10+A[18.720834/3], R[(0+1961)/2]=1:{1-1-10 (Mod 12)}x10+A[10.767361/3]}. AP=&C{R[1961/2]=0:{8 (Mod 12)}x10+A[6.240278], R[1961/2]=1:{-10 (Mod 12)}x10+A[3.5891203]}. AP=&C{1=0:8x10+6, 1=1:{12-10}x10+4}. AP=&C{1=0:86, 1=1:2x10+4}. AP=&C{1=0:86, 1=1:24}. Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, AP=24. Hence, the minimum age of the client is 24 when the zone of `Decade Bounds' is 10 and it ends till an age of 33. An alternative method to calculate the minimum age (AP) of `Decade Bounds' is by the simplified `Decade Bounds Age' Formula. The first step is to find out the `Revolution Mode' (RM) of `Decade Fortune' of the client by the `Revolution Mode' Formula. Apply the `Revolution Mode' Formula for people born in A.D. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(0+1961)/2]. RM=R[1961/2]. RM=1. Hence, the `Revolution Mode' of `Decade Fortune' of the client is anti-clockwise. Then, apply the simplified `Astrological Decade Bounds Age' Formula for `Anti-clockwise Revolution Mode' (RM=1). AP={m-1-P0 (Mod 12)}x10+A[(d-J1)/3]. AP={1-1-10 (Mod 12)}x10+A[10.767361/3]. AP={-10 (Mod 12)}x10+A[3.5891203]. AP={12-10}x10+4. AP=2x10+4. AP=24. Hence, the minimum age of the client is 24 when the zone of `Decade Bounds' is 10 and it ends till an age of 33. | |
Male & Female Menopause Age Formula: MP | The age at which men and women begin menopause is related to the numerology of `Large Bounds'. When the age of men enters the sixth `Large Bounds' and the age of women enters the fifth `Large Bounds', presbyopia, weakening of sexual and physical abilities are common. This is the beginning of menopause. `Decade Bounds' following the `Decade Fortune' of people revolves consecutively along the zones either clockwisely or anti-clockwisely for every ten years. Thus, the time interval of `Decade Bounds' is 10 years. In `PT&FM', the beginning of a year is not on 1st of January in Gregorian calendar. The beginning of a year is `Joint of February'. The critical value between two consecutive years is called `Joint of Year'. `Joint of February' is the boundary of two consecutive years. It always lies on from the 3rd to 5th day of February. `y' is the year of birth in the Gregorian calendar. In general, not for precise calculations, `Joint of February' can be regarded as the 4th day of February. If the date of birth is within the 3rd to 5th day of February, precise calculations should be carried out. That is, if the time of the date of birth is after `Joint of February', the year is `y'. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The time and date of `Joint of February' between two consecutive years in Gregorian calendar always change from year to year. `Joint of February' also varies according to the longitude and latitude of a place. The exact date and time of `Joint of February' of a year can be found in a Chinese lunar calendar. `m' is the month of birth after `Joint of Month'. Usually, `Joint of Month' is from 3rd to 8th of the month in Gregorian calendar. In general, if there is no need for very precise calculations, the `Joint of Month' can be regarded as 6. If the birthday falls between the 3rd and 8th day of the Gregorian calendar, the exact date and time of the `Joint of Month' must check by a Chinese calendar for accurate calculation. `d' is the date and time of birth in Gregorian calendar, expressing in units of days. `J' is a conventional symbol to denote the day and time of `Joint of Month' before or after the date of birth such that `J1' is the day and time of `Joint of Month' before the date of birth and `J2' is the day and time of `Joint of Month' after the date of birth. The units of `J1' and `J2' are days. `J2-d' is the difference between the date and time of birth and the next `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. `d-J1' is the difference between the date and time of birth and previous `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. Both `d-J1' and `J2-d' are named as `Days from Joint of Month'. `d-J1' is called `Days from Past Joint of Month' and `J2-d' is called `Days to Future Joint of Month'. 'e' is the minimum virtual age of a person to have `Large Bounds' such that e1=A[(d-J1)/3] and e2=A[(J2-d)/3]. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. 'MP' is the starting age of menopause of men and women in `Large Bounds'. It is reckoned in virtual age. The virtual age is the age of the current year regardless of birthday plus 1 year. But, remember the time of the first day of the current year is always at the `Joint of February' which is also called `Joint of Year'. The age at the end of menopause is `MP+9' years, because the range of `Large Bounds' is 10 years. The Male & Female Menopause Age Formula for people born in y A.D. is MP=&C[SC=M:&C{R[y/2]=0:50+A[(J2-d)/3], R[y/2]=1:50+A[(d-J1)/3]}, SC=F:&C{R[y/2]=0:40+A[(d-J1)/3], R[y/2]=1:40+A[(J2-d)/3]}]. The Male & Female Menopause Age Formula for people born in y A.D. can be simplified as: MP=&C[SC=M:&C{R[y/2]=0:50+e2], R[y/2]=1:50+e1}, SC=F:&C{R[y/2]=0:40+e1, R[y/2]=1:40+e2}]. The Male & Female Menopause Age Formula for people born in y B.C. is MP=&C[SC=M:&C{R[(y-1)/2]=0:50+A[(J2-d)/3], R[(y-1)/2]=1:50+A[(d-J1)/3]}, SC=F:&C{R[(y-1)/2]=0:40+A[(d-J1)/3], R[(y-1)/2]=1:40+A[(J2-d)/3]}]. The Male & Female Menopause Age Formula for people born in y B.C. can be simplified as: MP=&C[SC=M:&C{R[(y-1)/2]=0:50+e2], R[(y-1)/2]=1:50+e1}, SC=F:&C{R[(y-1)/2]=0:40+e1, R[(y-1)/2]=1:40+e2}]. It can be further simplified as follows: If the `Revolution Mode' is clockwise (RM=0), the `Male Menopause Age' Formula is: MP=50+A[(J2-d)/3] and the `Female Menopause Age' Formula is : MP=40+A[(J2-d)/3]. If the `Revolution Mode' is anti-clockwise (RM=1), the `Male Menopause Age' Formula is: MP=50+A[(d-J1)/3] and the `Female Menopause Age' Formula is: MP=40+A[(d-J1)/3]. Since the growth of the people living in cold area is slower and the age of menopause of female is remarkably later than those female who live in warm and hot area, when calculate the age of menopause of female living in cold places, the Menopause Age Formula (MP) for people born in `y' B.C. can be adjusted to MP=&C[SC=M:&C{R[(y-1)/2]=0:50+A[(J2-d)/3], R[(y-1)/2]=1:50+A[(d-J1)/3]}, SC=F:&C{R[(y-1)/2]=0:45+A[(d-J1)/3], R[(y-1)/2]=1:45+A[(J2-d)/3]}]. The Menopause Age Formula (MP) for people born in `y' A.D. can be adjusted to MP=&C[SC=M:&C{R[y/2]=0:50+A[(J2-d)/3], R[y/2]=1:50+A[(d-J1)/3]}, SC=F:&C{R[y/2]=0:45+A[(d-J1)/3], R[y/2]=1:45+A[(J2-d)/3]}]. | `Numerological & Astrological Decade Bounds' are called `Decade Bounds' in short. `Decade Bounds' is also named as `Large Bounds' in contrast of `Small Bound' which lasts only one year. `Large Bounds' is the focus of `Decade Fortune' because it shows the decade fortune in a zone of a person in ten years. So, `Large Bounds' is regarded as singular but it consists of two limits. The lower limit of `Large Bounds' is called `Lower Bound' (LB) and the upper limit of `Large Bounds' is called `Upper Bound' (UB). Their relation is UB=LB+9 because the time interval of `Large Bounds' is 10 years. The first `Large Bounds' is called the `Initial Large Bounds'. `Large Bounds' moves consecutively either clockwisely or anti-clockwisely according to the `Revolution Mode' (RM) along the zones every ten years. There are altogether twelve zones. The zones recur from 0 to 11. The `Revolution Mode' (RM) of `Large Bounds' is a mathematical expression that can show the revolving direction of `Large Bounds' in its `Fortune Track' (FT). There are altogether two different types of `Revolution Modes', namely `Clockwise Revolution Mode' (CRM) and `Anti-clockwise Revolution Mode' (ARM). The `Decade Bounds' of human being is revolving either clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and the year of birth `y' in Gregorian calendar. For example, based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y)/2]' for people born in A.D. or based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y-1)/2]' for people born in B.C., if RM=0 it means that the `Revolution Mode' is clockwise. If RM=1 it means that the `Revolution Mode' is anti-clockwise. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. | Assume a male was born at 0:45 a.m. on 6th Oct., A.D.1952 in Gregorian calendar. Find the age at which he starts menopause. From the given data, the `Sex Code' (SC) is `M' and m=0. Since the date and time of birth is 0:45 a.m. on 6th October, 1952, the number of days at birth in Gregorian calendar is d=6+45/60/24 days in October. d=6.03125 days in October. According to Chinese lunar calendar, the `Joint of Month' before the date of birth is `Joint of September' which is at 1:14 a.m. on 8th Sept., A.D.1952. So, J1=8+(1+14/60)/24 days in September. J1=8.0513888 days in September. `Joint of Month' after the date of birth is `Joint of October' which is at 4:33 p.m. on 8th Oct., A.D.1952. So, J2=8+(16+33/60)/24 days in October. J2=8.6895833 days in October. Since the birthday is after `Joint of Year' which is at 4:54 a.m. on 5th Feb., A.D.1952, the year of birth is y=1952. And, because the birthday is before the `Joint of October' which is at 4:33 pm on October 8, A.D.1952, the month of birth is m=9. `J2-d' is the day and time difference between `Joint of October' and the date and time of birth. J2-d=8.6895833-6.03125 days. J2-d=2.6583333 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of September'. d-J1=6.03125+(30-8.0513888) days. d-J1=6.03125+21.948612 days. d-J1=27.979862 days. According to the `Male & Female Menopause Age' Formula for people born in y A.D., MP=&C[SC=M:&C{R[y/2]=0:50+A[(J2-d)/3], R[y/2]=1:50+A[(d-J1)/3]}, SC=F:&C{R[y/2]=0:40+A[(d-J1)/3], R[y /2]=1:40+A[(J2-d)/3]}], substitute in the formula as follows: MP=&C[SC=M:&C{R[1952/2]=0:50+A[2.6583333/3], R[1952/2]=1:50+A[27.979862/3]}, SC=F:&C{R[1952/2]=0:40+A[27.979862/3], R[1952/2]=1:40+A[2.6583333/3]}]. MP=&C[SC=M:&C{0=0:50+A[0.8861111], 0=1:50+A[9.3266206]}, SC=F:&C{0=0:40+A[9.3266206], 0=1:40+A[0.8861111]}]. MP=&C[SC=M:&C{0=0:50+1, 0=1:50+9}, SC=F:&C{0=0:40+9, 0=1:40+1}]. MP=&C[SC=M:&C{0=0:51, 0=1:59}, SC=F:&C{0=0:49, 0=1:41}]. Since the `Truth value' of `&C[SC=M]' is true and the `Truth value' of `&C[SC=F]' is false, MP=&C{0=0:51, 0=1:59}. And, because the `Truth value' of `&C[0=0]' is true and the `Truth value' of `&C[0=1]' is false, MP=51. Therefore, he enters menopause at his virtual age of 51. Assume a female was born at 12:23 p.m. on 4th Feb., A.D.1925 in Gregorian calendar. Find the age at which she starts menopause. From the given data, the `Sex Code' (SC) is `F' and f=1. Since the date and time of birth is 12:23 p.m. on 4th February, A.D.1925, the number of days at birth in Gregorian calendar is d=4+(12+23/60)/24 in February. d=4.5159722 days in February. According to Chinese lunar calendar, the `Joint of Month' before the date of birth is `Joint of January' which is at 3:54 a.m. on 6th January, 1925. So, J1=6+(3+54/60)/24 days in January. J1=6.1625 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:37 p.m. on 4th February, 1925. So, J2=4+(15+37/60)/24 days in February. J2=4.6506944 days in February. Since the birthday is before `Joint of Year' which is at 3:37 p.m. on 4th February, A.D.1925, the year of birth is regarded as the previous year. That is, y=1924. And, because the birthday is before the `Joint of February' which is at 3:37 p.m. on 4th February, A.D.1925, the month of birth is m=1. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=4.6506944-4.5159722 days. J2-d=0.1347222 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=4.5159722+(31-6.1625) days. d-J1=4.5159722+24.8375 days. d-J1=29.353472 days. According to the `Male & Female Menopause Age' Formula for people born in y A.D., MP=&C[SC=M:&C{R[y/2]=0:50+A[(J2-d)/3], R[y/2]=1:50+A[(d-J1)/3]}, SC=F:&C{R[y/2]=0:40+A[(d-J1)/3], R[y/2]=1:40+A[(J2-d)/3]}], substitute in the formula as follows: MP=&C[SC=M:&C{R[1924/2]=0:50+A[0.1347222/3], R[1924/2]=1:50+A[29.353472/3]}, SC=F:&C{R[1924/2]=0:40+A[29.353472/3], R[1924 /2]=1:40+A[0.1347222/3]}]. MP=&C[SC=M:&C{0=0:50+A[0.0449074], 0=1:50+A[9.7844906]}, SC=F:&C{0=0:40+A[9.7844906], 0=1:40+A[0.0449074]}]. MP=&C[SC=M:&C{0=0:50+0, 0=1:50+10}, SC=F:&C{0=0:40+10, 0=1:40+0}]. MP=&C[SC=M:&C{0=0:50, 0=1:60}, SC=F:&C{0=0:50, 0=1:40}]. Since the `Truth value' of `&C[SC=M]' is false and the `Truth value' of `&C[SC=F]' is true, MP=&C{0=0:50, 0=1:40}. And, because the `Truth value' of `&C[0=0]' is true and the `Truth value' of `&C[0=1]' is false, MP=50. Therefore, she enters menopause at her virtual age of 50. Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962. Find the age at which he starts menopause. From the given data, the `Sex Code' (SC) is `M' and m=0. Since the time of birth is at 10:00 p.m. on 16th Jan., A.D.1962, d=16+22/24 days in January. d=16.916666 days in January. According to Chinese lunar calendar, the `Joint of Month' before the date of birth is `Joint of January' which is at 3:35 a.m. on 6th Jan., A.D.1962. So, J1=6+(3+35/60)/24 days in January. J1=6.1493055 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:18 p.m. on 4th Feb., A.D.1962. So, J2=4+(15+18/60)/24 days in February. J2=4.6375 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:18 p.m. on 4th Feb., A.D.1962, it is regarded as previous year. That is, y=1961. And, because the birthday is after the `Joint of January' which is at at 3:35 a.m. on 6th Jan., A.D.1962, the month of birth is m=1. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=[31-(16+22/24)]+[4+(15+18/60)/24] days. J2-d=[31-16.916666]+[4+0.6375] days. J2-d=14.083334+4.6375 days. J2-d=18.720834 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=[16+22/24]-[6+(3+35/60)/24] days. d-J1=16.916666-6.1493055 days. d-J1=10.767361 days. According to the `Male & Female Menopause Age' Formula for people born in y A.D., MP=&C[SC=M:&C{R[y/2]=0:50+A[(J2-d)/3], R[y/2]=1:50+A[(d-J1)/3]}, SC=F:&C{R[y/2]=0:40+A[(d-J1)/3], R[y/2]=1:40+A[(J2-d)/3]}], substitute in the formula as follows: MP=&C[SC=M:&C{R[1961/2]=0:50+A[18.720834/3], R[1961/2]=1:50+A[10.767361/3]}, SC=F:&C{R[1961/2]=0:40+A[10.767361/3], R[1961/2]=1:40+A[18.720834/3]}]. MP=&C[SC=M:&C{1=0:50+A[6.240278], 1=1:50+A[3.5891203]}, SC=F:&C{1=0:40+A[3.5891203], 1=1:40+A[6.240278]}]. MP=&C[SC=M:&C{1=0:50+6, 1=1:50+4}, SC=F:&C{1=0:40+4, 1=1:40+6}]. MP=&C[SC=M:&C{1=0:56, 1=1:54}, SC=F:&C{1=0:44, 1=1:46}]. Since the `Truth value' of `&C[SC=M]' is true and the `Truth value' of `&C[SC=F]' is false, MP=&C{1=0:56, 1=1:54}. And, because the `Truth value' of `&C[1=0]' is false and the `Truth value' of `&C[1=1]' is true, MP=54. Therefore, he enters menopause at his virtual age of 54. An alternative method to calculate the beginning of the virtual age of menopause is by the simplified `Male & Female Menopause Age' Formula. The first step is to find out the `Revolution Mode' (RM) of `Decade Fortune' of the client by the `Revolution Mode' Formula. Apply the `Revolution Mode' Formula for people born in A.D., RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(0+1961)/2]. RM=R[1961/2]. RM=1. Hence, the `Revolution Mode' of `Decade Fortune' of the client is anti-clockwise. Then, apply the simplified `Male & Female Menopause Age' Formula for `Anti-clockwise Revolution Mode' (RM=1), MP=50+A[(d-J1)/3]. MP=50+A[10.767361/3]. MP=50+A[3.5891203]. MP=50+4, MP=54. Therefore, he enters menopause at his virtual age of 54. | |
Astrological Decade Fortune Origin Formula: U0 | The origin of `Astrological Decade Fortune Co-ordinates' is at (U0,Z0). `U0' is the `Stem'. `Z0' is the `Root' of zone (Z) of the `Soul' (S). Thus, `Z0' is equal to `S'. S=m-A[h/2] (Mod 12). `Astrological Decade Fortune' is also named as `Astrological Big Fortune' in general. `y' is the year of birth of a person approximately equal to the year in A.D. of Gregorian calendar but the first day of the year is not on 1st of January in Gregorian calendar. The beginning of a year is usually on 4th of February in Gregorian calendar. It is called `Joint of Year'. The time of birth after `Joint of Year' is `y'. If the time of birth is before `Joint of Year', `y' is regarded as previous year. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. `Joint of Year' is same as `Joint of February', which is usually on 4th of February of a year in Gregorian calendar. `m' is the month of birth of a person. It is approximately equal to the month in Gregorian calendar but the beginning of a new month is not on the first day of the month in Gregorian calendar. The critical value between two consecutive months is called `Joint of Month'. The `Joints of Month' always lie on from the 3rd to 8th day of a month in Gregorian calendar. In general, not for precise calculations, `Joint of Month' can be regarded as the 6th day of a month. If the date of birth of a person is within the 3rd to 8th day of a month in Gregorian calendar, precise calculations should be carried out. That is, if the time of birth is after `Joint of Month', the month of birth is `m'. If the time of birth is before `Joint of Month', the month of birth is `m-1 (Mod 12)'. The time and date of `Joint of Month' between two consecutive solar months always change from month to month. `Joint of Month' also varies according to the longitude and latitude of a place. The exact date and time of `Joint of Month' of a place can be found in a Chinese lunar calendar of that place. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. The standard general form of `Astrological Decade Fortune Origin' Formula for people born in `y' A.D. is: U0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & Z0=m-A[h/2] (Mod 12). The simplified form is `U0=3+{S&C[S<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & Z0=m-A[h/2] (Mod 12) or Z0=S'. For people born in `y' B.C., the standard general form of `Astrological Decade Fortune Origin' Formula is: U0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}-2x{R[(1-y)/10] (Mod 5)} (Mod 10) & Z0=m-A[h/2] (Mod 12). The simplified form is `U0=3+{S&C[S<2:+2]}-2x{R[(1-y)/10] (Mod 5)} (Mod 10) & Z0=m-A[h/2] (Mod 12) or Z0=S'. | `Astrological Decade Fortune Origin' is called `Decade Fortune Origin' in short. `Astrological Decade Fortune Origin' (U0,Z0) is the `Decade Fortune Co-ordinates' of the `Soul' (S) of a person in `Initial Decade Bounds' (S0). The `Decade Fortune' is revolving around either clockwisely or anti-clockwisely oscillating in a loop of 60 `Fortune Co-ordinates' (G,C) on a ten-yearly base, where `G' and `C' are integers. It starts to move from the `Decade Fortune Co-ordinates' of `Soul' at (U0,Z0) to the next `Decade Fortune Co-ordinates' (G,C) after 10 years. The starting age of `Astrological Decade Fortune Origin' (U0,Z0) of a person is the `Minimum Age Decade Bounds'. In other words, the `Minimum Age Decade Bounds' is the minimum age for `Astrological Decade Fortune' of a person to take place. After 10 years, the `Decade Fortune Co-ordinates' will shift from `Astrological Decade Fortune Origin' (U0,Z0) to the next `Decade Fortune Co-ordinates'. At the same time, the focus of `Decade Fortune' also moves to the next `Decade Bounds'. The `Root' of `Astrological Decade Fortune Origin' (U0,Z0) of a person is always equal to the zone of `Soul' (S). So, Z0=S. The `Decade Fortune Co-ordinates' always shift to the next `Decade Fortune Co-ordinates' for every 10 years. The `Decade Fortune' of a `Decade Bounds' is 10 years. There is no `Decade Fortune' or `Decade Bounds' if the age of a person is below the `Minimum Age Decade Bounds'. For example, if the `Minimum Age Decade Bounds' is 3, the `Decade Fortune' starts when the child is 3 years old. There is no `Decade Fortune' or `Decade Bounds' when the child is below 3 years old. The `Minimum Age Decade Bounds' ends when the child is 12 years old. So, the influence of `Astrological Decade Fortune Origin' (U0,Z0) of the person is from 3 years old to 12 years old. The timeons of the `Stem' (U0) and `Root' (Z0) of `Astrological Decade Fortune Origin' (U0,Z0) can switch on a lot of `Events' in that period. `Astrological Decade Fortune' and `Astrological Decade Bounds' always shift to the next in same phase and `Astrological Decade Fortune Origin' (U0,Z0) always equals to `Astrological Decade Bounds Origin' (U0,S0). `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S=(Mod 12)' is a modulated function such that if S>11 then `S' becomes `S-12' and if S<0 then `S' becomes `S+12'. Thus, the value range of `S=(Mod 12)' is from 0 to 11. `R[y/10]' and `R[(1-y)/10]' are remainder functions such that they take the remainders of `y' divided by 10 and `1-y' divided by 10. `n=(Mod 5)' is a special modulated function such that if n>5 then `n' becomes `n-5' and if n<1 then `n' becomes `n+5'. Thus, the value range of `n=(Mod 5)' is from 1 to 5. `U0=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U0>10 then `U0' becomes `U0-10' and if U0<1 then `U0' becomes `U0+10'. Thus, the value range of `U0=(Mod 10)' is from 1 to 10. `Z0=(Mod 12)' is a modulated function such that if Z0>11 then `Z0' becomes `Z0-12' and if Z0<0 then `Z0' becomes `Z0+12'. Thus, the value range of `Z0=(Mod 12)' is from 0 to 11. | If a person was born on 12th Aug., A.D.1986 and S=1, find the `Fortune Co-ordinates' of `Astrological Decade Fortune Origin'. Since the date of birth is after `Joint of Year' and `Joint of August' which is 8th Aug., A.D.1986, y=1986 and m=8. Apply `Astrological Decade Fortune Origin' Formula for people born in A.D. U0=3+{S&C[S<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & Z0=m-A[h/2] (Mod 12) or Z0=S. U0=3+{1&C[1<2:+2]}+2x{R[1986/10] (Mod 5)} (Mod 10) & Z0=1. U0=3+{1+2}+2x{6 (Mod 5)} (Mod 10). U0=3+3+2x{6-5} (Mod 10). U0=6+2x1 (Mod 10). U0=8 (Mod 10). U0=8. The `Fortune Co-ordinates' of `Astrological Decade Fortune Origin' are (8,1). The `Big Fortune Code' is `38', `H1', `8B', `HB' or `SUN-CHO'. If a person was born on 1st Feb., A.D.1991 and S=2, find the `Fortune Co-ordinates' of `Astrological Decade Fortune Origin'. Since the date of birth is before `Joint of Year' and `Joint of February' which is 4th Feb., A.D.1991, y=1990 and m=1. Apply `Astrological Decade Fortune Origin' Formula for people born in A.D. U0=3+{S&C[S<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & Z0=m-A[h/2] (Mod 12) or Z0=S. U0=3+{2&C[2<2:+2]}+2x{R[1990/10] (Mod 5)} (Mod 10) & Z0=2. U0=3+2+2x{0 (Mod 5)} (Mod 10). U0=5+2x0 (Mod 10). U0=5 (Mod 10). U0=5. The `Fortune Co-ordinates' of `Astrological Decade Fortune Origin' are (5,2). The `Big Fortune Code' is `15', `E2', `5C', `EC' or `MOO-YAN'. If a person was born on 12th Oct., A.D.1942 at 6:30 p.m., find the `Fortune Co-ordinates' of `Astrological Decade Fortune Origin'. Since the date of birth is after `Joint of Year' and `Joint of October' which is 9th Oct., A.D.1942, y=1942 and m=10. h=(12+6+30/60), h=18.5. Apply `Astrological Decade Fortune Origin' Formula for people born in A.D. U0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)} (Mod 10) & Z0=m-A[h/2] (Mod 12). U0=3+{{10-A[(18+30/60)/2] (Mod 12)}&C[{10-A[(18+30/60)/2] (Mod 12)}<2:+2]}+2x{R[1942/10] (Mod 5)} (Mod 10) & Z0=10-A[(18+30/60)/2] (Mod 12). U0=3+{{10-A[18.5/2] (Mod 12)}&C[{10-A[18.5/2] (Mod 12)}<2:+2]}+2x{2 (Mod 5)} (Mod 10) & Z0=10-A[18.5/2] (Mod 12). U0=3+{{10-A[9.25] (Mod 12)}&C[{10-A[9.25] (Mod 12)}<2:+2]}+2x2 (Mod 10) & Z0=10-A[9.25] (Mod 12). U0=3+{{10-9 (Mod 12)}&C[{10-9 (Mod 12)}<2:+2]}+4 (Mod 10) & Z0=10-9 (Mod 12). U0=3+{{1 (Mod 12)}&C[{1 (Mod 12)}<2:+2]}+4 (Mod 10) & Z0=1 (Mod 12). U0=3+{1&C[1<2:+2]}+4 (Mod 10) & Z0=1. U0=3+{1+2}+4 (Mod 10). U0=3+3+4 (Mod 10). U0=10 (Mod 10). U0=10. The `Fortune Co-ordinates' of `Astrological Decade Fortune Origin' are (10,1). The `Big Fortune Code' is `50', `J1', `10B', `JB' or `QUI-CHO'. | |
Astrological Decade Fortune Formula: GC0 | The standard general form of `Astrological Decade Fortune' Formula for people born in `y' A.D. is: G0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}-I[(a-E)/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m-A[h/2] (Mod 12)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-A[h/2] (Mod 12)}-I[(a-E)/10]} (Mod 12). If the zone of `Soul' (S) is known, the standard general form of `Astrological Decade Fortune' Formula for people born in `y' A.D. can be simplified because S=m-A[h/2] (Mod 12). The simplified form of `Astrological Decade Fortune' Formula for people born in `y' A.D. is: G0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:3+{S&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:3+{{m-A[h/2] (Mod 12)}&C[S<2:+2]}+2x{R[y/10] (Mod 5)}-I[(a-E)/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:S+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:S-I[(a-E)/10]} (Mod 12). `Astrological Decade Fortune' Formula can be further simplified as follows. For `Clockwise Revolution Mode' (RM=0): G0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}+I[(a-E)/10] (Mod 10) & C0={m-A[h/2] (Mod 12)}+I[(a-E)/10] (Mod 12). For `Anti-clockwise Revolution Mode' (RM=1): G0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}-I[(a-E)/10] (Mod 10) & C0={m-A[h/2] (Mod 12)}-I[(a-E)/10] (Mod 12). `y' is the year of birth in A.D. after `Joint of Year' in Gregorian calendar. Usually, `Joint of Year' is on 4th of February. `Joint of Year' is same as `Joint of February'. `m' is the month of birth after `Joint of Month'. Usually, `Joint of Month' is from 3rd to 8th of the month in Gregorian calendar. `h' is the real time at birth reckoning on a 24-hour base. The unit is hour. `E' is `Destiny Characteristic Track' of a person. It is also called `Personal Characteristic' or `Spirit' (E) of a person. It is equivalent to `Minimum Age Decade Bounds' or `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds' in Astrological Decade Fortune. Usually, it is denoted by conventional symbol `E'. But, people may use symbol `e' for convenience, comparative with numerology, because `E' and `e' all stand for `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds'. But, people must understand that `E' and `e' are derived based on different theories and they are calculated from different formulae. The range of the values of `E' in astrology is from 2 to 6 only but the range of the values of `e' in numerology is from 0 to 10. In general `E' and `e' are not equal. `a' is the `Virtual Age' of a person in `Decade Bounds'. The `Virtual Age' of a person is reckoned starting from the moment of fertilization of an ovule to form an embryo of a baby. For a person was born in `x' A.D., if the birthday is before the `Joint of February', the virtual age `a' in `y' A.D. is a=y-x+2 else it is a=y-x+1. `Joint of February' is always regarded as the beginning of a new year. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. The `Time Interval' between two consecutive `Decade Fortune Co-ordinates' is 10 years. Hence, `n=10', where `n' is the time interval between two consecutive `Decade Fortune Co-ordinates' in years. If the position of `Decade Fortune Co-ordinates' is at (X,Y) thenthe `Decade Fortune Co-ordinates' are at (G0,C0) after `y' years. The simplified form of `Fortune Co-ordinates' Formula: G0=&C{RM=0:G0=X+I[y/n] (Mod 10), RM=1:G0=X-I[y/n] (Mod 10)} & C0=&C{RM=0:C0=Y+I[y/n] (Mod 12), RM=1:C0=Y-I[y/n] (Mod 12)}. It can be further simplified as follows. For `Clockwise Revolution Mode' (RM=0): G0=X+I[y/10] (Mod 10) & C0=Y+I[y/10] (Mod 12). For `Anti-clockwise Revolution Mode' (RM=1): G0=X-I[y/10] (Mod 10) & C0=Y-I[y/10] (Mod 12). The standard general form of `Astrological Decade Fortune' Formula for people born in `y' B.C. is: G0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}-2x{R[y/10] (Mod 5)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}-2x{R[y/10] (Mod 5)}-I[(a-E)/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{m-A[h/2] (Mod 12)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:{m-A[h/2] (Mod 12)}-I[(a-E)/10]} (Mod 12). If the zone of `Soul' (S) is known, the standard general form of `Astrological Decade Fortune' Formula for people born in `y' B.C. can be simplified because S=m-A[h/2] (Mod 12). The simplified form of `Astrological Decade Fortune' Formula for people born in `y' B.C. is: G0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:3+{S&C[{m-A[h/2] (Mod 12)}<2:+2]}-2x{R[y/10] (Mod 5)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:3+{S&C[{m-A[h/2] (Mod 12)}<2:+2]}-2x{R[y/10] (Mod 5)}-I[(a-E)/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:S+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:S-I[(a-E)/10]} (Mod 12). Note that the `Revolution Mode' Formula for people born in `y' B.C. is different from people born in `y' A.D. The `Revolution Mode' Formula for people born in `y' B.C. is `RM=R[(&C[SC:m=0, f=1]+y-1)/2]'. | `Astrological Decade Fortune' Formula is called `Decade Fortune' Formula in short. The origin of `Decade Fortune Co-ordinates' is at (UN0,ZN0), where `UN0' and `ZN0' are integers. The origin of `Decade Fortune' is the starting point of one's `Decade Fortune'. The `Decade Fortune' is revolving around in the space either clockwisely or anti-clockwisely. The `Decade Fortune' of human being is revolving either clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and the year of birth `y' in Gregorian calendar. For example, based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y)/2]' for people born in A.D. or based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y-1)/2]' for people born in B.C., if RM=0 it means that the `Revolution Mode' is clockwise. If RM=1 it means that the `Revolution Mode' is anti-clockwise. The `Fortune Co-ordinates' start to shift from the origin at (UN0,ZN0) to the next `Fortune Co-ordinates' on a 10-yearly base. The `Decade Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(G0,C0)' where `G0' and `C0' are integers. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `G0=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G0>10 then `G0' becomes `G0-10' and if G0<1 then `G0' becomes `G0+10'. Thus, the value range of `G0=(Mod 10)' is from 1 to 10. `C0=(Mod 12)' is a modulated function such that if C0>11 then `C0' becomes `C0-12' and if C0<0 then `C0' becomes `C0+12'. Thus, the value range of `C0=(Mod 12)' is from 0 to 11. | Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962. Find the `Stem', `Root' and `Decade Fortune Code' (Big Fortune Code) of his `Decade Fortune' in A.D.2012. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. Find `Destiny Characteristic Track' (DCT) first. `DCT' is 4. Since `Destiny Characteristic Track' (DCT) is equivalent to `Minimum Age Decade Bounds' or `Spirit' (E), E=4. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:35 a.m. on 6th Jan., A.D.1962. `Joint of Month' after the date of birth is `Joint of February' which is at 3:18 p.m. on 4th Feb., A.D.1962. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:18 p.m. on 4th Feb., A.D.1962, it is regarded as previous year. That is, y=1961. The virtual age of the person in A.D.2012 is a=2012-1961+1. a=52. Since the birthday at 10:00 p.m. on 16th January of A.D.1962 is after `Joint of Month' which is at 3:18 p.m. on 6th January of A.D.1962, the month of birth m=1. h=22. Apply the standard general form of `Astrological Decade Fortune' Formula for people born in A.D., G0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}-I[(a-E)/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m-A[h/2] (Mod 12)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-A[h/2] (Mod 12)}-I[(a-E)/10]} (Mod 12). G0=&C{R[(0+1961)/2]=0:3+{{1-A[22/2] (Mod 12)}&C[{1-A[22/2] (Mod 12)}<2:+2]}+2x{R[1961/10] (Mod 5)}+I[(52-4)/10], R[(0+1961)/2]=1:3+{{1-A[22/2] (Mod 12)}&C[{1-A[22/2] (Mod 12)}<2:+2]}+2x{R[1961/10] (Mod 5)}-I[(52-4)/10]} (Mod 10) & C0=&C{R[(0+1961)/2]=0:{1-A[22/2] (Mod 12)}+I[(52-4)/10], R[(0+1961)/2]=1:{1-A[22/2] (Mod 12)}-I[(52-4)/10]} (Mod 12). G0=&C{R[1961/2]=0:3+{{1-A[11] (Mod 12)}&C[{1-A[11] (Mod 12)}<2:+2]}+2x{1 (Mod 5)}+I[48/10], R[1961/2]=1:3+{{1-A[11] (Mod 12)}&C[{1-A[11] (Mod 12)}<2:+2]}+2x{1 (Mod 5)}-I[48/10]} (Mod 10) & C0=&C{R[1961/2]=0:{1-A[11] (Mod 12)}+I[48/10], R[1961/2]=1:{1-A[11] (Mod 12)}-I[48/10]} (Mod 12). G0=&C{1=0:3+{{1-11 (Mod 12)}&C[{1-11 (Mod 12)}<2:+2]}+2x1+I[4.8], 1=1:3+{{1-11 (Mod 12)}&C[{1-11 (Mod 12)}<2:+2]}+2x1-I[4.8]} (Mod 10) & C0=&C{1=0:{1-11 (Mod 12)}+I[4.8], 1=1:{1-11 (Mod 12)}-I[4.8]} (Mod 12). G0=&C{1=0:3+{{-10 (Mod 12)}&C[{-10 (Mod 12)}<2:+2]}+2+4, 1=1:3+{{-10 (Mod 12)}&C[{-10 (Mod 12)}<2:+2]}+2-4} (Mod 10) & C0=&C{1=0:{-10 (Mod 12)}+4, 1=1:{-10 (Mod 12)}-4} (Mod 12). G0=&C{1=0:3+{{12-10}&C[{12-10}<2:+2]}+6, 1=1:3+{{12-10}&C[{12-10}<2:+2]}-2} (Mod 10) & C0=&C{1=0:{12-10}+4, 1=1:{12-10}-4} (Mod 12). G0=&C{1=0:3+{2&C[2<2:+2]}+6, 1=1:3+{2&C[2<2:+2]}-2} (Mod 10) & C0=&C{1=0:2+4, 1=1:2-4} (Mod 12). G0=&C{1=0:3+2+6, 1=1:3+2-2} (Mod 10) & C0=&C{1=0:6, 1=1:-2} (Mod 12). G0=&C{1=0:11, 1=1:3} (Mod 10) & C0=&C{1=0:6, 1=1:12-2} (Mod 12). G0=&C{1=0:11, 1=1:3} (Mod 10) & C0=&C{1=0:6, 1=1:10} (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, G0=3 (Mod 10) & C0=10 (Mod 12). G0=3 & C0=10. `G0=3' stands for the `Stem' (G0) of the `Decade Fortune' of the client in A.D.2012 is `C' because `C' is the 3rd alphabet. The `Root' (C0) of `Decade Fortune' is 10. So, the `Decade Fortune Co-ordinates' are (3,10). The `Big Fortune Code' is `23', `C10', `3K', `CK' or `BIM-SHT'. An alternative method is to find the `Revolution Mode' (RM) of the `Decade Fortune' first. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(0+1961)/2]. RM=R[1961/2]. RM=1. The `Revolution Mode' of the `Decade Fortune' is anti-clockwise. Then, apply the simplified form of `Astrological Decade Fortune' Formula for people born in A.D. for anti-clockwise `Revolution Mode' (RM=1). G0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}-I[(a-E)/10] (Mod 10) & C0={m-A[h/2] (Mod 12)}-I[(a-E)/10] (Mod 12). G0=3+{{1-A[22/2] (Mod 12)}&C[{1-A[22/2] (Mod 12)}<2:+2]}+2x{R[1961/10] (Mod 5)}-I[(52-4)/3])/10] (Mod 10) & C0={1-A[22/2] (Mod 12)}-I[(52-4)/10] (Mod 12). G0=3+{{1-A[11] (Mod 12)}&C[{1-A[11] (Mod 12)}<2:+2]}+2x{1 (Mod 5)}-I[48/10] (Mod 10) & C0={1-A[11] (Mod 12)}-I[48/10] (Mod 12). G0=3+{{1-11 (Mod 12)}&C[{1-11 (Mod 12)}<2:+2]}+2x1-I[4.8] (Mod 10) & C0={1-11 (Mod 12)}-I[4.8] (Mod 12). G0=3+{{-10 (Mod 12)}&C[{-10 (Mod 12)}<2:+2]}+2-4 (Mod 10) & C0={-10 (Mod 12)}-4 (Mod 12). G0=1+{{12-10}&C[{12-10}<2:+2]} (Mod 10) & C0={12-10}-4 (Mod 12). G0=1+{2&C[2<2:+2]} (Mod 10) & C0=2-4 (Mod 12). G0=1+2 (Mod 10) & C0= -2 (Mod 12). G0=3 (Mod 10) & C0=12-2. G0=3 ¤Î C0=10. The `Stem' of the `Decade Fortune' of the client in A.D.2012 is `C' because `C' is the 3rd alphabet and the `Root' is 10. So, the `Decade Fortune Code' (Big Fortune Code) is `C10'. Assume a female was born at 12:23 p.m. on 4th February of A.D.1925. Find the `Stem', `Root' and `Decade Fortune Code' (Big Fortune Code) of her `Decade Fortune' in A.D.1997. From the given data, we know that the `Sex Code' (SC) is `F' and f=1. `Minimum Age Decade Bounds' is E=4. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:54 a.m. on 6th Jan., A.D.1925. `Joint of Month' after the date of birth is `Joint of February' which is at 3:37 p.m. on 4th Feb., A.D.1925. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:37 p.m. on 4th Feb., A.D.1925, it is regarded as previous year. That is, y=1924. The virtual age of the person in A.D.1997 is a=1997-1924+1. a=74. Since the birthday at 12:23 p.m. on 4th February of A.D.1925 is before `Joint of Month' which is at 3:37 p.m. on 4th February of A.D.1925, the month of birth m=1. The time of birth is h=12+23/60. h=12.3833333. Apply the standard general form of `Astrological Decade Fortune' Formula for people born in A.D. G0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}-I[(a-E)/10]} (Mod 10) & C0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{m-A[h/2] (Mod 12)}+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:{m-A[h/2] (Mod 12)}-I[(a-E)/10]} (Mod 12). G0=&C{R[(1+1924)/2]=0:3+{{1-A[12.3833333/2] (Mod 12)}&C[{1-A[12.3833333/2] (Mod 12)}<2:+2]}+2x{R[1924/10] (Mod 5)}+I[(74-4)/10], R[(1+1924)/2]=1:3+{{1-A[12.3833333/2] (Mod 12)}&C[{1-A[12.3833333/2] (Mod 12)}<2:+2]}+2x{R[1924/10] (Mod 5)}-I[(74-4)/10]} (Mod 10) & C0=&C{R[(1+1924)/2]=0:{1-A[12.3833333/2] (Mod 12)}+I[(74-4)/10], R[(1+1924)/2]=1:{1-A[12.3833333/2] (Mod 12)}-I[(74-4)/10]} (Mod 12). G0=&C{R[1925/2]=0:3+{{1-A[6.1916665] (Mod 12)}&C[{1-A[6.1916665] (Mod 12)}<2:+2]}+2x{4 (Mod 5)}+I[70/10], R[1925/2]=1:3+{{1-A[6.1916665] (Mod 12)}&C[{1-A[6.1916665] (Mod 12)}<2:+2]}+2x{4 (Mod 5)}-I[70/10]} (Mod 10) & C0=&C{R[1925/2]=0:{1-A[6.1916665] (Mod 12)}+I[70/10], R[1925/2]=1:{1-A[6.1916665] (Mod 12)}-I[70/10]} (Mod 12). G0=&C{1=0:3+{{1-6 (Mod 12)}&C[{1-6 (Mod 12)}<2:+2]}+2x{4 (Mod 5)}+I[7], 1=1:3+{{1-6 (Mod 12)}&C[{1-6 (Mod 12)}<2:+2]}+2x{4 (Mod 5)}-I[7]} (Mod 10) & C0=&C{1=0:{1-6 (Mod 12)}+I[7], 1=1:{1-6 (Mod 12)}-I[7]} (Mod 12). G0=&C{1=0:3+{{-5 (Mod 12)}&C[{-5 (Mod 12)}<2:+2]}+2x4+7, 1=1:3+{{-5 (Mod 12)}&C[{-5 (Mod 12)}<2:+2]}+2x4-7} (Mod 10) & C0=&C{1=0:{-5 (Mod 12)}+7, 1=1:{-5 (Mod 12)}-7} (Mod 12). G0=&C{1=0:3+{{12-5}&C[{12-5}<2:+2]}+15, 1=1:3+{{12-5}&C[{12-5}<2:+2]}+1} (Mod 10) & C0=&C{1=0:{12-5}+7, 1=1:{12-5}-7} (Mod 12). G0=&C{1=0:18+{7&C[7<2:+2]}, 1=1:4+{7&C[7<2:+2]}} (Mod 10) & C0=&C{1=0:7+7, 1=1:7-7} (Mod 12). G0=&C{1=0:18+7, 1=1:4+7} (Mod 10) & C0=&C{1=0:14, 1=1:0} (Mod 12). G0=&C{1=0:25, 1=1:11} (Mod 10) & C0=&C{1=0:14, 1=1:0} (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, G0=11 (Mod 10) & C0=0 (Mod 12). G0=11-10 & C0=0. G0=1. `G0=1' stands for the `Stem' (G0) of the `Decade Fortune' of the client in A.D.1997 is `A' because `A' is the first alphabet. The `Root' (C0) of `Decade Fortune' is 0. So, the `Decade Fortune Co-ordinates' are (1,0). The `Big Fortune Code' is `01', `A0', `1A', `AA' or `GAP-CHI'. An alternative method is to find the `Revolution Mode' (RM) of the `Decade Fortune' first. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(1+1924)/2]. RM=R[1925/2]. RM=1. The `Revolution Mode' of the `Decade Fortune' is anti-clockwise. Then, apply the simplified form of `Astrological Decade Fortune' Formula for people born in A.D. for anti-clockwise `Revolution Mode' (RM=1). G0=3+{{m-A[h/2] (Mod 12)}&C[{m-A[h/2] (Mod 12)}<2:+2]}+2x{R[y/10] (Mod 5)}-I[(a-E)/10] (Mod 10) & C0={m-A[h/2] (Mod 12)}-I[(a-E)/10] (Mod 12). G0=3+{{1-A[12.3833333/2] (Mod 12)}&C[{1-A[12.3833333/2] (Mod 12)}<2:+2]}+2x{R[1924/10] (Mod 5)}-I[(74-4)/10] (Mod 10) & C0={1-A[12.3833333/2] (Mod 12)}-I[(74-4)/10] (Mod 12). G0=3+{{1-A[6.1916665] (Mod 12)}&C[{1-A[6.1916665] (Mod 12)}<2:+2]}+2x{4 (Mod 5)}-I[70/10] (Mod 10) & C0={1-A[6.1916665] (Mod 12)}-I[70/10] (Mod 12). G0=3+{{1-6 (Mod 12)}&C[{1-6 (Mod 12)}<2:+2]}+2x4-I[7] (Mod 10) & C0={1-6 (Mod 12)}-I[7] (Mod 12). G0=3+{{-5 (Mod 12)}&C[{-5 (Mod 12)}<2:+2]}+8-7 (Mod 10) & C0={-5 (Mod 12)}-7 (Mod 12). G0=4+{{12-5}&C[{12-5}<2:+2]} (Mod 10) & C0={12-5}-7 (Mod 12). G0=4+{7&C[7<2:+2]} (Mod 10) & C0=7-7 (Mod 12). G0=4+7 (Mod 10) & C0=0 (Mod 12). G0=11 (Mod 10) & C0=0. G0=11-10 & C0=0. G0=1 & C0=0. The `Stem' of the `Decade Fortune' of the client in A.D.1997 is `A' because `A' is the first alphabet and the `Root' is 0. So, the `Decade Fortune Code' (Big Fortune Code) is `A0'. Assume the present `Decade Fortune Co-ordinates' (X,Y) are (2,9) and the `Revolution Mode' is clockwise (i.e. RM=0). Find the `Decade Fortune Co-ordinates' (G0,C0) of 16 years later (i.e. y=16). Apply the simplified Decade Fortune Formula. G0=X+I[y/10] (Mod 10) & C0=Y+I[y/10] (Mod 12). The values of `G0' and `C0' of the new `Decade Fortune Co-ordinates' (G0,C0) after `y' years are: G0=2+I[16/10] (Mod 10) & C0=9+I[16/10] (Mod 12). G0=2+I[1.6] (Mod 10) & C0=9+I[1.6] (Mod 12). G0=2+1 (Mod 10) & C0=9+1 (Mod 12). G0=3 (Mod 10) & C0=10 (Mod 12). G0=3 & C0=10. Hence, after counting 16 years clockwisely, the `Decade Fortune' will move from `Co-ordinates' (2,9) with a value of the `Sequence Code of Decade Fortune Co-ordinates' of `22' to `Co-ordinates' (3,10) with a new value of the `Sequence Code of Decade Fortune Co-ordinates' of `23'. Thus, the value of the `Sequence Code of Decade Fortune Co-ordinates' is changed from `22' to `23'. Assume the present `Decade Fortune Co-ordinates' (X,Y) are (8,1) and the `Revolution Mode' is anti-clockwise (i.e. RM=1). Find the `Decade Fortune Co-ordinates' (G0,C0) of 42 years later (i.e. y=42). Apply the simplified Decade Fortune Formula. G0=X-I[y/10] (Mod 10) & C0=Y-I[y/10] (Mod 12). The values of `G0' and `C0' of the new `Decade Fortune Co-ordinates' (G0,C0) after `y' years are: G0=8-I[42/10] (Mod 10) & C0=1-I[42/10] (Mod 12). G0=8-I[4.2] (Mod 10) & C0=1-I[4.2] (Mod 12). G0=8-4 (Mod 10) & C0=1-4 (Mod 12). G0=4 (Mod 10) & C0= -3 (Mod 12). G0=4 & C0=12-3. C0=9. Hence, after counting 42 years anti-clockwisely, the `Decade Fortune' will move from `Co-ordinates' (8,1) with a value of the `Sequence Code of Decade Fortune Co-ordinates' of `38' to `Co-ordinates' (4,9) with a new value of the `Sequence Code of Decade Fortune Co-ordinates' of `34'. Thus, the value of the `Sequence Code of Decade Fortune Co-ordinates' is changed from `38' to `34'. | |
Astrological Decade Bounds Formula: BOUNDS0 | The standard general form of `Astrological Decade Bounds' Formula for people born in `y' A.D. is: S0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{{m-A[h/2] (Mod 12)}+I[(a-E)/10]} (Mod 12), R[(&C[SC:m=0, f=1]+y)/2]=1:{{m-A[h/2] (Mod 12)}-I[(a-E)/10]} (Mod 12)}. The standard general form of `Astrological Decade Bounds' Formula for people born in `y' B.C. is: S0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{{m-A[h/2] (Mod 12)}+I[(a-E)/10]} (Mod 12), R[(&C[SC:m=0, f=1]+y-1)/2]=1:{{m-A[h/2] (Mod 12)}-I[(a-E)/10]} (Mod 12)}. `y' is the year of birth after `Joint of Year' in Gregorian calendar. Usually, `Joint of Year' is on 4th of February. `Joint of Year' is same as `Joint of February'. `m' is the month of birth after `Joint of Month'. Usually, `Joint of Month' is from 3rd to 8th of the month. `h' is the real time at birth reckoning on a 24-hour base. The unit is hour. `E' is `Destiny Characteristic Track' of a person. It is also called `Personal Characteristic' or `Spirit' (E) of a person. It is equivalent to `Minimum Age Decade Bounds' or `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds' in Astrological Decade Fortune. Usually, it is denoted by conventional symbol `E'. But, people may use symbol `e' for convenience, comparative with numerology, because `E' and `e' all stand for `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds'. But, people must understand that `E' and `e' are derived based on different theories and they are calculated from different formulae. The range of the values of `E' in astrology is from 2 to 6 only but the range of the values of `e' in numerology is from 0 to 10. In general `E' and `e' are not equal. `a' is the `Virtual Age' of a person in `Decade Bounds'. The `Virtual Age' of a person is reckoned starting from the moment of fertilization of an ovule to form an embryo of a baby. For a person was born in `x' A.D., if the birthday is before the `Joint of February', the virtual age `a' in `y' A.D. is a=y-x+2 else it is a=y-x+1. `Joint of February' is always regarded as the beginning of a new year. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. The `Astrological Decade Bounds' moves consecutively either clockwisely or anti-clockwisely along the zones every ten years. Thus, the time interval of `Decade Bounds' is 10 years. If we let the zone of `Soul' be `S', the zone of `Decade Bounds' at virtual age `a' be `S0' and `Minimum Age Decade Bounds' be 'E'. If one's age is less than `Minimum Age Decade Bounds', i.e. `a' is less than `E', one is not qualified to have a `Decade Fortune'. So, one has no `Decade Bounds' at that moment. The simplified form of `Astrological Decade Bounds' Formula for people born in `y' A.D. is: If a>E or a=E, S0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:S+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:S-I[(a-E)/10]} (Mod 12). The simplified form of `Astrological Decade Bounds' Formula for people born in `y' B.C. is: If a>E or a=E, S0=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:S+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y-1)/2]=1:S-I[(a-E)/10]} (Mod 12). | `Astrological Decade Bounds' is called `Decade Bounds' in short. `Decade Bounds' is also named as `Large Bounds'. `Decade Bounds' is the focus of `Decade Fortune' because it shows the decade fortune in a zone of a person. The first `Decade Bounds' is called the `Initial Decade Bounds'. The first `Astrological Decade Bounds' is the same as the zone of `Soul', `S'. That is, the value of the first `Astrological Decade Bounds' is equal to `S'. The `Astrological Decade Bounds' moves consecutively either clockwisely or anti-clockwisely according to the `Revolution Mode' (RM) along the zones every ten years. There are altogether twelve zones. The zones recur from 0 to 11. They are integers and usually assigned to be variable `X'. The `Revolution Mode' (RM) of `Decade Bounds' is a mathematical expression that can show the revolving direction of `Decade Bounds' in its `Fortune Track' (FT). There are altogether two different types of `Revolution Modes', namely `Clockwise Revolution Mode' (CRM) and `Anti-clockwise Revolution Mode' (ARM). The `Decade Bounds' of human being is revolving either clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and the year of birth `y' in Gregorian calendar. For example, based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y)/2]' for people born in A.D. or based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y-1)/2]' for people born in B.C., if RM=0 it means that the `Revolution Mode' is clockwise. If RM=1 it means that the `Revolution Mode' is anti-clockwise. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S0=(Mod 12)' is a modulated function such that if S0>11 then `S0' becomes `S0-12' and if S0<0 then `S0' becomes `S0+12'. Thus, the value range of `S0=(Mod 12)' is from 0 to 11. | Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962. Find the zone of `Astrological Decade Bounds' (S0) in A.D.2012. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. `Minimum Age Decade Bounds' is E=4. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:35 a.m. on 6th Jan., A.D.1962. `Joint of Month' after the date of birth is `Joint of February' which is at 3:18 p.m. on 4th Feb., A.D.1962. So, J2=4+(15+18/60)/24 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:18 p.m. on 4th Feb., A.D.1962, it is regarded as previous year. That is, y=1961. The age of the person in A.D.2012 is a=2012-1961+1. a=52. Since the birthday at 10:00 p.m. on 16th January of A.D.1962 is after `Joint of Month' which is at 3:18 p.m. on 6th January of A.D.1962, the month of birth m=1. The time of birth is h=22 reckoning on 24-hour base. Apply the standard general form of `Astrological Decade Bounds' Formula for people born in A.D. S0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{{m-A[h/2] (Mod 12)}+I[(a-E)/10]} (Mod 12), R[(&C[SC:m=0, f=1]+y)/2]=1:{{m-A[h/2] (Mod 12)}-I[(a-E)/10]} (Mod 12)}. The zone of `Astrological Decade Bounds' is S0=&C{R[(0+1961)/2]=0:{{1-A[22/2] (Mod 12)}+I[(52-4)/10]} (Mod 12), R[(0+1961)/2]=1:{{1-A[22/2] (Mod 12)}-I[(52-4)/10]} (Mod 12)}. S0=&C{R[1961/2]=0:{{1-A[11] (Mod 12)}+I[48/10]} (Mod 12), R[1961/2]=1:{{1-A[11] (Mod 12)}-I[48/10]} (Mod 12)}. S0=&C{1=0:{{1-11 (Mod 12)}+I[4.8]} (Mod 12), 1=1:{{1-11 (Mod 12)}-I[4.8]} (Mod 12)}. S0=&C{1=0:{{-10 (Mod 12)}+4} (Mod 12), 1=1:{{-10 (Mod 12)}-4} (Mod 12)}. S0=&C{1=0:{{12-10}+4]} (Mod 12), 1=1:{{12-10}-4} (Mod 12)}. S0=&C{1=0:{2+4} (Mod 12), 1=1:{2-4} (Mod 12)}. S0=&C{1=0:6 (Mod 12), 1=1:-2 (Mod 12)}. S0=&C{1=0:6, 1=1:12-2}. S0=&C{1=0:6, 1=1:10}. Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, S0=10. Assume a male was born at 10:35 a.m. on 27th Sept., A.D.1952 and the zone of `Soul' S=4. Find the zone of `Astrological Decade Bounds' (S0) in A.D.2007. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. The `Minimum Age Decade Bounds' is E=6. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of September' which is at 1:14 a.m. on 8th Sept., A.D.1952. `Joint of Month' after the date of birth is `Joint of October' which is at 4:33 p.m. on 8th Oct., A.D.1952. Since the birthday is after `Joint of Year' which is at 4:54 a.m. on 5th Feb., A.D.1952, y=1952. The virtual age of the person in A.D.2007 is a=2007-1952+1. a=56. Since the birthday at 10:35 a.m. on 27th Sept., A.D.1952 is after `Joint of Month' which is at 1:14 a.m. on 8th Sept., A.D.1952, the month of birth m=9. Apply the `Astrological Decade Bounds' Formula for people born in A.D. If a>E or a=E, S0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:S+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:S-I[(a-E)/10]} (Mod 12). The zone of `Astrological Decade Bounds' is S0=&C{R[(0+1952)/2]=0:4+I[(56-6)/10], R[(0+1952)/2]=1:4-I[(56-6)/10]} (Mod 12). S0=&C{R[1952/2]=0:4+I[50/10], R[1952/2]=1:4-I[50/10]} (Mod 12). S0=&C{0=0:4+I[5], 0=1:4-I[5]} (Mod 12). S0=&C{0=0:4+5, 0=1:4-5} (Mod 12). S0=&C{0=0:9, 0=1:-1} (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, S0=9 (Mod 12). S0=9. Assume a female was born at 12:23 p.m. on 20th Apr., A.D.1926 and the zone of `Soul' S=10. Find the zone of `Astrological Decade Bounds' (S0) in A.D.1997. From the given data, we know that the `Sex Code' (SC) is `F' and f=1.The `Minimum Age Decade Bounds' is E=3. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of April' which is at 9:19 p.m. on 5th Apr., A.D.1926. `Joint of Month' after the date of birth is `Joint of May' which is at 3:09 p.m. on 6th May, A.D.1926. Since the birthday is after `Joint of Year' which is at 9:39 p.m. on 4th Feb., A.D.1926, `Year of Birth' y=1926. The virtual age of the person in A.D.1997 is a=1997-1926+1. a=72. Since the birthday at 12:23 p.m. on 20th Apr., A.D.1926 is after `Joint of Month' which is at 9:19 p.m. on 5th Apr., A.D.1926, the month of birth m=4. Apply the `Astrological Decade Bounds' Formula for people born in A.D. If a>E or a=E, S0=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:S+I[(a-E)/10], R[(&C[SC:m=0, f=1]+y)/2]=1:S-I[(a-E)/10]} (Mod 12). The zone of `Astrological Decade Bounds' is S0=&C{R[(1+1926)/2]=0:10+I[(72-3)/10], R[(1+1926)/2]=1:10-I[(72-3)/10]} (Mod 12). S0=&C{R[1927/2]=0:10+I[69/10], R[1927/2]=1:10-I[69/10]} (Mod 12). S0=&C{1=0:10+I[6.9], 1=1:10-I[6.9]} (Mod 12). S0=&C{1=0:10+6, 1=1:10-6} (Mod 12). S0=&C{1=0:16, 1=1:4} (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, S0=4 (Mod 12). S0=4. | |
Astrological Decade Bounds Age Formula: AG | `Astrological Decade Bounds' revolves consecutively along the zones either clockwisely or anti-clockwisely for every ten years. Thus, the time interval of `Decade Bounds' is 10 years. In `PT&FM', the beginning of a year is not on 1st of January in Gregorian calendar. The beginning of a year is `Joint of February'. The critical value between two consecutive years is called `Joint of Year'. `Joint of February' is the boundary of two consecutive years. It always lies on from the 3rd to 5th day of February. In general, not for precise calculations, `Joint of February' can be regarded as the 4th day of February. If the date of birth is within the 3rd to 5th day of February, precise calculations should be carried out. That is, if the time of the date of birth is after `Joint of February', the year is `y'. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The time and date of `Joint of February' between two consecutive years in Gregorian calendar always change from year to year. `Joint of February' also varies according to the longitude and latitude of a place. The exact date and time of `Joint of February' of a year can be found in a Chinese lunar calendar. Let the zone of `Soul' be `S'. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. The year of birth is `y'. The date and time of birth reckoning in Gregorian calendar is `d' and the unit of `d' is day. The zone of `Decade Bounds' is `S0'. `AG' is `Minimum Age Decade Bounds'. `AG' is called the `Lower Bound Age' of the `Decade Bounds'. The `Upper Bound Age' is equal to `AG+9' because the time interval of `Decade Bounds' is 10 years. `J' is a conventional symbol to denote the day and time of `Joint of Month' before or after the date of birth such that `J1' is the day and time of `Joint of Month' before the date of birth and `J2' is the day and time of `Joint of Month' after the date of birth. The units of `J1' and `J2' are days. `J2-d' is the difference between the date and time of birth and the next `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. `d-J1' is the difference between the date and time of birth and previous `Joint of Month' in Gregorian calendar. The difference should be corrected to the nearest day. The `Astrological Decade Bounds Age' Formula for people born in A.D. is: AG=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{S0-S (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{S-S0 (Mod 12)}x10+A[(d-J1)/3]}. The `Astrological Decade Bounds Age' Formula for people born in B.C. is: AG=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{S0-S (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y-1)/2]=1:{S-S0 (Mod 12)}x10+A[(d-J1)/3]}. The `Astrological Decade Bounds Age' Formula can be simplified as follows. For `Clockwise Revolution Mode' (RM=0): AG={S0-S (Mod 12)}x10+A[(J2-d)/3]. For `Anti-clockwise Revolution Mode' (RM=1): AG={S-S0 (Mod 12)}x10+A[(d-J1)/3]. | `Astrological Decade Bounds' is called `Decade Bounds' in short. `Decade Bounds' is also named as `Large Bounds'. `Decade Bounds' is the focus of `Decade Fortune' because it shows the decade fortune in a zone of a person. The first `Decade Bounds' is called the `Initial Decade Bounds'. The first `Astrological Decade Bounds' is the same as the zone of `Soul', `S'. That is, the value of the first `Astrological Decade Bounds' is equal to `S'. `Astrological Decade Bounds' moves consecutively either clockwisely or anti-clockwisely according to the `Revolution Mode' (RM) along the zones every ten years. There are altogether twelve zones. The zones recur from 0 to 11. They are integers and usually assigned to be variable `X'. The `Revolution Mode' (RM) of `Decade Bounds' is a mathematical expression that can show the revolving direction of `Decade Bounds' in its `Fortune Track' (FT). There are altogether two different types of `Revolution Modes', namely `Clockwise Revolution Mode' (CRM) and `Anti-clockwise Revolution Mode' (ARM). The `Decade Bounds' of human being is revolving either clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and the year of birth `y' in Gregorian calendar. For example, based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y)/2]' for people born in A.D. or based on the calculation of Revolution Mode Formula `RM=R[(&C[SC:m=0, f=1]+y-1)/2]' for people born in B.C., if RM=0 it means that the `Revolution Mode' is clockwise. If RM=1 it means that the `Revolution Mode' is anti-clockwise. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `AG=(Mod 12)' is a modulated function such that if AG>11 then `AG' becomes `AG-12' and if AG<0 then `AG' becomes `AG+12'. Thus, the value range of `AG=(Mod 12)' is from 0 to 11. | Assume a male was born at 0:45 a.m. on 6th Oct., A.D.1952 and the zone of `Soul' S=9. Find the minimum age (AG) when the zone of `Decade Bounds' (S0) is 4. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of September' which is at 1:14 a.m. on 8th Sept., A.D.1952. So, J1=8+(1+14/60)/24 days in September. J1=8.0513888 days in September. `Joint of Month' after the date of birth is `Joint of October' which is at 4:33 p.m. on 8th Oct., A.D.1952. So, J2=8+(16+33/60)/24 days in October. J2=8.6895833 days in October. Since the birthday is after `Joint of Year' which is at 4:54 a.m. on 5th Feb., A.D.1952, y=1952. Since the time of birth is at 0:45 a.m. on 6th Oct., A.D.1952, d=6+45/60/24 days in October. d=6.03125 days in October. `J2-d' is the day and time difference between `Joint of October' and the date and time of birth. J2-d=8.6895833-6.03125 days. J2-d=2.6583333 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of September'. d-J1=6.03125+(30-8.0513888) days. d-J1=6.03125+21.948612 days. d-J1=27.979862 days. The zone of `Decade Bounds' S0=4 and the zone of `Soul' S=9. Apply the `Astrological Decade Bounds Age' Formula for people born in A.D. AG=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{S0-S (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{S-S0 (Mod 12)}x10+A[(d-J1)/3]}. AG=&C{R[(0+1952)/2]=0:{4-9 (Mod 12)}x10+A[2.6583333/3], R[(0+1952)/2]=1:{9-4 (Mod 12)}x10+A[27.979862/3]}. AG=&C{R[1952/2]=0:{-5 (Mod 12)}x10+A[0.8861111], R[1952/2]=1:{5 (Mod 12)}x10+A[9.3266206]}. AG=&C{0=0:{12-5}x10+1, 0=1:5x10+9}. AG=&C{0=0:7x10+1, 0=1:50+9}. AG=&C{0=0:71, 0=1:59}. Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, AG=71. Hence, the minimum age of the client is 71 when the zone of `Decade Bounds' is 4 and it ends till an age of 80. Assume a female was born at 12:23 p.m. on 4th Feb., A.D.1925 and the zone of `Soul' S=7. Find the minimum age (AG) when the zone of `Decade Bounds' (S0) is 2. From the given data, we know that the `Sex Code' (SC) is `F' and f=1. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:54 a.m. on 6th Jan., A.D.1925. So, J1=6+(3+54/60)/24 days in January. J1=6.1625 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:37 p.m. on 4th Feb., A.D.1925. So, J2=4+(15+37/60)/24 days in February. J2=4.6506944 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:37 p.m. on 4th Feb., A.D.1925, it is regarded as previous year. That is, y=1924. Since the time of birth is at 12:23 p.m. on 4th Feb., A.D.1925, d=4+(12+23/60)/24 days in February. d=4.5159722 days in February. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=4.6506944-4.5159722 days. J2-d=0.1347222 day. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=4.5159722+(31-6.1625) days. d-J1=4.5159722+24.8375 days. d-J1=29.353472 days. The zone of `Decade Bounds' is S0=2 and the zone of `Soul' is S=7. Apply the `Astrological Decade Bounds Age' Formula for people born in A.D. AG=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{S0-S (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{S-S0 (Mod 12)}x10+A[(d-J1)/3]}. AG=&C{R[(1+1924)/2]=0:{2-7 (Mod 12)}x10+A[0.1347222/3], R[(1+1924)/2]=1:{7-2 (Mod 12)}x10+A[29.353472/3]}. AG=&C{R[1925/2]=0:{-5 (Mod 12)}x10+A[0.0449074], R[1925/2]=1:{5 (Mod 12)}x10+A[9.7844906]}. AG=&C{1=0:{12-5}x10+0, 1=1:5x10+10}. AG=&C{1=0:7x10, 1=1:50+10}. AG=&C{1=0:70, 1=1:60}. Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, AG=60. Hence, the minimum age of the client is 60 when the zone of `Decade Bounds' is 2 and it ends till an age of 69. Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962 and the zone of `Soul' S=2. Find the minimum age (AG) when the zone of `Decade Bounds' (S0) is 10. From the given data, we know that the `Sex Code' (SC) is `M' and m=0. According to Chinese lunar calendar, we know that `Joint of Month' before the date of birth is `Joint of January' which is at 3:35 a.m. on 6th Jan., A.D.1962. So, J1=6+(3+35/60)/24 days in January. J1=6.1493055 days in January. `Joint of Month' after the date of birth is `Joint of February' which is at 3:18 p.m. on 4th Feb., A.D.1962. So, J2=4+(15+18/60)/24 days in February. J2=4.6375 days in February. `Joint of February' is also `Joint of Year'. Since the birthday is before `Joint of Year' which is at 3:18 p.m. on 4th Feb., A.D.1962, it is regarded as previous year. That is, y=1961. Since the time of birth is at 10:00 p.m. on 16th Jan., A.D.1962, d=16+22/24 days in January. d=16.916666 days in January. `J2-d' is the day and time difference between `Joint of February' and the date and time of birth. J2-d=[31-(16+22/24)]+[4+(15+18/60)/24] days. J2-d=[31-16.916666]+[4+0.6375] days. J2-d=14.083334+4.6375 days. J2-d=18.720834 days. `d-J1' is the day and time difference between the date and time of birth and `Joint of January'. d-J1=[16+22/24]-[6+(3+35/60)/24] days. d-J1=16.916666-6.1493055 days. d-J1=10.767361 days. The zone of `Decade Bounds' S0=10 and the zone of `Soul' S=2. Apply the `Astrological Decade Bounds Age' Formula for people born in A.D. AG=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{S0-S (Mod 12)}x10+A[(J2-d)/3], R[(&C[SC:m=0, f=1]+y)/2]=1:{S-S0 (Mod 12)}x10+A[(d-J1)/3]}. AG=&C{R[(0+1961)/2]=0:{10-2 (Mod 12)}x10+A[18.720834/3], R[(0+1961)/2]=1:{2-10 (Mod 12)}x10+A[10.767361/3]}. AG=&C{R[1961/2]=0:{8 (Mod 12)}x10+A[6.240278], R[1961/2]=1:{-8 (Mod 12)}x10+A[3.5891203]}. AG=&C{1=0:8x10+6, 1=1:{12-8}x10+4}. AG=&C{1=0:86, 1=1:4x10+4}. AG=&C{1=0:86, 1=1:44}. Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, AG=44. Hence, the minimum age of the client is 44 when the zone of `Decade Bounds' is 10 and it ends till an age of 53. An alternative method to calculate the minimum age (AG) of `Decade Bounds' is by the simplified `Decade Bounds Age' Formula. The first step is to find out the `Revolution Mode' (RM) of `Decade Fortune' of the client by the `Revolution Mode' Formula. Apply the `Revolution Mode' Formula for people born in A.D. RM=R[(&C[SC:m=0, f=1]+y)/2]. RM=R[(0+1961)/2]. RM=R[1961/2]. RM=1. Hence, the `Revolution Mode' of `Decade Fortune' of the client is anti-clockwise. Then, apply the simplified `Astrological Decade Bounds Age' Formula for `Anti-clockwise Revolution Mode' (RM=1). AG={S-S0 (Mod 12)}x10+A[(d-J1)/3]. AG={2-10 (Mod 12)}x10+A[10.767361/3]. AG={-8 (Mod 12)}x10+A[3.5891203]. AG={-8 (Mod 12)}x10+A[3.5891203]. AG={12-8}x10+4. AG=4x10+4. AG=44. Hence, the minimum age of the client is 44 when the zone of `Decade Bounds' is 10 and it ends till an age of 53. | |
Small Fortune Spin Mode Formula: SPIN | The `Small Fortune Spin Modes' of human beings are classified as `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). The `Small Fortune' is either spinning clockwisely or anti-clockwisely in the `Fortune Track' (FT). It varies according to the `Sex Code' (SC) and age `a' of a person. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. The `Small Fortune Spin Mode' Formula is SM=&C[SC=M:+a, SC=F:-a]. If `SM' is `+a', it means that the `Small Fortune Spin Mode' is clockwise. If `SM' is `-a', it means that the `Small Fortune Spin Mode' is anti-clockwise. If the person is a baby within age one. The value of `a¡¦ is 0. In this case, the baby does not have any `Small Fortune Spin Mode'. In fact, the `Small Fortune Spin Mode' of male is always clockwise because SC=M and `SM' is `+a'. The `Small Fortune Spin Mode' of female is always anti-clockwise because SC=F and `SM' is `-a'. | There are two different types of `Spin Modes' (SM), namely `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). The destiny of human beings in a year is controlled by two `Fortune Tracks' (FT). They are `Small Fortune Track' (SFT) and `Year Fortune Track' (YFT). The `Small Fortune Spin Mode' is a mathematical expression that can show the spinning direction of `Small Fortune' in the `Fortune Track' (FT). Note that `Small Fortune Spin Mode' is different from `Year Fortune Spin Mode'. The `Year Fortune Spin Mode' is always clockwise. There is no `Anti-clockwise Spin Mode' in `Year Fortune' but it really exists an `Anti-clockwise Spin Mode' in `Small Fortune'. Do not confuse them. The `Small Fortune Spin Mode' of female is anti-clockwise. The `Year Fortune Spin Mode' Formula of `SM' is `-a'. In numerology and astrology, conventionally the mathematical value of a clockwise spinning direction is regarded as positive and the value of an anti-clockwise spinning direction is regarded as negative. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). | Example I: If SC=M and a=0, apply the `Small Fortune Spin Mode' Formula, SM=&C[SC=M:+a, SC=F:-a]. SM=&C[SC=M:+0, SC=F:-0]. SM=+0. SM=0. The fact that `SM' is `0' means that the person has no `Small Fortune Spin Mode' because he is a baby less than one year old. Example II: If SC=M and a=24, apply the `Small Fortune Spin Mode' Formula, SM=&C[SC=M:+a, SC=F:-a]. SM=&C[SC=M:+24, SC=F:-24]. SM=+24. `SM' is `+24' means that the `Small Fortune Spin Mode' is clockwise. Example III: If SC=F and a=17, apply the `Small Fortune Spin Mode' Formula, SM=&C[SC=M:+a, SC=F:-a]. SM=&C[SC=M:+17, SC=F:-17]. SM= -17. `SM' is `-17' means that the `Small Fortune Spin Mode' is anti-clockwise. | |
Small Fortune Origin Formula: UNY | `Small Fortune' (SF) is `Individual Annual Fortune' (IAF). `Small Fortune' is a special type of annual fortune of a person. `Small Fortune' begins neither from the first day of year in Gregorian calendar nor the first day of the first month in Chinese lunar calendar. It begins from `Joint of February' and ends before `Joint of February' next year in Gregorian calendar. In general, the origin of `Small Fortune Co-ordinates' is expressed as (U1,Z1). Let the origin of `Small Fortune Co-ordinates' of male be `(MU1,MZ1)' and the origin of `Small Fortune Co-ordinates' of female be `(FU1,FZ1)'. The `Small Fortune Origin Formula of Male' for people in B.C. is `MU1=5-2x{R[(1-y)/10] (Mod 5)} (Mod 10) & MZ1=2'. The `Small Fortune Origin Formula of Female' for people in B.C. is `FU1=1-2x{R[(1-y)/10] (Mod 5)} (Mod 10) & FZ1=8'. The standard general form of `Small Fortune Origin' Formula for people in B.C. is `U1=&C{SC=M:5-2x{R[(1-y)/10] (Mod 5)}, SC=F:1-2x{R[(1-y)/10] (Mod 5)}} (Mod 10) & Z1=&C[SC=M:2, SC=F:8]'. The `Small Fortune Origin Formula of Male' for people in A.D. is `MU1=5+2x{R[y/10] (Mod 5)} (Mod 10) & MZ1=2'. The `Small Fortune Origin Formula of Female' for people in A.D. is `FU1=1+2x{R[y/10] (Mod 5)} (Mod 10) & FZ1=8'. The standard general form of `Small Fortune Origin' Formula for people in A.D. is `U1=&C{SC=M:5+2x{R[y/10] (Mod 5)}, SC=F:1+2x{R[y/10] (Mod 5)}} (Mod 10) & Z1=&C[SC=M:2, SC=F:8]'. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `y' is the year of birth after `Joint of Year'. `Joint of Year' is same as `Joint of February'. | The origin of `Small Fortune Co-ordinates' is at (U1,Z1). The origin of `Small Fortune' is the starting point of one's fortune from year to year. The `Small Fortune' of male is spinning clockwisely but the `Small Fortune' of female is spinning anti-clockwisely. It starts to move from the `Origin of Small Fortune' at (U1,Z1) to the next `Fortune Co-ordinates' on a yearly base. The values of `Z1' of male and female are constants such that the value of male always equals to `2' and the value of `Z1' of female is always equal to `8'. The `Small Fortune' repeats in 60 `Fortune Co-ordinates' expressed as `(G,C)' where `G' and `C' are integers. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/10]' is a remainder function such that it takes the remainder of the solar year of birth, `y', divided by 10. `X=(Mod 5)' is a modulated function such that if X>4 then `X' becomes `X-5' and if X<0 then `X' becomes `X+5'. Thus, the value range of `X=(Mod 5)' is from 0 to 4. `U1=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U1>10 then `U1' becomes `U1-10' and if U1<1 then `U1' becomes `U1+10'. Thus, the value range of `U1=(Mod 10)' is from 1 to 10. | For a male born in A.D.1987, y=1987. Apply the standard general form of `Small Fortune Origin' Formula for people in A.D. U1=&C{SC=M:5+2x{R[y/10] (Mod 5)}, SC=F:1+2x{R[y/10] (Mod 5)}} (Mod 10) & Z1=&C[SC=M:2, SC=F:8]. U1=5+2x{R[1987/10] (Mod 5)} (Mod 10) & Z1=2. U1=5+2x{7 (Mod 5)} (Mod 10) & Z1=2. U1=5+2x{7-5} (Mod 10). U1=5+2x2 (Mod 10). U1=9 (Mod 10). U1=9. So, the origin of `Small Fortune Co-ordinates' is at (9,2). The `Small Fortune Code' is `39', `I2', `9C', `IC' or `YAM-YAN'. For a male born in A.D.2012, y=2012. Apply the `Small Fortune Origin Formula of Male' for people in A.D. MU1=5+2x{R[y/10] (Mod 5)} (Mod 10) & MZ1=2. MU1=5+2x{R[2012/10] (Mod 5)} (Mod 10). MU1=5+2x{2 (Mod 5)} (Mod 10). MU1=5+2x{2} (Mod 10). MU1=5+4 (Mod 10). MU1=9 (Mod 10). MU1=9. MZ1=2. The origin of `Small Fortune Co-ordinates' is at (9,2). The `Small Fortune Code' is `39', `I2', `9C', `IC' or `YAM-YAN'. For a female born in A.D.1987, y=1987. Apply the `Small Fortune Origin Formula of Female' for people in A.D. FU1=1+2x{R[y/10] (Mod 5)} (Mod 10) & FZ1=8. FU1=1+2x{R[1987/10] (Mod 5)} (Mod 10). FU1=1+2x{7 (Mod 5)} (Mod 10). FU1=1+2x{2} (Mod 10). FU1=1+4 (Mod 10). FU1=5 (Mod 10). FU1=5. FZ1=8. The origin of `Small Fortune Co-ordinates' is at (5,8). The `Small Fortune Code' is `45', `E8', `5I', `EI' or `MOO-SAN'. | |
Small Fortune Formula: GCY | `Small Fortune' (SF) is `Individual Annual Fortune' (IAF). `Small Fortune' is a special type of annual fortune of a person. `Small Fortune' is different from `Year Fortune' (YF) which is same as the `Stem' (U1) and `Root' (Z1) of a year in Gregorian calendar. `Small Fortune' controls the fate of an individual in one year. Usually, people would not experience exactly the same `Small Fortune' in a year. `Small Fortune' highlights the fortune of an individual in one year, while `Year Fortune' is the fortune encountered by the general public. For example, in a particular year, a large-scale natural disaster or war occurred. Many people were killed and injured, but some people were unharmed due to they have different `Small Fortune'. `Small Fortune' begins neither from the first day of year in Gregorian calendar nor the first day of the first month in Chinese lunar calendar. It begins from `Joint of February' and ends before `Joint of February' next year in Gregorian calendar. The standard general form of `Small Fortune' Formula for people born in `y' B.C. is G1=&C{SC=M:5-2x{R[(1-y)/10] (Mod 5)}+a, SC=F:1-2x{R[(1-y)/10] (Mod 5)}-a} (Mod 10) & C1=&C{SC=M:2+a (Mod 12), SC=F:8-a (Mod 12)}. `G1' is the `Stem' and `C1' is the `Root' of `Small Fortune'. The standard general form of `Small Fortune' Formula for people born in `y' A.D. is G1=&C{SC=M:5+2x{R[y/10] (Mod 5)}+a, SC=F:1+2x{R[y/10] (Mod 5)}-a} (Mod 10) & C1=&C{SC=M:2+a (Mod 12), SC=F:8-a (Mod 12)}. `y' is the year of birth after `Joint of Year'. `Joint of Year' is same as `Joint of February'. If the birthday is before `Joint of Year', usually it is on a day from 3rd to 5th in February, the year of birth `y' is regarded as previous year. If the time is before the `Joint of Year' in B.C., it should be counted as the previous year, that is, the year is `y+1'. If the time is before the `Joint of Year' in A.D., It should also be counted as the previous year, but the year is `y-1'. If y-1=0, `y' is 1 year in B.C., that is, 1 B.C., and the formula for people born in `y' B.C. must be used. `a' is the age of a person in the current year, regardless of birthday or not. If the location of `Small Fortune Co-ordinates' is at (X,Y) thenthe position of `Small Fortune Co-ordinates' is at (G1,C1) after `b' years. The `Small Fortune' Formula is G1=&C{SC=M:X+I[b/n], SC=F:X-I[b/n]} (Mod 10) & C1=&C{SC=M:Y+I[b/n], SC=F:Y-I[b/n]} (Mod 12). The `Time Interval' between two consecutive `Small Fortune Co-ordinates' is 1 year, `n=1', where `n' is the `Time Interval' between two consecutive `Small Fortune Codes' (SFC) or `Small Fortune Co-ordinates' (SFC) in year. The `Small Fortune' Formula can be simplified to G1=&C[SC=M:X+b, SC=F:X-b] (Mod 10) & C1=&C[SC=M:Y+b, SC=F:Y-b] (Mod 12). It can be further simplified as follows: For male, G1=X+b (Mod 10) & C1=Y+b (Mod 12). For female, G1=X-b (Mod 10) & C1=Y-b (Mod 12). | The origin of `Small Fortune Co-ordinates' is at (U1,Z1), where `U1' is the `Stem' and `Z1' is the `Root' of `Small Fortune' (SF) or `Small Fortune Co-ordinates' (SFC). They are both integers. The origin of `Small Fortune' is the starting point of one's fortune from year to year. The `Small Fortune' of male is spinning clockwisely but the `Small Fortune' of female is spinning anti-clockwisely. It starts to move from the `Origin of Small Fortune' at (U1,Z1) to the next `Fortune Co-ordinates' on a yearly base. The `Small Fortune' repeats in 60 `Fortune Co-ordinates' expressed as `(G1,C1)' where `G1' and `C1' are integers. `b' is the number of years. In case of male, the `Small Fortune' spins clockwisely according to the increment in value of `b'. In case of female, the `Small Fortune' spins anti-clockwisely according to the increment in value of `b'. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `G1=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G1>10 then `G1' becomes `G1-10' and if G1<1 then `G1' becomes `G1+10'. Thus, the value range of `G1=(Mod 10)' is from 1 to 10. `C1=(Mod 12)' is a modulated function such that if C1>11 then `C1' becomes `C1-12' and if C1<0 then `C1' becomes `C1+12'. Thus, the value range of `C1=(Mod 12)' is from 0 to 11. | Assume a male was born at 10:00 p.m. on 16th Jan., A.D.1962. Find the stem and root of his `Small Fortune' in A.D.2012. Since the birthday is before `Joint of Year', y=1961. The age is a=2012-1961. a=51. According to the standard general form of `Small Fortune' Formula for people in A.D., G1=&C{SC=M:5+2x{R[y/10] (Mod 5)}+a (Mod 10), SC=F:1+2x{R[y/10] (Mod 5)}-a (Mod 10)} & C1=&C{SC=M:2+a (Mod 12), SC=F:8-a (Mod 12)}, for male is G1=5+2x{R[y/10] (Mod 5)}+a (Mod 10) & C1=2+a (Mod 12), G1=5+2x{R[1961/10] (Mod 5)}+(2012-1961) (Mod 10) & C1=2+(2012-1961) (Mod 12). G1=5+2x{1 (Mod 5)}+51 (Mod 10) & C1=2+51 (Mod 12). G1=5+2x1+51 (Mod 10) & C1=53 (Mod 12). G1=58 (Mod 10) & C1=53-4x12. G1=58-5x10 & C1=5. G1=8 & C1=5. Thus, the `Stem' of `Small Fortune' in A.D.2012 is `H' because the 8th alphabet is `H' and the `Root' is `5'. The `Small Fortune Code' is `H5'. The `Small Fortune Co-ordinates' are (8,5). For female in A.D., SC=F. If the `Small Fortune Co-ordinates' (X,Y)=(5,8) and y=7, apply the simplified `Small Fortune' Formula. G1=&C[SC=M:X+b, SC=F:X-b] (Mod 10) & C1=&C[SC=M:Y+b, SC=F:Y-b] (Mod 12). The values of `G1' and `C1' of the new `Small Fortune Co-ordinates' (G1,C1) after `b' years are: G1=5-7 (Mod 10) & C1=8-7 (Mod 12). G1= -2 (Mod 10) & C1=1 (Mod 12). G1=10-2 & C1=1. G1=8. Hence, after counting 7 years anti-clockwisely, the `Small Fortune' will move from `Co-ordinates' (5,8) with a value of the `Sequence Code of Small Fortune Co-ordinates' of `45' to `Co-ordinates' (8,1) with a new value of the `Sequence Code of Small Fortune Co-ordinates' of `38'. Thus, the value of the `Sequence Code of Small Fortune Co-ordinates' is changed from `45' to `38'. | |
Small Bounds Formula: BOUNDS1 | The Year Birth Set Formula for people born in `y' B.C. is YB=1-y (Mod 4). The Year Birth Set Formula for people born in `y' A.D. is YB=y (Mod 4). `YB=(Mod 4)' is a modulated function such that if YB>3 then `YB' becomes `YB-4' and if YB<0 then `YB' becomes `YB+4'. Thus, the value range of `YB=(Mod 4)' is from 0 to 3. The Small Bounds Formula for people born in B.C. is S1=&C{SC=M:10+9x[1-y (Mod 4)]+a, SC=F:10+9x[1-y (Mod 4)]-a} (Mod 12). The Small Bounds Formula for people born in A.D. is S1=&C{SC=M:10+9x[y (Mod 4)]+a, SC=F:10+9x[y (Mod 4)]-a} (Mod 12). The formulae can be simplified as follows: For male born in B.C., S1=10+9x[1-y (Mod 4)]+a (Mod 12). For female born in B.C., S1=10+9x[1-y (Mod 4)]-a (Mod 12). For male born in A.D., S1=10+9x[y (Mod 4)]+a (Mod 12). For female born in A.D., S1=10+9x[y (Mod 4)]-a. | `Small Bounds' is the focus of `Small Fortune' because it shows the fortune of one year by a zone of a person. The `Timeons' in the zone can reveal the fortune of a person in that year. The `Small Bounds' of male spin clockwisely according to the sequence of zones. It moves to the next zone annually. For female, the `Small Bounds' spin anti-clockwisely according to the reverse order of the zones. The `Small Bounds' of female also moves to the next zone in reverse order annually. The `Time Interval' of `Small Bounds' is one year. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. Assume `y' is the year of birth of a person after `Joint of Year' in Gregorian calendar. `Joint of Year' is same as `Joint of February' which is on a day from 3rd to 5th of February. The zone of `Small Bounds' of age `a' in a certain year is `S1', where `a¡¦ is `Apparent Age¡¦ because it is the age of the current year of a person, whether the date is before or after the birthday is not in consideration. In numerology and astrology, human beings can be divided into four main groups according to their year of birth. This is known as `Year Birth Set¡¦ of people. The starting point of `Small Fortune¡¦ of people having same `Year Birth Set' is identical though the spin of male is clockwise and female is anti-clockwise. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `n=(Mod 4)' is a modulated function such that if n>3 then `n' becomes `n-4' and if n<0 then `n' becomes `n+4'. Thus, the value range of `n=(Mod 4)' is from 0 to 3. `S1=(Mod 12)' is a modulated function such that if S1>11 then `S1' becomes `S1-12' and if S1<0 then `S1' becomes `S1+12'. Thus, the value range of `S1=(Mod 12)' is from 0 to 11. | Assume a female was born at 4:56 p.m. on 12th January of 1 B.C. in Gregorian calendar. Find the zone of her `Small Bounds' (S1) in A.D.34. From the given data, we know that the sex of the person is female. Thus, SC=F. Since the date of birth is before `Joint of Year' which is usually on a day from 3rd to 5th February of 1 B.C., she is regarded as she was born in the previous year (2 B.C.). Thus, y=2. The `Apparent Age¡¦ of the woman is calculated in this way. From her year of birth which rgarded as in 2 B.C. to 1 B.C. is age 1. Counting from 2 B.C. to A.D.1 is age 2. Reckoning from 2 B.C. to A. D.34 is age 35. Thus, the `Apparent Age¡¦ is a=1+34. a=35. Apply the `Small Bounds' Formula for people born in B.C., S1=&C{SC=M:10+9x[1-y (Mod 4)]+a, SC=F:10+9x[1-y (Mod 4)]-a} (Mod 12). Since the conditional `&C[SC=M]¡¦ is false and `&C[SC=F]¡¦ is true, the mathematical expression after `:¡¦ is selected to operate. Thus, S1=10+9x[1-y (Mod 4)]-a (Mod 12). S1=10+9x[1-2 (Mod 4)]-35 (Mod 12). S1= -25+9x[-1 (Mod 4)] (Mod 12). S1= -25+9x[4-1] (Mod 12). S1= -25+9x3 (Mod 12). S1=2 (Mod 12). S1=2. The zone of `Small Bounds' is `Zone 2¡¦ or `Root 2¡¦. This means that the focus of `Small Fortune¡¦ of the woman when her age is 35 is in `Zone 2'. Assume a man was born on 6th October of A.D.1952 in Gregorian calendar. Find the zone of his `Small Bounds' (S1) in A.D.2007. From the given data, we know that the sex of the person is male. Thus, SC=M. Since the date of birth is after `Joint of Year' which is at 4:54 a.m. on 5th Feb., A.D.1952, y=1952. The `Apparent Age¡¦ is a=2007-1952. a=55. Apply the `Small Bounds' Formula for people born in A.D., S1=&C{SC=M:10+9x[y (Mod 4)]+a, SC=F:10+9x[y (Mod 4)]-a} (Mod 12). Since the conditional `&C[SC=M]¡¦ is true and `&C[SC=F]¡¦ is false, the mathematical expression after `:¡¦ is selected to operate. Thus, S1=10+9x[y (Mod 4)]+a (Mod 12). S1=10+9x[1952 (Mod 4)]+55 (Mod 12). S1=10+9x[1952-488x4)]+55 (Mod 12). S1=10+9x0+55 (Mod 12). S1=65 (Mod 12). S1=65-12x5 (Mod 12). S1=65-60. S1=5. The zone of `Small Bounds' is `Zone 5¡¦ or `Root 5¡¦. This means that the focus of `Small Fortune¡¦ of the man when his age is 55 is in `Zone 5'. Assume a woman was born on 26th January of A.D.1927 in Gregorian calendar. Find the zone of her `Small Bounds' (S1) in A.D.1997. From the given data, we know that the sex of the person is female. Thus, SC=F. Since the date of birth is before `Joint of Year' which is at 3:31 a.m. on 5th Feb., A.D.1927, y=1926. The `Apparent Age¡¦ is a=1997-1926. a=71. Apply the `Small Bounds' Formula for people born in A.D., S1=&C{SC=M:10+9x[y (Mod 4)]+a, SC=F:10+9x[y (Mod 4)]-a} (Mod 12). Since the conditional `&C[SC=M]¡¦ is false and `&C[SC=F]¡¦ is true, the mathematical expression after `:¡¦ is selected to operate. Thus, S1=10+9x[y (Mod 4)]-a (Mod 12). S1=10+9x[1926 (Mod 4)]-71 (Mod 12). S1=10+9x[1926-481x4)]-71 (Mod 12). S1=10+9x[1926-1926)]-71 (Mod 12). S1=10+9x2-71 (Mod 12). S1= -43 (Mod 12). S1=12x4-43. S1=48-43. S1=5. The zone of `Small Bounds' is `Zone 5¡¦ or `Root 5¡¦. This means that the focus of `Small Fortune' of the woman when her age is 71 is in `Zone 5'. | |
Numerological Small Fortune Spin Mode Formula: SPINW | `Numerological Small Fortune' of human beings spins clockwisely or anti-clockwisely in the order of `Fortune Co-ordinates'. There are altogether two different types of `Numerological Small Fortune Spin Mode' (SM). They are `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). It varies according to the `Sex Code' (SC) and the year (y) after `Joint of Frebruary' in Gregorian calendar when a person was born. `Numerological Small Fortune Spin Mode' Formula for people born in B.C. is SM=R[(&C[SC:m=0, f=1]+y-1)/2]. `Numerological Small Fortune Spin Mode' Formula for people born in A.D. is SM=R[(&C[SC:m=0, f=1]+y)/2]. No matter a person was born in B.C. or A.D., if SM=0, it means that `Numerological Small Fortune Spin Mode' is clockwise. If SM=1, it means that `Numerological Small Fortune Spin Mode' is anti-clockwise. | There are two different types of `Spin Modes' (SM), namely `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). The destiny of human beings in a year is controlled by two `Fortune Tracks' (FT). They are `Small Fortune Track' (SFT) and `Year Fortune Track' (YFT). The `Small Fortune Track' (SFT) is `Numerological Small Fortune Track' (NSFT). `Numerological Small Fortune' of people is either spinning clockwisely or anti-clockwisely in the `Fortune Track' (FT). `Numerological Small Fortune Spin Mode' is a mathematical expression that can show the spinning direction of `Small Fortune' in the `Fortune Track' (FT). Note that `Small Fortune Spin Mode' is different from `Year Fortune Spin Mode'. The `Year Fortune Spin Mode' is always clockwise. There is no `Anti-clockwise Spin Mode' in `Year Fortune' but it really exists `Anti-clockwise Spin Mode' in `Small Fortune'. Do not confused by them. If `a' is the exact age of a person and `Numerological Small Fortune Spin Mode' is `SM=0', `Numerological Small Fortune' is `+a'. If `SM=1', `Numerological Small Fortune' is `-a'. But, the `Year Fortune Spin Mode' of people, no matter male or female, is always `+a'. In `PT&FM', conventionally the mathematical value of a clockwise spinning direction is regarded as positive and the value of an anti-clockwise spinning direction is regarded as negative. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. | If SC=M and y=A.D.2004, apply `Numerological Small Fortune Spin Mode' Formula for people born in A.D. SM=R[(&C[SC:m=0, f=1]+y)/2]. SM=R[(0+2004)/2]. SM=R[2004/2]. SM=0. `SM=0' means that `Numerological Small Fortune Spin Mode' is clockwise. If SC=M and y=A.D.1997, apply `Numerological Small Fortune Spin Mode' Formula for people born in A.D. SM=R[(&C[SC:m=0, f=1]+y)/2]. SM=R[(0+1997)/2]. SM=R[1997/2]. SM=1. `SM=1' means that `Numerological Small Fortune Spin Mode' is anti-clockwise. If SC=F and y=A.D.1996, apply `Numerological Small Fortune Spin Mode' Formula for people born in A.D. SM=R[(&C[SC:m=0, f=1]+y)/2]. SM=R[(1+1996)/2]. SM=R[1997/2]. SM=1. `SM=1' means that `Numerological Small Fortune Spin Mode' is anti-clockwise. If SC=F and y=A.D.1999, apply `Numerological Small Fortune Spin Mode' Formula for people born in A.D. SM=R[(&C[SC:m=0, f=1]+y)/2]. SM=R[(1+1999)/2]. SM=R[2000/2]. SM=0. `SM=0' means that `Numerological Small Fortune Spin Mode' is clockwise. If SC=M and y=7 B.C., apply `Numerological Small Fortune Spin Mode' Formula for people born in B.C. SM=R[(&C[SC:m=0, f=1]+y-1)/2]. SM=R[(0+7-1)/2]. SM=R[6/2]. SM=0. `SM=0' means that `Numerological Small Fortune Spin Mode' is clockwise. | |
Numerological Small Fortune Origin Formula: UNYW | `Numerological Small Fortune' is a special type of annual fortune of a person. It is different from `Year Fortune' (YF). `Numerological Small Fortune' begins neither from the first day of year in Gregorian calendar nor the first day of the first month in Chinese lunar calendar. It begins from `Joint of February' and ends before `Joint of February' next year in Gregorian calendar. Normally, different people have different `Small Fortunes' in a year. In general, the origin of `Numerological Small Fortune Co-ordinates' is expressed as (U,Z). `U' is called the `Stem' of `Numerological Small Fortune Origin' and `Z' is called the `Root' of `Numerological Small Fortune Origin'. Despite of people born in B.C. or A.D., `Numerological Small Fortune Origin' Formula is `U=Z-1+2x{UD &C{A[h/2]=12:+1}} (Mod 10) & Z=A[h/2] (Mod 12)'. `UD' is the stem of the day and `h' is the real time counting in hours in 24-hour system when a person was born. The unit is hour. The value of `Z' can be calculated directly from time `h' expressed in 24-hour system. The unit is hour. But, for finding out the value `U' of `Numerological Small Fortune Origin', the value `UD' of `Day Fortune Co-ordinates' (UD,ZD) of the day at birth must be calculated by `Day Fortune Origin' Formula first. | The origin of `Numerological Small Fortune Co-ordinates' is at (U,Z). The origin of `Small Fortune' is the starting point of one's fortune from year to year. `Numerological Small Fortune' of people is either spinning clockwisely or anti-clockwisely according to `Numerological Small Fortune Spin Mode' (SM) in the order of `Fortune Co-ordinates'. `Spin Mode' (SM) is a mathematical expression that can show the spinning direction of `Small Fortune' (SF) in the `Small Fortune Track' (SFT). There are altogether two different types of `Numerological Small Fortune Spin Modes', namely `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). The `Numerological Small Fortune' (NSF) is either spinning clockwisely or anti-clockwisely in the `Small Fortune Track' (SFT). It varies according to the `Sex Code' (SC) of a person and the year of birth `y' after `Joint of February' in Gregorian calendar. `Numerological Small Fortune Spin Mode' Formula for people born in B.C. is SM=R[(&C[SC:m=0, f=1]+y-1)/2]. `Numerological Small Fortune Spin Mode' Formula for people born in A.D. is SM=R[(&C[SC:m=0, f=1]+y)/2]. Despite of people born in A.D. or B.C. and based on calculation of `Numerological Small Fortune Spin Mode' Formula, SM=0 means the spin mode is clockwise. If SM=1, it means the spin mode is anti-clockwise. `Numerological Small Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(G,C)' where `G' and `C' are integers. It starts to move from the origin of `Numerological Small Fortune' at (U,Z) to the next `Fortune Co-ordinates' on a yearly base. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 12)' is a modulated function such that the smallest value of it is 0 and the largest value of it is 11. If Z>11 then `Z' becomes `Z-12' and if `Z' is less than 0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. | Assume a female was born at 2:57 p.m. on 17th April of 1997. Find `Numerological Small Fortune Origin' (U,Z). Firstly, find out the stem of day (UD) by applying the `Day Fortune Origin' Formula and UD=6. Next, calculate the value of `h'. The unit is hour. h=14+57/60, h=14.95 . Then, apply `Numerological Small Fortune Origin' Formula `U=Z-1+2x{UD &C{A[h/2]=12:+1}} (Mod 10) & Z=A[h/2] (Mod 12)' to find the value of `Z'. Z=A[14.95/2] (Mod 12). Z=A[7.475] (Mod 12). Z=7. U=7-1+2x{6 &C{A[14.95/2]=12:+1}} (Mod 10). U=6+2x{6 &C{A[7.475]=12:+1}} (Mod 10). U=6+2x{6 &C{7=12:+1}} (Mod 10). U=6+2x6 (Mod 10). U=6+12 (Mod 10). U=18 (Mod 10). U=18-10. U=8. Hence, `Numerological Small Fortune Origin' (U,Z) of a person born at 2:57 p.m. on 17th April of 1997 is (8,7). `Numerological Small Fortune Origin Code' is `08', `H7', `8H', `HH' or `SUN-MEI'. If a male was born at 11:55 p.m. on 21st November of 1990, find `Numerological Small Fortune Origin' (U,Z). Firstly, find out the stem of day (UD) by applying the `Day Fortune Origin' Formula and UD=7. Next, calculate the value of `h'. The unit is hour. h=23+55/60. h=23.92 . Then, apply `Numerological Small Fortune Origin' Formula `U=Z-1+2x{UD &C{A[h/2]=12:+1}} (Mod 10) & Z=A[h/2] (Mod 12)' to find the value of `Z'. Z=A[23.92/2] (Mod 12). Z=A[11.96] (Mod 12). Z=12 (Mod 12). Z=12-12. Z=0. Then, U=0-1+2x{7 &C{A[23.92/2]=12:+1}} (Mod 10). U= -1+2x{7 &C{A[11.96]=12:+1}} (Mod 10). U= -1+2x{7 &C{12=12:+1}} (Mod 10). U= -1+2x{7+1} (Mod 10). U= -1+2x8 (Mod 10). U= -1+16 (Mod 10). U=15 (Mod 10). U=15-10. U=5. Hence, `Numerological Small Fortune Origin' (U,Z) of a person born at 11:55 p.m. on 21st November of 1990 is (5,0). `Numerological Small Fortune Origin Code' is `25', `E0', `5A', `EA' or `MOO-CHI'. If a female was born at 1:30 p.m. on 21st June of 1987, find `Numerological Small Fortune Origin' (U,Z). Firstly, find out the stem of day (UD) by applying the `Day Fortune Origin' Formula and UD=8. Next, calculate the value of `h'. The unit is hour. h=13+30/60. h=13.5 . Then, apply `Numerological Small Fortune Origin' Formula `U=Z-1+2x{UD &C{A[h/2]=12:+1}} (Mod 10) & Z=A[h/2] (Mod 12)' to find the value of `Z'. Z=A[13.5/2] (Mod 12). Z=A[6.75] (Mod 12). Z=7 (Mod 12). Z=7. Then, U=7-1+2x{8 &C{A[13.5/2]=12:+1}} (Mod 10), U=6+2x{8 &C{A[6.75]=12:+1}} (Mod 10). U=6+2x{8 &C{7=12:+1}} (Mod 10). U=6+2x8 (Mod 10). U=22 (Mod 10). U=22-10x2. U=2. Hence, `Numerological Small Fortune Origin' (U,Z) of a person born at 1:30 p.m. on 21st June of 1987 is (2,7). `Numerological Small Fortune Origin Code' is `32', `B7', `2H', `BH' or `EUT-MEI'. | |
Numerological Small Fortune Formula: GCYW | `Numerological Small Fortune' (NSF) is a special type of annual fortune of a person. It is different from `Year Fortune' (YF). `Numerological Small Fortune' begins neither from the first day of year in Gregorian calendar nor the first day of the first month in Chinese lunar calendar. It begins from `Joint of February' and ends before `Joint of February' next year in Gregorian calendar. Normally, different people have different `Small Fortunes' in a year. In general, `Numerological Small Fortune Co-ordinates' are expressed as (U,Z). `U' is called the `Stem' of `Numerological Small Fortune' and `Z' is called the `Root' of `Numerological Small Fortune'. The standard general form of `Numerological Small Fortune' Formula for people in B.C. is U=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}+a, R[(&C[SC:m=0, f=1]+y-1)/2]=1:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}-a} (Mod 10) & Z=&C{R[(&C[SC:m=0, f=1]+y-1)/2]=0:A[h/2]+a, R[(&C[SC:m=0, f=1]+y-1)/2]=1:A[h/2]-a} (Mod 12). The standard general form of `Small Fortune' Formula for people in A.D. is U=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}+a, R[(&C[SC:m=0, f=1]+y)/2]=1:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}-a} (Mod 10) & Z=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:A[h/2]+a, R[(&C[SC:m=0, f=1]+y)/2]=1:A[h/2]-a} (Mod 12). `y' is the year of birth after `Joint of Year'. If the birthday is before `Joint of Year', the year of birth `y' is regarded as previous year. `Joint of Year' is same as `Joint of February'. Usually, it is on 4th February. `a' is the age of a person in the current year. `UD' is the stem of the day and `h' is the real time counting in hours in 24-hour system when a person was born. The unit is hour. The value of `Z' can be calculated directly from time `h' expressed in 24-hour system. The unit is hour. But, for finding out the value `U' of `Numerological Small Fortune', the value `UD' of `Day Fortune Co-ordinates' (UD,ZD) of the day at birth must be calculated by `Day Fortune Origin' Formula first. `Numerological Small Fortune Spin Mode' is denoted by `SM'. `SM=0' means `Numerological Small Fortune' spins clockwisely. `SM=1' means `Numerological Small Fortune' spins anti-clockwisely. Regarding to different spin modes, `Numerological Small Fortune' Formula can be simplified as follows. If SM=0 thenU={A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}+a (Mod 10) & Z=A[h/2]+a (Mod 12). If SM=1 thenU={A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}-a (Mod 10) & Z=A[h/2]-a (Mod 12). The `Time Interval' between two consecutive `Numerological Small Fortune Co-ordinates' is 1 year. If the location of `Numerological Small Fortune Co-ordinates' is at (X,Y), the position of `Numerological Small Fortune Co-ordinates' is at (U,Z) after `y' years. `Numerological Small Fortune' Formula can be further simplified as follows. U=&C[SM=0:X+y, SM=1:X-y] (Mod 10) & Z=&C[SM=0:Y+y, SM=1:Y-y] (Mod 12). | Asume the origin of `Numerological Small Fortune Co-ordinates' is at (Uo,Zo), where `Uo' and `Zo' are integers. The origin of `Numerological Small Fortune' is the starting point of one's fortune from year to year. `Numerological Small Fortune' of people is either spinning clockwisely or anti-clockwisely based on `Numerological Small Fortune Spin Mode' following the order of `Fortune Co-ordinates'. It starts to move from `Numerological Small Fortune Origin' at (Uo,Zo) to the next `Fortune Co-ordinates' on a yearly base. The destiny of human beings in a year is controlled by two `Fortune Tracks' (FT). They are `Small Fortune Track' (SFT) and `Year Fortune Track' (YFT). `Numerological Small Fortune Spin Mode' (SM) is a mathematical expression that can show the spinning direction of `Numerological Small Fortune' in `Small Fortune Track' (SFT). Note that `Small Fortune Spin Mode' is different from `Year Fortune Spin Mode'. The `Year Fortune Spin Mode' is always clockwise. There is no `Anti-clockwise Spin Mode' for `Year Fortune' but there does exist `Anti-clockwise Spin Mode' for `Small Fortune' (Annual Fortune). Do not confused by them. There are altogether two different types of `Spin Modes' (SM), namely `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). It varies according to the `Sex Code' (SC) of a person and the year of birth `y' in Gregorian calendar. `Numerological Small Fortune Spin Mode' Formula for people born in B.C. is SM=R[(&C[SC:m=0, f=1]+y-1)/2]. `Numerological Small Fortune Spin Mode' Formula for people born in A.D. is SM=R[(&C[SC:m=0, f=1]+y)/2]. Despite of people born in A.D. or B.C. and based on calculation of `Numerological Small Fortune Spin Mode' Formula, SM=0 means the spin mode is clockwise. If SM=1, it means the spin mode is anti-clockwise. `Numerological Small Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. It starts to move from `Numerological Small Fortune Origin' (Uo,Zo) to next `Fortune Co-ordinates' (U,Z) on a yearly base. People who are classified as `SM=0' will increase the value of `Fortune Co-ordinates' clockwisely and people who are classified as `SM=1' will decrease the value of `Fortune Co-ordinates' anti-clockwisely. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 12)' is a modulated function such that the smallest value of it is 0 and the largest value of it is 11. If Z>11 then `Z' becomes `Z-12' and if `Z' is less than 0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. | Assume a male was born at 0:45 a.m. on 6th October of 1952. Find the Stem (U) and Root (Z) of `Numerological Small Fortune' (U,Z) at 10:45 a.m. on 17th August of 1986. Also, find the `Fortune Co-ordinates' and `Numerological Small Fortune Code'. The `Sex Code' of male is `M' and m=0. Since the birthday is after `Joint of Year' which is at 4:54 a.m. on 5th February of 1952, y=1952. The exact age is a=1985-1952 and a=33 because the day of event which is at 10:45 a.m. on 17th August of 1986 is before the birthday in 1986. Firstly, find out the stem of day (UD) by applying the `Day Fortune Origin' Formula and UD=2. Next, calculate the value of `h'. The unit is hour. h=0+45/60. h=0.75 . Then, apply `Numerological Small Fortune' Formula for people born in A.D., `U=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}+a, R[(&C[SC:m=0, f=1]+y)/2]=1:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}-a} (Mod 10) & Z=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:A[h/2]+a, R[(&C[SC:m=0, f=1]+y)/2]=1:A[h/2]-a} (Mod 12)' to find the value of `Z'. Z=&C{R[(0+1952)/2]=0:A[0.75/2]+33, R[(0+1952)/2]=1:A[0.75/2]-33} (Mod 12). Z=&C{R[1952/2]=0:A[0.375]+33, R[1952/2]=1:A[0.375]-33} (Mod 12). Z=&C{0=0:0+33, 0=1:0-33} (Mod 12). Z=&C{0=0:33, 0=1:-33} (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, Z=33 (Mod 12). Z=33-12x2. Z=9. Hence, U=&C{R[(0+1952)/2]=0:{A[0.75/2] (Mod 12)}-1+2x{2 &C{A[0.75/2]=12:+1}}+33, R[(0+1952)/2]=1:{A[0.75/2] (Mod 12)}-1+2x{2 &C{A[0.75/2]=12:+1}}-33} (Mod 10). U=&C{R[1952/2]=0:{A[0.375] (Mod 12)}-1+2x{2 &C{A[0.375]=12:+1}}+33, R[1952/2]=1:{A[0.375] (Mod 12)}-1+2x{2 &C{A[0.375]=12:+1}}-33} (Mod 10). U=&C{0=0:{0 (Mod 12)}-1+2x{2 &C{0=12:+1}}+33, 0=1:{0 (Mod 12)}-1+2x{2 &C{0=12:+1}}-33} (Mod 10). U=&C{0=0:0-1+2x{2 &C{0=12:+1}}+33, 0=1:0-1+2x{2 &C{0=12:+1}}-33} (Mod 10). U=&C{0=0:-1+2x{2 &C{0=12:+1}}+33, 0=1:-1+2x{2 &C{0=12:+1}}-33} (Mod 10). Since the truth value of `&C[0=12]' is false, the mathematical expression `+1' after the sign `:' is not operated. U=&C{0=0:-1+2x2+33, 0=1:-1+2x2-33} (Mod 10). U=&C{0=0:36, 0=1:-30} (Mod 10). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, U=36 (Mod 10). U=36-10x3. U=6. The Stem (U) of `Numerological Small Fortune' (U,Z) of the client at 10:45 a.m. on 17th August of 1986 is `F' because `F' is the sixth alphabet and the `Root' is 9. So, `Numerological Small Fortune Co-ordinates' are (6,9). `Numerological Small Fortune Code' is `46', `F9', `6J', `FJ' or `GAI-YAU'. Assume a female was born at 1:06 a.m. on 12th August of 1959 in Hong Kong. Find the Stem (U) and Root (Z) of `Numerological Small Fortune' (U,Z) at 10:45 a.m. on 17th August of 1986. Also, find the `Fortune Co-ordinates' and `Numerological Small Fortune Code'. The `Sex Code' of female is `f' and f=1. The place of birth of the client in Hong Kong is 114 degrees 10 minutes east of longitude. The time is delayed by 23 minutes and 30 seconds from its standard time zone which is the time of 120 degrees east of longitude. Thus, the real time when the client was born is at 0:42:30 on 12th August of 1959. Since the birthday is after `Joint of Year' which is at 9:43 p.m. on 4th February of 1959, y=1959. The exact age is a=1986-1959 and a=27 because the day of event which is at 10:45 a.m. on 17th August of 1986 is after the birthday in 1986. Firstly, find out the stem of day (UD) by applying the `Day Fortune Origin' Formula and UD=3. Next, calculate the value of `h'. The unit is hour. h=0+42/60+30/3600. h=0.7+0.00833 . h=0.70833 . Then, apply `Numerological Small Fortune' Formula for people born in A.D., `U=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}+a, R[(&C[SC:m=0, f=1]+y)/2]=1:{A[h/2] (Mod 12)}-1+2x{UD &C{A[h/2]=12:+1}}-a} (Mod 10) & Z=&C{R[(&C[SC:m=0, f=1]+y)/2]=0:A[h/2]+a, R[(&C[SC:m=0, f=1]+y)/2]=1:A[h/2]-a} (Mod 12)' to find the value of `Z'. Z=&C{R[(1+1959)/2]=0:A[0.70833/2]+27, R[(1+1959)/2]=1:A[0.70833/2]-27} (Mod 12). Z=&C{R[1960/2]=0:A[0.374165]+27, R[1960/2]=1:A[0.374165]-27} (Mod 12). Z=&C{0=0:0+27, 0=1:0-27} (Mod 12). Z=&C{0=0:27, 0=1:-27} (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, Z=27 (Mod 12). Z=27-12x2. Z=3. Hence, U=&C{R[(1+1959)/2]=0:{A[0.70833/2] (Mod 12)}-1+2x{3 &C{A[0.70833/2]=12:+1}}+27, R[(1+1959)/2]=1:{A[0.70833/2] (Mod 12)}-1+2x{3 &C{A[0.70833/2]=12:+1}}-27} (Mod 10). U=&C{R[1960/2]=0:{A[0.374165] (Mod 12)}-1+2x{3 &C{A[0.374165]=12:+1}}+27, R[1960/2]=1:{A[0.374165] (Mod 12)}-1+2x{3 &C{A[0.374165]=12:+1}}-27} (Mod 10). U=&C{0=0:{0 (Mod 12)}-1+2x{3 &C{0=12:+1}}+27, 0=1:{0 (Mod 12)}-1+2x{3 &C{0=12:+1}}-27} (Mod 10). U=&C{0=0:0-1+2x{3 &C{0=12:+1}}+27, 0=1:0-1+2x{3 &C{0=12:+1}}-27} (Mod 10). U=&C{0=0:-1+2x{3 &C{0=12:+1}}+27, 0=1:-1+2x{3 &C{0=12:+1}}-27} (Mod 10). Since the truth value of `&C[0=12]' is false, the mathematical expression `+1' after the sign `:' is not operated. U=&C{0=0:-1+2x3+27, 0=1:-1+2x3-27} (Mod 10). U=&C{0=0:32, 0=1:-22} (Mod 10). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, U=32 (Mod 10). U=32-10x3. U=2. The Stem (U) of `Numerological Small Fortune' (U,Z) of the client at 10:45 a.m. on 17th August of 1986 is `B' because `B' is second alphabet and the `Root' is 3. So, `Numerological Small Fortune Co-ordinates' are (2,3). `Numerological Small Fortune Code' is `52', `B3', `2D', `BD' or `EUT-MOU'. | |
Numerological Small Fortune Code Formula: YCW | `Numerological Small Fortune' (NSF) is a special type of annual fortune of a person. It is different from `Year Fortune' (YF). `Numerological Small Fortune' begins neither from the first day of year in Gregorian calendar nor the first day of the first month in Chinese lunar calendar. It begins from `Joint of February' and ends before `Joint of February' next year in Gregorian calendar. Normally, different people have different `Small Fortunes' in a year. In general, `Numerological Small Fortune Co-ordinates' are expressed as (U,Z). `U' is called the `Stem' of `Numerological Small Fortune' and `Z' is called the `Root' of `Numerological Small Fortune'. Let the `Sequence Code of Numerological Small Fortune Co-ordinates' be `SFC'. The values of `U' and `Z' can determine the `Sequence Code of Numerological Small Fortune Co-ordinates' by formula. On the contrary, the values of `U' and `Z' can be read from the table of `Sequence Code of Numerological Small Fortune Co-ordinates'. The `Sequence Code of Numerological Small Fortune Co-ordinates' (SFC) is also named as `Numerological Small Fortune' (N). Thus, N=SFC. `Numerological Small Fortune Code' Formula for people born in B.C. and A.D. is SFC=U+5[U-Z-1 (Mod 12)]. The Stem (U) and Root (Z) of `Numerological Small Fortune Co-ordinates' can be found from `Numerological Small Fortune' (N) by the `Stem & Root' Formulae. The `Stem & Root' Formulae are U=N (Mod 10) & Z=N-1 (Mod 12). In other words, The `Stem' Formula is U=N (Mod 10) and the `Root' Formula is Z=N-1 (Mod 12). | There are two types of `Fortune Codes' of a person in a year. One is called the `Year Fortune Code'. It always moves clockwisely following the number of year in Gregorian calendar after `Joint of Year'. `Joint of Year' is usually on 3-5th of February in Gregorian calendar. All people are same. The other one is `Numerological Small Fortune Code'. It is a special `Fortune Code' of a person in a year. It can move clockwisely or anti-clockwisely. Normally, people have different `Numerological Small Fortune Code' in a year. Asume the origin of `Numerological Small Fortune Co-ordinates' is at (Uo,Zo), where `Uo' and `Zo' are integers. `Numerological Small Fortune' of people is either spinning clockwisely or anti-clockwisely based on `Numerological Small Fortune Spin Mode' following the order of `Fortune Co-ordinates'. It starts to move from `Numerological Small Fortune Origin' at (Uo,Zo) to the next `Fortune Co-ordinates' on a yearly base. There are altogether two different types of `Numerological Small Fortune Spin Modes' (SM), namely `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). It varies according to the `Sex Code' (SC) of a person and the year of birth `y' in Gregorian calendar. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `Numerological Small Fortune Spin Mode' Formula for people born in B.C. is SM=R[(&C[SC:m=0, f=1]+y-1)/2]. `Numerological Small Fortune Spin Mode' Formula for people born in A.D. is SM=R[(&C[SC:m=0, f=1]+y)/2]. Despite of people born in A.D. or B.C. and based on calculation of `Numerological Small Fortune Spin Mode' Formula, SM=0 means the spin mode is clockwise. If SM=1, it means the spin mode is anti-clockwise. `Numerological Small Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. It starts to move from `Numerological Small Fortune Origin' (Uo,Zo) to next `Fortune Co-ordinates' (U,Z) on a yearly base. People who are classified as `SM=0' will increase the value of `Fortune Co-ordinates' clockwisely and people who are classified as `SM=1' will decrease the value of `Fortune Co-ordinates' anti-clockwisely. For `U' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `Z' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all values in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Numerological Small Fortune Code'. Usually, `Numerological Small Fortune' (N) is expressed by one or two digits to note the `Sequence Code of Numerological Small Fortune Co-ordinates'. For example, `N=3' or `N=03' means the third entry in the table of `Sequence Code of Numerological Small Fortune Co-ordinates' and `N=49' means it is the 49th entry. For easier time strap comparison by computer, `Numerological Small Fortune' (N) must be expressed by two digits. Conventionally, the `Numerology' (N) of time is expressed beginning with year. For example, the `Time Code' (TC) of 4:45 p.m. on 6th April of 1892 expressed in `Numerology' is `N=29410557' because the `Year Code' (YC) of 1892 is `I4' and N=29. The `Month Code' (MC) is `A4' and N=41. The `Day Code' (DC) is `E4' and N=5. The `Hour Code' (HC) is `G8' and N=57. In special cases, `Decade Fortune Code' (DeFC) and `Numerological Small Fortune Code' (SFC) could be added in front of a time code to show the fortune of a person. For example, the `Decade Fortune Code' (DeFC) of a person is `B1' and N=2. `Numerological Small Fortune Code' (SFC) of the person is `I2' and N=39. The `Time Code' of 6:35 p.m. on 27th August of 2015 is YC=B7 and N=32. MC=A8 and N=21. DC=B11 and N=12. HC=B9 and N=22. The `Fortune Code' (FC) is `N=023932211222'. `Numerological Small Fortune Code' can be expressed in six different ways. The commonest form of `Numerological Small Fortune Code' is to express as co-ordinates in (U,Z). `U' is a value on the X-axis of a `X-Y' plane and `Z' is a value on the Y-axis of a `X-Y' plane. `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 12)' is a modulated function such that the smallest value of it is 0 and the largest value of it is 11. If Z>11 then `Z' becomes `Z-12' and if `Z' is less than 0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. | Assume `Numerological Small Fortune Co-ordinates' are (U,Z) and (U,Z)=(6,1), find `Numerological Small Fortune' (N). `U=6' and `Z=1'. Applying `Numerological Small Fortune Code' Formula, `SFC=U+5[U-Z-1 (Mod 12)]', SFC=6+5[6-1-1 (Mod 12)]. SFC=6+5[4 (Mod 12)]. SFC=6+5x4. SFC=26. Since N=SFC, N=26. Thus, the `Sequence Code of Numerological Small Fortune Co-ordinates' (SFC) is 26 and `Numerological Small Fortune' (N) is 26. Besides `Numerological Small Fortune Code' can be expressed by SFC=(6,1), it can also be expressed as `SFC=F1', `SFC=6B', `SFC=FB' or `SFC=GAI-CHO'. Asume `Numerological Small Fortune' (N) is `07', find the Stem (U) and Root (Z) of `Numerological Small Fortune Co-ordinates' (U,Z). `N=07' means N=7. Applying the Stem and Root Formula, `U=N (Mod 10) & Z=N-1 (Mod 12)', U=7 (Mod 10) & Z=7-1 (Mod 12). U=7 & Z=6 (Mod 12). U=7 & Z=6. Hence, the Stem (U) of `Numerological Small Fortune Co-ordinates' is U=7 and the Root (Z) is Z=6. `Numerological Small Fortune Co-ordinates' are (7,6). `Numerological Small Fortune Code' (SFC) is `SFC=7'. `SFC=(7,6)' can also be expressed as `SFC=G6', `SFC=7G', `SFC=GG' or `SFC=GEN-NGG'. Asume `Numerological Small Fortune' (N) is `56', find the Stem (U) and Root (Z) of `Numerological Small Fortune Co-ordinates' (U,Z). N=56. Applying the Stem and Root Formula, `U=N (Mod 10) & Z=N-1 (Mod 12)', U=56 (Mod 10) & Z=56-1 (Mod 12). U=56-10x5 & Z=55 (Mod 12). U=6 & Z=55-12x4. U=6 & Z=7. Hence, the Stem (U) of `Numerological Small Fortune Co-ordinates' is U=6 and the Root (Z) is Z=7. `Numerological Small Fortune Co-ordinates' are (6,7). `Numerological Small Fortune Code' (SFC) is `SFC=56'. `SFC=(6,7)' can also be expressed as `SFC=F7', `SFC=6H', `SFC=FH' and `SFC=GAI-MEI'. | |
Numerological Small Fortune Set Formula: YSW | `Numerological Small Fortune' (NSF) is a special type of annual fortune of a person. It is different from `Year Fortune' (YF). `Numerological Small Fortune' begins neither from the first day of year in Gregorian calendar nor the first day of the first month in Chinese lunar calendar. It begins from `Joint of February' and ends before `Joint of February' next year in Gregorian calendar. Normally, different people have different `Small Fortunes' in a year. In general, `Numerological Small Fortune Co-ordinates' are expressed as (U,Z). `U' is called the `Stem' of `Numerological Small Fortune' and `Z' is called the `Root' of `Numerological Small Fortune'. `Small Fortune Code' recurs sexagesimally. `Small Fortune Codes' in modules of 60 with similar characteristics are grouped to form six groups. Each group is called a `Set'. There are altogether six `Small Fortune Sets'. Ten elements in the `Set' always bring disasters in two fixed directions and locations continually for ten years. `Small Fortune Set' is very special. The `Small Fortune Set' Formula can show the `Zone Numbers' of the hazardous locations. The damage is caused by a pair of `Yearon' twins, namely `Chn' and `Chn2'. The damage is very great and it lasts for ten years. Assume the age of a person is `a' and `n' is a non-negative integer, e.g. n=n=0,1,2,3,...... The actual age `A' in modules of 60 is A=a+60n. In other words, the difference of two ages must be a multiple of sixty. The `Sexagesimal Age' Formula is: A=a+60n. `Numerological Small Fortune Set' Formula is: YSW=10-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) & YSW2=11-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or YSW2=YSW+1 (Mod 12). | `Numerological Small Fortune' of people is either spinning clockwisely or anti-clockwisely based on `Numerological Small Fortune Spin Mode' following the order of `Fortune Co-ordinates'. It starts to move from `Numerological Small Fortune Origin' at (Uo,Zo) to the next `Fortune Co-ordinates' on a yearly base. There are altogether two different types of `Numerological Small Fortune Spin Modes' (SM), namely `Clockwise Spin Mode' (CSM) and `Anti-clockwise Spin Mode' (ASM). It varies according to the `Sex Code' (SC) of a person and the year of birth `y' in Gregorian calendar. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `Numerological Small Fortune Spin Mode' Formula for people born in B.C. is SM=R[(&C[SC:m=0, f=1]+y-1)/2]. `Numerological Small Fortune Spin Mode' Formula for people born in A.D. is SM=R[(&C[SC:m=0, f=1]+y)/2]. Despite of people born in A.D. or B.C. and based on calculation of `Numerological Small Fortune Spin Mode' Formula, SM=0 means the spin mode is clockwise. If SM=1, it means the spin mode is anti-clockwise. `Numerological Small Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. It starts to move from `Numerological Small Fortune Origin' (Uo,Zo) to next `Fortune Co-ordinates' (U,Z) on a yearly base. People who are classified as `SM=0' will increase the value of `Fortune Co-ordinates' clockwisely and people who are classified as `SM=1' will decrease the value of `Fortune Co-ordinates' anti-clockwisely. For `U' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `Z' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all values in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Numerological Small Fortune Code'. `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `Z=(Mod 12)' is a modulated function such that the smallest value of it is 0 and the largest value of it is 11. If Z>11 then `Z' becomes `Z-12' and if `Z' is less than 0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. | Assume a male was born at 0:45 a.m. on 6th October of 1952, `Numerological Small Fortune Origin Code' is `C0'. Find `Numerological Small Fortune Set' (YSW) when his `Numerological Small Fortune Code' (SFC) is `F3' at 12:30 p.m. on 7th February of 1956 and the next sexagesimal actual age, `A'. Since `Numerological Small Fortune Code' (SFC) is `F3', `Numerological Small Fortune Co-ordinates' (U,Z) is (6,3) because `F' is the sixth alphabet. U=6 and Z=3. Applying `Numerological Small Fortune Set' Formula, `YSW=10-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) & YSW2=11-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or YSW2=YSW+1 (Mod 12)', YSW=10-2xI[{6+5x[6-3-1 (Mod 12)]-1}/10] (Mod 12). YSW=10-2xI[{6+5x[2 (Mod 12)]-1}/10] (Mod 12). YSW=10-2xI[{6+5x2-1}/10] (Mod 12). YSW=10-2xI[15/10] (Mod 12). YSW=10-2xI[1.5] (Mod 12). YSW=10-2x1 (Mod 12). YSW=8 (Mod 12). YSW=8. YSW2=YSW+1 (Mod 12). YSW2=8+1 (Mod 12). YSW2=9 (Mod 12). YSW2=9. Since 12:30 p.m. on 7th February of 1956 is before birthday, the year is regarded as previous year. a=1955-1952. a=3. Apply the `Sexagesimal Age' Formula, A=a+60n. If n=1, A=3+60x1. A=3+60. A=63. Hence, when age is 63, his `Numerological Small Fortune Set' (YSW) is same as 12:30 p.m. on 7th February of 1956. Assume a female was born at 1:06 a.m. on 12th August of 1959, `Numerological Small Fortune Origin Code' is `E0'. Find `Numerological Small Fortune Set' (YSW) when her `Numerological Small Fortune Code' (SFC) is `H9' at 4:20 a.m. on 26th July of 1993 and the next sexagesimal actual age, `A'. Since `Numerological Small Fortune Code' (SFC) is `H9', `Numerological Small Fortune Co-ordinates' (U,Z) is (8,9) because `H' is the eighth alphabet. U=8 and Z=9. Applying `Numerological Small Fortune Set' Formula, `YSW=10-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) & YSW2=11-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or YSW2=YSW+1 (Mod 12)', YSW=10-2xI[{8+5x[8-9-1 (Mod 12)]-1}/10] (Mod 12). YSW=10-2xI[{8+5x[-2 (Mod 12)]-1}/10] (Mod 12). YSW=10-2xI[{8+5x[12-2]-1}/10] (Mod 12). YSW=10-2xI[{8+5x10-1}/10] (Mod 12). YSW=10-2xI[57/10] (Mod 12). YSW=10-2xI[5.7] (Mod 12). YSW=10-2x5 (Mod 12). YSW=0 (Mod 12). YSW=0. YSW2=YSW+1 (Mod 12). YSW2=0+1 (Mod 12). YSW2=1 (Mod 12). YSW2=1. Since 4:20 a.m. on 26th July of 1993 is before birthday, the year is regarded as previous year. a=1992-1959. a=33. Apply the `Sexagesimal Age' Formula, A=a+60n. If n=1, A=33+60x1. A=33+60. A=93. Hence, when age is 93, her `Numerological Small Fortune Set' (YSW) is same as 4:20 a.m. on 26th July of 1993. | |
Numerological Small Bounds Formula: BOUNDS1W | Assume the zone of `Numerological Small Bounds' is `S1'. The `Sex Code' of a person is `SC'. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `y1' is the year of birth of a person after `Joint of Year' in Gregorian calendar. `Joint of Year' is same as `Joint of February' which is on a date from 3rd to 5th of February. If the date of birth is before `Joint of Year', it is regarded as previous year. `y2' is the year of `Numerological Small Bounds' of a person after `Joint of Year' in Gregorian calendar. If the date of an event is before `Joint of Year', it is regarded as previous year. `m' is the month of birth of a person in Gregorian calendar after `Joint of Month'. If the time of birth of a person is before `Joint of Month', it is regarded as previous month. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit is hour. `a' is tha age of a person such that a=y2-y1. The `Numerological Small Bounds' Formula is S1=&C{SC=M:m-A[h/2]+a, SC=F:m-A[h/2]-a} (Mod 12). Since the zone of the `Soul' (S) of a person is `S=m-A[h/2] (Mod 12)' , `Numerological Small Bounds' Formula can be simplified as S1=&C{SC=M:S+a, SC=F:S-a} (Mod 12) where S=m-A[h/2] (Mod 12). | `Numerological Small Bounds' is the focus of `Small Fortune' because it shows the fortune of one year by a zone of a person. The `Lower Bound' of `Numerological Small Bounds' is regarded as the first day of the year in `Prediction Technology and Forensic Mathematics' (PT&FM). It always begins at `Joint of Year', usually on 3-5th of February. The `Upper Bound' of `Numerological Small Bounds' is the last minute on the last day just before next `Joint of Year'. Thus, the duration of human fortune in `Numerological Small Bounds' is one year. The `Timeons' in the zone can reveal the fortune of a person in that year. No matter male or female, `Numerological Small Bounds' of a baby before age one always coincides with the zone of `Soul'. Thus, the fortune of a baby before age one is very crucial because it is closely related to `Soul'. For male, `Numerological Small Bounds' always spins clockwisely according to the order of the zones starting from his `Soul'. `Numerological Small Bounds' moves to the next zone annually. For female, `Numerological Small Bounds' always spins anti-clockwisely according to the reverse order of the zones starting from her `Soul'. `Numerological Small Bounds' moves to the next zone in reverse order annually. The `Time Interval' of a zone is one year. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `S1=(Mod 12)' is a modulated function such that if S1>11 then `S1' becomes `S1-12' and if S1<0 then `S1' becomes `S1+12'. Thus, the value range of `S1=(Mod 12)' is from 0 to 11. | Assume a male was born at 0:45 a.m. on 6th Oct., A.D.1952. Find the zone of `Numerological Small Bounds' of him at 12:30 p.m. on 7th Feb., A.D.1956. From the given data, the client is male. So, `Sex Code' is SC=M. Since the date of event at 12:30 p.m. on 7th Feb.,1956 is after `Joint of Year' at 4:13 a.m. on 5th Feb.,1956, the year number is current year. y2=1956. Since the date of birth of the client at 0:45 a.m. on 6th Oct.,1952 is after `Joint of Year' at 4:53 a.m. on 5th Feb.,1952, the year number is current year. y1=1952. His age is a=y2-y1. a=1956-1952. a=4. Since `Joint of October' is at 4:33 p.m. on 8th Oct., A.D.1952, the birthday of the client is before `Joint of October'. It is regarded as previous month. Hence, m=9. h=0+45/60, h=0.75. Apply `Numerological Small Bounds' Formula, S1=&C{SC=M:m-A[h/2]+a, SC=F:m-A[h/2]-a} (Mod 12). The zone of `Numerological Small Bounds' is S1=m-A[h/2]+a (Mod 12). S1=9-A[0.75/2]+4 (Mod 12). S1=9-A[0.375]+4 (Mod 12). S1=9-0+4 (Mod 12). S1=13 (Mod 12). S1=13-12. S1=1. If a female was born at 8:45 p.m. on 26th Jan., A.D.1997. Find the zone of `Numerological Small Bounds' of her at 7:15 a.m. on 3rd Jan., A.D.2020. From the given data, the client is female. So, `Sex Code' is SC=F. Since the date of event at 7:15 a.m. on 3rd Jan.,2020 is before `Joint of Year' at 5:18 p.m. on 4th Feb.,2020, the year is regarded as previous year. y2=2019. Since the date of birth of the client at 8:45 p.m. on 26th Jan.,1997 is before `Joint of Year' at 3:04 a.m. on 4th Feb.,1997, the year is regarded as previous year. y1=1996. Her age is a=y2-y1. a=2019-1996. a=23. Since `Joint of January' is at 3:22 p.m. on 5th Jan., A.D.1997, the birthday of the client is after `Joint of January'. It is regarded as current month. Hence, m=1. h=20+45/60, h=20.75. Apply `Numerological Small Bounds' Formula, S1=&C{SC=M:m-A[h/2]+a, SC=F:m-A[h/2]-a} (Mod 12). The zone of `Numerological Small Bounds' is S1=m-A[h/2]-a (Mod 12). S1=1-A[20.75/2]-23 (Mod 12). S1=1-A[10.375]-23 (Mod 12). S1=1-10-23 (Mod 12). S1= -32 (Mod 12). S1=12x3-32. S1=4. | |
Year Fortune Origin Formula: UN1 | The critical value between two consecutive years is called `Joint of Year'. `Joint of February' is the boundary of two consecutive years. It always lies on from the 3rd to 5th day of February. In general, not for precise calculations, `Joint of February' can be regarded as the 4th day of February. If the date is within the 3rd to 5th day of February, precise calculations should be carried out. That is, if the time of a date is after `Joint of February', the year is `y'. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The time and date of `Joint of February' between two consecutive solar years always change from year to year. `Joint of February' also varies according to the longitude and latitude of a place. The exact date and time of `Joint of February' can be found in a Chinese lunar calendar. Assume `y' is the number of a year reckoning in Gregorian calendar after `Joint of February' and the `Origin of Year Fortune Co-ordinates' is at (UN1,ZN1). The `Year Fortune Origin' Formula for people born in B.C. is `UN1=8-y (Mod 10) & ZN1=9-y (Mod 12)'. The `Year Fortune Origin' Formula for people born in A.D. is `UN1=7+y (Mod 10) & ZN1=8+y (Mod 12)'. | The `Origin of Year Fortune Co-ordinates' is different from that of the `Origin of Small Fortune Co-ordinates'. The `Origin of Year Fortune Co-ordinates' (UN1,ZN1) of a person at birth is important in `Prediction Technology and Forensic Mathematics' (PT&FM). It is called the `Year Code' of a person. The `Origin of Year Fortune Co-ordinates' (UN1,ZN1) is the starting point of one's `Year Fortune Co-ordinates' (G,C). No matter male or female, the `Year Fortune' of a person follows the order of `Fortune Co-ordinates' and it always moves to the next pair of co-ordinates in the next year clockwisely. `y' is the number of a year reckoning in Gregorian calendar. `UN1=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If UN1>10 then `UN1' becomes `UN1-10' and if UN1<1 then `UN1' becomes `UN1+10'. Thus, the value range of `UN1=(Mod 10)' is from 1 to 10. `ZN1=(Mod 12)' is a modulated function such that if ZN1>11 then `ZN1' becomes `ZN1-12' and if ZN1<0 then `ZN1' becomes `ZN1+12'. Thus, the value range of `ZN1=(Mod 12)' is from 0 to 11. | If the `Origin of Year Fortune Co-ordinates' is at (UN1,ZN1) and the year is A.D.1990, y=1990. Apply the Year Fortune Origin Formula for people born in A.D. UN1=7+y (Mod 10) & ZN1=8+y (Mod 12). UN1=7+1990 (Mod 10). UN1=1997 (Mod 10). UN1=1997-199x10. UN1=1997-1990. UN1=7. ZN1=8+1990 (Mod 12). ZN1=1998 (Mod 12). ZN1=1998-166x12. ZN1=1998-1992. ZN1=6. Hence, the `Origin of Year Fortune Co-ordinates' (UN1,ZN1)=(7,6). The `Year Code' is `07', `G6', `7G', `GG' or `GEN-NGG'. If the `Origin of Year Fortune Co-ordinates' is at (UN1,ZN1) and the year is 26B.C., y=26. Apply the Year Fortune Origin Formula for people born in B.C. UN1=8-y (Mod 10) & ZN1=9-y (Mod 12). UN1=8-26 (Mod 10). UN1= -18 (Mod 10). UN1=10x2-18. UN1=2. ZN1=9-26 (Mod 12). ZN1= -17 (Mod 12). ZN1=12x2-17. ZN1=7. Hence, the `Origin of Year Fortune Co-ordinates' (UN1,ZN1)=(2,7). The `Year Code' is `32', `B7', `2H', `BH' or `EUT-MEI'. | |
Year Fortune Formula: GC1 | The `Year Fortune' Formula is also named as `Annual Fortune' Formula or `Year Stem & Root' Formulae. The `Year Fortune Co-ordinates' (G1,C1) of a person always start from `Origin of Year Fortune Co-ordinates' (UN1,ZN1) and shift to the next clowisely with increments of one's age `a' after `Joint of February'. The critical value between two consecutive years is called `Joint of Year'. `Joint of February' is the boundary of two consecutive years. It always lies on from the 3rd to 5th day of February. In general, not for precise calculations, `Joint of February' can be regarded as the 5th day of February. If the date is within the 3rd to 5th day of February, precise calculations should be carried out. That is, if the time of a date is after `Joint of February', the year is `y'. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The time and date of `Joint of February' between two consecutive solar years always change from year to year. `Joint of February' also varies according to the longitude and latitude of a place. The exact date and time of `Joint of February' of a year can be found in a Chinese lunar calendar. If `y' is the solar year of a person's fortune in that year, the result calculated by the formula is called the `Year Fortune Co-ordinates' (G1,C1) of the person. All people are the same. The `Year Fortune Co-ordinates' (G1,C1) can also be calculated from the `Origin of Year Fortune Co-ordinates' (UN1,ZN1) by adding the age `a' of a person. The `Year Fortune' Formula for people in B.C. is `G1=8-y (Mod 10) & C1=9-y (Mod 12)' or `G1=UN1+a (Mod 10) & C1=ZN1+a (Mod 12)'. The `Year Fortune' Formula for people in A.D. is `G1=7+y (Mod 10) & C1=8+y (Mod 12)' or `G1=UN1+a (Mod 10) & C1=ZN1+a (Mod 12)'. | In `Time Genetics', `Year Fortune' is also named as `Annual Fortune'. It is the year's fortune of the earth, such as natural disasters, plagues, wars, and economics depression, political turmoil, etc. affect all mankind. The `Year Fortune Co-ordinates' (G1,C1) of a person follow the order of `Sequence Code of Fortune Co-ordinates' moving to the next pair of co-ordinates in the next year. No matter male or female, the `Year Fortune' is spinning in one direction only. It always spins clockwisely and repeats in 60 `Fortune Co-ordinates' (G1,C1), where `G1' and `C1' are integers. `y' is the number of year reckoning in Gregorian calendar. `a' is the age of a person after `Joint of February' in Gregorian calendar. `G1=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G1>10 then `G1' becomes `G1-10' and if G1<1 then `G1' becomes `G1+10'. Thus, the value range of `G1=(Mod 10)' is from 1 to 10. `C1=(Mod 12)' is a modulated function such that if C1>11 then `C1' becomes `C1-12' and if C1<0 then `C1' becomes `C1+12'. Thus, the value range of `C1=(Mod 12)' is from 0 to 11. | If the `Year Fortune Co-ordinates' is at (G1,C1) and the year is A.D.1973, y=1973. Apply the Year Fortune Formula for people in A.D. G1=7+y (Mod 10) & C1=8+y (Mod 12). G1=7+1973 (Mod 10). G1=1980 (Mod 10). G1=1980-197x10. G1=1980-1970. G1=10. C1=8+1973 (Mod 12). C1=1981 (Mod 12). C1=1981-165x12. C1=1981-1980. C1=1. Hence, the `Year Fortune Co-ordinates' (G1,C1)=(10,1). If the `Year Fortune Co-ordinates' is at (G1,C1) and the year is 73B.C., y=73. Apply the Year Fortune Formula for people in B.C. G1=8-y (Mod 10) & C1=9-y (Mod 12). G1=8-73 (Mod 10), G1= -65 (Mod 10), G1=10x7-65, G1=5. C1=9-73 (Mod 12), C1= -64 (Mod 12), C1=12x6-64, C1=8. Hence, the `Year Fortune Co-ordinates' (G1,C1)=(5,8). The `Year Code' is `45', `E8', `5I', `EI' or `MOO-SAN'. If the `Origin of Year Fortune Co-ordinates' (UN1,ZN1) is (2,11) and the age of a person after `Joint of February' is 35, apply the Year Fortune Formula. G1=UN1+a (Mod 10) & C1=ZN1+a (Mod 12). G1=2+35 (Mod 10). G1=37 (Mod 10). G1=37-3x10. G1=37-30. G1=7. C1=11+35 (Mod 12). C1=46 (Mod 12). C1=46-3x12. C1=46-36. C1=10. Hence, the `Year Fortune Co-ordinates' (G1,C1)=(7,10). The `Year Code' is `47', `G10', `7K', `GK' or `GEN-SHT'. | |
Year Code Formula: YC | The `Year Fortune' is different from `Small Fortune'. The `Year Fortune Co-ordinates' (G,C) are the co-ordinates of `Year Fortune'. Assume `y' is the year in Gregorian calendar and let its `Year Co-ordinates' be (G,C) and the `Sequence Code of Year Co-ordinates' be `YC'. The values of `G' and `C' can determine the `Sequence Code of Year Fortune Co-ordinates' by the formula. On the contrary, the values of `G' and `C' can be read from the table of `Sequence Code of Year Fortune Co-ordinates'. The `Sequence Code of Year Fortune Co-ordinates' is also named as `Year Numer' (N). Thus, N=YC. The `Year Code' Formula is also called `Year Numer' Formula. The `Year Code' Formula for people in B.C. is `YC=58-y (Mod 60)' or `YC=G+5[G-C-1 (Mod 12)]'. The `Year Code' Formula for people in A.D. is `YC=57+y (Mod 60)' or `YC=G+5[G-C-1 (Mod 12)]'. The Stem (U) and Root (Z) of `Fortune Co-ordinates' can be found from the `Numerology' (N) by the `Stem & Root' Formulae. The `Stem & Root' Formulae are U=N (Mod 10) & Z=N-1 (Mod 12). | There are two types of `Fortune Codes' of a person in a year. One is called the `Year Fortune Code'. It always moves clockwisely following the number of year in Gregorian calendar after `Joint of Year'. `Joint of Year' is usually on 3-5th of February in Gregorian calendar. All people are the same. The other is named as the `Small Fortune Code'. It is a special `Fortune Code' of a person in a year. It can move clockwisely or anti-clockwisely. Normally, people have different `Small Fortune Codes' in a year. No matter male or female, the starting point of human `Year Fortune' is the `Year Code' of one's year of birth. Everybody's `Year Fortune' spins clockwisely and shifts to the next according to the `Sequence Code of Fortune Co-ordinates' on a yearly base. The `Year Fortune' repeats in 60 `Fortune Co-ordinates' expressed as `(G,C)' where `G' and `C' are integers. `G' is the `Stem' of `Year Fortune' and `C' is the `Root' of `Year Fortune'. The `Year Fortune' of a person always starts from the `Origin of Year Fortune Co-ordinates' (UN1,ZN1) at birth. The `Year Fortune' of a person follows the order of `Fortune Co-ordinates' (G,C) and it always shifts to the next pair of co-ordinates in the next year. For `G' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `C' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all values in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Year Codes'. Usually, `Year Numer' (N) is expressed by one or two digits to note the `Sequence Code of Year Fortune Co-ordinates'. For example, `N=8' or `N=08' means the eighth entry in the table of `Sequence Code of Year Fortune Co-ordinates' and `N=56' means it is the 56th entry. For easier time strap comparison by computer, the `Year Numer' (N) must be expressed by two digits. Conventionally, the Numerology (N) of time is expressed beginning with year. For example, `N=283138' stands for `H3(year)A6(month)H1(day)'. The date is 15th June, 2011. `N=122522' stands for `B11E0B9'. The date is 20th Dec., 1995. A `Year Code' can be expressed in six different ways. The commonest form is to express the `Year Code' as `Year Fortune Co-ordinates', (G,C). `G' is a value on the X-axis of a `X-Y' plane and `C' is a value on the Y-axis of a `X-Y' plane. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `x=(Mod 12)' is a modulated function such that if `x' is greater than 11 then `x' becomes `x-12' and if `x' is less than 0 then `x' becomes `x+12'. Thus, the value range of `x=(Mod 12)' is from 0 to 11. `YC=(Mod 60)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 60. If `YC' is greater than 60 then `YC' becomes `YC-60' and if `YC' is less than 1 then `YC' becomes `YC+60'. Thus, the value range of `YC=(Mod 60)' is from 1 to 60. | Assume the `Year Fortune Co-ordinates' are at (G,C) and the year is A.D.1990, find the values of `G', `C' and `Year Numer' (N). Since the year is A.D.1990, y=1990. Apply the Year Code Formula for people in A.D. YC=57+y (Mod 60). YC=57+1990 (Mod 60). YC=2047 (Mod 60). YC=2047-34x60. YC=2047-2040. YC=7. Thus, the `Sequence Code of Year Co-ordinates' of 1990 is `7' and `Year Numer' is N=7. The `Year Co-ordinates' (G,C) read from the table of `Sequence Code of Year Co-ordinates' are (7,6). Hence, `G=7' and `C=6'. Besides the `Year Code' of 1990 can be expressed as `N=7', `YC=7' and `YC=(7,6)', the `Year Code' of 1990 can also be expressed as `YC=G6', `YC=7F', `YC=GF' or `YC=GEN-NGG'. If the `Numerology' is 21, N=21, find the Stem (U) and Root (Z) of the `Year Fortune Co-ordinates'. Apply the `Stem & Root Formulae'. U=21 (Mod 10) & Z=21-1 (Mod 12). U=21-10x2 & Z=20 (Mod 12). U=1 & Z=20-12. U=1 and Z=8. Thus, the Stem (U) of `Year Fortune Co-ordinates' is 1 and the Root (Z) of `Year Fortune Co-ordinates' is 8. The `Year Fortune Co-ordinates' are (1,8). Since the `Year Code' (YC) is same as `Year Numer' (N), YC=21 and YC=(1,8). The `Year Code' (YC) can also be expressed as `YC=A8', `YC=1I', YC=AI' or `YC=GAP-SAN'. | |
Year Set Formula: YS |
1.The `Stem Year Set Formula' is used to find the set of decade years by the `Year Code' of a `Stem'. They are named `Stem Year Set'. `Stem Year Set' are years in Gregorian calendar of modulous 10 such that the elements in the set have same `Stem' but different counting numbers in Gregorian calendar of a solar year. So, this type of solar years in Gregorian calendar belongs to the elements in a special set. If the `Year Code' (YC) is (U,Z) and `y' is the year after `Joint of Year', roughly on 4th of February in Gregorian calendar, the set of decade years (y) are y=y+10n, where `n' is an integer. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The Stem Year Set Formula for `y' in B.C. is: y=8-U+10n. The Stem Year Set Formula for `y' in A.D. is: y=3+U+10n. 2.The `Root Year Set Formula' is used to find the set of duodecimal years by the `Year Code' of a `Root'. They are named `Root Year Set'. `Root Year Set' are years in Gregorian calendar of modulous 12 such that the elements in the set have same `Root' but different counting numbers in Gregorian calendar of a solar year. So, this type of solar years in Gregorian calendar belongs to the elements in a special set. If the `Year Code' (YC) is (U,Z) and `y' is the year after `Joint of Year', roughly on 4th of February in Gregorian calendar, the set of duodecimal years (y) are y=y+12n, where `n' is an integer. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The Root Year Set Formula for `y' in B.C. is: y=9-Z+12n. The Root Year Set Formula for `y' in A.D. is: y=4+Z+12n. 3.The `Year Set' Formula is used to find the set of sexagesimal years by a `Year Code'. If the `Year Code' (YC) is (U,Z) and `y' is the year after `Joint of Year', roughly on 4th of February in Gregorian calendar, the set of sexagesimal years (y) are y=y+60n, where `n' is an integer. If the time is before `Joint of Year' in B.C., it is regarded as previous year. That is, the year is `y+1'. If the time is before `Joint of Year' in A.D., it is regarded as previous year. That is, the year is `y-1'. The Sixty Year Set Formula is: YS=U+5[U-Z-1 (Mod 12)]+3 (Mod 60). | In the `Year Code' (U,Z), `U' is called the `Stem' of the `Year Code' and `Z' is called the `Root' of the `Year Code' in `Prediction Technology and Forensic Mathematics' (PT&FM). The value of `U' shows the alphabetical order of the letter that it represents. For example, U=10 means `J'. In `Prediction Technology and Forensic Mathematics' (PT&FM), the value of `Z' shows the location (Zone Number) of the root of a year. It equals to the zone in the space of the universe. `U=(Mod 10)' is a special modulated function such that if `U' is greater than 10 then `U' becomes `U-10' and if `U' is less than 1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 12)' is a modulated function such that the smallest value of it is 0 and the largest value of it is 11. If Z>11 then `Z' becomes `Z-12' and if `Z' is less than 0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. `YS=(Mod 60)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 60. If `YS' is greater than 60 then `YS' becomes `YS-60' and if `YS' is less than 1 then `YS' becomes `YS+60'. Thus, the value range of `YS=(Mod 60)' is from 1 to 60. The `Year Code' (YC) can be found from the table of `Sequence Code of Year Co-ordinates' by the `Year Co-ordinates' (U,Z). |
1.Given that the Stem (U) of A.D.2012 is `I'. find the two years most close to A.D.2012, having same `Stem' as A.D.2012. Since the alphabetical order of `I' is 9, U=9. Substitute U=9 in the formula, y=3+U+10n. y=3+9+10n. y=12+10n. Since the year numbers of `y1' and `y2' must be one is smaller than `12+10n' and one is greater than `12+10n', divide 2012 by 10 to find the approximated value of `y1' and `y2'. The quotient is the approximated value of `n'. Therefore, y1=12+10x199. y1=2002. y2=12+10x201. y2=2022. Hence, the years most closely to A.D.2012 of `Stem I' is A.D.2002 and A.D.2022. Generalizing it, if A.D.2012 is the year of bad luck to a particular person, it means that `Stem I' is a bad year to that person. Other years with `Stem I' can be found out by `Stem Year Set Formula'. So, besides A.D.2012, A.D.2022, A.D.2032, A.D.2042, A.D.2052, A.D.2062 and so on are bad year to that person.
2.Given that the Root (Z) of A.D.2021 is `1'. find the two years most close to A.D.2021, having same `Root' as A.D.2021. Since the value of `Root 1' is 1, Z=1. Substitute Z=1 in the formula, y=4+Z+12n. y=4+1+12n. y=5+12n. Since the year numbers of `y1' and `y2' must be one is smaller than `5+12n' and one is greater than `5+12n', divide 2012 by 12 to find the approximated value of `y1' and `y2'. The quotient is the approximated value of `n'. Therefore, y1=5+12x167. y1=2009. y2=5+12x169. y2=2033. Hence, the years most closely to A.D.2021 of `Root 1' is A.D.2009 and A.D.2033. Generalizing it, if a person was born in A.D.2018 and it is experienced that A.D.2021 is the year of bad luck to that person, it means that `Root 1' is a bad year to that person. Other years with `Root 1' can be found out by `Root Year Set Formula'. So, besides A.D.2021, A.D.2033, A.D.2045, A.D.2057, A.D.2069 and so on are bad year to that person. 3.If the `Year Code' (YC) is `E10', find three recent years. `E' stands for the stem of year U=5 because `E' is the fifth letter in alphabetical order. The root of year is Z=10. Apply the `Year Set' Formula. YS=U+5[U-Z-1 (Mod 12)]+3 (Mod 60). YS=5+5[5-10-1 (Mod 12)]+3 (Mod 60). YS=5+5[-6 (Mod 12)]+3 (Mod 60). YS=5+5[12-6]+3 (Mod 60). YS=5+5x6+3 (Mod 60). YS=38 (Mod 60). Hence, y=38+60n, where `n' is an integer. If n=30, y=38+60x30. y=1838. If n=31, y=38+60x31. y=1898. If n=32, y=38+60x32. y=1958. So, the recent three years are 1838, 1898 and 1958. | |
Month Fortune Origin Formula: UN2 | The `Month Fortune Origin' Formula for people born in B.C. is `UN2=3+m+12(1-y) (Mod 10) & ZN2=m (Mod 12)'. The `Month Fortune Origin' Formula for people born in A.D. is `UN2=3+m+12y (Mod 10) & ZN2=m (Mod 12)'. If `y' is the year and `m' is the month of a person born in Gregorian calendar, the `Month Fortune Co-ordinates' (G,C) calculated are called the `Origin of Month Fortune Co-ordinates'. The origin of `Month Fortune Co-ordinates' are at (UN2,ZN2), where the value of `ZN2' is approximately equal to the solar month, `m', but the beginning of a new month for `ZN2' is not exactly on the first day of a solar month. The critical value between two consecutive months for `ZN2' is called `Joint of Month'. `Joint of Month' is the boundary of two consecutive months. It always lies on from the 3rd to 8th day of a solar month. In general, not for precise calculations, `Joint of Month' can be regarded as the 6th day of a month. If the date is within the 3rd to 8th day of a solar month, precise calculations should be carried out. That is, if the time of a date is after `Joint of Month', the month is `m'. If the time of a date is before `Joint of Month', the month is `m-1 (Mod 12)'. The time and date of `Joint of Month' between two consecutive solar months always change from month to month. `Joint of Month' also varies according to the longitude and latitude of a place. The exact date and time of a `Joint of Month' can be found in a Chinese lunar calendar. | The `Origin of Month Fortune Co-ordinates' (UN2,ZN2) of a person at birth is important in `Prediction Technology and Forensic Mathematics' (PT&FM). It is called the `Month Code' of a person. The `Origin of Month Fortune Co-ordinates' (UN2,ZN2) is the starting point of one's `Month Fortune Co-ordinates' (G,C). No matter male or female, the `Month Fortune' of a person follows the order of `Fortune Co-ordinates' and it always moves to the next pair of co-ordinates in the next month clockwisely. For `UN2' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `ZN2' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of a month is called the `Month Fortune Code' or `Month Code'. `UN2=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If UN2>10 then `UN2' becomes `UN2-10' and if UN2<1 then `UN2' becomes `UN2+10'. Thus, the value range of `UN2=(Mod 10)' is from 1 to 10. `ZN2=(Mod 12)' is a modulated function such that if ZN2>11 then `ZN2' becomes `ZN2-12' and if ZN2<0 then `ZN2' becomes `ZN2+12'. Thus, the value range of `ZN2=(Mod 12)' is from 0 to 11. | Assume a person was born on 9th Dec., A.D.2008. Then, y=2008 and m=12. Apply the `Month Fortune Origin' Formula. UN2=3+12+12x2008 (Mod 10). UN2=24111 (Mod 10). UN2=24111-2411x10. UN2=1. ZN0=m (Mod 12). ZN2=12 (Mod 12). ZN2=12-12. ZN2=0. Hence, the `Origin of Month Fortune Co-ordinates' (UN2,ZN2) are (1,0). The `Month Code' is `01', `A1', `1A', `AA' or `GAP-CHI'. | |
Month Fortune Formula: GC2 | The Month Fortune Formula for people born in B.C. is `G2=3+m+12(1-y) (Mod 10) & C2=m (Mod 12)'. The Month Fortune Formula for people born in A.D. is `G2=3+m+12y (Mod 10) & C2=m (Mod 12)'. If `y' is the year and `m' is the month of a person's fortune in Gregorian calendar, the result calculated by the formula is called the `Month Fortune Co-ordinates' of the person. The `Month Fortune Co-ordinates' are expressed as (G2,C2), where the value of `C2' is approximately equal to the solar month, `m', but the beginning of a new month is not the first day of the month. The critical value between two consecutive months is called `Joint of Month'. `Joint of Month' is the boundary of two consecutive months. It always lies on from the 3rd to 8th day of a solar month. In general, not for precise calculations, `Joint of Month' can be regarded as the 6th day of a month. If the date is within the 3rd to 8th day of a solar month, precise calculations should be carried out. That is, if the time of a date is after `Joint of Month', the month is `m'. If the time of a date is before `Joint of Month', the month is `m-1 (Mod 12)'. The time and date of `Joint of Month' between two consecutive solar months always change from month to month. `Joint of Month' also varies according to the longitude and latitude of a place. The exact date and time of a `Joint of Month' can be found in a Chinese lunar calendar. | If `y' is the year and `m' is the month of a person born in Gregorian calendar, the `Month Fortune Co-ordinates' calculated are called the `Origin of Month Fortune Co-ordinates', (UN2,ZN2). The origin of `Month Fortune Co-ordinates' is the starting point of one's `Month Fortune Co-ordinates'. The `Month Fortune' of a person follows the order of `Fortune Co-ordinates' and it moves to the next pair of co-ordinates in next month. The `Month Fortune' is revolving around in one direction only. It always revolves clockwisely and repeats in 60 `Fortune Co-ordinates' (G2,C2), where `G2' and `C2' are integers. When the `Month Fortune' of a person starts to move from the origin of `Month Fortune Co-ordinates' (UN2,ZN2) and it comes across `Joint of Month' of two consecutive months, it shifts to the next `Month Fortune Co-ordinates'. `G2=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G2>10 then `G2' becomes `G2-10' and if G2<1 then `G2' becomes `G2+10'. Thus, the value range of `G2=(Mod 10)' is from 1 to 10. `C2=(Mod 12)' is a modulated function such that if C2>11 then `C2' becomes `C2-12' and if C2<0 then `C2' becomes `C2+12'. Thus, the value range of `C2=(Mod 12)' is from 0 to 11. | Assume to find the month code of 15th Jan., A.D.1994. Since the date is after `Joint of January' on 5th Jan., A.D.1994, the month is January. m=1 and y=1994. Apply the `Month Fortune' Formula. G2=3+1+12x1994 (Mod 10). G2=23932 (Mod 10). G2=23932-2393x10. G2=2. C2=m (Mod 12). C2=1 (Mod 12). C2=1. Hence, the `Month Fortune Co-ordinates' (G2,C2) are (2,1). The `Month Code' is `02', `B1', `2B', `BB' or `EUT-CHO'. | |
Month Code Formula: MC | Assume the `Month Fortune Co-ordinates' are (U,Z) and the `Sequence Code of Month Fortune Co-ordinates' is `MC'. The `Sequence Code of Fortune Co-ordinates' is also named as the `Numerology'. `U' is called the `Stem' of month and `Z' is called the `Root' of month. The values of `U' and `Z' can determine the `Sequence Code of Month Fortune Co-ordinates' by formula. On the contrary, the values of Stem (U) and Root (Z) can be read from the table of `Sequence Code of Month Fortune Co-ordinates'. The `Sequence Code of Month Fortune Co-ordinates' is also named as `Month Numer' (N). Thus, N=MC. The `Month Code' Formula is also called `Month Numer' Formula. The `Month Code' Formula is `MC=5x{11-[(Z-U) (Mod 12)]}+U'. If the `Numer' of `Month Code' (MC) is `N' and N=MC, the Stem (U) and Root (Z) Formulae of Month is `U=N (Mod 10) & Z=N-1 (Mod 12)'. | No matter male or female, the monthly fortune of a person always starts from the `Month Fortune Co-ordinates' at birth (UN2,ZN2). The monthly fortune of a person follows the order of `Fortune Co-ordinates' (U,Z) and it always moves to the next pair of co-ordinates in the next month. Everybody's `Month Fortune' revolves clockwisely and shifts to the next after `Joint of Month' of each month of a place according to the `Sequence Code of Fortune Co-ordinates' on a monthly base. The `Month Fortune' repeats in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. For `U' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Month Codes'. Usually, `Month Numer' (N) is expressed by one or two digits to note the `Sequence Code of Month Fortune Co-ordinates'. For example, `N=2' or `N=02' means the second entry in the table of `Sequence Code of Month Fortune Co-ordinates' and `N=55' means it is the 55th entry. For easier time strap comparison by computer, the `Month Numer' (N) must be expressed by two digits. Conventionally, the Numerology (N) of time is expressed beginning with year. For example, `N=2831' stands for `H3(year)A6(month)'. The month is June, 2011. `N=1225' stands for `B11E0'. The month is Dec., 1995. A `Month Code' can be expressed in six different ways. The commonest form is to express the `Month Code' as `Month Fortune Co-ordinates', (U,Z). `U' is a value on the X-axis of a `X-Y' plane and `Z' is a value on the Y-axis of a `X-Y' plane. `(Z-U)=(Mod 12)' is a modulated function such that if (Z-U)>11 then `(Z-U)' becomes `(Z-U)-12' and if (Z-U)<0 then `(Z-U)' becomes `(Z-U)+12'. Thus, the value range of `(Z-U)=(Mod 12)' is from 0 to 11. | If the `Month Fortune Co-ordinates' are (6,1), apply the `Month Code' Formula. MC=5x{11-[(Z-U) (Mod 12)]}+U. MC=5x{11-[(1-6) (Mod 12)]}+6. MC=5x{11-[12+1-6]}+6. MC=5x{11-7}+6. MC=20+6. MC=26. Thus, the `Sequence Code of Month Co-ordinates' of (6,1) is `26'. Besides, the `Month Code' of `MC=26' can also be expressed as `MC=(6,1)', `MC=F1', `MC=6B', `MC=FB' and `MC=GAI-CHO'. If the `Numer' (N) of `Month Code' (MC) is 35, find the Stem (U) and Root (Z) of `Month Fortune'. Apply the Stem (U) and Root (Z) Formulae of Month. U=N (Mod 10) & Z=N-1 (Mod 12). U=35 (Mod 10) & Z=35-1 (Mod 12). U=35-10x3 & Z=34 (Mod 12). U=5 & Z=12x3-34. U=5 & Z=2. Thus, the Stem (U) of `Month Fortune' is `E'. The Root (Z) of `Month Fortune' is 2. The `Month Co-ordinates' are (5,2). The `Month Code' (MC) can also be expressed as `MC=E2',`MC=5C',`MC=EC' and `MC=MOO-YAN'. | |
Month Set Formula: MS | The `Month Set' Formula is used to find the set of sexagesimal months by a `Month Code' in a set of sexagesimal years with same `Year Code' in Gregorian calendar. `y' is the solar year after `Joint of February', roughly on 4th of February in Gregorian calendar, and `m' is the solar month after `Joint of Month'. If the date is before `Joint of Month', the value of `m' is equal to previous month. Assume the `Month Code' (MC) is (U,Z). The Month Set Formula is: m=Z (Mod 12) | In the `Month Code' (U,Z), `U' is called the `Stem' of the `Month Code' and `Z' is called the `Root' of the `Month Code'. The value of `U' shows the alphabetical order of the letter that it represents. For example, U=6 means `F'. In `Prediction Technology and Forensic Mathematics' (PT&FM), the value of `Z' is the solar month. It shows the location and direction of the root of the month. It relates to the weather conditions in four seasons of a year. The location and direction of the root of the month equal to the zone in the space of the universe. `m=(Mod 12)' is a modulated function such that if m>12 then `m' becomes `m-12' and if m<1 then `m' becomes `m+12'. Thus, the value range of `m=(Mod 12)' is from 1 to 12. The `Month Code' (MC) can be found from the table of `Sequence Code of Month Co-ordinates' by the `Month Co-ordinates' (U,Z). | If the codes of a time strap of a month in a specified year y=1958 is `E10F7', find the month in Gregorian calendar. The year code YC=E10 and it can represent y=1958. The `Month Code' (MC) is `F7' and `F' stands for the stem (U) of month U=6 because `F' is the sixth letter in alphabetical order. The root (Z) of month is Z=7. Apply the formula m=Z (Mod 12). m=7 (Mod 12). m=7. It means the seventh month in the solar year. It is July. If the codes of a time strap of a month in a specified year y=2004 is `A8C0', find the month in Gregorian calendar. The year code YC=A8 and it can represent y=2004. The `Month Code' (MC) is `C0' and `C' stands for the stem (U) of month U=3 because `C' is the third letter in alphabetical order. The root (Z) of month is Z=0. Apply the formula m=Z (Mod 12). m=0 (Mod 12). m=0+12. m=12. It means the twelfth month in the solar year. The month is December. | |
Day Fortune Origin Formula: UN3 | In general, the `Origin of Day Fortune Co-ordinates' is expressed as (UN3, ZN3). No matter male or female, the origin of `Day Fortune' of a person is the `Day Fortune Co-ordinates' of birthday. As the value of `UN3' always repeats in every 10 days and the value of `ZN3' always repeats in every 12 days, the value of `UN3' can be determined by using a modulated function of 10 and the value of `ZN3' can be determined by using a modulated function of 12, reckoning in the Gregorian calendar from 1st January of 1. A year of Gregorian calendar, also known as Gregorian calendar, is based on the Earth's orbit revolving around the Sun once for 365.24219 days. It is about 365 and one quarter days for one year. So, in Gregorian calendar there are 365 days in 3 ordinary years and 366 days in the fourth year which is called a leap year. Compared with the tropical years, there is only 1 day of deviation for every 400 years in the Gregorian calendar. Therefore, there is no leap year in every century except those divisible by 400. This makes the average of 365.2425 days in a year of the Gregorian calendar and it increases only 1 day for 3225.8 years when comparing with the tropical years. Assume `y' is the number of years reckoning in Gregorian calendar and `d' is the number of days reckoning from 1st January in the year of a person's birthday in Gregorian calendar. The `Day Fortune Origin' Formula for people in `y' B.C. is `UN3=7+365(1-y)+I[(1-y)/4]-I[(1-y)/100]+I[(1-y)/400]-I[(1-y)/3225]+d (Mod 10) & ZN3=6+365(1-y)+I[(1-y)/4]-I[(1-y)/100]+I[(1-y)/400]-I[(1-y)/3225]+d (Mod 12)'. The `Day Fortune Origin' Formula for people in `y' A.D. is `UN3=5+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 10) & ZN3=2+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 12)'. [Remarks: The `Day Fortune Co-ordinates' of 1st January of A.D.1898, A.D.1921, A.D.1944, A.D.2001 & A.D.2024 are (1,0).] | The `Origin of Day Fortune Co-ordinates' (UN3,ZN3) of a person at birth is important in `Prediction Technology and Forensic Mathematics' (PT&FM). It is called the `Day Code' of a person. No matter male or female, the `Day Fortune Co-ordinates' (G,C) always spin clockwisely. It starts to move from the origin at (UN3,ZN3) to the next `Day Fortune Co-ordinates' (G,C) on a daily base. For `UN3' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `ZN3' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. If the number of days calculated by the formula is divisible by 10 thenUN3=10 and `UN3' is `J' because `UN3=10' stands for `J' in the `Fortune Code'. If it is divisible by 12 thenZN3=0 and `ZN3' is `A' because `ZN3=0' stands for `A' in the `Fortune Code'. The `Fortune Code' of a day is called the `Day Fortune Code' or `Day Code'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `UN3=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If UN3>10 then `UN3' becomes `UN3-10' and if UN3<1 then `UN3' becomes `UN3+10'. Thus, the value range of `UN3=(Mod 10)' is from 1 to 10. `ZN3=(Mod 12)' is a modulated function such that if ZN3>11 then `ZN3' becomes `ZN3-12' and if ZN3<0 then `ZN3' becomes `ZN3+12'. Thus, the value range of `ZN3=(Mod 12)' is from 0 to 11. | Assume a person was born on 1st January of 1898. Find the `Origin of Day Fortune Co-ordinates' (UN3,ZN3). As y=1898 and d=1, apply the `Day Fortune Origin' Formula. UN3=5+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 10) & ZN3=2+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 12). UN3=5+365(1898-1)+I[(1898-1)/4]-I[(1898-1)/100]+I[(1898-1)/400]-I[(1898-1)/3225]+1 (Mod 10). UN3=5+692405+I[474.25]-I[18.97]+I[4.7425]-I[0.5882]+1 (Mod 10). UN3=5+692405+474-18+4-0+1 (Mod 10). UN3=692871 (Mod 10). UN3=1. ZN3=2+365(1898-1)+I[(1898-1)/4]-I[(1898-1)/100]+I[(1898-1)/400]-I[(1898-1)/3225]+1 (Mod 12). ZN3=2+692405+I[474.25]-I[18.97]+I[4.7425]-I[0.5882]+1 (Mod 12). ZN3=2+692405+474-18+4-0+1 (Mod 12). ZN3=692868 (Mod 12). ZN3=0. Hence, the `Origin of Day Fortune Co-ordinates' of a person born on 1st January of 1898 is (1,0). The `Day Code' is `01', `A0', `1A', `AA' or `GAP-CHI'. Assume a person was born on 25th May of 2010. Find the `Origin of Day Fortune Co-ordinates' (UN3,ZN3). As y=2010 and d=31+28+31+30+25, d=145, apply the `Day Fortune Origin' Formula. UN3=5+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 10) & ZN3=2+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 12). UN3=5+365(2010-1)+I[(2010-1)/4]-I[(2010-1)/100]+I[(2010-1)/400]-I[(2010-1)/3225]+145 (Mod 10). UN3=5+733285+I[502.25]-I[20.09]+I[5.0225]-I[0.6229]+145 (Mod 10). UN3=5+733285+502-20+5-0+145 (Mod 10). UN3=733922 (Mod 10). UN3=2. ZN3=2+365(2010-1)+I[(2010-1)/4]-I[(2010-1)/100]+I[(2010-1)/400]-I[(2010-1)/3225]+145 (Mod 12). ZN3=2+733285+I[502.25]-I[20.09]+I[5.0225]-I[0.5882]+145 (Mod 12). ZN3=2+733285+502-20+5-0+145 (Mod 12). ZN3=733919 (Mod 12). ZN3=11. Hence, the `Origin of Day Fortune Co-ordinates' of a person born on 25th May of 2010 is (2,11). The `Day Code' is `12', `B11', `2L', `BL' or `EUT-HOI'. | |
Day Fortune Formula: GC3 | In general, the `Day Fortune Co-ordinates' are expressed as (G3,C3), where `G3' and `C3' are integers. Since, `G3' always oscillates in a loop of 10 and `C3' always oscillates in a loop of 12, the `Day Fortune Co-ordinates' reckoning from 1st January of 1 can be determined mathematically by modulated functions of 10 and 12 with some constants as adjustments. That is `G3=(Mod 10)' and `C3=(Mod 12)'. For `G3' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. If the number of days calculated by the formula is divisible by 10 thenG3=10 and `G3' is `J' because `G3=10' stands for `J' in the `Fortune Code'. For `C3' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. If it is divisible by 12 thenC3=0 and `C3' is `A' because `C3=0' stands for `A' in the `Fortune Code'. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are known as `Day Fortune Codes' or `Day Codes'. The `Day Fortune Code' is the `Fortune Code' of a day. Assume `y' be the number of years reckoning in Gregorian calendar of a date and `d' be the number of days reckoning from 1st January of that year in Gregorian calendar. The `Day Fortune' Formula for people in `y' B.C. is `G3=7+365(1-y)+I[(1-y)/4]-I[(1-y)/100]+I[(1-y)/400]-I[(1-y)/3225]+d (Mod 10) & C3=6+365(1-y)+I[(1-y)/4]-I[(1-y)/100]+I[(1-y)/400]-I[(1-y)/3225]+d (Mod 12)'. The `Day Fortune' Formula for people in `y' A.D. is `G3=5+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 10) & C3=2+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 12)'. [Remarks: The `Day Fortune Co-ordinates' of 1st January of A.D.1898, A.D.1921, A.D.1944, A.D.2001 & A.D.2024 are (1,0). ] | If the result is calculated from the birthday of a person, the `Day Fortune Co-ordinates' (G3,C3) are exactly the same as the `Origin of Day Fortune Co-ordinates' (UN3, ZN3). The daily fortune of a person starts to shift from the `Origin of Day Fortune Co-ordinates' at (UN3, ZN3) to the next `Day Fortune Co-ordinates' after the midnight at the location of the person. It always spins clockwisely on a daily base. The `Day Fortune Co-ordinates' oscillate in a loop of 60. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `G3=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G3>10 then `G3' becomes `G3-10' and if G3<1 then `G3' becomes `G3+10'. Thus, the value range of `G3=(Mod 10)' is from 1 to 10. `C3=(Mod 12)' is a modulated function such that if C3>11 then `C3' becomes `C3-12' and if C3<0 then `C3' becomes `C3+12'. Thus, the value range of `C3=(Mod 12)' is from 0 to 11. | Assume to find the `Day Fortune Co-ordinates' (G3,C3) of 6th October, A.D.1952. Then y=1952 and d=31+29+31+30+31+30+31+31+30+6. d=280. Apply the `Day Fortune' Formula for people in `y' A.D. G3=5+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 10) & C3=2+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 12). G3=5+365(1952-1)+I[(1952-1)/4]-I[(1952-1)/100]+I[(1952-1)/400]-I[(1952-1)/3225]+280 (Mod 10). G3=5+712115+I[487.75]-I[19.51]+I[4.8775]-I[0.605]+280 (Mod 10). G3=5+712115+487-19+4-0+280 (Mod 10). G3=712872 (Mod 10). G3=2. C3=2+365(1952-1)+I[(1952-1)/4]-I[(1952-1)/100]+I[(1952-1)/400]-I[(1952-1)/3225]+280 (Mod 12). C3=2+712115+I[487.75]-I[19.51]+I[4.8775]-I[0.605]+280 (Mod 12). C3=2+712115+487-19+4-0+280 (Mod 12). C3=712869 (Mod 12). C3=9. Hence, the `Day Fortune Co-ordinates' (G3,C3) of 6th October of A.D.1952 is (2, 9). The `Day Code' of 6th October of A.D.1952 is `22', `B9', `2J', `BJ' or `EUT-YAU'. | |
Day Code Formula: DC | Assume the `Day Fortune Co-ordinates' are (U,Z) and the `Sequence Code of Day Fortune Co-ordinates' is `DC'. The values of `U' and `Z' can determine the `Sequence Code of Day Fortune Co-ordinates' by the formula. On the contrary, the values of `U' and `Z' can be read from the table of `Sequence Code of Day Fortune Co-ordinates'. The `Sequence Code of Day Fortune Co-ordinates' is also named as `Day Numer' (N). Thus, N=DC. The `Day Code' Formula is also called `Day Numer' Formula. If `y' is the number of years reckoning in Gregorian calendar and `d' is the number of days reckoning from 1st January of that year in Gregorian calendar, the `Sequence Code of Day Fortune Co-ordinates' (DC) can be calculated directly from a given date. The `Day Code' Formula for people in `y' A.D. is `DC=5x{11-[(Z-U) (Mod 12)]}+U' or `DC=15+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 60)'. The Stem (U) and Root (Z) of `Fortune Co-ordinates' can be found from the `Numer' (N) by the `Stem & Root' Formulae. The `Stem & Root' Formulae are U=N (Mod 10) & Z=N-1 (Mod 12). | No matter male or female, the daily fortune of a person always starts from the `Day Fortune Co-ordinates' at birth (UN3, ZN3). The daily fortune of a person follows the order of `Fortune Co-ordinates' (U, Z) and it always moves to the next pair of co-ordinates in the next day. Everybody's `Day Fortune' spins clockwisely and shifts to the next after passing the midnight of a place according to the `Sequence Code of Fortune Co-ordinates' on a daily base. The `Day Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. For `U' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1, 0)=A0, (2, 1)=B1, (3, 2)=C2, and so on. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1, 0)=1A, (2, 1)=2B, (3, 2)=3C, and so on. For all in terms of alphabets, (1, 0)=AA, (2, 1)=BB, (3, 2)=CC, and so on. They are called `Day Codes'. Usually, `Day Numer' (N) is expressed by one or two digits to note the `Sequence Code of Day Fortune Co-ordinates'. For example, `N=7' or `N=07' means the seventh entry in the table of `Sequence Code of Day Fortune Co-ordinates' and `N=13' means it is the 13th entry. For easier time strap comparison by computer, the `Day Numer' (N) must be expressed by two digits. Conventionally, the Numerology (N) of time is expressed beginning with year. For example, `N=283138' stands for `H3(year)A6(month)H1(day)'. The date is 15th June, A.D.2011. `N=122522' stands for `B11E0B9'. The date is 20th Dec., A.D.1995. A `Day Code' can be expressed in six different ways. The commonest form is to express the `Day Code' as `Day Fortune Co-ordinates', (U, Z). `U' is a value on the X-axis of a `X-Y' plane and `Z' is a value on the Y-axis of a `X-Y' plane. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `(Z-U)=(Mod 12)' is a modulated function such that if (Z-U)>11 then `(Z-U)' becomes `(Z-U)-12' and if (Z-U)<0 then `(Z-U)' becomes `(Z-U)+12'. Thus, the value range of `(Z-U)=(Mod 12)' is from 0 to 11. `DC=(Mod 60)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 60. If DC>60 then `DC' becomes `DC-60' and if DC<1 then `DC' becomes `DC+60'. Thus, the value range of `DC=(Mod 60)' is from 1 to 60. | If the `Day Fortune Co-ordinates' are (10,5), apply the `Day Code' Formula for people in `y' A.D. DC=5x{11-[(Z-U) (Mod 12)]}+U. DC=5x{11-[(5-10) (Mod 12)]}+10. DC=5x{11-[12+5-10]}+10. DC=5x{11-7}+10. DC=20+10. DC=30. Thus, the `Sequence Code of Day Fortune Co-ordinates' of (10, 5) is `30'. Besides, the `Day Code' of `DC=30' can also be expressed as `DC=(10, 5)', `DC=J5', `DC=10F', `DC=JF' and `DC=QUI-CHJ'. Assume to find the `Sequence Code of Day Fortune Co-ordinates' of 12th May, A.D.2011. Given that y=2011 and d=31+28+31+30+12, d=132. Apply the `Day Code' Formula for people in `y' A.D. DC=15+365(y-1)+I[(y-1)/4]-I[(y-1)/100]+I[(y-1)/400]-I[(y-1)/3225]+d (Mod 60). DC=15+365(2011-1)+I[(2011-1)/4]-I[(2011-1)/100]+I[(2011-1)/400]-I[(2011-1)/3225]+132 (Mod 60). DC=15+733650+I[502.5]-I[20.1]+I[5.025]-I[0.6233]+132 (Mod 60). DC=15+733650+502-20+5-0+132 (Mod 60). DC=734284 (Mod 60). DC=4. Hence, the `Sequence Code of Day Fortune Co-ordinates' of 12th May, A.D.2011, is 4. The `Day Fortune Co-ordinates' are (4, 3). The `Day Code' can also be expressed as `DC=D3', `DC=4D', `DC=DD' and `DC=DIM-MOU'. If the `Numer' is 17, N=17, find the Stem (U) and Root (Z) of the `Day Fortune Co-ordinates'. Apply the `Stem & Root Formulae'. U=17 (Mod 10) & Z=17-1 (Mod 12). U=17-10 & Z=16 (Mod 12). U=7 & Z=16-12. U=7 and Z=4. Thus, the Stem (U) of `Day Fortune Co-ordinates' is 7 and the Root (Z) of `Day Fortune Co-ordinates' is 4. The `Day Fortune Co-ordinates' are (7, 4). Since the Day Code (DC) is same as `Sequence of Day Numer' (N), DC=17 and DC=(7, 4). The Day Code (DC) can also be expressed as `DC=G4', `DC=7E', `DC=GE' or `DC=GEN-SEN'. | |
Day Set Formulae: DS | The `Day Set Formulae' are used to find the set of sexagesimal days by a `Day Code' in a set of sexagesimal years with same `Year Code' in Gregorian calendar. `y' is the solar year after `Joint of February', roughly on 4th of February in Gregorian calendar, and `m' is the solar month after `Joint of Month'. If the date is before `Joint of Month', the value of `m' is equal to previous month. Assume the `Day Code' (DC) is (U,Z) and `d' is the number of days counting from 1st of January of the year (y). `d1' is the value of `d' calculated from the value of Stem of Day (UD) and `d2' is the value of `d' calculated from the value of Root of Day (ZD). If d1=d2 and the months (m) are same, the two dates belong to same `Day Set'. The Day Set Formulae for people in `y' A.D. are: d1=U+5-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 10) & d2=Z+10-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 12) | In the `Day Code' (U, Z), `U' is called the `Stem' of the `Day Code' and `Z' is called the `Root' of the `Day Code'. The value of `U' shows the alphabetical order of the letter that it represents. For example, U=4 means `D'. The value of `Z' is the root of the day. It shows the location and direction of the day. The root of the day is equal to the zone in the space of the universe. `d=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If d>10 then `d' becomes `d-10' and if d<1 then `d' becomes `d+10'. Thus, the value range of `d=(Mod 10)' is from 1 to 10. `d=(Mod 12)' is another modulated function such that if d>12 then `d' becomes `d-12' and if d<1 then `d' becomes `d+12'. Thus, the value range of `d=(Mod 12)' is from 1 to 12. The `Day Code' (DC) can be found from the table of `Sequence Code of Day Co-ordinates' by the `Day Co-ordinates' (U,Z). | If the codes of a time strap of a date in a specified year y=1958 is `E10F7D11', find the date in Gregorian calendar. The year code YC=E10 and it can represent y=1958. The `Month Code' (MC) is `F7' and `7' stands for the root of month. It means the 7th month in Gregorian calendar. That is July. So, m=7. Note that, when m=7, it means all possible dates are the days after `Joint of July' and before `Joint of August'. The `Day Code' (DC) is `D11' and `D' stands for the stem (U) of day U=4 because `D' is the fourth letter in alphabetical order. The root (Z) of day is Z=11. Applying 1st formula, U=4 & y=1958, d1=4+5-365(1958-1)-I[(1958-1)/4]+I[(1958-1)/100]-I[(1958-1)/400]-I[(1958-1)/3225] (Mod 10). d1=9-365x1957-I[1957/4]+I[1957/100]-I[1957/400]-I[1957/3225] (Mod 10). d1=9-714305-I[489.25]+I[19.57]-I[4.89]-I[0.60] (Mod 10). d1=9-714305-489+19-4-0 (Mod 10). d1= -714770 (Mod 10). Since the number of days is 181 days (i.e. 31 days for January, 28 days for February, 31 days for March, 30 days for April, 31 days for May and 30 days for June), counting from the beginning of the year to 30th June of 1958, d1=(31+28+31+30+31+30)-714770-181 (Mod 10). d1=181-714951 (Mod 10). d1=181+(71496x10-714951)+10n. d1=181+9+10n, where `n' is a non-negative integer. If n=0, d1=190. Counting from 1st January of A.D.1958 by 190 days, it is 9th July of A.D.1958. If n=1, d1=200. Counting from 1st January of A.D.1958 by 200 days, it is 19th July of A.D.1958. If n=2, d1=210. Counting from 1st January of A.D.1958 by 210 days, it is 29th July of A.D.1958. If n=3, d1=220. Counting from 1st January of A.D.1958 by 220 days, it is 8th August of A.D.1958. `Joint of August' is on 8th August, A.D.1958. If the date is before the time of `Joint of August', the root of month is still regarded as 7 (i.e. m=7). In that case, the date of 8th August, A.D.1958 is also in the set of possible solutions. Applying 2nd formula, Z=11 & y=1958, d2=11+10-365(1958-1)-I[(1958-1)/4]+I[(1958-1)/100]-I[(1958-1)/400]-I[(1958-1)/3225] (Mod 12). d2=21-365x1957-I[1957/4]+I[1957/100]-I[1957/400]-I[1957/3225] (Mod 12). d2=21-714305-I[489.25]+I[19.57]-I[4.89]-I[0.60] (Mod 12). d2=21-714305-489+19-4-0 (Mod 12). d2= -714758 (Mod 12). d2=(31+28+31+30+31+30)-714758-181 (Mod 12). d2=181-714939 (Mod 12). d2=181+(59579x12-714939)+12n. d2=181+9+12n, where `n' is a non-negative integer. If n=0, d2=190. The date is 9th July, A.D.1958. Since the date of 9th July, A.D.1958 is consistent with the 1st and 2nd Day Set Formulae, the day code `D11' stands for 9th July of 1958. If the codes of a time strap of a date in a specified year y=1958 is `E10F7J1', find the date in Gregorian calendar. Applying 1st formula , U=10 & y=1958, d1=10+5-365(1958-1)-I[(1958-1)/4]+I[(1958-1)/100]-I[(1958-1)/400]-I[(1958-1)/3225] (Mod 10). d1=15-365x1957-I[1957/4]+I[1957/100]-I[1957/400]-I[1957/3225] (Mod 10). d1=15-714305-I[489.25]+I[19.57]-I[4.89]-I[0.60] (Mod 10). d1=15-714305-489+19-4-0 (Mod 10). d1= -714764 (Mod 10). Since the number of days is 181 days counting from the beginning of the year A.D.1958 to 30th June. d1=(31+28+31+30+31+30)-714764-181 (Mod 10). d1=181-714945 (Mod 10). d1=181+(71495x10-714945)+10n. d1=181+5+10n, where `n' is a non-negative integer. The possible date with day code `J1' is a day counting from 1st January of A.D.1958 by 186 days or any date consistent with m=7 and d1=181+5+10n. If n=0, d1=186. The date is 5th July, A.D.1958. The date cannot be 5th of July because 5th of July is before `Joint of July', 7th July of A.D.1958. If n=1 thend1=196. The date is 15th July, A.D.1958. If n=2 thend1=206. The date is 25th July, A.D.1958. If n=3 thend1=216. The date is 4th August, A.D.1958. Note that the date of 4th August, A.D.1958 is before `Joint of August', 8th August of A.D.1958 and the root of the month is regarded as 7 (i.e. m=7). So, the possible dates are 15th July, 25th July and 4th August of A.D.1958. Applying 2nd formula, Z=1 & y=1958, d2=1+10-365(1958-1)-I[(1958-1)/4]+I[(1958-1)/100]-I[(1958-1)/400]-I[(1958-1)/3225] (Mod 12). d2=11-365x1957-I[1957/4]+I[1957/100]-I[1957/400]-I[1957/3225] (Mod 12). d2=11-714305-I[489.25]+I[19.57]-I[4.89]-I[0.60] (Mod 12). d2=11-714305-489+19-4-0 (Mod 12). d2= -714768 (Mod 12). d2=(31+28+31+30+31+30)-714768-181 (Mod 12). d2=181-714949 (Mod 12). d2=181+(59580x12-714949)+12n. d2=181+11+12n, where `n' is a non-negative integer. The possible date with day code `J1' is a date counting from 1st January of A.D.1958 by 192 days or any date consistent with m=7 and d2=181+11+12n. If n=0 then d2=192. The date is 11th July, 1958. If n=1 then d2=204. The date is 23rd July, 1958. If n=2 then d2=216. The date is 4th August, 1958. Note that 4th August, A.D.1958 is before `Joint of August' (i.e. m=7). So, the possible dates are 11th July, 23rd July and 4th August of A.D.1958. The date with the time code `E10F7J1' is 4th August of A.D.1958 because it satisfies both the 1st and 2nd Day Set Formulae. In case no date is common to the first & the second Day Set Formulae within the root of the month (m), it means the time codes of the date do not really exist in that year (y). The time codes of the date may exist 60 years before that (i.e.`y-60n' years) or 60 years after that (i.e.`y+60n' years). | |
Hour Fortune Origin Formula: UN4 | In general, the `Origin of Hour Fortune Co-ordinates' is expressed as (UN4,ZN4). No matter male or female, the origin of `Hour Fortune' of a person is the time of `Hour Fortune Co-ordinates' at birth. As there are twelve values in `ZN4' and there are 24 hours in one day, a value of `ZN4' stands for 2 hours. The value of `ZN4' shifts to the next after passing an odd number hour. The value of `ZN4' can be calculated directly from the time `h' expressed in 24-hour system. The unit is hour. But, for finding out the value of `UN4', the `UN3' value of `Day Fortune Co-ordinates' (UN3,ZN3) of the day must be calculated first. Assume the `Day Fortune Co-ordinates' are (UN3,ZN3) and `h' is the real time counting in hours of a person at birth reckoning in 24-hour system. The unit is hour. The `Hour Fortune Origin' Formula is `UN4=ZN4-1+2x{UN3 &C{A[h/2]=12:+1}} (Mod 10) & ZN4=A[h/2] (Mod 12)' or UN4={ZN4-1+2xUN3 (Mod 10)}&C[If `h' is greater than or equal to 23, UN3=UN3+1 (Mod 10)] & ZN4=A[h/2] (Mod 12). | The `Origin of Hour Fortune Co-ordinates' (UN4,ZN4) of a person at birth is important in `Prediction Technology and Forensic Mathematics' (PT&FM). It is called the `Hour Code' of a person. No matter male or female, the `Hour Fortune Co-ordinates' (G4,C4) always spin clockwisely. It starts to move from the origin at (UN4,ZN4) to the next `Hour Fortune Co-ordinates' (G4,C4) after two hours. For `UN4' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `ZN4' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of a couple of hours is called the `Hour Fortune Code' or `Hour Code'. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `UN4=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If UN4>10 then `UN4' becomes `UN4-10' and if UN4<1 then `UN4' becomes `UN4+10'. Thus, the value range of `UN4=(Mod 10)' is from 1 to 10. `ZN4=(Mod 12)' is a modulated function such that if ZN4>11 then `ZN4' becomes `ZN4-12' and if ZN4<0 then `ZN4' becomes `ZN4+12'. Thus, the value range of `ZN4=(Mod 12)' is from 0 to 11. | Assume a person was born at 9:58 p.m. on 25th May of 2010. Find the `Origin of Hour Fortune Co-ordinates' (UN4,ZN4). Firstly, find out the value of `UN3' by applying the `Day Fortune Origin' Formula and `UN3=2'. Next, calculate the value of `h'. The unit is hour. h=12+9+58/60, h=21.97 . Then, applying the `Hour Fortune Origin' Formula, `UN4=ZN4-1+2x{UN3 &C{A[h/2]=12:+1}} (Mod 10) & ZN4=A[h/2] (Mod 12)', find the value of `ZN4' first. ZN4=A[21.97/2] (Mod 12). ZN4=A[10.985] (Mod 12). ZN4=11. UN4=11-1+2x{2&C{A[21.97/2]=12:+1}} (Mod 10). UN4=10+2x{2&C{A[10.985]=12:+1}} (Mod 10). UN4=10+2x{2&C{11=12:+1}} (Mod 10). UN4=10+2x2 (Mod 10). UN4=10+4 (Mod 10). UN4=14 (Mod 10). UN4=14-10. UN4=4. Or, apply the `Hour Fortune Origin' Formula. UN4={ZN4-1+2xUN3 (Mod 10)}&C[If `h' is greater than or equal to 23, UN3=UN3+1 (Mod 10)] & ZN4=A[h/2] (Mod 12). UN3=2. UN4=11-1+2x2 (Mod 10). UN4=14 (Mod 10). UN4=14-10. UN4=4. Hence, the `Origin of Hour Fortune Co-ordinates' (UN4,ZN4) of a person born at 9:58 p.m. on 25th May of 2010 is (4,11). The `Hour Code' is `24', `D11', `4L', `DL' or `DIM-HOI'. If a person was born at 11:00 p.m. on 25th May of 2010, find the `Origin of Hour Fortune Co-ordinates' (UN4,ZN4). Firstly, find out the value of `UN3' by applying the `Day Fortune Origin' Formula and `UN3=2'. Next, h=12+11, h=23. Applying the `Hour Fortune Origin' Formula, `UN4=ZN4-1+2x{UN3 &C{A[h/2]=12:+1}} (Mod 10) & ZN4=A[h/2] (Mod 12)', find the value of `ZN4' first. ZN4=A[23/2] (Mod 12). ZN4=A[11.5] (Mod 12). ZN4=12 (Mod 12). ZN4=12-12. ZN4=0. Then, UN4=0-1+2x{2&C{A[23/2]=12:+1}} (Mod 10). UN4= -1+2x{2&C{A[11.5]=12:+1}} (Mod 10). UN4= -1+2x{2&C{12=12:+1}} (Mod 10). UN4= -1+2x{2+1} (Mod 10). UN4= -1+2x3 (Mod 10). UN4= -1+6 (Mod 10). UN4=5 (Mod 10). UN4=5. Or, apply the `Hour Fortune Origin' Formula. UN4={ZN4-1+2xUN3 (Mod 10)}&C[If `h' is greater than or equal to 23, UN3=UN3+1 (Mod 10)] & ZN4=A[h/2] (Mod 12). UN3=2+1(Mod 10). UN3=3. UN4=0-1+2x3 (Mod 10). UN4=5 (Mod 10). UN4=5. Hence, the `Origin of Hour Fortune Co-ordinates' (UN4,ZN4) of a person born at 11:00 p.m. on 25th May of 2010 is (5,0). The `Hour Code' is `25', `E0', `5A', `EA' or `MOO-CHI'. | |
Hour Fortune Formula: GC4 | In general, the `Hour Fortune Co-ordinates' is expressed as (G4,C4). As there are twelve values in `C4' and there are 24 hours in one day, a value of `C4' stands for 2 hours. The value of `C4' shifts to the next after passing an odd number hour. The value of `C4' can be calculated directly from the time `h' expressed in 24-hour system. The unit is hour. But, for finding out the value of `G4', the `G3' value of `Day Fortune Co-ordinates' (G3,C3) of the day must be calculated first. Assume the `Day Fortune Co-ordinates' are (G3,C3) and `h' is the real time counting in hours in 24-hour system. The unit is hour. The `Hour Fortune' Formula is `G4=C4-1+2x{G3 &C{A[h/2]=12:+1}} (Mod 10) & C4=A[h/2] (Mod 12)' or G4={G4-1+2xG3 (Mod 10)}&C[If `h' is greater than or equal to 23, G3=G3+1 (Mod 10)] & C4=A[h/2] (Mod 12). | No matter male or female, the `Hour Fortune Co-ordinates' always spin clockwisely. The `Hour Fortune Co-ordinates' start to move from the `Origin of Hour Fortune Co-ordinates' at (UN4,ZN4) to the next after two hours. They oscillate in a loop of 60 and they are expressed as (G4,C4), where `G4' and `C4' are integers. If `G4' is a modulated function of 10, for `G4' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. If `C4' is a modulated function of 12, for `C4' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of a couple of hours is called the `Hour Fortune Code' or `Hour Code'. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `G4=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If G4>10 then `G4' becomes `G4-10' and if G4<1 then `G4' becomes `G4+10'. Thus, the value range of `G4=(Mod 10)' is from 1 to 10. `C4=(Mod 12)' is a modulated function such that if C4>11 then `C4' becomes `C4-12' and if C4<0 then `C4' becomes `C4+12'. Thus, the value range of `C4=(Mod 12)' is from 0 to 11. | Assume to find the `Hour Fortune Co-ordinates' (G4,C4) of the time at 1:30 p.m. on 21st June of 1987. Firstly, find out the value of `G3' by applying the `Day Fortune' Formula and `G3=8'. Next, calculate the value of `h'. The unit is hour. h=12+1+30/60. h=13.5 . Then, applying the `Hour Fortune' Formula, `G4=C4-1+2x{G3 &C{A[h/2]=12:+1}} (Mod 10) & C4=A[h/2] (Mod 12)', find the value of `C4' first. C4=A[13.5/2] (Mod 12). C4=A[6.75] (Mod 12). C4=7. G4=7-1+2x{8&C{A[13.5/2]=12:+1}} (Mod 10). G4=6+2x{8&C{A[6.75]=12:+1}} (Mod 10). G4=6+2x{8&C{7=12:+1}} (Mod 10). G4=6+2x8 (Mod 10). G4=6+16 (Mod 10). G4=22 (Mod 10). G4=22-2x10. G4=2. Or, apply the `Hour Fortune' Formula. G4={C4-1+2xG3 (Mod 10)}&C[If `h' is greater than or equal to 23, G3=G3+1 (Mod 10)]. G3=8. G4=7-1+2x8 (Mod 10). G4=22 (Mod 10). G4=22-10x2. G4=2. Hence, the `Hour Fortune Co-ordinates' (G4,C4) of time at 1:30 p.m. on 21st June of 1987 is (2,7). The `Hour Code' is `32', `B7', `2H', `BH' or `EUT-MEI'. If the time is 11:55 p.m. on 21st November of 1990, find the `Hour Fortune Co-ordinates' (G4,C4). Firstly, find out the value of `G3' by applying the `Day Fortune' Formula and `G3=7'. Next, h=12+11+55/60. h=23.92 . Applying the `Hour Fortune' Formula, `G4=C4-1+2x{G3 &C{A[h/2]=12:+1}} (Mod 10) & C4=A[h/2] (Mod 12)', find the value of `C4' first. C4=A[23.92/2] (Mod 12). C4=A[11.96] (Mod 12). C4=12 (Mod 12). C4=12-12. C4=0. Then, G4=0-1+2x{7&C{A[23.92/2]=12:+1}} (Mod 10). G4= -1+2x{7&C{A[11.96]=12:+1}} (Mod 10). G4= -1+2x{7&C{12=12:+1}} (Mod 10). G4= -1+2x{7+1} (Mod 10). G4= -1+2x8 (Mod 10). G4= -1+16 (Mod 10). G4=15 (Mod 10). G4=15-10. G4=5. Or, apply the `Hour Fortune' Formula. G4={C4-1+2xG3 (Mod 10)}&C[If `h' is greater than or equal to 23, G3=G3+1 (Mod 10)]. G3=7+1 (Mod 10). G3=8 (Mod 10). G3=8. G4=0-1+2x8 (Mod 10). G4=15 (Mod 10). G4=15-10. G4=5. Hence, the `Hour Fortune Co-ordinates' (G4,C4) of time at 11:55 p.m. on 21st November of 1990 is (5,0). The `Hour Code' is `25', `E0', `5A', `EA' or `MOO-CHI'. | |
Hour Code Formula: HC | Assume the `Hour Fortune Co-ordinates' are (U,Z) and the `Sequence Code of Hour Fortune Co-ordinates' is `HC'. The values of `U' and `Z' can determine the `Sequence Code of Hour Fortune Co-ordinates' by the formula. On the contrary, the values of `U' and `Z' can be read from the table of `Sequence Code of Hour Fortune Co-ordinates'. The `Sequence Code of Hour Fortune Co-ordinates' is also named as `2-hour's Numer' or `Hour Numer' (N). Thus, N=HC. The `Hour Code' Formula is also called `Hour Numer' Formula. The `Hour Code' Formula is HC=5x{11-[(Z-U) (Mod 12)]}+U. The Stem (U) and Root (Z) of `Fortune Co-ordinates' can be found from the `Numer' (N) by the `Stem & Root' Formulae. The `Stem & Root' Formulae are U=N (Mod 10) & Z=N-1 (Mod 12). | No matter male or female, the couple-hourly fortune of a person always starts from the `Hour Fortune Co-ordinates' at birth (UN4,ZN4). The couple-hourly fortune of a person follows the order of `Fortune Co-ordinates' (U,Z) and it always moves to the next pair of co-ordinates in the next couple of hours. Everybody's `Hour Fortune' spins clockwisely and shifts to the next after passing the time of an odd o'clock according to the `Sequence Code of Fortune Co-ordinates' on a couple-hourly base. The `Hour Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. For `U' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Hour Codes'. Usually, `Hour Numer' (N) is expressed by one or two digits to note the `Sequence Code of Hour Fortune Co-ordinates'. For example, `N=5' or `N=05' means the fifth entry in the table of `Sequence Code of Hour Fortune Co-ordinates' and `N=21' means it is the 21st entry. For easier time strap comparison by computer, the `Hour Numer' (N) must be expressed by two digits. Conventionally, the Numerology (N) of time is expressed beginning with year. For example, `N=28313827' stands for `H3(year)A6(month)H1(day)G2(hour)'. The time is 3 a.m. on 15th June, 2011. `N=12252225' stands for `B11E0B9E0'. The time is 11 p.m. on 20th Dec., 1995. An `Hour Code' can be expressed in six different ways. The commonest form is to express the `Hour Code' as `Hour Fortune Co-ordinates', (U,Z). `U' is a value on the X-axis of a `X-Y' plane and `Z' is a value on the Y-axis of a `X-Y' plane. `(Z-U)=(Mod 12)' is a modulated function such that if (Z-U)>11 then `(Z-U)' becomes `(Z-U)-12' and if (Z-U)<0 then `(Z-U)' becomes `(Z-U)+12'. Thus, the value range of `(Z-U)=(Mod 12)' is from 0 to 11. | If the `Hour Fortune Co-ordinates' are (9,8), apply the `Hour Code' Formula. HC=5x{11-[(Z-U) (Mod 12)]}+U. HC=5x{11-[(8-9) (Mod 12)]}+9. HC=5x{11-[12+8-9]}+9. HC=5x{11-11}+9. HC=5x0+9. HC=9. Thus, the `Sequence Code of Hour Fortune Co-ordinates' of (9,8) is `09'. Besides, the `Hour Code' of `HC=09' can also be expressed as `HC=(9,8)', `HC=I8', `HC=9H', `HC=IH' and `HC=YAM-SAN'. If the `Numer' is 43, N=43, find the Stem (U) and Root (Z) of the `Hour Fortune Co-ordinates'. Apply the `Stem & Root Formulae'. U=43 (Mod 10) & Z=43-1 (Mod 12). U=43-10x4 & Z=42 (Mod 12). U=3 & Z=42-12x3. U=3 and Z=6. Thus, the Stem (U) of `Hour Fortune Co-ordinates' is 3 and the Root (Z) of `Hour Fortune Co-ordinates' is 6. The `Hour Fortune Co-ordinates' are (3,6). Since the Hour Code (HC) is same as `Sequence of Hour Numer' (N), HC=43 and HC=(3,6). The Hour Code (HC) can also be expressed as `HC=C6', `HC=3G', `HC=CG' or `HC=BIM-NGG'. | |
Hour Set Formula: HS | Assume `y' is the solar year after `Joint of February', roughly on 4th of February in Gregorian calendar, and `m' is the solar month after `Joint of Month'. If the date is before `Joint of Month', the value of `m' is equal to previous month. If the `Year Code' (YC) and `Month Code' (MC) of two dates are same, the `Day Code' (DC) is (UD,ZD), `d' is the number of days counting from 1st of January of the year (y). `d1' is the value of `d' calculated from the value of Stem of Day (UD) and `d2' is the value of `d' calculated from the value of Root of Day (ZD). If d1=d2 and the months (m) are same, the two dates belong to same `Time Set'. The Day Set Formulae are: d1=UD+5-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 10) & d2=ZD+10-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 12). `d=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If d>10 then `d' becomes `d-10' and if d<1 then `d' becomes `d+10'. Thus, the value range of `d=(Mod 10)' is from 1 to 10. `d=(Mod 12)' is another modulated function such that if d>12 then `d' becomes `d-12' and if d<1 then `d' becomes `d+12'. Thus, the value range of `d=(Mod 12)' is from 1 to 12. The `Hour Set' Formula is used to find the time in hours from an `Hour Code' (HC). The `Hour Code' is expressed in the form of `Hour Co-ordinates' (U,Z). If `h' is the real time reckoning in a 24-hour system of a date and the unit is hour, the Hour Set Formula is: h=2Z | In `Prediction Technology and Forensic Mathematics' (PT&FM), `Time Set' is a set of time which has same `Time Codes'. If the precision of time in the `Time Set' is two hours, it is an `Hour Set'. The time in `Hour Set' is sexagesimal. The `Time Codes' of months, days and times in the `Set' are same but years are different. So, they are classified as a set. For example, the `Time Codes' (TC) of 3:05a.m. on 30th June, 1951 and 4:59a.m. on 15th June, 2011 are regarded as identical because they are in same 2-hour interval. TC=H3A6H1G2. The Numer (N) is N=28313827. These two data of time belong to same `Time Set' because they are in same 2-hour interval. In the `Hour Code' (U,Z), `U' is called the `Stem' of the `Hour Code' and `Z' is called the `Root' of the `Hour Code' where `U' and `Z' are integers. The value of `U' shows the alphabetical order of the letter that it represents. For values of `U' which stands for time interval of a couple of hours (2 hours), 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. The value of `Z' is the Root of Hour Code. It stands for time interval of a couple of hours. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. The value of `Z' also shows the location and direction of a couple of hours. It is equal to the Zone (Z) in the space of the universe. | If the Time Code (TC) of a time strap in a specified year y=1958 is `E10F7D11H11', find the time in Gregorian calendar. The Time Code (TC) is `E10F7D11H11' means the Numer (N) is `35562448'. The Year Code is YC=E10 and it can represent y=1958. The Month Code is MC=F7 and `7' is the Root of Month Code, `m'. So, m=7. It means the 7th month in Gregorian calendar. That is July. The Day Code (DC) is `D11'. The Stem (UD) of Day Code is UD=4 because `D' is the fourth letter in alphabetical order. The Root (ZD) of Day Code is ZD=11. Firstly, find out the date which lies in the month (m) as well as `d1' and `d2' both satisfies the `Day Set Formulae'. The date is 9th July, 1958. Then, appy the `Hour Set' Formula to find the time of the `Time Code'. The `Hour Code' (HC) is `H11'. The Stem (U) of Hour Code is U=8 because `H' is the eighth letter in alphabetical order. The Root (Z) of Hour Code is Z=11. Apply the `Hour Set' Formula. h=2Z, h=2x11. h=22. The time is 10:00 p.m. In history, a great earthquake that caused a huge tsunami in Lituya Bay of Alaska, U.S.A., occurred at 10:15:12 p.m. on 9th July,1958. By this approach, we can forecast wars of massive destructions and natural disasters by finding the dates and time of all logical combinations of bad codes of year, month, day and time related to the timeons of `Yeu',`Tor',`Jit',`Pik' & `Psu'. The probability of such events that will occur is very great. | |
Minute Fortune Origin Formula: UN5 | Since a pair of Hour Fortune Co-ordinates represent two hours and 2 hours is equal to 120 minutes, each pair of Minute Fortune Co-ordinates represent 10 minutes. In general, the `Origin of Minute Fortune Co-ordinates' is expressed as (UN5,ZN5). `UN5' is the Stem of Minute Code and `ZN5' is the Root of Minute Code. The time interval of Stem and Root of Minute Code is 10 minutes. No matter male or female, the origin of `Minute Fortune' of a person is the time of `Minutes Fortune Co-ordinates' at birth. As there are twelve values in `ZN5' and there are 120 minutes (2 hours) in an Hour Code, a value of `ZN5' stands for 10 minutes. The value of `ZN5' shifts to the next after passing the time at 0 minute, 10 minutes or a multiple of 10 minutes. The value of `ZN5' can be calculated directly from time `t' expressed in 24-hour system. But, for finding out the value of `UN5', the `UN4' value of `Hour Fortune Co-ordinates' (UN4,ZN4) of two hours must be calculated first. Assume the `Hour Fortune Co-ordinates' are (UH,ZH) and the origin of `Minutes Fortune Co-ordinates' are (U,Z). `t' is the time counting in minutes of a person at birth reckoning in 24-hour system. The `Minute Fortune Origin' Formula is `U=Z-1+2xUH (Mod 10) & Z=I[{t-60 (Mod 120)}/10]'. | The `Origin of Minute Fortune Co-ordinates' (UN5,ZN5) of a person at birth is important in `Prediction Technology and Forensic Mathematics' (PT&FM). It is called the `Minute Code' of a person. No matter male or female, the `Minute Fortune Co-ordinates' (G5,C5) always spin clockwisely. It starts to move from the origin at (UN5,ZN5) to the next Minute Fortune Co-ordinates' (G5,C5) after 10 minutes. For `UN5' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `ZN5' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of an interval of 10 minutes is called the `Minute Fortune Code' or `Minute Code'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 120)' is a modulated function such that if Z>119 then `Z' becomes `Z-120' and if Z<0 then `Z' becomes `Z+120'. Thus, the value range of `Z=(Mod 120)' is from 0 to 119. | Assume a person was born at 3:07:00 a.m. on 15th June of 2011. Find the `Origin of Minute Fortune Co-ordinates' (UN5,ZN5). Firstly, find out the value of `UN4' by applying the `Hour Fortune Origin' Formula and `UN4=7'. Thus, `UH=7'. Next, calculate the value of `t'. t=3x60+7. t=187. Then, applying the `Minute Fortune Origin' Formula, `U=Z-1+2xUH (Mod 10) & Z=I[{t-60 (Mod 120)}/10]', find the value of `Z' first. Z=I[{187-60 (Mod 120)}/10]. Z=I[{127 (Mod 120)}/10]. Z=I[{127-120}/10]. Z=I[7/10]. Z=I[0.7]. Z=0. U=0-1+2x7 (Mod 10). U=13 (Mod 10). U=13-10. U=3. Hence, the `Origin of Minute Fortune Co-ordinates' (UN5,ZN5) of a person born at 3:07:00 a.m. on 15th June of 2011 is (3,0). The `Minute Code' is `13', `C0', `3A', `CA' or `BIM-CHI'. If a person was born at 11:44:42 p.m. on 20th December of 1995, find the `Origin of Minute Fortune Co-ordinates' (UN5,ZN5). Firstly, find out the value of `UN4' by applying the `Hour Fortune Origin' Formula and `UN4=5'. Thus, `UH=5'. Next, calculate the value of `t'. t=23x60+44+42/60. t=1424.7 . Then, applying the `Minute Fortune Origin' Formula, `U=Z-1+2xUH (Mod 10) & Z=I[{t-60 (Mod 120)}/10]', find the value of `Z' first. Z=I[{1424.7-60 (Mod 120)}/10]. Z=I[{1364.7 (Mod 120)}/10]. Z=I[{1364.7-120x11}/10]. Z=I[44.7/10]. Z=I[4.47]. Z=4. U=4-1+2x5 (Mod 10). U=13 (Mod 10). U=13-10. U=3. Hence, the `Origin of Minute Fortune Co-ordinates' (UN5,ZN5) of a person born at 11:44:42 p.m. on 20th December of 1995 is (3,4). The `Minute Code' is `53', `C4', `3E', `CE' or `BIM-SEN'. | |
Minute Fortune Formula: GC5 | Since a pair of Hour Fortune Co-ordinates represent two hours and 2 hours is equal to 120 minutes, each pair of Minute Fortune Co-ordinates represent 10 minutes. In general, the `Minute Fortune Co-ordinates' is expressed as (G5,C5). `G5' is the Stem of Minute Code and `C5' is the Root of Minute Code. The time interval of Stem and Root of Minute Code is 10 minutes. As there are twelve values in `C5' and there are 120 minutes (2 hours) in an Hour Code, a value of `C5' stands for 10 minutes. The value of `C5' shifts to the next after passing the time at 0 minute, 10 minutes or a multiple of 10 minutes. The value of `C5' can be calculated directly from time `t' expressed in 24-hour system. But, for finding out the value of `G5', the `G4' value of `Hour Fortune Co-ordinates' (G4,C4) of two hours must be calculated first. Assume the `Hour Fortune Co-ordinates' are (GH,CH) and the `Minute Fortune Co-ordinates' are (U,Z). `t' is the time counting in minutes reckoning in 24-hour system. The `Minute Fortune' Formula is `U=Z-1+2xGH (Mod 10) & Z=I[{t-60 (Mod 120)}/10]'. | No matter male or female, the `Minute Fortune Co-ordinates' (G5,C5) always spin clockwisely. The `Minute Fortune Co-ordinates' start to move from the `Origin of Minute Fortune Co-ordinates' at (UN5,ZN5) to the next Minute Fortune Co-ordinates' (G5,C5) after 10 minutes. They oscillate in a loop of 60 and they are expressed as (G5,C5), where `G5' and `C5' are integers. For `G5' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `C5' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of an interval of 10 minutes is called the `Minute Fortune Code' or `Minute Code'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 120)' is a modulated function such that if Z>119 then `Z' becomes `Z-120' and if Z<0 then `Z' becomes `Z+120'. Thus, the value range of `Z=(Mod 120)' is from 0 to 119. | Assume to find the `Minute Fortune Co-ordinates' (G5,C5) of the time at 3:07:00 a.m. on 15th June of 2011. Firstly, find out the value of `G4' by applying the `Hour Fortune' Formula and `G4=7'. Thus, `GH=7'. Next, calculate the value of `t'. t=3x60+7. t=187. Then, applying the `Minute Fortune' Formula, `U=Z-1+2xGH (Mod 10) & Z=I[{t-60 (Mod 120)}/10]', find the value of `Z' first. Z=I[{187-60 (Mod 120)}/10]. Z=I[{127 (Mod 120)}/10]. Z=I[{127-120}/10]. Z=I[7/10]. Z=I[0.7]. Z=0. U=0-1+2x7 (Mod 10). U=13 (Mod 10). U=13-10. U=3. Hence, the `Minute Fortune Co-ordinates' (G5,C5) of time at 3:07:00 a.m. on 15th June of 2011 is (3,0). The `Minute Code' is `13', `C0', `3A', `CA' or `BIM-CHI'. If the time is 11:44:42 p.m. on 20th December of 1995, find the `Minute Fortune Co-ordinates' (G5,C5). Firstly, find out the value of `G4' by applying the `Hour Fortune' Formula and `G4=5'. Thus, `GH=5'. Next, calculate the value of `t'. t=23x60+44+42/60. t=1424.7 . Then, applying the `Minute Fortune' Formula, `U=Z-1+2xGH (Mod 10) & Z=I[{t-60 (Mod 120)}/10]', find the value of `Z' first. Z=I[{1424.7-60 (Mod 120)}/10]. Z=I[{1364.7 (Mod 120)}/10]. Z=I[{1364.7-120x11}/10]. Z=I[44.7/10]. Z=I[4.47]. Z=4. U=4-1+2x5 (Mod 10). U=13 (Mod 10). U=13-10. U=3. Hence, the `Minute Fortune Co-ordinates' (G5,C5) of time at 11:44:42 p.m. on 20th December of 1995 is (3,4). The `Minute Code' is `53', `C4', `3E', `CE' or `BIM-SEN'. | |
Minute Code Formula: MiC | Assume the `Minute Fortune Co-ordinates' are (U,Z) and the `Sequence Code of Minute Fortune Co-ordinates' is `MiC'. The values of `U' and `Z' can determine the `Sequence Code of Minute Fortune Co-ordinates' by the formula. On the contrary, the values of `U' and `Z' can be read from the table of `Sequence Code of Minute Fortune Co-ordinates'. The `Sequence Code of Minute Fortune Co-ordinates' is also named as `Minute Numer' (N). Thus, N=MiC. The `Minute Code' Formula is also called `Minute Numer' Formula. The `Minute Code' Formula is MiC=5x{11-[(Z-U) (Mod 12)]}+U. The Stem (U) and Root (Z) of `Fortune Co-ordinates' can be found from the `Numer' (N) by the `Stem & Root' Formulae. The `Stem & Root' Formulae are U=N (Mod 10) & Z=N-1 (Mod 12). | No matter male or female, the minute fortune of a person always starts from the `Minute Fortune Co-ordinates' at birth (UN5,ZN5). The minute fortune of a person follows the order of `Fortune Co-ordinates' (U,Z) and it always moves to the next pair of co-ordinates after passing the time at 0 minute, 10 minutes or a multiple of 10 minutes. Everybody's `Minute Fortune' spins clockwisely and shifts to next 10 minutes according to the `Sequence Code of Fortune Co-ordinates' on a 10-minutes base. The `Minute Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. For `U' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Minute Codes'. Usually, `Minute Numer' (N) is expressed by one or two digits to note the `Sequence Code of Minute Fortune Co-ordinates'. For example, `N=9' or `N=09' means the 9th entry in the table of `Sequence Code of Minute Fortune Co-ordinates' and `N=40' means it is the 40th entry. For easier time strap comparison by computer, the `Minute Numer' (N) must be expressed by two digits. Conventionally, the Numerology (N) of time is expressed beginning with year. For example, `N=2831382713' stands for `H3(year)A6(month)H1(day)G2(hour)C0(10-minute)'. The time is 3:00a.m. on 15th June, 2011. `N=1225222553' stands for `B11E0B9E0C4'. The time is 11:40p.m. on 20th Dec., 1995. A `Minute Code' can be expressed in six different ways. The commonest form is to express the `Minute Code' as `Minute Fortune Co-ordinates', (U,Z). `U' is a value on the X-axis of a `X-Y' plane and `Z' is a value on the Y-axis of a `X-Y' plane. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `x=(Mod 12)' is a modulated function such that if `x' is greater than 11 then `x' becomes `x-12' and if `x' is less than 0 then `x' becomes `x+12'. Thus, the value range of `x=(Mod 12)' is from 0 to 11. | If the `Minute Fortune Co-ordinates' are (9,8), apply the `Minute Code' Formula. MiC=5x{11-[(Z-U) (Mod 12)]}+U. MiC=5x{11-[(8-9) (Mod 12)]}+9. MiC=5x{11-[12+8-9]}+9. MiC=5x{11-11}+9. MiC=5x0+9. MiC=9. Thus, the `Sequence Code of Minute Fortune Co-ordinates' of (9,8) is `09'. The `Sequence of Minute Numer' (N) is `09' or N=9. Besides, the `Minute Code' of `MiC=09' can also be expressed as `MiC=(9,8)', `MiC=I8', `MiC=9H', `MiC=IH' and `MiC=YAM-SAN'. If the `Numer' is 59, N=59, find the Stem (U) and Root (Z) of the `Minute Fortune Co-ordinates'. Apply the `Stem & Root Formulae'. U=59 (Mod 10) & Z=59-1 (Mod 12). U=59-10x5 & Z=58 (Mod 12). U=9 & Z=58-12x4. U=9 and Z=10. Thus, the Stem (U) of `Minute Fortune Co-ordinates' is 9 and the Root (Z) of `Minute Fortune Co-ordinates' is 10. The `Minute Fortune Co-ordinates' are (9,10). Since the Minute Code (MiC) is same as `Sequence of Minute Numer' (N), MiC=59 and MiC=(9,10). The Minute Code (MiC) can also be expressed as `MiC=I10', `MiC=9K', `MiC=IK' or `MiC=YAM-SHT'. | |
Minute Set Formula: MiS | Assume `y' is the solar year after `Joint of February', roughly on 4th of February in Gregorian calendar, and `m' is the solar month after `Joint of Month'. If the date is before `Joint of Month', the value of `m' is equal to previous month. If the `Year Code' (YC) and `Month Code' (MC) of two dates are same, the `Day Code' (DC) is (UD,ZD), `d' is the number of days counting from 1st of January of the year (y). `d1' is the value of `d' calculated from the value of Stem of Day (UD) and `d2' is the value of `d' calculated from the value of Root of Day (ZD). If d1=d2 and the months (m) are same, the two dates belong to same `Time Set'. The Day Set Formulae are: d1=UD+5-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 10) & d2=ZD+10-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 12). `d=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If d>10 then `d' becomes `d-10' and if d<1 then `d' becomes `d+10'. Thus, the value range of `d=(Mod 10)' is from 1 to 10. `d=(Mod 12)' is another modulated function such that if d>12 then `d' becomes `d-12' and if d<1 then `d' becomes `d+12'. Thus, the value range of `d=(Mod 12)' is from 1 to 12. The `Minute Set' Formula is used to find the time in hours from `Minute Code' (MiC). The `Minute Code' is expressed in the form of `Minute Co-ordinates' (U,Z). If the `Hour Code' is (UH,ZH), the `Minute Code' is (U,Z) and `h' is the real time reckoning in a 24-hour system of a date and the unit is hour, the Minute Set Formula is: h=2ZH-1+Z/6 (Mod 24) | In `Prediction Technology and Forensic Mathematics' (PT&FM), `Time Set' is a set of time which has same `Time Codes'. If the precision of time in the `Time Set' is 10 minutes, it is a `Minute Set'. The time in `Minute Set' is sexagesimal. The `Time Codes' of months, days and times in the `Set' are same but years are different. So, they are classified as a set. For example, the `Time Codes' (TC) of 3:00a.m. on 30th June, 1951 and 3:09a.m. on 15th June, 2011 are regarded as identical because they are in same 10-minute interval. TC=H3A6H1G2C0. The Numer (N) is N=2831382713. These two data of time belong to same `Time Set' because they are in same 10-minute interval. In the `Minute Code' (U,Z), `U' is the `Stem' of the `Minute Code' and `Z' is the `Root' of the `Minute Code' where `U' and `Z' are integers. The value of `U' shows the alphabetical order of the letter that it represents. For values of `U' which stands for time interval of 10 minutes, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. The value of `Z' is the Root of Minute Code. It stands for time interval of 10 minutes. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. The value of `Z' also shows the location and direction of 10 minutes. It is equal to the Zone (Z) in the space of the universe. `h=(Mod 24)' is a modulated function such that if h=24 or h>24 then `h' becomes `h-24' and if h<0 then `h' becomes `h+24'. Thus, the value range of `h=(Mod 24)' is from 0 to a number smaller than 24. | If the Time Code (TC) of a time strap in a specified year y=1958 is `E10F7D11H11A6', find the time in Gregorian calendar. The Time Code (TC) is `E10F7D11H11A6' means the Numer (N) is `3556244831'. The Year Code is YC=E10 and it can represent y=1958. The Month Code is MC=F7 and `7' is the Root of Month Code, `m'. So, m=7. It means the 7th month in Gregorian calendar. That is July. The Day Code (DC) is `D11'. The Stem (UD) of Day Code is UD=4 because `D' is the fourth letter in alphabetical order. The Root (ZD) of Day Code is ZD=11. Firstly, find out the date which lies in the month (m) as well as `d1' and `d2' both satisfies the `Day Set Formulae'. The date is 9th July, 1958. Then, appy the `Minute Set' Formula to find the time of the `Time Code'. The `Hour Code' (HC) is `H11'. The Stem (UH) of Hour Code is UH=8 because `H' is the eighth letter in alphabetical order. The Root (ZH) of Hour Code is ZH=11. The `Minute Code' (MiC) is `A6'. The Stem (U) of Minute Code is U=1 because `A' is the first letter in alphabetical order. The Root (Z) of Minute Code is Z=6. Apply the `Minute Set' Formula, h=2ZH-1+Z/6 (Mod 24). h=2x11-1+6/6 (Mod 24). h=22-1+1 (Mod 24). h=22 (Mod 24). h=22. The time is 10:00p.m. on 9th July, 1958. | |
Second Fortune Origin Formula: UN6 | Since a pair of Minute Fortune Co-ordinates represent ten minutes and 10 minutes is equal to 600 seconds, each pair of Second Fortune Co-ordinates represent 50 seconds. In general, the `Origin of Second Fortune Co-ordinates' is expressed as (UN6,ZN6). `UN6' is the Stem of Second Code (Second Stem) and `ZN6' is the Root of Second Code (Second Root). The time interval of Stem and Root of Second Code is 50 seconds. No matter male or female, the origin of `Second Fortune' of a person is the time of `Second Fortune Co-ordinates' at birth. As there are twelve values in `ZN6' and there are 600 seconds (10 minutes) in a Minute Code, a value of `ZN6' stands for 50 seconds. The value of `ZN6' shifts to the next after passing the time at 0 second, 50 seconds or a multiple of 50 seconds. The value of `ZN6' can be calculated directly from time `t' expressed in 24-hour system. But, for finding out the value of `UN6', the `UN5' value of `Minute Fortune Co-ordinates' (UN5,ZN5) of ten minutes must be calculated first. Assume the `Minute Fortune Co-ordinates' are (UM,ZM) and the origin of `Second Fortune Co-ordinates' are (U,Z). `t' is the time counting in seconds of a person at birth reckoning in 24-hour system. The `Second Fortune Origin' Formula is `U=Z-1+2xUM (Mod 10) & Z=I[{{t (Mod 7200)} (Mod 600)}/50]'. | The `Origin of Second Fortune Co-ordinates' (UN6,ZN6) of a person at birth is important in `Prediction Technology and Forensic Mathematics' (PT&FM). It is called the `Second Code' of a person. No matter male or female, the `Second Fortune Co-ordinates' (G6,C6) always spin clockwisely. It starts to move from the origin at (UN6,ZN6) to the next Second Fortune Co-ordinates' (G6,C6) after 50 seconds. For `UN6' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `ZN6' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of an interval of 50 seconds is called the `Second Fortune Code' or `Second Code'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 7200)' is a modulated function such that if Z>7199 then `Z' becomes `Z-7200' and if Z<0 then `Z' becomes `Z+7200'. Thus, the value range of `Z=(Mod 7200)' is from 0 to 7199. `Z=(Mod 600)' is a modulated function such that if Z>599 then `Z' becomes `Z-600' and if Z<0 then `Z' becomes `Z+600'. Thus, the value range of `Z=(Mod 600)' is from 0 to 599. | Assume a person was born at 3:07:39 a.m. on 15th June of 2011. Find the `Origin of Second Fortune Co-ordinates' (UN6,ZN6). Firstly, find out the value of `UN5' by applying the `Minute Fortune Origin' Formula. `UN5=3'. Thus, `UM=3'. Next, calculate the value of `t'. t=3x3600+7x60+39. t=11259. Then, apply the `Second Fortune Origin' Formula, `U=Z-1+2xUM (Mod 10) & Z=I[{{t (Mod 7200)} (Mod 600)}/50]'. Find the value of `Z' first. Z=I[{{11259 (Mod 7200)} (Mod 600)}/50]. Z=I[{11259-7200 (Mod 600)}/50]. Z=I[{4059 (Mod 600)}/50]. Z=I[{4059-600x6}/50]. Z=I[459/50]. Z=I[9.18]. Z=9. U=9-1+2x3 (Mod 10). U=14 (Mod 10). U=14-10. U=4. Hence, the `Origin of Second Fortune Co-ordinates' (UN6,ZN6) of a person born at 3:07:39 a.m. on 15th June of 2011 is (4,9). The `Second Code' is `34', `D9', `4J', `DJ' or `DIM-YAU'. If a person was born at 11:44:42 p.m. on 20th December of 1995, find the `Origin of Second Fortune Co-ordinates' (UN6,ZN6). Firstly, find out the value of `UN5' by applying the `Minute Fortune Origin' Formula. `UN5=3'. Thus, `UM=3'. Next, calculate the value of `t'. t=23x3600+44x60+42. t=85482. Then, apply the `Second Fortune Origin' Formula, `U=Z-1+2xUM (Mod 10) & Z=I[{{t (Mod 7200)} (Mod 600)}/50]'. Find the value of `Z' first. Z=I[{{85482 (Mod 7200)} (Mod 600)}/50]. Z=I[{85482-7200x11 (Mod 600)}/50]. Z=I[{6282 (Mod 600)}/50]. Z=I[{6282-600x10}/50]. Z=I[282/50)]. Z=I[5.64]. Z=5. U=5-1+2x3 (Mod 10). U=10 (Mod 10). U=10. Hence, the `Origin of Second Fortune Co-ordinates' (UN6,ZN6) of a person born at 11:44:42 p.m. on 20th December of 1995 is (10,5). The `Second Code' is `30', `J5', `10F', `JF' or `QUI-CHJ'. | |
Second Fortune Formula: GC6 | Since a pair of Minute Fortune Co-ordinates represent ten minutes and 10 minutes is equal to 600 seconds, each pair of Second Fortune Co-ordinates represent 50 seconds. In general, the `Second Fortune Co-ordinates' are expressed as (G6,C6). `G6' is the Stem of Second Code (Second Stem) and `C6' is the Root of Second Code (Second Root). The time interval of Stem and Root of Second Code is 50 seconds. As there are twelve values in `C6' and there are 600 seconds (10 minutes) in a Minute Code, a value of `C6' stands for 50 seconds. The value of `C6' shifts to the next after passing the time at 0 second, 50 seconds or a multiple of 50 seconds. The value of `C6' can be calculated directly from time `t' expressed in 24-hour system. But, for finding out the value of `G6', the `G5' value of `Minute Fortune Co-ordinates' (G5,C5) of ten minutes must be calculated first. Assume the `Minute Fortune Co-ordinates' are (GM,CM) and the `Second Fortune Co-ordinates' are (U,Z). `t' is the time counting in seconds reckoning in 24-hour system. The `Second Fortune' Formula is `U=Z-1+2xGM (Mod 10) & Z=I[{{t (Mod 7200)} (Mod 600)}/50]'. | No matter male or female, the `Second Fortune Co-ordinates' (G6,C6) always spin clockwisely. The `Second Fortune Co-ordinates' start to move from the `Origin of Second Fortune Co-ordinates' at (UN6,ZN6) to the next Second Fortune Co-ordinates' (G6,C6) after 50 seconds. They oscillate in a loop of 60 and they are expressed as (G6,C6), where `G6' and `C6' are integers. For `G6' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `C6' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of an interval of 50 seconds is called the `Second Fortune Code' or `Second Code'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 7200)' is a modulated function such that if Z>7199 then `Z' becomes `Z-7200' and if Z<0 then `Z' becomes `Z+7200'. Thus, the value range of `Z=(Mod 7200)' is from 0 to 7199. `Z=(Mod 600)' is a modulated function such that if Z>599 then `Z' becomes `Z-600' and if Z<0 then `Z' becomes `Z+600'. Thus, the value range of `Z=(Mod 600)' is from 0 to 599. | Assume to find the `Second Fortune Co-ordinates' (G6,C6) of the time at 3:07:39 a.m. on 15th June of 2011. Firstly, find out the value of `G5' by applying the `Minute Fortune' Formula. `G5=3'. Thus, `GM=3'. Next, calculate the value of `t'. t=3x3600+7x60+39. t=11259. Then, apply the `Second Fortune' Formula, `U=Z-1+2xGM (Mod 10) & Z=I[{{t (Mod 7200)} (Mod 600)}/50]'. Find the value of `Z' first. Z=I[{{11259 (Mod 7200)} (Mod 600)}/50]. Z=I[{11259-7200 (Mod 600)}/50]. Z=I[{4059 (Mod 600)}/50]. Z=I[{4059-600x6}/50]. Z=I[459/50]. Z=I[9.18]. Z=9. U=9-1+2x3 (Mod 10). U=14 (Mod 10). U=14-10. U=4. Hence, the `Second Fortune Co-ordinates' (G6,C6) of time at 3:07:39 a.m. on 15th June of 2011 is (4,9). The `Second Code' is `34', `D9', `4J', `DJ' or `DIM-YAU'. If the time is 11:44:42 p.m. on 20th December of 1995, find the `Second Fortune Co-ordinates' (G6,C6). Firstly, find out the value of `G5' by applying the `Minute Fortune' Formula. `G5=3'. Thus, `GM=3'. Next, calculate the value of `t'. t=23x3600+44x60+42. t=85482. Then, apply the `Second Fortune' Formula, `U=Z-1+2xGM (Mod 10) & Z=I[{{t (Mod 7200)} (Mod 600)}/50]'. Find the value of `Z' first. Z=I[{{85482 (Mod 7200)} (Mod 600)}/50]. Z=I[{85482-7200x11 (Mod 600)}/50]. Z=I[{6282 (Mod 600)}/50]. Z=I[{6282-600x10}/50]. Z=I[282/50)]. Z=I[5.64]. Z=5. U=5-1+2x3 (Mod 10), U=10 (Mod 10), U=10. Hence, the `Second Fortune Co-ordinates' (G6,C6) of time at 11:44:42 p.m. on 20th December of 1995 is (10,5). The `Second Code' is `30', `J5', `10F', `JF' or `QUI-CHJ'. | |
Second Code Formula: SeC | Assume the `Second Fortune Co-ordinates' are (U,Z) and the `Sequence Code of Second Fortune Co-ordinates' is `SeC'. The values of `U' and `Z' can determine the `Sequence Code of Second Fortune Co-ordinates' by the formula. On the contrary, the values of `U' and `Z' can be read from the table of `Sequence Code of Second Fortune Co-ordinates'. The `Sequence Code of Second Fortune Co-ordinates' is also named as `50-second's Numer' or `Second Numer' (N). Thus, N=SeC. The `Second Code' Formula is also called `Second Numer' Formula. The `Second Code' Formula is SeC=5x{11-[(Z-U) (Mod 12)]}+U. The Stem (U) and Root (Z) of `Fortune Co-ordinates' can be found from the `Numer' (N) by the `Stem & Root' Formulae. The `Stem & Root' Formulae are U=N (Mod 10) & Z=N-1 (Mod 12). | No matter male or female, the second fortune of a person always starts from the `Second Fortune Co-ordinates' at birth (UN6,ZN6). The second fortune of a person follows the order of `Fortune Co-ordinates' (U,Z) and it always moves to the next pair of co-ordinates after passing the time at 0 second, 50 seconds or a multiple of 50 seconds. Everybody's `Second Fortune' spins clockwisely and shifts to next 50 seconds according to the `Sequence Code of Fortune Co-ordinates' on a 50-seconds base. The `Second Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. For `U' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Second Codes'. Usually, `Second Numer' (N) is expressed by one or two digits to note the `Sequence Code of Second Fortune Co-ordinates'. For example, `N=1' or `N=01' means the first entry in the table of `Sequence Code of Second Fortune Co-ordinates' and `N=47' means it is the 47th entry. For easier time strap comparison by computer, the `Second Numer' (N) must be expressed by two digits. Conventionally, the Numerology (N) of time is expressed beginning with year. For example, `N=283138271334' stands for `H3(year)A6(month)H1(day)G2(hour)C0(10-minute)D9(50-second)'. The time is 3:07:30a.m. on 15th June, 2011. `N=122522255330' stands for `B11E0B9E0C4J5'. The time is 11:44:10p.m. on 20th Dec., 1995. A `Second Code' can be expressed in six different ways. The commonest form is to express the `Second Code' as `Second Fortune Co-ordinates', (U,Z). `U' is a value on the X-axis of a `X-Y' plane and `Z' is a value on the Y-axis of a `X-Y' plane. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 12)' is a modulated function such that the smallest value of it is 0 and the largest value of it is 11. If Z>11 then `Z' becomes `Z-12' and if `Z' is less than 0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. | If the `Second Fortune Co-ordinates' are (4,1), find the `Sequence Code of Second Fortune Co-ordinates'. Apply the `Second Code' Formula, SeC=5x{11-[(Z-U) (Mod 12)]}+U. SeC=5x{11-[(1-4) (Mod 12)]}+4. SeC=5x{11-[-3 (Mod 12)]}+4. SeC=5x{11-[12-3]}+4. SeC=5x{11-9}+4. SeC=5x2+4. SeC=14. Thus, the `Sequence Code of Second Fortune Co-ordinates' of (4,1) is `14'. The `Sequence of Second Numer' (N) is `14' or N=14. Besides, the `Second Code' of `SeC=14' can also be expressed as `SeC=(4,1)', `SeC=D1', `SeC=4B', `SeC=DB' and `SeC=DIM-CHO'. If the `Numer' is 19, N=19, find the Stem (U) and Root (Z) of the `Second Fortune Co-ordinates'. Apply the `Stem & Root Formulae', U=19 (Mod 10) & Z=19-1 (Mod 12). U=19-10 & Z=18 (Mod 12). U=9 & Z=18-12. U=9 & Z=6. Thus, the Stem (U) of `Second Fortune Co-ordinates' is 9 and the Root (Z) of `Second Fortune Co-ordinates' is 6. The `Second Fortune Co-ordinates' are (9,6). Since the Second Code (SeC) is same as `Sequence of Second Numer' (N), SeC=19 and SeC=(9,6). The Second Code (SeC) can also be expressed as `SeC=I6', `SeC=9G', `SeC=IG' or `SeC=YAM-NGG'. | |
Second Set Formula: SeS | Assume `y' is the solar year after `Joint of February', roughly on 4th of February in Gregorian calendar, and `m' is the solar month after `Joint of Month'. If the date is before `Joint of Month', the value of `m' is equal to previous month. If the `Year Code' (YC) and `Month Code' (MC) of two dates are same, the `Day Code' (DC) is (UD,ZD), `d' is the number of days counting from 1st of January of the year (y). `d1' is the value of `d' calculated from the value of Stem of Day (UD) and `d2' is the value of `d' calculated from the value of Root of Day (ZD). If d1=d2 and the months (m) are same, the two dates belong to same `Time Set'. The Day Set Formulae are: d1=UD+5-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 10) & d2=ZD+10-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 12). `d=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If d>10 then `d' becomes `d-10' and if d<1 then `d' becomes `d+10'. Thus, the value range of `d=(Mod 10)' is from 1 to 10. `d=(Mod 12)' is another modulated function such that if d>12 then `d' becomes `d-12' and if d<1 then `d' becomes `d+12'. Thus, the value range of `d=(Mod 12)' is from 1 to 12. The `Second Set' Formula is used to find the time in hours from `Second Code' (SeC). The `Second Code' is expressed in the form of `Second Co-ordinates' (U,Z). If the `Hour Code' is (UH,ZH), the `Minute Code' is (UM,ZM), the `Second Code' is (U,Z) and `h' is the real time reckoning in a 24-hour system of a date and the unit is hour, the Second Set Formula is: h=2ZH-1+ZM/6+5ZS/360 (Mod 24) | In `Prediction Technology and Forensic Mathematics' (PT&FM), `Time Set' is a set of time which has same `Time Codes'. If the precision of time in the `Time Set' is 50 seconds, it is a `Second Set'. The time in `Second Set' is sexagesimal. The `Time Codes' of months, days and times in the `Set' are same but years are different. So, they are classified as a set. For example, the `Time Codes' (TC) of 3:07:30a.m. on 30th June, 1951 and 3:08:19a.m. on 15th June, 2011 are identical. TC=H3A6H1G2C0D9. The Numer (N) is N=283138271334. These two data of time belong to same `Time Set' because they are in same 50-second interval. In the `Second Code' (U,Z), `U' is the `Stem' of the `Second Code' and `Z' is the `Root' of the `Second Code' where `U' and `Z' are integers. The value of `U' shows the alphabetical order of the letter that it represents. For values of `U' which stands for time interval of 50 seconds, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. The value of `Z' is the Root of Second Code. It stands for time interval of 50 seconds. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. The value of `Z' also shows the location and direction of 50 seconds. It is equal to the Zone (Z) in the space of the universe. `h=(Mod 24)' is a modulated function such that if h=24 or h>24 then `h' becomes `h-24' and if h<0 then `h' becomes `h+24'. Thus, the value range of `h=(Mod 24)' is from 0 to a number smaller than 24. | If the Time Code (TC) of a time strap in a specified year y=1958 is `E10F7D11H11A6G10', find the time in Gregorian calendar. The Time Code (TC) is `E10F7D11H11A6G10' means the Numer (N) is `355624483147'. The Year Code is YC=E10 and it can represent y=1958. The Month Code is MC=F7 and `7' is the Root of Month Code, `m'. So, m=7. It means the 7th month in Gregorian calendar. That is July. The Day Code (DC) is `D11'. The Stem (UD) of Day Code is UD=4 because `D' is the fourth letter in alphabetical order. The Root (ZD) of Day Code is ZD=11. Firstly, find out the date which lies in the month (m) as well as `d1' and `d2' both satisfies the `Day Set Formulae'. The date is 9th July, 1958. Then, appy the `Second Set' Formula to find the time of the `Time Code'. The `Hour Code' (HC) is `H11'. The Stem (UH) of Hour Code is UH=8 because `H' is the eighth letter in alphabetical order. The Root (ZH) of Hour Code is ZH=11. The `Minute Code' (MiC) is `A6'. The Stem (UM) of Minute Code is UM=1 because `A' is the first letter in alphabetical order. The Root (ZM) of Minute Code is ZM=6. The `Second Code' (SeC) is `G10'. The Stem (U) of Second Code is U=7 because `G' is the seventh letter in alphabetical order. The Root (Z) of Second Code is Z=10. Apply the `Second Set' Formula, h=2ZH-1+ZM/6+5Z/360 (Mod 24). h=2x11-1+6/6+5x10/360 (Mod 24). h=22-1+1+0.1388888 (Mod 24). h=22.1388888 (Mod 24). h=22.1388888. The time is 10:08:20p.m. on 9th July, 1958. | |
Tiny Fortune Origin Formula: UN7 | Since a pair of Second Fortune Co-ordinates represent fifty seconds, each pair of Tiny Fortune Co-ordinates represent 4 and one-sixth seconds (approximately 4.17 seconds). In general, the `Origin of Tiny Fortune Co-ordinates' is expressed as (UN7,ZN7). `UN7' is the Stem of Tiny Code and `ZN7' is the Root of Tiny Code. They are called `Tiny Stem' and `Tiny Root' of Time Code. The time interval of Stem and Root of Tiny Code is four and one-sixth seconds. No matter male or female, the origin of `Tiny Fortune' of a person is the time of `Tiny Fortune Co-ordinates' at birth. As there are twelve values in `ZN7' and there are fifty seconds in a Second Code, a value of `ZN7' stands for four and one-sixth seconds (approximately 4.17 seconds). The value of `ZN7' shifts to the next after passing the time at 0 second, four and one-sixth seconds or a multiple of four and one-sixth seconds. The value of `ZN7' can be calculated directly from time `t' expressed in 24-hour system. But, for finding out the value of `UN7', the `UN6' value of `Second Fortune Co-ordinates' (UN6,ZN6) of 50 seconds must be calculated first. Assume the `Second Fortune Co-ordinates' are (US,ZS) and the origin of `Tiny Fortune Co-ordinates' are (U,Z). `t' is the time counting in seconds of a person at birth reckoning in 24-hour system. The `Tiny Fortune Origin' Formula is `U=Z-1+2xUS (Mod 10) & Z=I[6x{{{t (Mod 7200)} (Mod 600)} (Mod 50)}/25]'. | The `Origin of Tiny Fortune Co-ordinates' (UN7,ZN7) of a person at birth is important in `Prediction Technology and Forensic Mathematics' (PT&FM). It is called the `Tiny Code' of a person. No matter male or female, the `Tiny Fortune Co-ordinates' (G7,C7) always spin clockwisely. It starts to move from the origin at (UN7,ZN7) to the next Tiny Fortune Co-ordinates' (G7,C7) after four and one-sixth seconds. For `UN7' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `ZN7' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of an interval of four and one-sixth seconds is called the `Tiny Fortune Code' or `Tiny Code'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 7200)' is a modulated function such that if Z>7199 then `Z' becomes `Z-7200' and if Z<0 then `Z' becomes `Z+7200'. Thus, the value range of `Z=(Mod 7200)' is from 0 to 7199. `Z=(Mod 600)' is a modulated function such that if Z>599 then `Z' becomes `Z-600' and if Z<0 then `Z' becomes `Z+600'. Thus, the value range of `Z=(Mod 600)' is from 0 to 599. `Z=(Mod 50)' is a modulated function such that if Z>49 then `Z' becomes `Z-50' and if Z<0 then `Z' becomes `Z+50'. Thus, the value range of `Z=(Mod 50)' is from 0 to 49. | Assume a person was born at 3:07:39 a.m. on 15th June of 2011. Find the `Origin of Tiny Fortune Co-ordinates' (UN7,ZN7). Firstly, find out the value of `UN6' by applying the `Second Fortune Origin' Formula and `UN6=4'. Thus, `US=4'. Next, calculate the value of `t'. t=3x3600+7x60+39. t=11259. Then, apply the `Tiny Fortune Origin' Formula, `U=Z-1+2xUS (Mod 10) & Z=I[6x{{{t (Mod 7200)} (Mod 600)} (Mod 50)}/25]'. Find the value of `Z' first. Z=I[6x{{{11259 (Mod 7200)} (Mod 600)} (Mod 50)}/25]. Z=I[6x{{11259-7200 (Mod 600)} (Mod 50)}/25]. Z=I[6x{{4059 (Mod 600)} (Mod 50)}/25]. Z=I[6x{4059-600x6 (Mod 50)}/25]. Z=I[6x{459 (Mod 50)}/25]. Z=I[6x{459-50x9}/25]. Z=I[6x9/25]. Z=I[2.16]. Z=2. U=2-1+2x4 (Mod 10). U=9 (Mod 10). U=9. Hence, the `Origin of Tiny Fortune Co-ordinates' (UN7,ZN7) of a person born at 3:07:39 a.m. on 15th June of 2011 is (9,2). The `Tiny Code' is `39', `I2', `9C', `IC' or `YAM-YAN'. If a person was born at 11:44:42 p.m. on 20th December of 1995, find the `Origin of Tiny Fortune Co-ordinates' (UN7,ZN7). Firstly, find out the value of `UN6' by applying the `Second Fortune Origin' Formula and `UN6=10'. Thus, `US=10'. Next, calculate the value of `t'. t=23x3600+44x60+42. t=85482. Then, apply the `Tiny Fortune Origin' Formula, `U=Z-1+2xUS (Mod 10) & Z=I[6x{{{t (Mod 7200)} (Mod 600)} (Mod 50)}/25]'. Find the value of `Z' first. Z=I[6x{{{85482 (Mod 7200)} (Mod 600)} (Mod 50)}/25]. Z=I[6x{{85482-7200x11 (Mod 600)} (Mod 50)}/25]. Z=I[6x{{6282 (Mod 600)} (Mod 50)}/25]. Z=I[6x{6282-600x10 (Mod 50)}/25]. Z=I[6x{282 (Mod 50)}/25]. Z=I[6x{282-50x5}/25]. Z=I[6x32/25]. Z=I[7.68]. Z=7. U=7-1+2x10 (Mod 10). U=26 (Mod 10). U=26-10x2. U=6. Hence, the `Origin of Tiny Fortune Co-ordinates' (UN7,ZN7) of a person born at 11:44:42 p.m. on 20th December of 1995 is (6,7). The `Tiny Code' is `56', `F7', `6H', `FH' or `GAI-MEI'. | |
Tiny Fortune Formula: GC7 | Since a pair of Second Fortune Co-ordinates represent fifty seconds, each pair of Tiny Fortune Co-ordinates represent 4 and one-sixth seconds (approximately 4.17 seconds). In general, the `Tiny Fortune Co-ordinates' are expressed as (G7,C7). `G7' is the Stem of Tiny Code and `C7' is the Root of Tiny Code. They are called `Tiny Stem' and `Tiny Root' of Fortune Code. The time interval of Stem and Root of Tiny Code is four and one-sixth seconds. As there are twelve values in `C7' and there are 50 seconds in a Second Code, a value of `C7' stands for four and one-sixth seconds (4.17 seconds). The value of `C7' shifts to the next after passing the time at 0 second, four and one-sixth seconds or a multiple of four and one-sixth seconds. The value of `C7' can be calculated directly from time `t' expressed in 24-hour system. But, for finding out the value of `G7', the `G6' value of `Second Fortune Co-ordinates' (G6,C6) of 50 seconds must be calculated first. Assume the `Second Fortune Co-ordinates' are (GS,CS) and the `Tiny Fortune Co-ordinates' are (U,Z). `t' is the time counting in seconds reckoning in 24-hour system. The `Tiny Fortune' Formula is `U=Z-1+2xGS (Mod 10) & Z=I[6x{{{t (Mod 7200)} (Mod 600)} (Mod 50)}/25]'. | No matter male or female, the `Tiny Fortune Co-ordinates' (G7,C7) always spin clockwisely. The `Tiny Fortune Co-ordinates' start to move from the `Origin of Tiny Fortune Co-ordinates' at (UN7,ZN7) to the next Tiny Fortune Co-ordinates' (G7,C7) after four and one-sixth seconds. They oscillate in a loop of 60 and they are expressed as (G7,C7), where `G7' and `C7' are integers. For `G7' values in modulus of ten, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `C7' values in modulus of twelve, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Fortune Codes'. The `Fortune Code' of an interval of four and one-sixth seconds is called the `Tiny Fortune Code' or `Tiny Code'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 7200)' is a modulated function such that if Z>7199 then `Z' becomes `Z-7200' and if Z<0 then `Z' becomes `Z+7200'. Thus, the value range of `Z=(Mod 7200)' is from 0 to 7199. `Z=(Mod 600)' is a modulated function such that if Z>599 then `Z' becomes `Z-600' and if Z<0 then `Z' becomes `Z+600'. Thus, the value range of `Z=(Mod 600)' is from 0 to 599. `Z=(Mod 50)' is a modulated function such that if Z>49 then `Z' becomes `Z-50' and if Z<0 then `Z' becomes `Z+50'. Thus, the value range of `Z=(Mod 50)' is from 0 to 49. | Assume to find the `Tiny Fortune Co-ordinates' (G7,C7) of the time at 3:07:39 a.m. on 15th June of 2011. Firstly, find out the value of `G6' by applying the `Second Fortune' Formula and `G6=4'. Thus, `GS=4'. Next, calculate the value of `t'. t=3x3600+7x60+39. t=11259. Then, apply the `Tiny Fortune' Formula, `U=Z-1+2xGS (Mod 10) & Z=I[6x{{{t (Mod 7200)} (Mod 600)} (Mod 50)}/25]'. Find the value of `Z' first. Z=I[6x{{{11259 (Mod 7200)} (Mod 600)} (Mod 50)}/25]. Z=I[6x{{11259-7200 (Mod 600)} (Mod 50)}/25]. Z=I[6x{{4059 (Mod 600)} (Mod 50)}/25]. Z=I[6x{4059-600x6 (Mod 50)}/25]. Z=I[6x{459 (Mod 50)}/25]. Z=I[6x{459-50x9}/25]. Z=I[6x9/25]. Z=I[2.16]. Z=2. U=2-1+2x4 (Mod 10). U=9 (Mod 10). U=9. Hence, the `Tiny Fortune Co-ordinates' (G7,C7) of time at 3:07:39 a.m. on 15th June of 2011 is (9,2). The `Tiny Code' is `39', `I2', `9C', `IC' or `YAM-YAN'. If the time is 11:44:42 p.m. on 20th December of 1995, find the `Tiny Fortune Co-ordinates' (G7,C7). Firstly, find out the value of `G6' by applying the `Second Fortune' Formula and `G6=10'. Thus, `GS=10'. Next, calculate the value of `t'. 23x3600+44x60+42. t=85482. Then, apply the `Tiny Fortune' Formula, `U=Z-1+2xGS (Mod 10) & Z=I[6x{{{t (Mod 7200)} (Mod 600)} (Mod 50)}/25]'. Find the value of `Z' first. Z=I[6x{{{85482 (Mod 7200)} (Mod 600)} (Mod 50)}/25]. Z=I[6x{{85482-7200x11 (Mod 600)} (Mod 50)}/25]. Z=I[6x{{6282 (Mod 600)} (Mod 50)}/25]. Z=I[6x{6282-600x10 (Mod 50)}/25]. Z=I[6x{282 (Mod 50)}/25]. Z=I[6x{282-50x5}/25]. Z=I[6x32/25]. Z=I[7.68]. Z=7. U=7-1+2x10 (Mod 10). U=26 (Mod 10). U=26-10x2. U=6. Hence, the `Tiny Fortune Co-ordinates' (G7,C7) of time at 11:44:42 p.m. on 20th December of 1995 is (6,7). The `Tiny Code' is `56', `F7', `6H', `FH' or `GAI-MEI'. | |
Tiny Code Formula: TiC | Assume the `Tiny Fortune Co-ordinates' are (U,Z) and the `Sequence Code of Tiny Fortune Co-ordinates' is `TiC'. The values of `U' and `Z' can determine the `Sequence Code of Tiny Fortune Co-ordinates' by the formula. On the contrary, the values of `U' and `Z' can be read from the table of `Sequence Code of Tiny Fortune Co-ordinates'. The `Sequence Code of Tiny Fortune Co-ordinates' is also named as `4.17-second's Numer' or `Tiny Numer' (N). Thus, N=TiC. The `Tiny Code' Formula is also called `Tiny Numer' Formula. The `Tiny Code' Formula is TiC=5x{11-[(Z-U) (Mod 12)]}+U. The Stem (U) and Root (Z) of `Tiny Fortune Co-ordinates' can be found from `Tiny Numer' (N) by the `Stem & Root' Formulae. The `Stem & Root' Formulae are U=N (Mod 10) & Z=N-1 (Mod 12). | No matter male or female, the tiny fortune of a person always starts from the `Tiny Fortune Co-ordinates' at birth (UN7,ZN7). The tiny fortune of a person follows the order of `Fortune Co-ordinates' (U,Z) and it always moves to the next pair of co-ordinates after passing the time at 0 second, four and one-sixth seconds or a multiple of four and one-sixth seconds (approximately 4.17 seconds). Everybody's `Tiny Fortune' spins clockwisely and shifts to next four and one-sixth seconds according to the `Sequence Code of Fortune Co-ordinates' on a 4.17-second base. The `Tiny Fortune' recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. For `U' values, 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. They are called `Tiny Codes'. Usually, `Tiny Numer' (N) is expressed by one or two digits to note the `Sequence Code of Tiny Fortune Co-ordinates'. For example, `N=4' or `N=04' means the 4th entry in the table of `Sequence Code of Tiny Fortune Co-ordinates' and `N=59' means it is the 59th entry. For easier time strap comparison by computer, the `Tiny Numer' (N) must be expressed by two digits. Conventionally, the Numerology (N) of time is expressed beginning with year. For example, `N=28313827133441' stands for `H3(year)A6(month)H1(day)G2(hour)C0(10-minute)D9(50-second)A4(4.17-second)'. The time is 3:07:39a.m. on 15th June, 2011. `N=12252225533056' stands for `B11E0B9E0C4J5F7'. The time is 11:44:42p.m. on 20th Dec., 1995. A `Tiny Code' can be expressed in six different ways. The commonest form is to express the `Tiny Code' as `Tiny Fortune Co-ordinates', (U,Z). `U' is a value on the X-axis of a `X-Y' plane and `Z' is a value on the Y-axis of a `X-Y' plane. `U=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If U>10 then `U' becomes `U-10' and if U<1 then `U' becomes `U+10'. Thus, the value range of `U=(Mod 10)' is from 1 to 10. `Z=(Mod 12)' is a modulated function such that the smallest value of it is 0 and the largest value of it is 11. If Z>11 then `Z' becomes `Z-12' and if `Z' is less than 0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. | If the `Tiny Fortune Co-ordinates' are (4,1), apply the `Tiny Code' Formula. TiC=5x{11-[(Z-U) (Mod 12)]}+U. TiC=5x{11-[(1-4) (Mod 12)]}+4. TiC=5x{11-[-3 (Mod 12)]}+4. TiC=5x{11-[12-3]}+4. TiC=5x{11-9}+4. TiC=5x2+4. TiC=14. Thus, the `Sequence Code of Tiny Fortune Co-ordinates' of (4,1) is `14'. The `Tiny Numer' (N) is `14' or N=14. Besides, the `Tiny Code' of `TiC=14' can also be expressed as `TiC=(4,1)', `TiC=D1', `TiC=4B', `TiC=DB' and `TiC=DIM-CHO'. If the `Tiny Numer' is 1, N=1, find the Stem (U) and Root (Z) of the `Tiny Fortune Co-ordinates'. Apply the `Stem & Root Formulae'. U=1 (Mod 10) & Z=1-1 (Mod 12). U=1 & Z=0 (Mod 12). U=1 & Z=0. Thus, the Stem (U) of `Tiny Fortune Co-ordinates' is 1 and the Root (Z) of `Tiny Fortune Co-ordinates' is 0. The `Tiny Fortune Co-ordinates' are (1,0). Since the Tiny Code (TiC) is same as `Tiny Numer' (N), TiC=01 and TiC=(1,0). The Tiny Code (TiC) can also be expressed as `TiC=A0', `TiC=1A', `TiC=AA' or `TiC=GAP-CHI'. | |
Tiny Set Formula: TiS | Assume `y' is the solar year after `Joint of February', roughly on 4th of February in Gregorian calendar, and `m' is the solar month after `Joint of Month'. If the date is before `Joint of Month', the value of `m' is equal to previous month. If the `Year Code' (YC) and `Month Code' (MC) of two dates are same, the `Day Code' (DC) is (UD,ZD), `d' is the number of days counting from 1st of January of the year (y). `d1' is the value of `d' calculated from the value of Stem of Day (UD) and `d2' is the value of `d' calculated from the value of Root of Day (ZD). If d1=d2 and the months (m) are same, the two dates belong to same `Time Set'. The Day Set Formulae are: d1=UD+5-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 10) & d2=ZD+10-365(y-1)-I[(y-1)/4]+I[(y-1)/100]-I[(y-1)/400]-I[(y-1)/3225] (Mod 12). `d=(Mod 10)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 10. If d>10 then `d' becomes `d-10' and if d<1 then `d' becomes `d+10'. Thus, the value range of `d=(Mod 10)' is from 1 to 10. `d=(Mod 12)' is another modulated function such that if d>12 then `d' becomes `d-12' and if d<1 then `d' becomes `d+12'. Thus, the value range of `d=(Mod 12)' is from 1 to 12. The `Tiny Set' Formula is used to find the time in hours from `Tiny Code' (TiC). The `Tiny Code' is expressed in the form of `Tiny Co-ordinates' (U,Z). If the `Hour Code' is (UH,ZH), the `Minute Code' is (UM,ZM), the `Second Code' is (US,ZS) and `h' is the real time reckoning in a 24-hour system of a date and the unit is hour, the Tiny Set Formula is: h=2ZH-1+ZM/6+5ZS/360+Z/864 (Mod 24). | In `Prediction Technology and Forensic Mathematics' (PT&FM), `Time Set' is a set of time which has same `Time Codes'. If the precision of time in the `Time Set' is four and one-sixth seconds (approximately 4.17 seconds), it is a `Tiny Set'. It means the time in this set is very precise. The time in `Tiny Set' is sexagesimal. The `Time Codes' of months, days and times in the `Set' are same but years are different. So, they are classified as a set. For example, the `Time Codes' (TC) of 3:07:39a.m. on 30th June, 1951 and 3:07:42a.m. on 15th June, 2011 are identical. TC=H3A6H1G2C0D9I2. The Numer (N) is N=28313827133439. These two data of time belong to same `Time Set' because they are in same 4.17-second interval. In the `Tiny Code' (U,Z), `U' is the `Stem' of the `Tiny Code' and `Z' is the `Root' of the `Tiny Code' where `U' and `Z' are integers. The value of `U' shows the alphabetical order of the letter that it represents. For values of `U' which stands for time interval of four and one-sixth seconds (approximately 4.17 seconds), 1 is `A', 2 is `B', 3 is `C', 4 is `D', 5 is `E', 6 is `F', 7 is `G', 8 is `H', 9 is `I', 10 is `J'. So, (1,0)=A0, (2,1)=B1, (3,2)=C2, and so on. The value of `Z' is the Root of Tiny Code. It stands for time interval of four and one-sixth seconds (approximately 4.17 seconds). For `Z' values, 0 is `A', 1 is `B', 2 is `C', 3 is `D', 4 is `E', 5 is `F', 6 is `G', 7 is `H', 8 is `I', 9 is `J', 10 is `K', 11 is `L'. So, (1,0)=1A, (2,1)=2B, (3,2)=3C, and so on. For all in terms of alphabets, (1,0)=AA, (2,1)=BB, (3,2)=CC, and so on. The value of `Z' also shows the location and direction of four and one-sixth seconds. It is equal to the Zone (Z) in the space of the universe. `h=(Mod 24)' is a modulated function such that if h=24 or h>24 then `h' becomes `h-24' and if h<0 then `h' becomes `h+24'. Thus, the value range of `h=(Mod 24)' is from 0 to a number smaller than 24. | If the Time Code (TC) of a time strap in a specified year y=1995 is `B11E0B9E0C4J5F7', find the time in Gregorian calendar. Time Code (TC) is `B11E0B9E0C4J5F7' means the Numer (N) is `12252225533056'. The Year Code is YC=B11 and it can represent y=1995. The Month Code is MC=E0. The Stem of Month Code is 5 because `E' is the fifth letter in alphabetical order. The Root of Month Code is 0. That is, m=0 (Mod 12). m=0+12. m=12. It stands for the 12th month in Gregorian calendar. The month is regarded as December. It stands for the days after `Joint of Month' in December but before `Joint of Month' in January. The Day Code (DC) is `B9'. The Stem (UD) of Day Code is UD=2 because `B' is the second letter in alphabetical order. The Root (ZD) of Day Code is ZD=9. Firstly, find out the date which lies in the month (m) as well as `d1' and `d2' both satisfies the `Day Set Formulae'. The date is 20th Dec, 1995. Then, appy the `Tiny Set' Formula to find the time of the `Time Code'. The `Hour Code' (HC) is `E0'. The Stem (UH) of Hour Code is UH=5 because `E' is the fifth letter in alphabetical order. The Root (ZH) of Hour Code is ZH=0. The `Minute Code' (MiC) is `C4'. The Stem (UM) of Minute Code is UM=3 because `C' is the third letter in alphabetical order. The Root (ZM) of Minute Code is ZM=4. The `Second Code' (SeC) is `J5'. The Stem (US) of Second Code is US=10 because `J' is the tenth letter in alphabetical order. The Root (ZS) of Second Code is ZS=5. The `Tiny Code' (TiC) is `F7'. The Stem (U) of Tiny Code is U=6 because `F' is the sixth letter in alphabetical order. The Root (Z) of Tiny Code is Z=7. Apply the `Tiny Set' Formula, h=2ZH-1+ZM/6+5ZS/360+Z/864 (Mod 24). h=2x0-1+4/6+5x5/360+7/864 (Mod 24). h= -1+0.666666666+0.069444444+0.008101851 (Mod 24). h= -0.255787039 (Mod 24). h=24-0.2557876. h=23.74421296. The time is 11:44:39.17p.m. to 11:44:43.33p.m. on 20th Dec., 1995. | |
Track Spirit Formula: Track | The numerical values of `Destiny Characteristic Track' (DCT), `Personal Characteristic' (PC), `Spirit' (E), `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds' are same even though they reveal their natures in different aspects. In fact, `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds' are regarded as `Spirit' (E) more often in astrology because `Spirit' (E) can also reveal the nature of `Destiny Characteristic Track' and `Personal Characteristic'. The conventional symbol to denote `Spirit' is `E'. The `Track Spirit' Formula is also called `Spirit' Formula in short or `Personal Characteristics' Formula because `Spirits' (E) are `Personal Characteristics' of human beings. The `Track Spirit Formulae' are formulae to find the values of `Spirits' (E). It is very complicate to find the value of `Spirit' (E) because it varies with year (y), month (m) and time (h) in a couple of hours. There are four steps which need to follow to calculate the `Spirit' (E) of a person. The `Spirit Formulae' are as follows. If T=1, the `Track¡¦ is `T1'. The `Track' (T) is named as `T1' because the value of `Track' is 1. The `Track 1 Spirit' Formula is E=5-M+I[M/4]+4xI[M/6]+3xI[M/8]. If T=2, the `Track' is `T2'. The `Track' (T) is named as `T2' because the value of `Track' is 2. The `Track 2 Spirit' Formula is E=(M+6)/2+I[M/4]-5xI[M/6]+I[M/8]. If T=3, the `Track' is `T3'. The `Track' (T) is named as `T3' because the value of `Track' is 3. The `Track 3 Spirit' Formula is E=4-M+5xI[M/4]+3xI[M/6]-6xI[M/8]. If T=4, the `Track' is `T4'. The `Track' (T) is named as `T4' because the value of `Track' is 4. The `Track 4 Spirit' Formula is E=2+2M-7xI[M/4]-2xI[M/6]+2xI[M/8]. If T=5, the `Track' is `T5'. The `Track' (T) is named as `T5' because the value of `Track' is 5. The `Track 5 Spirit' Formula is E=6-M/2.
Step 1, find the Soul (S) of the person. The Soul Formula is S=m-A[h/2] (Mod 12). `S' is the `Zone Number' (Z) which marks the position of `Soul'. `m' is the month of birth of a person in Gregorian calendar. If the time of birth is before `Joint of Month', it is regarded as previous month. `h' is the real time at birth of a person reckoning on a 24-hour base. The unit of `h' is hour. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `S=(Mod 12)' is a modulated function such that if S>11 then `S' becomes `S-12' and if S<0 then `S' becomes `S+12'. Thus, the value range of `S=(Mod 12)' is from 0 to 11. Example: Assume there is a person who was born at 2:57p.m. on 17th April, 1997. Since the person was born after `Joint of April' which is at 2:17a.m. on 5th April, 1997, m=4. h=(12+2)+57/60. h=14.95 hours. Apply `Soul formula', S=m-A[h/2] (Mod 12). S=4-A[14.95/2] (Mod 12). S=4-A[7.475] (Mod 12). S=4-7 (Mod 12). S= -3 (Mod 12). S=12-3. S=9. Step 2, find the `Nearest Even Zone Number of Soul' (M). The `Nearest Even Zone Number' Formula is M=2xI[S/2]&C[M=10:M=2]. `S' is `Soul' of a person. `I[n]' is an integer function such that it takes the integral part of the number `n' without rounding up it. `&C[ ]' is a conditional of an event such that the mathematical expression after the sign `:' must be operated if it occurs. (i.e. The conditional becomes true.) Example I: Assume the Soul (S) of a person to be in `Zone 5'. M=2xI[5/2]&C[M=10:M=2]. M=2xI[2.5]&C[M=10:M=2]. M=2x2&C[M=10:M=2]. M=4&C[M=10:M=2]. Since conditional `&C[M=10]' is false, the mathematical expression `[M=2]' after `:' is not operated. Therefore, M=4. The nearest even zone number of the Soul (S) of the person is 4. Example II: Assume the Soul (S) of a person to be in `Zone 11'. M=2xI[11/2]&C[M=10:M=2]. M=2xI[5.5]&C[M=10:M=2]. M=2x5&C[M=10:M=2]. M=10&C[M=10:M=2]. Since conditional `&C[M=10]' is true, the mathematical expression `[M=2]' after `:' must be operated. Therefore, M=2. The nearest even zone number of the Soul (S) of the man is 2. Step 3, find the `Track' (T) of `Spirit'. There are five groups of `Tracks' (T) of `Spirit'. They are namely `T1', `T2', `T3', `T4' and `T5'. The Track Formula for year `y' in B.C. is T=1-y (Mod 5). The Track Formula for year `y' in A.D. is T=y (Mod 5). Year `y' is a variable of `Track'. `Spirit' (E) is `Personal Characteristics' of a person in astrology. The `Spirit' (E) of a person always varies with the value of `Track'. Thus, `Spirit' (E) always varies with the value of year (y). `T=(Mod 5)' is a special modulated function such that if T>5 then `T' becomes `T-5' and if T<1 then `T' becomes `T+5'. Thus, the value range of `T=(Mod 5)' is from 1 to 5. Example I: Assume a person was born in at 6:35a.m. on 20th November, 4B.C. Find the `Track' (T) of `Spirit' of the person. Since the person was born after `Joint of Year' which was in February, y=4. Apply `Track' Formula for year in `y' B.C., T=1-y (Mod 5). T=1-4 (Mod 5). T= -3 (Mod 5). T=5-3. T=2. Therefore, the `Track' of `Spirit' of the person is 2. The `Track' of `Spirit' of the person belongs to the group of `T2'. Example II: Assume a person was born in at 12:12p.m. on 1st January, A.D.2020. Find the `Track' (T) of `Spirit' of the person. Since the person was born before `Joint of Year' which was in February, y=2019. Apply `Track' Formula for year in `y' A.D., T=y (Mod 5). T=2019 (Mod 5). T=2019-5x403 (Mod 5). T=2019-2015. T=4. Therefore, the `Track' of `Spirit' of the person is 4. The `Track' of `Spirit' of the person belongs to the group of `T4'. Step 4, select suitable `Track Spirit' Formula applicable to find the `Spirit' (E) of the person. Example: Assume a person was born in at 10:30a.m. on 2nd February, A.D.1984. Find the `Spirit' (E) of the person. Since the person was born before `Joint of Year' which was at 11:25p.m. on 4th in February, y=1983 and m=1. h=10+30/60 hours. h=10.5 hours. Apply `Soul formula', S=m-A[h/2] (Mod 12). S=1-A[10.5/2] (Mod 12). S=1-A[5.25] (Mod 12). S=1-5 (Mod 12). S= -4 (Mod 12). S=12-4. S=8. Apply the `Nearest Even Zone Number' Formula, M=2xI[S/2]&C[M=10:M=2]. M=2xI[8/2]&C[M=10:M=2]. M=2xI[4]&C[M=10:M=2]. M=2x4&C[M=10:M=2]. M=8&C[M=10:M=2]. Since conditional `&C[M=10]' is false, the mathematical expression `[M=2]' after `:' is not operated. Therefore, M=8. The nearest even zone number of the Soul (S) of the person is 8. Apply `Track' Formula for year in `y' A.D., T=y (Mod 5). T=1983 (Mod 5). T=1983-5x396 (Mod 5). T=1983-1980. T=3. Therefore, the `Track' of `Spirit' of the person is 3. The `Track' of `Spirit' of the person belongs to the group of `T3'. Apply `The Track 3 Spirit' Formula, E=4-M+5xI[M/4]+3xI[M/6]-6xI[M/8]. E=4-8+5xI[8/4]+3xI[8/6]-6xI[8/8]. E= -4+5xI[2]+3xI[1.3333]-6xI[1]. E= -4+5x2+3x1-6x1. E=3. Therefore, the `Spirit' of the person is 3. The `Spirit' of the person belongs to `Wood'. | `Destiny Characteristics Track' (DCT) is an imaginary orbit of one's `Soul' (S) moving in an abstract space. There are altogether five `Destiny Characteristics Tracks' of human no matter where or when one was born. The five `Destiny Characteristics Tracks' are named as `T1', `T2', `T3', `T4' and `T5'. The value of `Destiny Characteristics Track' is a crucial variable to determine the location (Zone) of `Chz' and, ultimately, the `Time Model' of `Chzons'. In other words, a celestial map of `Chzon¡¦ and other members (Timeons) in the family can be set up. This is the `Time Model' of `Chzons'. It shows the `Personal Characteristic' of a person. `Destiny Characteristic Track' of a person is also called `Personal Characteristic' (PC) or `Spirit' (E) of a person. Its numerical value is equal to `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds'. Usually, it is denoted by conventional symbol `E'. But, people may use symbol `e' for convenience, comparative with numerology, because `E' and `e' all stand for `Minimum Age Decade Fortune' and `Minimum Age Decade Bounds'. But, people must understand that `E' and `e' are derived based on different theories and they are calculated from different formulae. The range of the values of `E' in astrology is from 2 to 6 only but the range of the values of `e' in numerology is from 0 to 10. In general `E' and `e' are not equal. The `Track Spirit' Formula is also called `Spirit' Formula in short or `Personal Characteristics' Formula because `Spirits' (E) are `Personal Characteristics' of human beings. The `Track Spirit Formulae' are formulae to find the values of `Spirits' (E). There are altogether five types of `Personal Characteristics' so there are five types of `Spirits'. The `Five Spirits' are `Water', `Wood', `Metal', `Soil' and `Fire'. Unlike `Seven Spirits' in numerology, there is no `Spirit of Full' and `Spirit of Empty' in astrology. Except `Spirit of Full' and `Spirit of Empty', the concept and priciples of interaction amongst `Five Spirits' remains unchanged in astrology. No matter what values of `Track', the value of `E' is between 2 to 6. Thus, the `Minimum Age Decade Fortune' (E) and `Minimum Age Decade Bounds' (E) are from age 2 to 6 for all human beings in astrology. This is very different from numerology. For the `Track' E=2, the `Spirit' of the person belongs to `Water'. For the `Track' E=3, the `Spirit' of the person belongs to `Wood'. For the `Track' E=4, the `Spirit' of the person belongs to `Metal'. For the `Track' E=5, the `Spirit' of the person belongs to `Soil'. For the `Track' E=6, the `Spirit' of the person belongs to `Fire'. `T' is the `Track Number' of the characteristics of a person. `S' is the zone which marks the position of `Soul'. `M' is the nearest `Even Zone' of `Soul'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `T=(Mod 5)' is a special modulated function such that the smallest value of it is 1 and the largest value of it is 5. If n>5 then `n' becomes `n-5' and if n<1 then `n' becomes `n+5'. Thus, the value range of `T=(Mod 5)' is from 1 to 5. |
Assume a man was born on a date after the `Joint of Year' in 457 in B.C. and his `Soul' (S) is in `Zone 10'. Find the `Spirit' (E) of the man.
From the given data, y=457 and S=10. Apply `Track' Formula for year `y' in B.C., T=1-y (Mod 5). T=1-457 (Mod 5). T= -456 (Mod 5). T=92x5-456. T=4. The `Track' is `T4'. Apply the `Nearest Even Zone Number' Formula, M=2xI[S/2]&C[M=10:M=2]. M=2xI[10/2]&C[M=10:M=2], M=2xI[5]&C[M=10:M=2]. M=2x5&C[M=10:M=2]. M=10&C[M=10:M=2]. Since conditional `&C[M=10]' is true, the mathematical expression `[M=2]' after `:' must be operated. Therefore, M=2. The nearest even zone number of the Soul (S) of the person is 2. Then, select `Track 4 Spirit' Formula, E=2+2M-7xI[M/4]-2xI[M/6]+2xI[M/8]. E=2+2x2-7xI[2/4]-2xI[2/6]+2xI[2/8]. E=6-7xI[0.5]-2xI[0.3333]+2xI[0.25]. E=6-7x0-2x0+2x0. E=6. The `Spirit' is `Fire' because E=6.
Assume a woman was born on a date after the `Joint of Year' in A.D.1986 and her `Soul' (S) is in `Zone 9'. Find the `Spirit' (E) of the woman. From the given data, y=1986 and S=9. Apply `Track' Formula for year `y' in A.D., T=y (Mod 5). T=1986 (Mod 5). T=1986-397x5. T=1. The `Track' is `T1'. Apply the `Nearest Even Zone Number' Formula, M=2xI[S/2]&C[M=10:M=2]. M=2xI[9/2]&C[M=10:M=2]. M=2xI[4.5]&C[M=10:M=2]. M=2x4&C[M=10:M=2]. M=8&C[M=10:M=2]. Since conditional `&C[M=10]' is false, the mathematical expression `[M=2]' after `:' is not operated. Therefore, M=8. The nearest even zone number of the Soul (S) of the person is 8. Then, select `Track 1 Spirit' Formula, E=5-M+I[M/4]+4xI[M/6]+3xI[M/8]. E=5-8+I[8/4]+4xI[8/6]+3xI[8/8]. E= -3+I[2]+4xI[1.333]+3xI[1]. E= -3+2+4x1+3x1. E= -1+4+3. E=6. The `Spirit' is `Fire' because E=6. Assume a man was born on a date after the `Joint of Year' in A.D.2005 and her `Soul' (S) is in `Zone 1'. Find the `Spirit' (E) of the man. From the given data, y=2005 and S=1. Apply `Track' Formula for year `y' in A.D., T=y (Mod 5). T=2005 (Mod 5). T=2005-400x5. T=5. The `Track' is `T5'. Apply the `Nearest Even Zone Number' Formula, M=2xI[S/2]&C[M=10:M=2]. M=2xI[1/2]&C[M=10:M=2]. M=2xI[0.5]&C[M=10:M=2]. M=2x0&C[M=10:M=2]. M=0&C[M=10:M=2]. Since conditional `&C[M=10]' is false, the mathematical expression `[M=2]' after `:' is not operated. Therefore, M=0. The nearest even zone number of the Soul (S) of the person is 0. Then, select `Track 5 Spirit' Formula, E=6-M/2. E=6-0/2. E=6-0. E=6. The `Spirit' is `Fire' because E=6. Assume a woman was born on a date after the `Joint of Year' in A.D.1942 and her `Soul' (S) is in `Zone 11'. Find the `Spirit' (E) of the woman. From the given data, y=1942 and S=11. Apply `Track' Formula for year `y' in A.D., T=y (Mod 5). T=1942 (Mod 5). T=1942-388x5. T=2. The `Track' is `T2'. Apply the `Nearest Even Zone Number' Formula, M=2xI[S/2]&C[M=10:M=2]. M=2xI[11/2]&C[M=10:M=2]. M=2xI[5.5]&C[M=10:M=2]. M=2x5&C[M=10:M=2]. M=10&C[M=10:M=2]. Since conditional `&C[M=10]' is true, the mathematical expression `[M=2]' after `:' is must be operated. Therefore, M=2. The nearest even zone number of the Soul (S) of the person is 2. Then, select `Track 2 Spirit' Formula, E=(M+6)/2+I[M/4]-5xI[M/6]+I[M/8]. E=(2+6)/2+I[2/4]-5xI[2/6]+I[2/8]. E=8/2+I[0.5]-5xI[0.3333]+I[0.25]. E=4+0-5x0+0. E=4. The `Spirit' is `Metal' because E=4. | |
E16 Track Formula: Track | Let M=2xI[S/2]&C[If M=10 then M=2]. If R[y/10]=1 or R[y/10]=6 then E=5-M+I[M/4]+4xI[M/6]+3xI[M/8]. | `E' is the `Track Number' of the characteristics of a person. `S' is the zone which marks the position of `Soul'. `M' is the nearest `Even Zone' of `Soul'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/10]' is a remainder function such that it takes the remainder of the solar year of birth, `y', divided by 10. | If y=1986 and S=9 then R[y/10]=6. Since M=2xI[S/2]&C[If M=10 then M=2] then M=2xI[9/2]&C[If M=10 then M=2]. M=2xI[4.5]&C[If M=10 then M=2]. M=2x4&C[If M=10 then M=2]. M=8&C[If M=10 then M=2]. M=8. Since E=5-M+I[M/4]+4xI[M/6]+3xI[M/8], E=5-8+I[8/4]+4xI[8/6]+3xI[8/8]. E= -3+I[2]+4xI[1.333]+3xI[1]. E= -3+2+4x1+3x1. E= -1+4+3. E=6. | |
E27 Track Formula: Track | Let M=2xI[S/2]&C[If M=10 then M=2]. If R[y/10]=2 or R[y/10]=7 then E=(M+6)/2+I[M/4]-5xI[M/6]+I[M/8]. | `E' is the `Track Number' of the characteristics of a person. `S' is the zone which marks the position of `Soul'. `M' is the nearest `Even Zone' of `Soul'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/10]' is a remainder function such that it takes the remainder of the solar year of birth, `y', divided by 10. | If y=1912 and S=4 then R[y/10]=2. Since M=2xI[S/2]&C[If M=10 then M=2] then M=2xI[4/2]&C[If M=10 then M=2]. M=2xI[2]&C[If M=10 then M=2]. M=2x2&C[If M=10 then M=2]. M=4&C[If M=10 then M=2]. M=4. Since E=(M+6)/2+I[M/4]-5xI[M/6]+I[M/8], E=(4+6)/2+I[4/4]-5xI[4/6]+I[4/8]. E=10/2+I[1]-5xI[0.666]+I[0.5]. E=5+1-5x0+0. E=6. | |
E38 Track Formula: Track | Let M=2xI[S/2]&C[If M=10 then M=2]. If R[y/10]=3 or R[y/10]=8 then E=4-M+5xI[M/4]+3xI[M/6]-6xI[M/8]. | `E' is the `Track Number' of the characteristics of a person. `S' is the zone which marks the position of `Soul'. `M' is the nearest `Even Zone' of `Soul'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/10]' is a remainder function such that it takes the remainder of the solar year of birth, `y', divided by 10. | If y=1998 and S=7 then R[y/10]=8. Since M=2xI[S/2]&C[If M=10 then M=2] then M=2xI[7/2]&C[If M=10 then M=2]. M=2xI[3.5]&C[If M=10 then M=2]. M=2x3&C[If M=10 then M=2]. M=6&C[If M=10 then M=2]. M=6. Since E=4-M+5xI[M/4]+3xI[M/6]-6xI[M/8], E=4-6+5xI[6/4]+3xI[6/6]-6xI[6/8]. E= -2+5xI[1.5]+3xI[1]-6xI[0.75]. E= -2+5x1+3x1-6x0. E= -2+5+3-0. E=6. | |
E49 Track Formula: Track | Let M=2xI[S/2]&C[If M=10 then M=2]. If R[y/10]=4 or R[y/10]=9 then E=2+2M-7xI[M/4]-2xI[M/6]+2xI[M/8]. | `E' is the `Track Number' of the characteristics of a person. `S' is the zone which marks the position of `Soul'. `M' is the nearest `Even Zone' of `Soul'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/10]' is a remainder function such that it takes the remainder of the solar year of birth, `y', divided by 10. | If y=2004 and S=1 then R[y/10]=4. Since M=2xI[S/2]&C[If M=10 then M=2] then M=2xI[1/2]&C[If M=10 then M=2]. M=2xI[0.5]&C[If M=10 then M=2]. M=2x0&C[If M=10 then M=2]. M=0&C[If M=10 then M=2]. M=0. Since E=2+2M-7xI[M/4]-2xI[M/6]+2xI[M/8], E=2+2x0-7xI[0/4]-2xI[0/6]+2xI[0/8]. E=2+0-7xI[0]-2xI[0]+2xI[0]. E=2-7x0-2x0+2x0. E=2-0-0+0. E=2. | |
E50 Track Formula: Track | Let M=2xI[S/2]&C[If M=10 then M=2]. If R[y/10]=5 or R[y/10]=0. then E=6-M/2. | `E' is the `Track Number' of the characteristics of a person. `S' is the zone which marks the position of `Soul'. `M' is the nearest `Even Zone' of `Soul'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[y/10]' is a remainder function such that it takes the remainder of the solar year of birth, `y', divided by 10. | If y=1940 and S=11 then R[y/10]=0. Since M=2xI[S/2]&C[If M=10 then M=2] then M=2xI[11/2]&C[If M=10 then M=2]. M=2xI[5.5]&C[If M=10 then M=2]. M=2x5&C[If M=10 then M=2]. M=10&C[If M=10 then M=2]. M=2. Since E=6-M/2. E=6-2/2. E=6-1. E=5. | |
E2 Destiny Characteristics Formula: Chz | If E=2 then Chz=1+I[d/2] (Mod 12). | `E' is the `Track Number' of the characteristics of a person. Since gravity of the moon can affect human's thinkings and behaviours, `d' is the lunar day of a month, not reckoned on a solar base. `Chz' is a special `Timeon' (Fate Particle). Owing to the fact that `Chz' is a crucial variable of many `Timeon Formulae', it is the most important `Fate Particle'. The constitution of its related `Timeons' form a special `Time Gene' which is also called `Time Model'. In fact, `Time Model' is celestial map of stars at any moment of time. Jehovah God appointed His angels to manipulate the motion of stars in the sky and D.N.A. in human body to control the destiny of mankind. They can determine the `Destiny Characteristics' of a person. Hence, the value of `Chz' can be regarded as a `Code' of finger-prints of personal `Destiny Characteristics'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Chz=(Mod 12)' is a modulated function such that if Chz>11 then `Chz' becomes `Chz-12' and if Chz<0 then `Chz' becomes `Chz+12'. Thus, the value range of `Chz=(Mod 12)' is from 0 to 11. | If E=2 and d=30, Chz=1+I[d/2] (Mod 12). Chz=1+I[30/2] (Mod 12). Chz=1+I[15] (Mod 12). Chz=1+15 (Mod 12). Chz=16 (Mod 12). Chz=16-12. Chz=4. | |
E3 Destiny Characteristics Formula: Chz | If E=3 then Chz=1+I[d/3]+3x{I[(d-1)/3]-I[(d-2)/3]} (Mod 12). | `E' is the `Track Number' of the characteristics of a person. Since gravity of the moon can affect human's thinkings and behaviours, `d' is the lunar day of a month, not reckoned on a solar base. `Chz' is a special `Timeon' (Fate Particle). Owing to the fact that `Chz' is a crucial variable of many `Timeon Formulae', it is the most important `Fate Particle'. The constitution of its related `Timeons' form a special `Time Gene' which is also called `Time Model'. In fact, `Time Model' is celestial map of stars at any moment of time. Jehovah God appointed His angels to manipulate the motion of stars in the sky and D.N.A. in human body to control the destiny of mankind. They can determine the `Destiny Characteristics' of a person. Hence, the value of `Chz' can be regarded as a `Code' of finger-prints of personal `Destiny Characteristics'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Chz=(Mod 12)' is a modulated function such that if Chz>11 then `Chz' becomes `Chz-12' and if Chz<0 then `Chz' becomes `Chz+12'. Thus, the value range of `Chz=(Mod 12)' is from 0 to 11. | If E=3 and d=25, Chz=1+I[d/3]+3x{I[(d-1)/3]-I[(d-2)/3]} (Mod 12). Chz=1+I[25/3]+3x{I[(25-1)/3]-I[(25-2)/3]} (Mod 12). Chz=1+I[8.333]+3x{I[24/3]-I[23/3]} (Mod 12). Chz=1+8+3x{I[8]-I[7.666]} (Mod 12). Chz=9+3x{8-7} (Mod 12). Chz=9+3x1 (Mod 12). Chz=9+3 (Mod 12). Chz=12 (Mod 12). Chz=12-12. Chz=0. | |
E4 Destiny Characteristics Formula: Chz | If E=4 then Chz=11-7x(d-1)+4x{I[(d+1)/4]-I[d/4]}+5xI[(d-1)/4] (Mod 12). | `E' is the `Track Number' of the characteristics of a person. Since gravity of the moon can affect human's thinkings and behaviours, `d' is the lunar day of a month, not reckoned on a solar base. `Chz' is a special `Timeon' (Fate Particle). Owing to the fact that `Chz' is a crucial variable of many `Timeon Formulae', it is the most important `Fate Particle'. The constitution of its related `Timeons' form a special `Time Gene' which is also called `Time Model'. In fact, `Time Model' is celestial map of stars at any moment of time. Jehovah God appointed His angels to manipulate the motion of stars in the sky and D.N.A. in human body to control the destiny of mankind. They can determine the `Destiny Characteristics' of a person. Hence, the value of `Chz' can be regarded as a `Code' of finger-prints of personal `Destiny Characteristics'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Chz=(Mod 12)' is a modulated function such that if Chz>11 then `Chz' becomes `Chz-12' and if Chz<0 then `Chz' becomes `Chz+12'. Thus, the value range of `Chz=(Mod 12)' is from 0 to 11. | If E=4 and d=1, Chz=11-7x(d-1)+4x{I[(d+1)/4]-I[d/4]}+5xI[(d-1)/4] (Mod 12). Chz=11-7x(1-1)+4x{I[(1+1)/4]-I[1/4]}+5xI[(1-1)/4] (Mod 12). Chz=11-7x0+4x{I[2/4]-I[0.25]}+5xI[0] (Mod 12). Chz=11-0+4x{I[0.5]-0}+5x0 (Mod 12). Chz=11+4x{0-0}+0 (Mod 12). Chz=11+4x0 (Mod 12). Chz=11+0 (Mod 12). Chz=11 (Mod 12). Chz=11. | |
E5 Destiny Characteristics Formula: Chz | If E=5 then Chz=6+5x(d-1)-8xI[(d+1)/5]-4xI[d/5] (Mod 12). | `E' is the `Track Number' of the characteristics of a person. Since gravity of the moon can affect human's thinkings and behaviours, `d' is the lunar day of a month, not reckoned on a solar base. `Chz' is a special `Timeon' (Fate Particle). Owing to the fact that `Chz' is a crucial variable of many `Timeon Formulae', it is the most important `Fate Particle'. The constitution of its related `Timeons' form a special `Time Gene' which is also called `Time Model'. In fact, `Time Model' is celestial map of stars at any moment of time. Jehovah God appointed His angels to manipulate the motion of stars in the sky and D.N.A. in human body to control the destiny of mankind. They can determine the `Destiny Characteristics' of a person. Hence, the value of `Chz' can be regarded as a `Code' of finger-prints of personal `Destiny Characteristics'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Chz=(Mod 12)' is a modulated function such that if Chz>11 then `Chz' becomes `Chz-12' and if Chz<0 then `Chz' becomes `Chz+12'. Thus, the value range of `Chz=(Mod 12)' is from 0 to 11. | If E=5 and d=21, Chz=6+5x(d-1)-8xI[(d+1)/5]-4xI[d/5] (Mod 12). Chz=6+5x(21-1)-8xI[(21+1)/5]-4xI[21/5] (Mod 12). Chz=6+5x20-8xI[22/5]-4xI[4.2] (Mod 12). Chz=6+100-8xI[4.4]-4x4 (Mod 12). Chz=106-8x4-16 (Mod 12). Chz=106-32-16 (Mod 12). Chz=58 (Mod 12). Chz=58-12x4. Chz=10. | |
E6 Destiny Characteristics Formula: Chz | If E=6 then Chz=9-3x(d-1)+8x{I[(d+3)/6]-I[d/6]}-4xI[(d+2)/6]-I[(d-1)/6] (Mod 12). | `E' is the `Track Number' of the characteristics of a person. Since gravity of the moon can affect human's thinkings and behaviours, `d' is the lunar day of a month, not reckoned on a solar base. `Chz' is a special `Timeon' (Fate Particle). Owing to the fact that `Chz' is a crucial variable of many `Timeon Formulae', it is the most important `Fate Particle'. The constitution of its related `Timeons' form a special `Time Gene' which is also called `Time Model'. In fact, `Time Model' is celestial map of stars at any moment of time. Jehovah God appointed His angels to manipulate the motion of stars in the sky and D.N.A. in human body to control the destiny of mankind. They can determine the `Destiny Characteristics' of a person. Hence, the value of `Chz' can be regarded as a `Code' of finger-prints of personal `Destiny Characteristics'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Chz=(Mod 12)' is a modulated function such that if Chz>11 then `Chz' becomes `Chz-12' and if Chz<0 then `Chz' becomes `Chz+12'. Thus, the value range of `Chz=(Mod 12)' is from 0 to 11. | If E=6 and d=8, Chz=9-3x(d-1)+8x{I[(d+3)/6]-I[d/6]}-4xI[(d+2)/6]-I[(d-1)/6] (Mod 12). Chz=9-3x(8-1)+8x{I[(8+3)/6]-I[8/6]}-4xI[(8+2)/6]-I[(8-1)/6] (Mod 12). Chz=9-3x7+8x{I[11/6]-I[1.333]}-4xI[10/6]-I[7/6] (Mod 12). Chz=9-21+8x{I[1.833]-1}-4xI[1.667]-I[1.167] (Mod 12). Chz= -12+8x{1-1}-4x1-1 (Mod 12). Chz= -12+8x0-4-1 (Mod 12). Chz= -12+0-4-1 (Mod 12). Chz= -17 (Mod 12). Chz=12x2-17. Chz=7. | |
Chzon Formula: Chzon | The Chzon Formulae are:
Chz=0+Chz (Mod 12). Lm=4+Chz (Mod 12). Tg=7+Chz (Mod 12). Mo=8+Chz (Mod 12). Ta=9+Chz (Mod 12). Ke=11+Chz (Mod 12). Pr=2-Chz (Mod 12). Fuo=4-Chz (Mod 12). Ym=5-Chz (Mod 12). Tm=6-Chz (Mod 12). Ku=7-Chz (Mod 12). Su=8-Chz (Mod 12). Le=9-Chz (Mod 12). Cs=10-Chz (Mod 12)'. | There are 13 `Fate Particles' (Timeon) related to `Chz'. These `Timeons', including `Chz' altogether 14 `Fate Particles', are named as the `Family of Fate Particles' of `Chz' or `Chzons'. The codes of these `Chzons' are: 1. `Chz', 2. `Lm', 3. `Tg', 4. `Mo', 5. `Ta', 6. `Ke', 7. `Pr', 8. `Fuo', 9. `Ym', 10. `Tm', 11. `Ku', 12. `Su', 13. `Le', 14. `Cs'. The major part of `Destiny Characteristics' of a person is determined by the `Time Gene' of `Chz' and its 13 related `Fate Particles', `Chzons' . The `Chzons' each has enormous power and lays invisible great stress with wonderful influence on human destiny. The power of `Chzons' fill up our universe and their strength never come to an end. In general, `Chz' has the image of king. It means `Supremacy', `Power', `Nobility' and `Dignity'. `Lm' means `Cunning'. `Tg' means `Stability'. `Mo' means `Strength'. `Ta' means `Enthusiasm'. `Ke' means `Swiftness'. `Pr' means `Violence'. `Fuo' has the image of queen. It means `Wealth', `Intellect', `Feminine' and `Beauty'. `Ym' means `Mildness'. `Tm' means `Greediness'. `Ku' means `Entanglement'. `Su' means `Obedience'. `Le' means `Prestige'. `Cs' means `Fierceness'. `Chzon=(Mod 12)' is a modulated function such that if Chzon>11 then `Chzon' becomes `Chzon-12' and if Chzon<0 then `Chzon' becomes `Chzon+12'. Thus, the value range of `Chzon=(Mod 12)' is from 0 to 11. | If Chz=7, apply the Chzon Formulae.
Lm=4+Chz (Mod 12). Lm=4+7 (Mod 12). Lm=11 (Mod 12). Lm=11. Tg=7+Chz (Mod 12). Tg=7+7 (Mod 12). Tg=14 (Mod 12). Tg=14-12. Tg=2. Mo=8+Chz (Mod 12). Mo=8+7 (Mod 12). Mo=15 (Mod 12). Mo=15-12. Mo=3. Ta=9+Chz (Mod 12). Ta=9+7 (Mod 12). Ta=16 (Mod 12). Ta=16-12. Ta=4. Ke=11+Chz (Mod 12). Ke=11+7 (Mod 12). Ke=18 (Mod 12). Ke=18-12. Ke=6. Pr=2-Chz (Mod 12). Pr=2-7 (Mod 12). Pr= -5 (Mod 12). Pr=12-5. Pr=7. Fuo=4-Chz (Mod 12). Fuo=4-7 (Mod 12). Fuo= -3 (Mod 12). Fuo=12-3. Fuo=9. Ym=5-Chz (Mod 12). Ym=5-7 (Mod 12). Ym= -2 (Mod 12). Ym=12-2. Ym=10. Tm=6-Chz (Mod 12). Tm=6-7 (Mod 12). Tm= -1 (Mod 12). Tm=12-1. Tm=11. Ku=7-Chz (Mod 12). Ku=7-7 (Mod 12). Ku=0 (Mod 12). Ku=0. Su=8-Chz (Mod 12). Su=8-7 (Mod 12). Su=1 (Mod 12). Su=1. Le=9-Chz (Mod 12). Le=9-7 (Mod 12). Le=2 (Mod 12). Le=2. Cs=10-Chz (Mod 12). Cs=10-7 (Mod 12). Cs=3 (Mod 12). Cs=3. | |
Houron Formula: Houron | The Houron Formulae are:
Im=3+3xR[(y+3)/4]-5xR[(y+1)/2]+7xI[R[(y+3)/4]/3]+A[h/2] (Mod 12). Li=5xR[y/4]+5xR[(y+2)/4]-10xR[y/2]+5xI[R[(y+1)/4]/3]+A[h/2] (Mod 12). Ch=10-A[h/2] (Mod 12). Kk=4+A[h/2] (Mod 12). Hun=11-A[h/2] (Mod 12). Kip=11+A[h/2] (Mod 12). Tfu=6+A[h/2] (Mod 12). Fgo=2+A[h/2] (Mod 12). SM=&C[{SC:m=0, f=1 & R[(SC+y)/2]]. Sen=8+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12). Muk={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+1, R[(SC+y)/2]=1:-1}] (Mod 12). Dai={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+2, R[(SC+y)/2]=1:-2}] (Mod 12). Lam={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+3, R[(SC+y)/2]=1:-3}] (Mod 12). Won={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+4, R[(SC+y)/2]=1:-4}] (Mod 12). Suy={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+5, R[(SC+y)/2]=1:-5}] (Mod 12). Bam=2+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12). Sei={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+7, R[(SC+y)/2]=1:-7}] (Mod 12). Moo={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+8, R[(SC+y)/2]=1:-8}] (Mod 12). Jut={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+9, R[(SC+y)/2]=1:-9}] (Mod 12). Toi={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+10, R[(SC+y)/2]=1:-10}] (Mod 12). Yeo={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+11, R[(SC+y)/2]=1:-11}] (Mod 12). See=5+m-A[h/2] (Mod 12). Seu=7+m-A[h/2] (Mod 12). |
There are many `Timeons' which are directly or partially related to a couple of hours. They are named as `Fate Particle' of `Hour' or `Houron'. The codes of these `Hourons' are: 1.`Im', 2.`Li', 3.`Ch', 4.`Kk', 5.`Hun', 6.`Kip', 7.`Tfu', 8.`Fgo', 9.`Sen', 10.`Muk', 11.`Dai', 12.`Lam', 13.`Won', 14.`Suy', 15.`Bam', 16.`Sei', 17.`Moo', 18.`Jut', 19.`Toi', 20.`Yeo', 21.`See', 22.`Seu'. The `Hourons' each has fantastic power and lays invisible stress with different influence on human destiny within two hours. In general, `Im' means `Vicious' or `Kill'. `Li' means `Malevolent' or `Kill'. `Ch' means `Literacy' or `Writing'. `Kk' means `Eloquence' or `Speaking'. `Hun' means `Loss',`Nil' or `Flight'. `Kip' means `Robbery' or `Disaster'. `Tfu' means `Success' or `Award'. `Fgo' means `Entitlement', `Mandate' or `Achieve'. `Sen' means `Born' or `Alive'. `Muk' means `Obscene' or `Bath'. `Dai' means `Begin' or `Mature'. `Lam' means `Officate' or `Reign'. `Won' means `Flourish' or Strong'. `Suy' means `Decline' or `Degenerate'. `Bam' means `Sick'. `Sei' means `Die'. `Moo' means `Store', `Conceal' or `Tomb'. `Jut' means `Cut', `Stop' or `None'. `Toi' means `Embryo' or `Reincarnate'. `Yeo' means `Nourish' or `Grow'. `See' means `Execute' or `Appoint'. `Seu' means `Injure' or `Sick'. `y' is the year of birth of a person after `Joint of Year' in Gregorian calendar. `Joint of Year' is same as `Joint of February'. If the time of birth is before `Joint of February', it is regarded as previous year. `m' is the month of birth of a person in Gregorian calendar after `Joint of Month'. If the time of birth of a person is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `SM' is the `Spin Mode' of one's fortune. If SM=0, it means the `Spin Mode' is clockwise. If SM=1, it means the `Spin Mode' is anti-clockwise. `E' is the `Track' of one's personal characteristics. `R[m/n]' is a remainder function such that it takes the remainder of `m' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `Houron=(Mod 12)' is a modulated function such that if Houron>11 then `Houron' becomes `Houron-12' and if Houron<0 then `Houron' becomes `Houron+12'. Thus, the value range of `Houron=(Mod 12)' is from 0 to 11. | If y=1976 and h=0:45, apply the Houron Formula.
Im=3+3xR[(y+3)/4]-5xR[(y+1)/2]+7xI[R[(y+3)/4]/3]+A[h/2] (Mod 12). Im=3+3xR[(1976+3)/4]-5xR[(1976+1)/2]+7xI[R[(1976+3)/4]/3]+A[(0+45/60)/2] (Mod 12). Im=3+3xR[1979/4]-5xR[1977/2]+7xI[R[1979/4]/3]+A[0.75/2] (Mod 12). Im=3+3x3-5x1+7xI[3/3]+A[0.375] (Mod 12). Im=3+9-5+7xI[1]+0 (Mod 12). Im=7+7x1 (Mod 12). Im=7+7 (Mod 12). Im=14 (Mod 12). Im=14-12. Im=2. Li=5xR[y/4]+5xR[(y+2)/4]-10xR[y/2]+5xI[R[(y+1)/4]/3]+A[h/2] (Mod 12). Li=5xR[1976/4]+5xR[(1976+2)/4]-10xR[1976/2]+5xI[R[(1976+1)/4]/3]+A[(0+45/60)/2] (Mod 12). Li=5x0+5xR[1978/4]-10x0+5xI[R[1977/4]/3]+A[0.75/2] (Mod 12). Li=5x2-5xI[1/3]+A[0.375] (Mod 12). Li=10-5xI[0.333]+0 (Mod 12). Li=10-5x0 (Mod 12). Li=10-0 (Mod 12). Li=10 (Mod 12). Li=10. Ch=10-A[h/2] (Mod 12). Ch=10-A[(0+45/60)/2] (Mod 12). Ch=10-A[0.75/2] (Mod 12). Ch=10-A[0.375] (Mod 12). Ch=10-0 (Mod 12). Ch=10 (Mod 12). Ch=10. Kk=4+A[h/2] (Mod 12). Kk=4+A[(0+45/60)/2] (Mod 12). Kk=4+A[0.75/2] (Mod 12). Kk=4+A[0.375] (Mod 12). Kk=4+0 (Mod 12). Kk=4 (Mod 12). Kk=4. Hun=11-A[h/2] (Mod 12). Hun=11-A[(0+45/60)/2] (Mod 12). Hun=11-A[0.75/2] (Mod 12). Hun=11-A[0.375] (Mod 12). Hun=11-0 (Mod 12). Hun=11 (Mod 12). Hun=11. Kip=11+A[h/2] (Mod 12). Kip=11+A[(0+45/60)/2] (Mod 12). Kip=11+A[0.75/2] (Mod 12). Kip=11+A[0.375] (Mod 12). Kip=11+0 (Mod 12). Kip=11 (Mod 12). Kip=11. Tfu=6+A[h/2] (Mod 12). Tfu=6+A[(0+45/60)/2] (Mod 12). Tfu=6+A[0.75/2] (Mod 12). Tfu=6+A[0.375] (Mod 12). Tfu=6+0 (Mod 12). Tfu=6 (Mod 12). Tfu=6. Fgo=2+A[h/2] (Mod 12). Fgo=2+A[(0+45/60)/2] (Mod 12). Fgo=2+A[0.75/2] (Mod 12). Fgo=2+A[0.375] (Mod 12). Fgo=2+0 (Mod 12). Fgo=2 (Mod 12). Fgo=2. If E=3, apply the Houron Formula `Sen=8+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)', Sen=8+3x(3-2)-9xI[3/4]+3xI[3/6] (Mod 12). Sen=8+3x1-9xI[0.75]+3xI[0.5] (Mod 12). Sen=8+3-9x0+3x0 (Mod 12). Sen=11 (Mod 12). Sen=11. For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=2014 and E=2, apply the Houron Formula `Muk={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+1, R[(SC+y)/2]=1:-1}] (Mod 12)'. Muk={8+3x(2-2)-9xI[2/4]+3xI[2/6]}&C[R[(0+2014)/2]=0:+1, R[(0+2014)/2]=1:-1] (Mod 12). Muk={8+3x0-9xI[0.5]+3xI[0.33]}&C[R[2014/2]=0:+1, R[2014/2]=1:-1] (Mod 12). Muk={8-9x0+3x0}&C[0=0:+1, 0=1:-1] (Mod 12). Muk=8&C[0=0:+1, 0=1:-1] (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+1' after the sign `:' should be operated. Thus, Muk=8+1 (Mod 12). Muk=9 (Mod 12). Muk=9. For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=2011 and E=6, apply the Houron Formula `Dai={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+2, R[(SC+y)/2]=1:-2}] (Mod 12)'. Dai={8+3x(6-2)-9xI[6/4]+3xI[6/6]}&C[R[(1+2011)/2]=0:+2, R[(1+2011)/2]=1:-2] (Mod 12). Dai={8+3x4-9xI[1.5]+3xI[1]}&C[R[2012)/2]=0:+2, R[2012/2]=1:-2] (Mod 12). Dai={20-9x1+3x1}&C[0=0:+2, 0=1:-2] (Mod 12). Dai=14&C[0=0:+2, 0=1:-2] (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+2' after the sign `:' should be operated. Dai=14+2 (Mod 12). Dai=16 (Mod 12). Dai=16-12. Dai=4. For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=1995 and E=4, apply the Houron Formula `Lam={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+3, R[(SC+y)/2]=1:-3}] (Mod 12)'. Lam={8+3x(4-2)-9xI[4/4]+3xI[4/6]}&C[R[(0+1995)/2]=0:+3, R[(0+1995)/2]=1:-3] (Mod 12). Lam={8+3x2-9xI[1]+3xI[0.66]}&C[R[1995/2]=0:+3, R[1995/2]=1:-3] (Mod 12). Lam={14-9x1+3x0}&C[1=0:+3, 1=1:-3] (Mod 12). Lam=5&C[1=0:+3, 1=1:-3] (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-3' after the sign `:' should be operated. Lam=5-3 (Mod 12). Lam=2 (Mod 12). Lam=2. For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=1997 and E=5, apply the Houron Formula `Won={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+4, R[(SC+y)/2]=1:-4}] (Mod 12)'. Won={8+3x(5-2)-9xI[5/4]+3xI[5/6]}&C[R[(1+1997)/2]=0:+4, R[(1+1997)/2]=1:-4] (Mod 12). Won={8+3x3-9xI[1.25]+3xI[0.833]}&C[R[1998/2]=0:+4, R[1998/2]=1:-4] (Mod 12). Won={17-9x1+3x0}&C[0=0:+4, 0=1:-4] (Mod 12). Won=8&C[0=0:+4, 0=1:-4] (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+4' after the sign `:' should be operated. Won=8+4 (Mod 12). Won=12 (Mod 12). Won=12-12. Won=0. For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=2017 and E=3, apply the Houron Formula `Suy={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+5, R[(SC+y)/2]=1:-5}] (Mod 12)'. Suy={8+3x(3-2)-9xI[3/4]+3xI[3/6]}&C[R[(0+2017)/2]=0:+5, R[(0+2017)/2]=1:-5] (Mod 12). Suy={8+3x1-9xI[0.75]+3xI[0.5]}&C[R[2017/2]=0:+5, R[2017/2]=1:-5] (Mod 12). Suy={11-9x0+3x0}&C[1=0:+5, 1=1:-5] (Mod 12). Suy=11&C[1=0:+5, 1=1:-5] (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-5' after the sign `:' should be operated. Suy=11-5 (Mod 12). Suy=6 (Mod 12). Suy=6. If E=5, apply the Houron Formula `Bam=2+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)'. Bam=2+3x(5-2)-9xI[5/4]+3xI[5/6] (Mod 12). Bam=2+3x3-9xI[1.25]+3xI[0.833] (Mod 12). Bam=2+9-9x1+3x0 (Mod 12). Bam=11-9+0 (Mod 12). Bam=2 (Mod 12). Bam=2. For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=2003 and E=2, apply the Houron Formula `Sei={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+7, R[(SC+y)/2]=1:-7}] (Mod 12)'. Sei={8+3x(2-2)-9xI[2/4]+3xI[2/6]}&C[R[(1+2003)/2]=0:+7, R[(1+2003)/2]=1:-7] (Mod 12). Sei={8+3x0-9xI[0.5]+3xI[0.33]}&C[R[2004/2]=0:+7, R[2004/2]=1:-7] (Mod 12). Sei={8-9x0+3x0}&C[0=0:+7, 0=1:-7] (Mod 12). Sei=8&C[0=0:+7, 0=1:-7] (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+7' after the sign `:' should be operated. Sei=8+7 (Mod 12). Sei=15 (Mod 12). Sei=15-12. Sei=3. For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=2014 and E=6, apply the Houron Formula `Moo={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+8, R[(SC+y)/2]=1:-8}] (Mod 12)'. Moo={8+3x(6-2)-9xI[6/4]+3xI[6/6]}&C[R[(0+2014)/2]=0:+8, R[(0+2014)/2]=1:-8] (Mod 12). Moo={8+3x4-9xI[1.5]+3xI[1]}&C[R[2014/2]=0:+8, R[2014/2]=1:-8] (Mod 12). Moo={20-9x1+3x1}&C[0=0:+8, 0=1:-8] (Mod 12). Moo=14&C[0=0:+8, 0=1:-8] (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+8' after the sign `:' should be operated. Moo=14+8 (Mod 12). Moo=22 (Mod 12). Moo=22-12. Moo=10. For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=1994 and E=4, apply the Houron Formula `Jut={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+9, R[(SC+y)/2]=1:-9}] (Mod 12)'. Jut={8+3x(4-2)-9xI[4/4]+3xI[4/6]}&C[R[(1+1994)/2]=0:+9, R[(1+1994)/2]=1:-9] (Mod 12). Jut={8+3x2-9xI[1]+3xI[0.666]}&C[R[1995/2]=0:+9, R[1995/2]=1:-9] (Mod 12). Jut={14-9x1+3x0}&C[1=0:+9, 1=1:-9] (Mod 12). Jut=5&C[1=0:+9, 1=1:-9] (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-9' after the sign `:' should be operated. Jut=5-9 (Mod 12). Jut= -4 (Mod 12). Jut=12-4. Jut=8. For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=1973 and E=5, apply the Houron Formula `Toi={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+10, R[(SC+y)/2]=1:-10}] (Mod 12)'. Toi={8+3x(5-2)-9xI[5/4]+3xI[5/6]}&C[R[(0+1973)/2]=0:+10, R[(0+1973)/2]=1:-10] (Mod 12). Toi={8+3x3-9xI[1.25]+3xI[0.833]}&C[R[1973/2]=0:+10, R[1973/2]=1:-10] (Mod 12). Toi={17-9x1+3x0}&C[1=0:+10, 1=1:-10] (Mod 12). Toi=8&C[1=0:+10, 1=1:-10] (Mod 12). Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-10' after the sign `:' should be operated. Toi=8-10 (Mod 12). Toi= -2 (Mod 12). Toi=12-2. Toi=10. For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=2019 and E=3, apply the Houron Formula `Yeo={8+3x(E-2)-9xI[E/4]+3xI[E/6]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+11, R[(SC+y)/2]=1:-11}] (Mod 12)'. Yeo={8+3x(3-2)-9xI[3/4]+3xI[3/6]}&C[R[(1+2019)/2]=0:+11, R[(1+2019)/2]=1:-11] (Mod 12). Yeo={8+3x1-9xI[0.75]+3xI[0.5]}&C[R[2020/2]=0:+11, R[2020/2]=1:-11] (Mod 12). Yeo={11-9x0+3x0}&C[0=0:+11, 0=1:-11] (Mod 12). Yeo=11&C[0=0:+11, 0=1:-11] (Mod 12). Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+11' after the sign `:' should be operated. Yeo=11+11 (Mod 12). Yeo=22 (Mod 12). Yeo=22-12. Yeo=10. If m=7 and h=23:39:42, apply the Houron Formula `See=5+m-A[h/2] (Mod 12)', See=5+7-A[(23+39/60+42/360)/2] (Mod 12). See=12-A[(23+0.65+0.117)/2] (Mod 12). See=12-A[(23.767)/2] (Mod 12). See=12-A[11.883] (Mod 12). See=12-12 (Mod 12). See=0 (Mod 12). See=0. If m=7 and h=23:39:42, apply the Houron Formula `Seu=7+m-A[h/2] (Mod 12)', Seu=7+7-A[(23+39/60+42/360)/2] (Mod 12). Seu=14-A[(23+0.65+0.117)/2] (Mod 12). Seu=14-A[(23.767)/2] (Mod 12). Seu=14-A[11.883] (Mod 12). Seu=14-12 (Mod 12). Seu=2 (Mod 12). Seu=2. | |
Dayon Formula: Dayon |
The Dayon Formulae are:
Sam=1+m+d+I[h/23] (Mod 12), Bat=1-m-d-I[h/23] (Mod 12), Yan=8+d-A[h/2]+I[h/23] (Mod 12), Kwi=2+d+A[h/2]+I[h/23] (Mod 12), Dco=10+3xI[U/3]-9xI[U/5]-3xI[U/6]+3xI[U/7]+9xI[U/10] (Mod 12), Dlu=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12), Dyo=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12), Dto=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12), Dfi=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12), Deu=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12), Dck=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12), Dkk=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12), Dkw=(1-U)&C[U<4:3-U] (Mod 12), Dkg={1-U-5xI[U/2]+4xI[U/3]+3xI[U/7]+7xI[U/8]-I[U/9]}&C[U=5:4,10]&C[U=6:1,7] (Mod 12), Dje={5+3xR[(U-1)/2]}&C{U>6:11-9xR[(U-1)/2]} (Mod 12), Duh=1-U+5xI[U/3]+5xI[U/5]-5xI[U/6]+2xI[U/7]-5xI[U/10] (Mod 12), Dkn=6+U-4xI[U/2]+9xI[U/6]+I[U/7]+I[U/8]-I[U/10] (Mod 12), Dfk=10-U+5xI[U/3]-7xI[U/5]-5xI[U/6]+5xI[U/7]-3xI[U/9]+7xI[U/10] (Mod 12), Dyn=5-3xR[U/5]+I[{R[U/5]}/4] (Mod 12), Dhk=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12), Dcu=4+U+5xI[U/3]+4xI[U/4]+8xI[U/6]-7xI[U/7]-I[U/8]-3xI[U/9]+I[U/10] (Mod 12), Dha=2+7U-6xI[U/2]-10xI[U/3]+2xI[U/5]-2xI[U/6]+3xI[U/7]-2xI[U/8]-I[U/9] (Mod 12), Dyu=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12), Dym=4+2U-8xI[U/3]+3xI[U/4]-5xI[U/5]+6xI[U/6]+4xI[U/7]-6xI[U/8]-3xI[U/9]-I[U/10] (Mod 12), Djt=10-2U-I[U/6] (Mod 12), Dch=10-Z (Mod 12), Dko=4+Z (Mod 12), Dhn=11-Z (Mod 12), Dkp=11+Z (Mod 12), Dtf=6+Z (Mod 12), Dfg=2+Z (Mod 12), Dqe/Dka=6+Z (Mod 12), Dln=3-Z (Mod 12), Dhe=9-Z (Mod 12), Dhm=9+9xR[Z/4] (Mod 12), Dil=11+Z (Mod 12), Dmo=2+9Z-3xI[Z/2]-6xI[Z/3]-6xI[Z/6]+6xI[Z/7]+6xI[Z/9]+6xI[Z/11] (Mod 12), Dty=10-8Z+4xI[Z/2]-9xI[Z/3]+3xI[Z/4]+6xI[Z/5]+6xI[Z/6]-8xI[Z/7]+9xI[Z/8]+I[Z/9]-7xI[Z/10] (Mod 12), Dys=6-2Z (Mod 12), Dkm=9xR[Z/4] (Mod 12), Dhu=6+Z (Mod 12), Dku=6-Z (Mod 12), Dci=Z-8 (Mod 12), Dok=10-Z (Mod 12), Dcp=5+9xR[Z/4] (Mod 12), Djy=6+9xR[Z/4] (Mod 12), Dtn=7+9xR[Z/4] (Mod 12), Dsa=5+8Z (Mod 12), Dsu=5+8Z (Mod 12), Dyg=3-5Z+9xI[Z/4]-3xI[Z/5]+3xI[Z/6]-3xI[Z/8]+6xI[Z/10]+9xI[Z/11] (Mod 12), Dhi=7-Z (Mod 12), Dpr=(3+Z)&C{R[Z/2]=0:9+Z} (Mod 12), Dho=1+Z (Mod 12), Dft=2Z+8 (Mod 12), Daa=5+2Z-9xI[Z/3]-3xI[Z/4]+9xI[Z/6]+3xI[Z/8]+9xI[Z/9] (Mod 12), Dcs=(2-Z)&C[5<Z<11:Z+4] (Mod 12), Dyj=11-Z (Mod 12), Dht=6-6Z+7xI[Z/2]+6xI[Z/4]+6xI[Z/6]+6xI[Z/10] (Mod 12), Djm=9xR[Z/4] (Mod 12), Dpn=1+9xR[Z/4] (Mod 12), Dyk=2+9xR[Z/4] (Mod 12), Dwa=4+9xR[Z/4] (Mod 12), Dzi=8+9xR[Z/4] (Mod 12), Dyt=10+9xR[Z/4] (Mod 12), Dgo=2+3xI[(Z+1)/3] (Mod 12), Dga=10+3xI[(Z+1)/3] (Mod 12), Djf=3xR[Z/3]+2xI[{R[Z/3]}/2] (Mod 12), Dfe=8+Z-6xI[Z/3] (Mod 12), Dye=3+Z (Mod 12), Dyi=11+Z (Mod 12), Dgw=2-3xR[Z/4] (Mod 12), Dim=Z, Dss=Z, Dbw=3+R[Z/6] (Mod 12), Dan=9+R[Z/6] (Mod 12), Dsi=3+6Z+9xI[Z/2]-6xI[Z/4] (Mod 12), Dik=1+3xI[{Z+1 (Mod 12)}/3] (Mod 12), Duk=5+9xR[Z/4] (Mod 12), Dak=6-7Z+9xI[Z/4]-9xI[Z/5]+3xI[Z/8]-3xI[Z/10] (Mod 12), Ddo=5+3xR[Z/4] (Mod 12), Dtg=2Z+8 (Mod 12), Dpk=7+4Z-I[Z/2]+2xI[Z/3]-4xI[Z/4]-I[Z/6]-2xI[Z/7]+2xI[Z/8]+10xI[Z/9]+I[Z/10]+2xI[Z/11] (Mod 12), Dli=8-3xR[Z/4] (Mod 12), Dfo=1+Z (Mod 12), Dat=12-Z (Mod 12), Dhg=10-4Z-2xI[Z/2]+2xI[Z/4]+3xI[Z/5]+4xI[Z/6]+6xI[Z/9]+5xI[Z/10]+9xI[Z/11] (Mod 12), Dfu=4+Z (Mod 12), Dsy=5+Z (Mod 12), Dbi=6+Z (Mod 12), Drk=7+Z (Mod 12), Dff=8+Z (Mod 12), Dju=9+Z (Mod 12), Dit=9+Z (Mod 12), Ddu=10+Z (Mod 12), Dbg=11+Z (Mod 12), Dso=3+Z (Mod 12), Dse=3+9xR[Z/4] (Mod 12), Dsg=2+Z (Mod 12), Dmg=11+9xR[Z/4] (Mod 12), Dup=1-Z (Mod 12), Dgk=3xI[(Z+4)/3] (Mod 12), Dsh=&C[Z=0, 4:1]&C[Z=1:2]&C[Z=5:9]&C[Z=6, 11:4]&C[Z=8, 9:10] (Mod 12). |
There are many `Timeons' which are directly or partially related to lunar day. They are named as `Fate Particle' of `Day' or `Dayon'. Fourteen of them are very significant. They belong to the family of `Chz'. They are named as `Family of Chz' or `Chzons'. The names of other `Dayons' related to lunar day are: 1.`Sam', 2.`Bat', 3.`Yan', 4.`Kwi'. `Sam' means `Elevation' or `Sitting'. `Bat' means `Ride' or `Sitting'. `Yan' means `Grace'. `Kwi' means `Prestigious' or `Nobility'. Other `Dayons' which are relate to `Stem' or `Root' are:
1.`Dco', 2.`Dlu', 3.`Dyo', 4.`Dto', 5.`Dfi', 6.`Deu', 7.`Dck', 8.`Dkk', 9.`Dkw', 10.`Dkg', 11.`Dje', 12.`Duh', 13.`Dkn', 14.`Dfk', 15.`Dyn', 16.`Dhk', 17.`Dcu', 18.`Dha', 19.`Dyu', 20.`Dym', 21.`Djt', 22.`Dch', 23.`Dko', 24.`Dhn', 25.`Dkp', 26.`Dtf', 27.`Dfg', 28.`Dqe/Dka', 29.`Dln', 30.`Dhe', 31.`Dhm', 32.`Dil', 33.`Dmo', 34.`Dty', 35.`Dys', 36.`Dkm', 37.`Dhu', 38.`Dku', 39.`Dci', 40.`Dok', 41.`Dcp', 42.`Djy', 43.`Dtn', 44.`Dsa', 45.`Dsu', 46.`Dyg', 47.`Dhi', 48.`Dpr', 49.`Dho', 50.`Dft', 51.`Dlm', 52.`Dyx', 53.`Daa', 54.`Dcs', 55.`Dyj', 56.`Dht', 57.`Djm', 58.`Dpn', 59.`Dyk', 60.`Dwa', 61.`Dzi', 62.`Dyt', 63.`Dgo', 64.`Dga', 65.`Djf', 66.`Dfe', 67.`Dye', 68.`Dyi', 69.`Dgw', 70.`Dim', 71.`Dss', 72.`Dbw', 73.`Dan', 74.`Dsi', 75.`Dik', 76.`Duk', 77.`Dak', 78.`Ddo', 79.`Dtg', 80.`Dpk', 81.`Dli', 82.`Dfo', 83.`Dat', 84.`Dhg', 85.`Dfu', 86.`Dsy', 87.`Dbi', 88.`Drk', 89.`Dff', 90.`Dju', 91.`Dit', 92.`Ddu', 93.`Dbg', 94.`Dso', 95.`Dse', 96.`Dsg', 97.`Dmg', 98.`Dup', 99.`Dgk', 100.`Dsh', 101.`Dcm', 102.`Dwn', 103.`Dls', 104.`Dhp', 105.`Dxy', 106.`Dkx', 107.`Dwo', 108.`Dwo2', 109.`Dwo3', 110.`Dwo4', 111.`Dwo5', 112.`Dcn' & `Dcn2'. `Dayons' have fantastic powers. They give different invisible influences on human destiny within a whole day. They are dark matters. In general, `Dco' means `Wealth' or `Property'. `Dlu' means `Power' or `Wealth'. `Dyo' means `Injury' or `Destruction'.`Dto' means `Injury' or `Destruction'. `Dfi' means `Outstanding'. `Deu' means `Outstanding'. `Dck' means `Knowledge' or `Education'. `Dkk' means `Oration' or `Music'. `Dkw' means `Felicity' or `Longevity'. `Dkg' means `Religion' or `Fortune-telling'. `Dje' means `Peerage' or `Power'. `Duh' means `Official' or `Power'. `Dkn' means `Promotion' or `Childbirth'. `Dfk' means `Felicity' or `Childbirth'. `Dyn' means `Grace'. `Dhk' means `Learning' or `Hall'. `Dcu' means `Eating' or `Food'. `Dha' means `Aboard' or `Childbirth'. `Dyu' means `Vehicle' or `Transportation'. `Dym' means `Lascivious', `Masturbation' or `Blood'. `Djt' means `Stop' or `Nil'. `Dch' means `Literacy' or `Writing'. `Dko' means `Eloquence' or `Speaking'. `Dhn' means `Loss',`Nil' or `Flight'. `Dkp' means `Robbery' or `Disaster'. `Dtf' means `Success' or `Award'. `Dfg' means `Entitlement', `Mandate' or `Achieve'. `Dqe/Dka' means `Love' or `Marriage'. `Dln' means `Female', `Marriage' or `Blood'. `Dhe' means `Happiness' or `Pregnancy'. `Dhm' means `Lustful', `Masturbate' or `Adultery'. `Dil' means `Coquetry' or `Intercourse'. `Dmo' means `Religion' or `Fortune-telling'. `Dty' means `Sick' or `Disease'. `Dys' means `Conspiracy' or `Plot'. `Dkm' means `Wealth' or `Money'. `Dhu' means `Weakness' or `Empty'. `Dku' means `Sorrow' or `Loss'. `Dci' means `Arts' or `Place'. `Dok' means `Design' or `Room'. `Dcp' means `Robbery' or `Kidnapping'. `Djy' means `Calamity' or `Disaster'. `Dtn' means `Smite male' or `Kill'. `Dsa' means `Gauze' or `Marriage'. `Dsu' means `Puncture' or `Wounded'. `Dyg' means `Wounded' or `Surgery'. `Dhi' means `Disaster' or `Sickness'. `Dpr' means `Destroy' or `Break'. `Dho' means `Consumption' or `Exhaustion'. `Dft' means `Spend' or `Loss'. `Dlm' means `Sick' or `Injury'. `Dyx' means `Lawsuit' or `Disaster'. `Daa' means `Confuse' or `Loss'. `Dcs' means `Wealthy' or `Honour'. `Dyj' means `Leader' or `Brave'. `Dht' means `Bleeding' or `Hurt'. `Djm' means `Bravery'. `Dpn' means `Promotion' or `Travel'. `Dyk' means `Ride' or `Motion'. `Dwa' means `Religion' or `Fortune-telling'. `Dzi' means `Accusation' or `Targeting'. `Dyt' means `Injury' or `Kill'. `Dgo' means `Loneliness' or `Detention'. `Dga' means `Sleep alone' or `Detention'. `Djf' means `Sexual dysfunction' or `No intercourse'. `Dfe' means `Lonliness', `Plague' or `Flight'. `Dye' means `Cure' or `Disease'. `Dyi' means `Medical treatment' or `Doctor'. `Dgw' means `Peerage'. `Dim' means `War' or `Wound'. `Dss' means `Fall down' or `Dead body'. `Dbw' means `Pregnancy', `Childbirth' or `Tumor'. `Dan' means `Parturition', `Reincarnation' or `Tumor'. `Dsi' means `Flood' or `Water'. `Dik' means `Water' or `Drown'. `Duk' means `Detention' or `Imprison'. `Dak' means `Thief' or `Steal'. `Ddo' means `Thief' or `Steal'. `Dtg' means `Bang' or `Thunder'. `Dpk' means `Bang' or `Thunder'. `Dli' means `Bombard', `Gunshot' or `Radiation'. `Dfo' means `Fire', `Burning' or `Radiation'. `Dat' means `squashed' or `squeezed'. `Dhg' means `Pitfall' or `Swallow'. `Dfu' means `Police' or `Litigation'. `Dsy' means `Death order' or `Sick'. `Dbi' means `Loss' or `Destruction'. `Drk' means `Danger' or `Disaster'. `Dff' means `Sick' or `Murder'. `Dju' means `Bondage' or `Twist'. `Dit' means `Talk', `Quarrel', `Eat' or `Lick'. `Ddu' means `Condolence' or `Console'. `Dbg' means `Influenza' or `Sick'. `Dso' means `Seizing', `Bondage', `Rope' or `Umbilical cord'. `Dse' means `Rest' or `Dead'. `Dsg' means `Death' or `Mourning'. `Dmg' means `Death' or `Loss'. `Dup' means `Love' or `Marriage'. `Dgk' means `Quarantine' or `Quarrel'. `Dsh' means `Assassinate' or `Trap'. `Dcm' means `Income' or `Salary'. `Dwn' means `Win' or `Gift'. `Dls' means `Loss' or `Failure'. `Dhp' means `Love' or `Marriage'. `Dxy' means `Suppression' or `Injury'. `Dkx' means `Sick', `Adversity' or `Departure'. `Dwo' means `Natural disaster' or `War'. `Dwo2' means `Natural disaster' or `War'. `Dwo3' means `Natural disaster' or `War'. `Dwo4' means `Natural disaster' or `War'. `Dwo5' means `Natural disaster' or `War'. `Dcn' & `Dcn2' mean `Empty', `Loss' or `Extermination'.
`U' is `Stem' of day. `Z' is `Root' of day. `m' is the month of birth of a person after `Joint of Month' in Gregorian calendar. If the time of birth is before `Joint of Month', it is regarded as previous month. Since gravity of the moon can also affect human thinkings and behaviours, `d' is the lunar day of a month, not reckoned in Gregorian calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m. `R[m/n]' is a remainder function such that it takes the remainder of `m' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up it. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `Z=(Mod 12)' is a modulated function such that if Z>11 then `Z' becomes `Z-12' and if Z<0 then `Z' becomes `Z+12'. Thus, the value range of `Z=(Mod 12)' is from 0 to 11. |
Assume the time is 11:40:30 p.m. on 26th January of 2015. It is the seventh day of the twelfth month in lunar calendar. The `Year Code' (YC) is (1,6). The `Month Code' (MC) is (4,1). The `Day Code' (DC) is (9,2). The `Hour Code' (HC) is (9,0). Since 11:40:30 p.m. on 26th January of 2015 is after `Joint of January' which is at 0:57 a.m. on 6th January of 2015, m=1 and d=7. h=23+(40/60)+(30/3600) and h=23.67499. Since DC=(9,2), the `Root of Day' is Z=2.
Apply `Dayon' Formula: Djy=6+9xR[Z/4] (Mod 12). Djy=6+9xR[2/4] (Mod 12). Djy=6+9x2 (Mod 12). Djy=24 (Mod 12). Djy=24-12x2. Djy=0. Sam=1+m+d+I[h/23] (Mod 12). Sam=1+1+7+I[23.67499/23] (Mod 12). Sam=9+I[1.02934] (Mod 12). Sam=9+1 (Mod 12). Sam=10 (Mod 12). Sam=10. Bat=1-m-d-I[h/23] (Mod 12). Bat=1-1-7-I[23.67499/23] (Mod 12). Bat= -7-I[1.02934] (Mod 12). Bat= -7-1 (Mod 12). Bat= -8 (Mod 12). Bat=12-8. Bat=4. Yan=8+d-A[h/2]+I[h/23] (Mod 12). Yan=8+7-A[23.67499/2]+I[23.67499/23] (Mod 12). Yan=15-A[11.83749]+I[1.02934] (Mod 12). Yan=15-12+1 (Mod 12). Yan=4 (Mod 12). Yan=4. Kwi=2+d+A[h/2]+I[h/23] (Mod 12). Kwi=2+7+A[23.67499/2]+I[23.67499/23] (Mod 12). Kwi=9+A[11.83749]+I[1.02934] (Mod 12). Kwi=9+12+1 (Mod 12). Kwi=22 (Mod 12). Kwi=22-12. Kwi=10. | |
Monthon Formula: Monthon | The Monthon Formulae are:
Fu=2+m (Mod 12). Bu=12-m (Mod 12). Yin=7+m (Mod 12). Yiu=11+m (Mod 12). Tma=11-3(m-1) (Mod 12). Kai=6+2xI[m/2] (Mod 12). Tmo=11-6xR[(m-1)/4]-3xI[{R[(m-1)/4]}/2] (Mod 12). Tyu=1+m+7xI[m/2]-6xI[m/3]+3xI[m/4]-3xI[m/5]+3xI[m/6]-5xI[m/7]+9xI[m/8]+I[m/9]+2xI[m/10]+3xI[m/11]+8xI[m/12] (Mod 12). Yst=6-2m (Mod 12). Tng=2m+8 (Mod 12). Yoo=2m+8 (Mod 12). Yee=3+m (Mod 12). Ylm=6+m (Mod 12). Ysa=8+m-6xI[m/3] (Mod 12). Yaa=6+m+I[m/2]-8xI[m/3]+9xI[m/4]+I[m/5]+8xI[m/6]+I[m/7]-9xI[m/8]-3xI[m/9]-I[m/10]+I[m/11]+3xI[m/12] (Mod 12). Cso=(2-m)&C[5<m<12:m+4] (Mod 12). Yjm=11-m (Mod 12). Hut=I[m/2]+6xR[m/2] (Mod 12). |
There are many `Timeons' which are directly related to month. They are named as `Fate Particle' of `Month' or `Monthon'. The codes of these `Monthons' are:
1.`Fu', 2.`Bu', 3.`Yin', 4.`Yiu', 5.`Tma', 6.`Kai', 7.`Tmo', 8.`Tyu', 9.`Yst', 10.`Tng', 11.`Yoo', 12.`Yee', 13.`Ylm', 14.`Ysa', 15.`Yaa', 16.`Cso', 17.`Yjm', 18.`Hut'.
The `Monthons' each has fantastic power and lays invisible stress with different influence on human destiny within a month.
In general, `Fu' means `Money' or `Support'. `Bu' means `Money' or `Support'. `Yin' means `Penalty' or `Surgery'. `Yiu' means `Coquetry' or `Intercourse'. `Tma' means `Flight' or `Movement'. `Kai' means `Release' or `Subsitution'. `Tmo' means `Religion' or `Fortune-telling'. `Tyu' means `Sick' or `Disease'. `Yst' means `Conspiracy' or `Plot'. `Tng' means `Bang' or `Thunder'. It stands for great sound of collision or explosion. `Yoo' means `Spend' or `Loss'. `Yee' means `Medical treatment' or `Severe sickness'. `Ylm' means `Sick' or `Injury'. `Ysa' means `Lawsuit' or `Disaster'. `Yaa' means `Confuse' or `Loss'. `Cso' means `Wealthy' or `Honour'. `Yjm' means `Leader' or `Brave'. `Hut' means `Bleeding' or `Hurt'.
`m' is the month of birth of a person in Gregorian calendar after `Joint of Month'. If the time of birth of a person is before `Joint of Month', it is regarded as previous month. `R[m/n]' is a remainder function such that it takes the remainder of `m' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `Monthon=(Mod 12)' is a modulated function such that if Monthon>11 then `Monthon' becomes `Monthon-12' and if Monthon<0 then `Monthon' becomes `Monthon+12'. Thus, the value range of `Monthon=(Mod 12)' is from 0 to 11. |
If m=9, apply the Monthon Formula:
Fu=2+m (Mod 12). Fu=2+9 (Mod 12). Fu=11 (Mod 12). Fu=11. Bu=12-m (Mod 12). Bu=12-9 (Mod 12). Bu=3 (Mod 12). Bu=3. Yin=7+m (Mod 12). Yin=7+9 (Mod 12). Yin=16 (Mod 12). Yin=16-12. Yin=4. Yiu=11+m (Mod 12). Yiu=11+9 (Mod 12). Yiu=20 (Mod 12). Yiu=20-12. Yiu=8. Tma=11-3(m-1) (Mod 12). Tma=11-3x(9-1) (Mod 12). Tma=11-3x8 (Mod 12). Tma=11-24 (Mod 12). Tma= -13 (Mod 12). Tma=12x2-13. Tma=11. Kai=6+2xI[m/2] (Mod 12). Kai=6+2xI[9/2] (Mod 12). Kai=6+2xI[4.5] (Mod 12). Kai=6+2x4 (Mod 12). Kai=6+8 (Mod 12). Kai=14 (Mod 12). Kai=14-12. Kai=2. Tmo=11-6xR[(m-1)/4]-3xI[{R[(m-1)/4]}/2] (Mod 12). Tmo=11-6xR[(9-1)/4]-3xI[{R[(9-1)/4]}/2] (Mod 12). Tmo=11-6xR[8/4]-3xI[{R[8/4]}/2] (Mod 12). Tmo=11-6x0-3xI[0/2] (Mod 12). Tmo=11-3xI[0] (Mod 12). Tmo=11-3x0 (Mod 12). Tmo=11 (Mod 12). Tmo=11. Tyu=1+m+7xI[m/2]-6xI[m/3]+3xI[m/4]-3xI[m/5]+3xI[m/6]-5xI[m/7]+9xI[m/8]+I[m/9]+2xI[m/10]+3xI[m/11]+8xI[m/12] (Mod 12). Tyu=1+9+7xI[9/2]-6xI[9/3]+3xI[9/4]-3xI[9/5]+3xI[9/6]-5xI[9/7]+9xI[9/8]+I[9/9]+2xI[9/10]+3xI[9/11]+8xI[9/12] (Mod 12). Tyu=10+7xI[4.5]-6xI[3]+3xI[2.25]-3xI[1.8]+3xI[1.5]-5xI[1.28571]+9xI[1.125]+I[1]+2xI[0.9]+3xI[0.81818]+8xI[0.75] (Mod 12). Tyu=10+7x4-6x3+3x2-3x1+3x1-5x1+9x1+1+2x0+3x0+8x0 (Mod 12). Tyu=7 (Mod 12). Tyu=7. Yst=6-2m (Mod 12). Yst=6-2x9 (Mod 12). Yst=6-18 (Mod 12). Yst= -12 (Mod 12). Yst=12-12. Yst=0. Tng=2m+8 (Mod 12). Tng=2x9+8 (Mod 12). Tng=26 (Mod 12). Tng=26-12x2. Tng=2. Yoo=2m+8 (Mod 12). Yoo=2x9+8 (Mod 12). Yoo=26 (Mod 12). Yoo=26-12x2. Yoo=2. Yee=3+m (Mod 12). Yee=3+9 (Mod 12). Yee=12 (Mod 12). Yee=12-12. Yee=0. Ylm=6+m (Mod 12). Ylm=6+9 (Mod 12). Ylm=15 (Mod 12). Ylm=15-12, Ylm=3. Ysa=8+m-6xI[m/3] (Mod 12). Ysa=8+9-6xI[9/3] (Mod 12). Ysa=17-6xI[3] (Mod 12). Ysa=17-6x3 (Mod 12). Ysa= -1 (Mod 12). Ysa=12-1, Ysa=11. Yaa=6+m+I[m/2]-8xI[m/3]+9xI[m/4]+I[m/5]+8xI[m/6]+I[m/7]-9xI[m/8]-3xI[m/9]-I[m/10]+I[m/11]+3xI[m/12] (Mod 12). Yaa=6+9+I[9/2]-8xI[9/3]+9xI[9/4]+I[9/5]+8xI[9/6]+I[9/7]-9xI[9/8]-3xI[9/9]-I[9/10]+I[9/11]+3xI[9/12] (Mod 12). Yaa=15+I[4.5]-8xI[3]+9xI[2.25]+I[1.8]+8xI[1.5]+I[1.28571]-9xI[1.125]-3xI[1]-I[0.9]+I[0.81818]+3xI[0.75] (Mod 12). Yaa=15+4-8x3+9x2+1+8x1+1-9x1-3x1-0+0+3x0 (Mod 12). Yaa=11 (Mod 12). Yaa=11 (Mod 12). Cso=(2-m)&C[5<m<12:m+4] (Mod 12). Cso=(2-9)&C[5<9<12:9+4] (Mod 12). Cso= -7&C[5<9<12:13] (Mod 12). Cso=13 (Mod 12). Cso=13-12, Cso=1. Yjm=11-m (Mod 12). Yjm=11-9 (Mod 12). Yjm=2 (Mod 12). Yjm=2. Hut=I[m/2]+6xR[m/2] (Mod 12). Hut=I[9/2]+6xR[9/2] (Mod 12). Hut=I[4.5]+6x1 (Mod 12). Hut=4+6 (Mod 12). Hut=10 (Mod 12). Hut=10. | |
Yearon Formula: Yearon |
There are five Earth's Great Disaster Formulae (Jwo, Jwo2, Jwo3 & Jwo4) for year `y' in B.C. whereas `i' is an imaginary number which means `Unknown' or `Indeterminate'. The Earth's Great Disaster Formulae are: Jwo={Jwo=3-3xR[y/10]+8xI[{R[y/10]}/2]+2xI[{R[y/10]}/3]-4xI[{R[y/10]}/4]+2xI[{R[y/10]}/5]-2xI[{R[y/10]}/6]+4xI[{R[y/10]}/8] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo<>Z:Jwo=i]. This formula is derived from `Tor' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo2={Jwo2=5-3xR[y/10]+8xI[{R[y/10]}/2]+2xI[{R[y/10]}/3]-4xI[{R[y/10]}/4]+2xI[{R[y/10]}/5]-2xI[{R[y/10]}/6]-8xI[{R[y/10]}/8] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. This formula is derived from `Yeu' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo3={Jwo3=10-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12) & Yeu=3-y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. This formula is derived from `Yeu' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo4={Jwo4=8-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12) & Tor=3-y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. This formula is derived from `Lfo' or `Yng' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo5={Jwo5=8-y (Mod 10) & Z=9-y (Mod 12)}&C[(Jwo5<>2,10 & Z<>2,4,5,6,8,9,11):Jwo5=i]. This formula is derived from `Lfo', `Pik' or `Yng' meets `Year Root' (Z).
There are five Earth's Great Disaster Formulae (Jwo, Jwo2, Jwo3 & Jwo4) for year `y' in A.D. whereas `i' is an imaginary number which means `Unknown' or `Indeterminate'. The Earth's Great Disaster Formulae are:
Jwo={Jwo=3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. This formula is derived from `Tor' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo2={Jwo2=2+3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. This formula is derived from `Yeu' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo3={Jwo3=9+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12) & Yeu=2+y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. This formula is derived from `Yeu' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo4={Jwo4=7+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12) & Tor=2+y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. This formula is derived from `Tor' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo5={Jwo5=7+y (Mod 10) & Z=8+y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. This formula is derived from `Lfo', `Pik' or `Yng' meets `Year Root' (Z).
The Yearon Formulae for year `y' in B.C. are:
Sen=5xR[y/10]-I[{R[y/10]}/2]-9xI[{R[y/10]}/4]-3xI[{R[y/10]}/8] (Mod 12).
Muk=11-5xR[y/10]-7xI[{R[y/10]}/2]+2xI[{R[y/10]}/3]+5xI[{R[y/10]}/4]+9xI[{R[y/10]}/8]-2xI[{R[y/10]}/9] (Mod 12).
Dai=10-3xR[y/10]+3xI[{R[y/10]}/2]+3xI[{R[y/10]}/3]-3xI[{R[y/10]}/6]+9xI[{R[y/10]}/9] (Mod 12).
Lam=9-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]-3xI[{R[y/10]}/8] (Mod 12).
Won=8+R[y/10]-5xI[{R[y/10]}/2]+5xI[{R[y/10]}/4]-2xI[{R[y/10]}/5]+7xI[{R[y/10]}/8] (Mod 12).
Suy=7+3xR[y/10]-9xI[{R[y/10]}/2]+3xI[{R[y/10]}/4]-3xI[{R[y/10]}/8] (Mod 12).
Bam=6+5xR[y/10]-I[{R[y/10]}/2]-9xI[{R[y/10]}/4]-3xI[{R[y/10]}/8] (Mod 12).
Sei=5-5xR[y/10]+7xI[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12).
Moo=4-3xR[y/10]+3xI[{R[y/10]}/2]+3xI[{R[y/10]}/4]-3xI[{R[y/10]}/8] (Mod 12).
Jut=3-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12).
Toi=2+R[y/10]+7xI[{R[y/10]}/2]-9xI[{R[y/10]}/4]-3xI[{R[y/10]}/8] (Mod 12).
Yeo=1+3xR[y/10]+3xI[{R[y/10]}/2]-9xI[{R[y/10]}/4]-3xI[{R[y/10]}/8] (Mod 12).
The Yearon Formulae for year `y' in A.D. are:
Sen=5-5xR[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Muk=6+5xR[y/10]-7xI[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Dai=7+3xR[y/10]-3xI[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Lam=8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Won=9-R[y/10]-7xI[{R[y/10]}/2]+9xI[{R[y/10]}/8] (Mod 12).
Suy=10-3xR[y/10]-3xI[{R[y/10]}/2]+9xI[{R[y/10]}/8] (Mod 12).
Bam=11-5xR[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Sei=5xR[y/10]-7xI[{R[y/10]}/2]+9xI[{R[y/10]}/8] (Mod 12).
Moo=1+3xR[y/10]-3xI[{R[y/10]}/2]+9xI[{R[y/10]}/8] (Mod 12).
Jut=2+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Toi=3-R[y/10]+5xI[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Yeo=4-3xR[y/10]+9xI[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
The Yearon Formulae for year `y' in A.D. are:
Ff=Chzon/Houron/Monthon &C{R=R[y/10]: R=0:Fuo, R=1:Kk, R=2:Fu, R=3:Ym, R=4:Mo, R=5:Chz, R=6:Ch, R=7:Ke, R=8:Bu, R=9:Le} or Ff=Chzon/Houron/Monthon &C[U=1:Mo, U=2:Chz, U=3:Ch, U=4:Ke, U=5:Bu, U=6:Le, U=7:Fuo, U=8:Kk, U=9:Fu, U=10:Ym].
Fk=Chzon &C{R=R[y/10]: R=0:Mo, R=1:Ta, R=2:Chz, R=3:Ku, R=4:Pr, R=5:Le, R=6:Ke, R=7:Tg, R=8:Ym, R=9:Tm} or Fk=Chzon &C[U=1:Pr, U=2:Le, U=3:Ke, U=4:Tg, U=5:Ym, U=6:Tm, U=7:Mo, U=8:Ta, U=9:Chz, U=10:Ku].
Fl=Chzon &C{R=R[y/10]: R=0:Ta, R=1:Ku, R=2:Le, R=3:Pr, R=4:Lm, R=5:Ke, R=6:Tg, R=7:Ym, R=8:Tm, R=9:Mo} or Fl=Chzon &C[U=1:Lm, U=2:Ke, U=3:Tg, U=4:Ym, U=5:Tm, U=6:Mo, U=7:Ta, U=8:Ku, U=9:Le, U=10:Pr].
Fj=Chzon/Houron &C{R=R[y/10]: R=0:Tg, R=1:Ch, R=2:Mo, R=3:Tm, R=4:Ta, R=5:Ym, R=6:Lm, R=7:Ku, R=8:Ke, R=9:Kk} or Fj=Chzon/Houron &C[U=1:Ta, U=2:Ym, U=3:Lm, U=4:Ku, U=5:Ke, U=6:Kk, U=7:Tg, U=8:Ch, U=9:Mo, U=10:Tm].
Inc: R[y/10]=(Ego+5)&C{R[Ego/2]=0:-2} (Mod 10).
Win: R[y/10]=Ego+4 (Mod 10).
Los: R[y/10]=(Ego-1)&C{R[Ego/2]=1:+2} (Mod 10).
Cfu=7+3xI[{R[y/10]}/2]-3xI[{R[y/10]}/4]-9xI[{R[y/10]}/8] (Mod 12).
Luk=8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Yeu=9+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Tor=7+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Remark: `Yeu' & `Tor' are interchangeable in pairs. If Yeu=9-R[y/10]+5xI[R[y/10]/2]-3xI[R[y/10]/8] (Mod 12 then Tor=7+3xR[y/10]-3xI[R[y/10]/2]-3xI[R[y/10]/8] (Mod 12).
Fui=1+R[y/10]+I[{R[y/10]}/3]+I[{R[y/10]}/4]-I[{R[y/10]}/6]+I[{R[y/10]}/7]-3xI[{R[y/10]}/9] (Mod 12).
Eut=7-R[y/10]-I[{R[y/10]}/3]-I[{R[y/10]}/4]+I[{R[y/10]}/6]-I[{R[y/10]}/7]+3xI[{R[y/10]}/9] (Mod 12).
Chw=11+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Kkw=3-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/8] (Mod 12).
Fkw=4+R[y/10]-2xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]-2xI[{R[y/10]}/5]+2xI[{R[y/10]}/6]+8xI[{R[y/10]}/7]+2xI[{R[y/10]}/10] (Mod 12).
Gkw={2+R[y/10]+I[{R[y/10]}/2]+2xI[{R[y/10]}/3]-10xI[{R[y/10]}/4]+5xI[{R[y/10]}/5]-I[{R[y/10]}/6]-7xI[{R[y/10]}/7]}&C[R[y/10]=8:4,10]&C[R[y/10]=9:1,7] (Mod 12).
Jkw={11-9xR[y/2]}&C{R[y/10]>3:5+3xR[y/2]} (Mod 12).
Tyh=6-R[y/10]+5xI[R[y/10]/2] (Mod 12).
Gun=11-2xR[y/10]+3xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]-I[{R[y/10]}/5]+2xI[{R[y/10]}/6]-I[{R[y/10]}/7]-2xI[{R[y/10]}/9] (Mod 12).
Fuk=6-R[y/10]+2xI[{R[y/10]}/2]+3xI[{R[y/10]}/4]+3xI[{R[y/10]}/6]-4xI[{R[y/10]}/8]-8xI[{R[y/10]}/9] (Mod 12).
Tyn=11-3xR[y/10]+I[{R[y/10]}/2]+2xI[{R[y/10]}/3]-I[{R[y/10]}/4]+9xI[{R[y/10]}/6]+I[{R[y/10]}/7]+2xI[{R[y/10]}/8]-2xI[{R[y/10]}/9] (Mod 12).
Hok=5-5xR[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Chu=2+4xR[y/10]-I[{R[y/10]}/2]-2xI[{R[y/10]}/3]+3xI[{R[y/10]}/4]-3xI[{R[y/10]}/5]+5xI[{R[y/10]}/6]+I[{R[y/10]}/7]-3xI[{R[y/10]}/8]-2xI[{R[y/10]}/9] (Mod 12).
Har=4-R[y/10]+9xI[{R[y/10]}/2]-8xI[{R[y/10]}/3]-I[{R[y/10]}/4]+2xI[{R[y/10]}/5]-3xI[{R[y/10]}/6]+2xI[{R[y/10]}/7]+2xI[{R[y/10]}/8]-2xI[{R[y/10]}/9] (Mod 12).
Yue=10+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
Yim=10-R[y/10]+4xI[{R[y/10]}/2]-3xI[{R[y/10]}/3]-5xI[{R[y/10]}/4]+3xI[{R[y/10]}/5]-8xI[{R[y/10]}/6]+8xI[{R[y/10]}/7]-I[{R[y/10]}/8]+4xI[{R[y/10]}/9] (Mod 12).
Jit=7-2xR[y/10]+9xI[{R[y/10]}/4]+3xI[{R[y/10]}/8]-I[{R[y/10]}/9] (Mod 12).
Bos=8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
The standard formula is: Lis={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+1, R[(SC+y)/2]=1:-1}] (Mod 12) or Lis=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:9+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Lis=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:7+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Clu={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+2, R[(SC+y)/2]=1:-2}] (Mod 12) or Clu=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:10+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Clu=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:6+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Sho={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+3, R[(SC+y)/2]=1:-3}] (Mod 12) or Sho=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:11+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Sho=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:5+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Ckn={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+4, R[(SC+y)/2]=1:-4}] (Mod 12) or Ckn=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Ckn=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:4+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Csu={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+5, R[(SC+y)/2]=1:-5}] (Mod 12) or Csu=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:1+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Csu=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:3+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
Lim=2+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12).
The standard formula is: Hee={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+7, R[(SC+y)/2]=1:-7}] (Mod 12) or Hee=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:3+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Hee=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:1+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Cbm={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+8, R[(SC+y)/2]=1:-8}] (Mod 12) or Cbm=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:4+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Cbm=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Bai={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+9, R[(SC+y)/2]=1:-9}] (Mod 12) or Bai=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:5+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Bai=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:11+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Fbg={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+10, R[(SC+y)/2]=1:-10}] (Mod 12) or Fbg=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:6+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Fbg=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:10+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
The standard formula is: Kfu={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+11, R[(SC+y)/2]=1:-11}] (Mod 12) or Kfu=&C[{SC:m=0, f=1 & R[(SC+y)/2]=0}:7+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12) and Kfu=&C[{SC:m=0, f=1 & R[(SC+y)/2]=1}:9+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]] (Mod 12).
Inc: R[y/12]-4={(12-Ego)-7xI[Ego/5]+5xI[Ego/7]+5xI[Ego/9]+7xI[Ego/10]}&C[Ego=1:1,7]&C[Ego=2:4,10] (Mod 12).
Win: R[y/12]-4={(Ego+5)+I[Ego/5]+I[Ego/7]+I[Ego/9]}&C[Ego=1:4,10]&C[Ego=2:1,7] (Mod 12).
Los: R[y/12]-4={(4-Ego)+5xI[Ego/3]+2xI[Ego/7]}&C[Ego=5:1,7]&C[Ego=6:4,10] (Mod 12).
Hui=2+y (Mod 12).
Huk=10-y (Mod 12).
Chi=y (Mod 12).
Kok=2-y (Mod 12).
Que/Kar=2+y (Mod 12).
Lun=7-y (Mod 12).
Hei=1-y (Mod 12).
Yiu=7+y (Mod 12).
Hoo=9+y (Mod 12).
Psu=9-4xR[y/3] (Mod 12).
Goo=11-9xI[{R[y/12]}/3] (Mod 12).
Gwa=7+3xI[{R[y/12]}/3] (Mod 12).
Jfg=3xR[(y-1)/3]+2xI[{R[(y-1)/3]}/2] (Mod 12).
Fei=4+y+6xI[{R[y/12]+2}/3] (Mod 12).
Yei=7+y (Mod 12).
Kwy=2-3xR[y/4] (Mod 12).
Lfo=8+9xR[y/4] (Mod 12).
Cak=10-7xR[y/12] (Mod 12).
Tdo=5+3xR[y/4] (Mod 12).
Pik=6+4xR[y/12]+2xI[{R[y/12]}/3]+7xI[{R[y/12]}/4]-3xI[{R[y/12]}/6]+2xI[{R[y/12]}/7]+10xI[{R[y/12]}/9]-2xI[{R[y/12]}/11] (Mod 12).
Sui=3+6xR[y/4]-3xI[{R[y/4]}/2] (Mod 12).
Yng=2+7xR[y/12]+3xI[{R[y/12]}/2]+9xI[{R[y/12]}/3]-6xI[{R[y/12]}/4] (Mod 12).
Hoi=11-R[y/12] (Mod 12).
Por=5+R[y/12]-6x{R[y/12]-4} (Mod 12).
Aat=4-y (Mod 12).
Nik=10-9xI[{R[y/12]}/3] (Mod 12).
Hom=5+2xR[y/12]-9xI[{R[y/12]}/3]+6xI[{R[y/12]}/4]-6xI[{R[y/12]}/5]+I[{R[y/12]}/6]+6xI[{R[y/12]}/7]-6xI[{R[y/12]}/9]+2xI[{R[y/12]}/10]+8xI[{R[y/12]}/11] (Mod 12).
Yuk=5-3xR[y/4] (Mod 12).
Gak=3xI[{R[y/12]}/3] (Mod 12).
Ysi=&C{R[y/12]=0, 1:10}&C{R[y/12]=3, 10:4}&C{R[y/12]=4, 8:1}&C{R[y/12]=5:2}&C{R[y/12]=9:9} (Mod 12).
Kam=9xR[y/4] (Mod 12).
Can=9+R[(y+2)/6] (Mod 12).
Bau=3+R[(y+2)/6] (Mod 12).
Chm=9xR[y/4] (Mod 12).
Pan=1+9xR[y/4] (Mod 12).
Yik=2+9xR[y/4] (Mod 12).
Sik=3+9xR[y/4] (Mod 12).
Wah=4+9xR[y/4] (Mod 12).
Cip=5+9xR[y/4] (Mod 12).
Joi=6+9xR[y/4] (Mod 12).
Tst=7+9xR[y/4] (Mod 12).
Zhi=8+9xR[y/4] (Mod 12).
Ham=9+9xR[y/4] (Mod 12).
Yut=10+9xR[y/4] (Mod 12).
Mon=11+9xR[y/4] (Mod 12).
Kim=8+y (Mod 12).
Zee=8+y (Mod 12).
Fym=9+y (Mod 12).
Sog=10+y (Mod 12).
Sok=11+y (Mod 12).
Kun=y (Mod 12).
Sfu=1+y (Mod 12).
Buy=2+y (Mod 12).
Ark=3+y (Mod 12).
Foo=4+y (Mod 12).
Sit=5+y (Mod 12).
Diu=6+y (Mod 12).
Bag=7+y (Mod 12).
Coi=S+A[h/2] (Mod 12) or Coi=8+y+m-A[h/2] (Mod 12).
Sau=B+A[h/2] (Mod 12) or Sau=8+y+m+A[h/2] (Mod 12).
Chn & Chn2: Chn=10-2xI[{56+R[y/60]}/10] (Mod 12) & Chn2=11-2xI[{56+R[y/60]}/10] (Mod 12) or Chn2=Chn+1 (Mod 12). |
There are many `Timeons' which are directly related to year. They are named as `Fate Particle' of `Year' or `Yearon'. The codes of these `Yearons' are:
1.`Ff'. 2.`Fk'. 3.`Fl'. 4.`Fj'. 5.`Inc'. 6.`Win'. 7.`Los'. 8.`Cfu', 9.`Luk'. 10.`Yeu'. 11.`Tor'. 12.`Fui'. 13.`Eut'. 14.`Chw'. 15.`Kkw'. 16.`Fkw'. 17.`Gkw'. 18.`Jkw'. 19.`Tyh'. 20.`Gun'. 21.`Fuk'. 22.`Tyn'. 23.`Hok'. 24.`Chu'. 25.`Har'. 26.`Yue'. 27.`Yim'. 28.`Jit'. 29.`Bos'. 30.`Lis'. 31.`Clu'. 32.`Sho'. 33.`Ckn'. 34.`Csu'. 35.`Lim'. 36.`Hee'. 37.`Cbm'. 38.`Bai'. 39.`Fbg'. 40.`Kfu'. 41.`Hop'. 42.`Cxy'. 43.`Hak'. 44.`Jwo'. 45.`Jwo2'. 46.`Jwo3'. 47.`Jwo4'. 48.`Jwo5'. 49.`Hui'. 50.`Huk'. 51.`Chi'. 52.`Kok'. 53.`Que/Kar'. 54.`Lun'. 55.`Hei'. 56.`Ham'. 57.`Hoo'. 58.`Cip'. 59.`Joi'. 60.`Tst'. 61.`Sha'. 62.`Psu'. 63.`Goo'. 64.`Gwa'. 65.`Jfg'. 66.`Fei'. 67.`Yee'. 68.`Yei'. 69.`Kwy'. 70.`Yng'. 71.`Hoi'. 72.`Por'. 73.`Pik'. 74.`Lfo'. 75.`Fym'. 76.`Ysi'. 77.`Aat'. 78.`Bau'. 79.`Can'. 80.`Sui'. 81.`Nik'. 82.`Hom'. 83.`Gau'. 84.`Yuk'. 85.`Gak'. 86.`Cak'. 87.`Tdo'. 88.`Kam'. 89.`Chm'. 90.`Pan'. 91.`Yik'. 92.`Wah'. 93.`Zhi'. 94.`Yut'. 95.`Sok'. 96.`Sik'. 97.`Sog'. 98.`Mon'. 99.`Kim'. 100.`Zee'. 101.`Kun'. 102.`Sfu'. 103.`Buy'. 104.`Ark'. 105.`Foo'. 106.`Sit'. 107.`Diu'. 108.`Bag'. 109.`Coi'. 110.`Sau'. 111.`Chn' & `Chn2'. The `Yearons' each has fantastic power and lays invisible stress with different influence on human destiny within a year. In general, `Ff' means `Academy' or `Announcement'. `Fk' means `Authority' or `Ratification'. `Fl' means `Income' or `Money'. `Fj' means `Adversity' or `Apprehension'. `Inc' means `Income' or `Salary'. `Win' means `Win' or `Gift'. `Los' means `Loss' or `Failure'. `Cfu' means `Wealth' or `Property'. `Luk' means `Power' or `Wealth'. `Yeu' means `Injury' or `Destruction'. `Tor' means `Injury' or `Destruction'. `Fui' means `Outstanding'. `Eut' means `Outstanding'. `Chw' means `Knowledge' or `Education'. `Kkw' means `Oration' or `Music'. `Fkw' means `Felicity' or `Longevity'. `Gkw' means `Religion' or `Fortune-telling'. `Jkw' means `Peerage' or `Power'. `Tyh' means `Official' or `Power'. `Gun' means `Promotion' or `Childbirth'. `Fuk' means `Felicity' or `Childbirth'. `Tyn' means `Grace'. `Hok' means `Learning' or `Hall'. `Chu' means `Eating' or `Food'. `Har' means `Aboard' or `Childbirth'. `Yue' means `Vehicle' or `Transportation'. `Yim' means `Lascivious', `Masturbation' or `Blood'. `Jit' means `Stop' or `Nil'. `Bos' means `Knowledge' or `Culture'. `Lis' means `Strength'. `Clu' means `Protection'. `Sho' means `Loss'. `Ckn' means `Rudeness'. `Csu' means `Inform' or `Declare'. `Lim' means `Sickness',`Loneliness' or `Flight'. `Hee' means `Gathering'. `Cbm' means `Sickliness'. `Bai' means `Bankruptcy'. `Fbg' means `ambush' or `trap'. `Kfu' means `Court' or `Litigation'. `Hop' means `Love' or `Marriage'. `Cxy' means `Suppression' or `Injury'. `Hak' means `Sick', `Adversity' or `Departure'. `Jwo' means `Natural disaster' or `War'. `Jwo2' means `Natural disaster' or `War'. `Jwo3' means `Natural disaster' or `War'. `Jwo4' means `Natural disaster' or `War'. `Hui' means `Weakness' or `Empty'. `Huk' means `Sorrow' or `Loss'. `Chi' means `Arts' or `Place'. `Kok' means `Design' or `Room'. `Que/Kar' means `Love' or `Marriage'. `Lun' means `Female', `Marriage' or `Blood'. `Hei' means `Happiness' or `Pregnancy'. `Ham' means `Lustful', `Masturbate' or `Adultery'. `Hoo' means `Consumption' or `Exhaustion'. `Cip' means `Robbery' or `Kidnapping'. `Joi' means `Calamity' or `Disaster'. `Tst' means `Smite' or `Kill'. `Sha' means `Gauze' or `Marriage'. `Psu' means `Puncture' or `Wounded'. `Goo' means `Loneliness' or `Detention'. `Gwa' means `Sleep alone' or `Detention'. `Jfg' means `Sexual dysfunction' or `No intercourse'. `Fei' means `Lonliness', `Plague' or `Flight'. `Yee' means `Cure' or `Disease'. `Yei' means `Medical treatment' or `Doctor'. `Kwy' means `Peerage'. `Yng' means `Wounded' or `Surgery'. `Hoi' means `Disaster' or `Sickness'. `Por' means `Puncture' or `Broken'. `Pik' means `Bang' or `Thunder'. `Lfo' means `Bombard', `Gunshot' or `Radiation'. `Fym' means `Fire', `Burning' or `Radiation'. `Ysi' means `Assassinate' or `Trap'. `Aat' means `Collapse' or `Death'. `Bau' means `Pregnancy', `Childbirth' or `Tumor'. `Can' means `Parturition', `Reincarnation' or `Tumor'. `Sui' means `Flood' or `Fluid'. `Nik' means `Water' or `Drown'. `Hom' means `Pitfall' or `Swallow'. `Gau' means `Bondage' or `Twist'. `Yuk' means `Detention' or `Imprison'. `Gak' means `Quarantine' or `Quarrel'. `Cak' means `Thief' or `Steal'. `Tdo' means `Thief' or `Steal'. `Kam' means `Wealth' or `Money'. `Chm' means `Brave' or `Fierce'. `Pan' means `Promotion' or `Travel'. `Yik' means `Ride' or `Motion'. `Wah' means `Religion' or `Fortune-telling'. `Zhi' means `Accusation'. `Yut' means `Smite' or `Kill'. `Sok' means `Seizing', `Bondage', `Rope' or `Umbilical cord'. `Sik' means `Rest' or `Dead'. `Sog' means `Death' or `Mourning'. `Mon' means `Death' or `Loss'. `Kim' means `War' or `Wound'. `Zee' means `Fall down' or `Dead body'. `Kun' means `Police' or `Litigation'. `Sfu' means `Death order' or `Sick'. `Buy' means `Loss' or `Destruction'. `Ark' means `Danger' or `Disaster'. `Foo' means `Sick' or `Murder'. `Sit' means `Talk', `Quarrel', `Eat' or `Lick'. `Diu' means `Condolence' or `Console'. `Bag' means `Influenza' or `Sick'. `Coi' means `Genius' or `Clever'. `Sau' means `Life limit'. `Chn' & `Chn2' mean `Empty', `Loss' or `Extermination'. `U' is the alphabetical order of the stem of year and `Z' is the root of year. `Ego' is the `Stem' of date at birth. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `S' is the zone which marks the position of `Soul'. `B' is the zone which marks the position of `Body'. `y' is the year reckoning in a solar calender. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `R[m/n]' is a remainder function such that it takes the remainder of `m' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `Yearon=(Mod 12)' is a modulated function such that if Yearon>11 then `Yearon' becomes `Yearon-12' and if Yearon<0 then `Yearon' becomes `Yearon+12'. Thus, the value range of `Yearon=(Mod 12)' is from 0 to 11. |
Examples of determining whether there is a great disaster on earth in a certain year are as follows.
Example I: When y=A.D.2012, U=I=9, Z=4. When y=A.D.2012, subsitute y=2012 in the formula for year in A.D., Jwo={Jwo=3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3xR[2012/10]+4xI[{R[2012/10]}/2]-2xI[{R[2012/10]}/3]+2xI[{R[2012/10]}/6]-2xI[{R[2012/10]}/7]+4xI[{R[2012/10]}/8] (Mod 12) & Z=8+2012 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3x2+4xI[2/2]-2xI[2/3]+2xI[2/6]-2xI[2/7]+4xI[2/8] (Mod 12) & Z=2020 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+4xI[1]-2xI[0.666]+2xI[0.333]-2xI[0.285]+4xI[0.25] (Mod 12) & Z=2020-168x12}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+4x1-2x0+2x0-2x0+4x0 (Mod 12) & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=10 (Mod 12) & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=10 & Z=4}&C[Z1<>Z:Jwo=i]. Jwo=i. The result means that this formula cannot determine whether A.D.2012 is a year of great disaster or not. The other formulae, Jwo2, Jwo3 & Jwo4, should be used to find out the result. When y=A.D.2012, subsitute y=2012 in the formula for year in A.D., Jwo2={Jwo2=2+3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3xR[2012/10]+4xI[{R[2012/10]}/2]-2xI[{R[2012/10]}/3]+2xI[{R[2012/10]}/6]-2xI[{R[2012/10]}/7]+4xI[{R[2012/10]}/8] (Mod 12) & Z=8+2012 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3x2+4xI[2/2]-2xI[2/3]+2xI[2/6]-2xI[2/7]+4xI[2/8] (Mod 12) & Z=2020 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+6+4xI[1]-2xI[0.666]+2xI[0.333]-2xI[0.285]+4xI[0.25] (Mod 12) & Z=2020-168x12}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=8+4x1-2x0+2x0-2x0+4x0 (Mod 12) & Z=4}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=12 (Mod 12) & Z=4}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=12-12 & Z=4}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=0 & Z=4}&C[Jwo2<>Z:Jwo2=i]. Jwo2=i. The result means that this formula cannot determine whether A.D.2012 is a year of great disaster or not. The other formulae, Jwo3 & Jwo4, should be used to find out the result. When y=A.D.2012, subsitute y=2012 in the formula for year in A.D., Jwo3={Jwo3=9+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12) & Yeu=2+y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=9+R[2012/10]+I[{R[2012/10]}/2]-3xI[{R[2012/10]}/8] (Mod 12) & Yeu=2+2012 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=9+2+I[2/2]-3xI[2/8] (Mod 12) & Yeu=2014 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=11+I[1]-3xI[0.25] (Mod 12) & Yeu=2014-167x12}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=11+1-3x0 (Mod 12) & Yeu=10}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=12 (Mod 12) & Yeu=10}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=12-12 & Yeu=10}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=0 & Yeu=10}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3=i. The result means that this formula cannot determine whether A.D.2012 is a year of great disaster or not. The last formulae, Jwo4, should be used to find out the result. When y=A.D.2012, subsitute y=2012 in the formula for year in A.D., Jwo4={Jwo4=7+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12) & Tor=2+y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=7+R[2012/10]+I[{R[2012/10]}/2]-3xI[{R[2012/10]}/8] (Mod 12) & Tor=2+2012 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=7+2+I[2/2]-3xI[2/8] (Mod 12) & Tor=2014 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=9+I[1]-3xI[0.25] (Mod 12) & Tor=2014-167x12}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=9+1-3x0 (Mod 12) & Tor=10}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=10 (Mod 12) & Tor=10}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=10 & Tor=10}&C[Jwo4<>Tor:Jwo4=i]. Jwo4=Tor=10. A great undersea earthquake struck near the Indonesian province of Aceh in A.D.2012. Example II: When y=A.D.1945, U=B=2, Z=9. When y=A.D.1945, subsitute y=1945 in the formula for year in A.D., Jwo={Jwo=3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3xR[1945/10]+4xI[{R[1945/10]}/2]-2xI[{R[1945/10]}/3]+2xI[{R[1945/10]}/6]-2xI[{R[1945/10]}/7]+4xI[{R[1945/10]}/8] (Mod 12) & Z=8+1945 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3x5+4xI[5/2]-2xI[5/3]+2xI[5/6]-2xI[5/7]+4xI[5/8] (Mod 12) & Z=1953 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=15+4xI[2.5]-2xI[1.666]+2xI[0.833]-2xI[0.714]+4xI[0.625] (Mod 12) & Z=1953-162x12}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=15+4x2-2x1+2x0-2x0+4x0 (Mod 12) & Z=9}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=23 (Mod 12) & Z=9}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=23-12 & Z=9}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=9 & Z=9}&C[Jwo<>Z:Jwo=i]. Jwo=Z=9. This means that A.D.1945 is a year of great disaster on earth. In fact, atomic bombings were dropped to ruin Hiroshima and Nagasaki in Japan by the United States of America (U.S.A.) in A.D.1945. Example III: When y=A.D.1976, U=C=3, Z=4. When y=A.D.1976, subsitute y=1976 in the formula for year in A.D., Jwo={Jwo=3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3xR[1976/10]+4xI[{R[1976/10]}/2]-2xI[{R[1976/10]}/3]+2xI[{R[1976/10]}/6]-2xI[{R[1976/10]}/7]+4xI[{R[1976/10]}/8] (Mod 12) & Z=8+1976 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3x6+4xI[6/2]-2xI[6/3]+2xI[6/6]-2xI[6/7]+4xI[6/8] (Mod 12) & Z=1984 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=18+4xI[3]-2xI[2]+2xI[1]-2xI[0.8571]+4xI[0.75] (Mod 12) & Z=1984-165x12}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=18+4x3-2x2+2x1-2x0+4x0 (Mod 12) & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=18+12-4+2-0+0 (Mod 12) & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=28 (Mod 12) & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=28-12x2 & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=4 & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo=Z=4. This means that A.D.1976 is a year of great disaster on earth. In fact, a great earthquake ruined Tangshan in China in A.D.1976. Example IV: When y=A.D.2011, U=H=8, Z=3. When y=A.D.2011, subsitute y=2011 in the formula for year in A.D., Jwo={Jwo=3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3xR[2011/10]+4xI[{R[2011/10]}/2]-2xI[{R[2011/10]}/3]+2xI[{R[2011/10]}/6]-2xI[{R[2011/10]}/7]+4xI[{R[2011/10]}/8] (Mod 12) & Z=8+2011 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3x1+4xI[1/2]-2xI[1/3]+2xI[1/6]-2xI[1/7]+4xI[1/8] (Mod 12) & Z=2019 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3x1+4xI[0.5]-2xI[0.3333]+2xI[0.1666]-2xI[0.1428]+4xI[0.125] (Mod 12) & Z=2019-168x12}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3+4x0-2x0+2x0-2x0+4x0 (Mod 12) & Z=3}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3 (Mod 12) & Z=3}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3 & Z=3}&C[Jwo<>Z:Jwo=i]. Jwo=Z=3. This means that A.D.2011 is a year of great disaster on earth. In fact, a great earthquake and tsunami occurred in Tohoku of Japan in A.D.2011. Example V: When y=A.D.1941, U=H=8, Z=5. When y=A.D.1941, subsitute y=1941 in the formula for year in A.D., Jwo2={Jwo2=2+3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3xR[1941/10]+4xI[{R[1941/10]}/2]-2xI[{R[1941/10]}/3]+2xI[{R[1941/10]}/6]-2xI[{R[1941/10]}/7]+4xI[{R[1941/10]}/8] (Mod 12) & Z=8+1941 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3x1+4xI[1/2]-2xI[1/3]+2xI[1/6]-2xI[1/7]+4xI[1/8] (Mod 12) & Z=1949 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3+4xI[0.5]-2xI[0.3333]+2xI[0.1666]-2xI[0.1428]+4xI[0.125] (Mod 12) & Z=1949-162x12}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3+4x0-2x0+2x0-2x0+4x0 (Mod 12) & Z=5}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=5 (Mod 12) & Z=5}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=5 & Z=5}&C[Jwo2<>Z:Jwo2=i]. Jwo2=Z=5. This means that A.D.1941 is a year of great disaster on earth. In fact, invasion of Soviet Union (U.S.S.R) by Germany and the attack on Pearl Harbor by Japan occurred in A.D.1941. Example VI: When y=A.D.1950, U=G=7, Z=2. When y=A.D.1950, subsitute y=1950 in the formula for year in A.D., Jwo2={Jwo2=2+3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3xR[1950/10]+4xI[{R[1950/10]}/2]-2xI[{R[1950/10]}/3]+2xI[{R[1950/10]}/6]-2xI[{R[1950/10]}/7]+4xI[{R[1950/10]}/8] (Mod 12) & Z=8+1950 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3x0+4xI[0/2]-2xI[0/3]+2xI[0/6]-2xI[0/7]+4xI[0/8] (Mod 12) & Z=1958 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+4xI[0]-2xI[0]+2xI[0]-2xI[0]+4xI[0] (Mod 12) & Z=1958-163x12}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+4x0-2x0+2x0-2x0+4x0 (Mod 12) & Z=2}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2 (Mod 12) & Z=2}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2 & Z=2}&C[Jwo2<>Z:Jwo2=i]. Jwo2=Z=2. This means that A.D.1950 is a year of great disaster on earth. In fact, Korean War occurred in A.D.1950. Example VII: When y=A.D.2004, U=A=1, Z=8. When y=A.D.2004, subsitute y=2004 in the formula for year in A.D., Jwo2={Jwo2=2+3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3xR[2004/10]+4xI[{R[2004/10]}/2]-2xI[{R[2004/10]}/3]+2xI[{R[2004/10]}/6]-2xI[{R[2004/10]}/7]+4xI[{R[2004/10]}/8] (Mod 12) & Z=8+2004 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+3x4+4xI[4/2]-2xI[4/3]+2xI[4/6]-2xI[4/7]+4xI[4/8] (Mod 12) & Z=2012 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=2+12+4xI[2]-2xI[1.3333]+2xI[0.6666]-2xI[0.5714]+4xI[0.5] (Mod 12) & Z=2012-167x12}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=14+4x2-2x1+2x0-2x0+4x0 (Mod 12) & Z=8}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=20 (Mod 12) & Z=8}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=20-12 & Z=8}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=8 & Z=8}&C[Jwo2<>Z:Jwo2=i]. Jwo2=Z=8. This means that A.D.2004 is a year of great disaster on earth. In fact, Indian Ocean earthquake and tsunami occurred in A.D.2004. Example VIII: When y=A.D.79, U=F=6, Z=3. When y=A.D.79, subsitute y=79 in the formula for year in A.D., Jwo5={Jwo5=7+y (Mod 10) & Z=8+y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=7+79 (Mod 10) & Z=8+79 (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5 =i]. Jwo5={Jwo5=86 (Mod 10) & Z=87 (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=(86-8x10) & Z=87-7x12}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=6 & Z=3}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5=6 & Z=3. Since `Jwo5=6' in the conditional of `&C[Jwo5<>6,8 & Z<>2,4,5,6,8,9,11]' is false, `Jwo5' is not equalt to `i'. This means that great natural disasters or war occur on earth are not imaginary. A.D.79 is a year of great natural disasters or war. In fact, eruption of Mount Vesuvius in Italy buried the town of Pompeii in A.D.79 and all inhabitants died. Example IX: When y=A.D.2020, U=I=7, Z=0. When y=A.D.2020, subsitute y=2020 in the formula for year in A.D., Jwo={Jwo=3xR[y/10]+4xI[{R[y/10]}/2]-2xI[{R[y/10]}/3]+2xI[{R[y/10]}/6]-2xI[{R[y/10]}/7]+4xI[{R[y/10]}/8] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3xR[2020/10]+4xI[{R[2020/10]}/2]-2xI[{R[2020/10]}/3]+2xI[{R[2020/10]}/6]-2xI[{R[2020/10]}/7]+4xI[{R[2020/10]}/8] (Mod 12) & Z=8+2020 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3x0+4xI[0/2]-2xI[0/3]+2xI[0/6]-2xI[0/7]+4xI[0/8] (Mod 12) & Z=2028 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=0+4xI[0]-2xI[0]+2xI[0]-2xI[0]+4xI[0] (Mod 12) & Z=2028-169x12}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=0+4x0-2x0+2x0-2x0+4x0 (Mod 12) & Z=0}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=0 (Mod 12) & Z=0}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=0 & Z=0}&C[Jwo<>Z:Jwo=i]. Jwo=Z=0. Coronal virus (COVID-19) became pandemic in A.D.2020 and killed more than one million people. Example X: When y=264B.C., U=D=4, Z=9. When y=264B.C., subsitute y=264 in the formula for year in B.C., Jwo={Jwo=3-3xR[y/10]+8xI[{R[y/10]}/2]+2xI[{R[y/10]}/3]-4xI[{R[y/10]}/4]+2xI[{R[y/10]}/5]-2xI[{R[y/10]}/6]+4xI[{R[y/10]}/8] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3-3xR[264/10]+8xI[{R[264/10]}/2]+2xI[{R[264/10]}/3]-4xI[{R[264/10]}/4]+2xI[{R[264/10]}/5]-2xI[{R[264/10]}/6]+4xI[{R[264/10]}/8] (Mod 12) & Z=9-264 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=3-3x4+8xI[4/2]+2xI[4/3]-4xI[4/4]+2xI[4/5]-2xI[4/6]+4xI[4/8] (Mod 12) & Z= -255 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo= -9+8xI[2]+2xI[1.3333]-4xI[1]+2xI[0.8]-2xI[0.6666]+4xI[0.5] (Mod 12) & Z=22x12-255}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo= -9+8x2+2x1-4x1+2x0-2x0+4x0 (Mod 12) & Z=9}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=5 (Mod 12) & Z=9}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=5 & Z=9}&C[Jwo<>Z:Jwo=i]. Jwo=i. The result means that this formula cannot determine whether 264B.C is a year of great disaster or not. The other formulae, Jwo2, Jwo3, Jwo4 & Jwo5, should be used to find out the result. When y=264B.C., subsitute y=264 in the formula for year in B.C., Jwo2={Jwo2=5-3xR[y/10]+8xI[{R[y/10]}/2]+2xI[{R[y/10]}/3]-4xI[{R[y/10]}/4]+2xI[{R[y/10]}/5]-2xI[{R[y/10]}/6]-8xI[{R[y/10]}/8] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=5-3xR[264/10]+8xI[{R[264/10]}/2]+2xI[{R[264/10]}/3]-4xI[{R[264/10]}/4]+2xI[{R[264/10]}/5]-2xI[{R[264/10]}/6]-8xI[{R[264/10]}/8] (Mod 12) & Z=9-264 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=5-3x4+8xI[4/2]+2xI[4/3]-4xI[4/4]+2xI[4/5]-2xI[4/6]+4xI[4/8] (Mod 12) & Z= -255 (Mod 12)}&C[Jwo2<>Z:Jwo=i]. Jwo2={Jwo2= -7+8xI[2]+2xI[1.3333]-4xI[1]+2xI[0.8]-2xI[0.6666]+4xI[0.5] (Mod 12) & Z=22x12-255}&C[Jwo2<>Z:Jwo=i]. Jwo2={Jwo2= -7+8x2+2x1-4x1+2x0-2x0+4x0 (Mod 12) & Z=9}&C[Jwo2<>Z:Jwo=i]. Jwo2={Jwo2=7 (Mod 12) & Z=9}&C[Jwo2<>Z:Jwo=i]. Jwo2={Jwo2=7 & Z=9}&C[Jwo2<>Z:Jwo=i]. Jwo2=i. The result means that this formula cannot determine whether 264B.C is a year of great disaster or not. The other formulae, Jwo3, Jwo4 & Jwo5, should be used to find out the result. When y=264B.C., subsitute y=264 in the formula for year in B.C., Jwo3={Jwo3=10-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12) & Yeu=3-y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=10-R[264/10]-I[{R[264/10]}/2]+3xI[{R[264/10]}/4]+9xI[{R[264/10]}/8] (Mod 12) & Yeu=3-264 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=10-4-I[4/2]+3xI[4/4]+9xI[4/8] (Mod 12) & Yeu= -261 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=6-I[2]+3xI[1]+9xI[0.5] (Mod 12) & Yeu=22x12-261}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=6-2+3x2+9x0 (Mod 12) & Yeu=3}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=10 (Mod 12) & Yeu=3}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=10 & Yeu=3}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3=i. The result means that this formula cannot determine whether 264B.C is a year of great disaster or not. The other formulae, Jwo4 & Jwo5, should be used to find out the result. When y=264B.C., subsitute y=264 in the formula for year in B.C., Jwo4={Jwo4=8-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12) & Tor=3-y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=8-R[264/10]-I[{R[264/10]}/2]+3xI[{R[264/10]}/4]+9xI[{R[264/10]}/8] (Mod 12) & Tor=3-264 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=8-4-I[4/2]+3xI[4/4]+9xI[4/8] (Mod 12) & Tor= -261 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=4-I[2]+3xI[1]+9xI[0.5] (Mod 12) & Tor=22x12-261}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=4-2+3x1+9x0 (Mod 12) & Tor=3}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=5 (Mod 12) & Tor=3}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=5 & Tor=3}&C[Jwo4<>Tor:Jwo4=i]. Jwo4=i. The result means that this formula cannot determine whether 264B.C is a year of great disaster or not. The last formulae, Jwo5, should be used to find out the result. When y=264B.C., subsitute y=264 in the formula for year in B.C., Jwo5={Jwo5=8-y (Mod 10) & Z=9-y (Mod 12)}&C[(Jwo5<>2,10 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=8-264 (Mod 10) & Z=9-264 (Mod 12)}&C[(Jwo5<>2,10 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5= -256 (Mod 10) & Z= -255 (Mod 12)}&C[(Jwo5<>2,10 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=26x10-256 & Z=22x12-255}&C[(Jwo5<>2,10 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=4 & Z=9}&C[(Jwo5<>2,10 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5=4 & Z=9. Since `Z=9' in the conditional of `&C[Jwo5<>2,10 & Z<>2,4,5,6,8,9,11]' is false, `Jwo5' is not equalt to `i'. This means that great natural disasters or war occur on earth are not imaginary. 264B.C. is a year of great natural disasters or war. In fact, Carthage and Rome went to the First Punic War in 264B.C. Example XI: When y=218B.C., U=J=10, Z=7. When y=218B.C., subsitute y=218 in the formula for year in B.C., Jwo3={Jwo3=10-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12) & Yeu=3-y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=10-R[218/10]-I[{R[218/10]}/2]+3xI[{R[218/10]}/4]+9xI[{R[218/10]}/8] (Mod 12) & Yeu=3-218 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=10-8-I[8/2]+3xI[8/4]+9xI[8/8] (Mod 12) & Yeu= -215 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=2-I[4]+3xI[2]+9xI[1] (Mod 12) & Yeu=18x12-215}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=2-4+3x2+9x1 (Mod 12) & Yeu=1}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=13 (Mod 12) & Yeu=1}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=13-12 & Yeu=1}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=1 & Yeu=1}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3=Yeu=1. Carthage and Rome went to the Second Punic War in 218B.C. Example XII: When y=149B.C., U=I=9, Z=4. When y=149B.C., subsitute y=149 in the formula for year in B.C., Jwo4={Jwo4=8-R[y/10]-I[{R[y/10]}/2]+3xI[{R[y/10]}/4]+9xI[{R[y/10]}/8] (Mod 12) & Tor=3-y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i].
Jwo4={Jwo4=8-R[149/10]-I[{R[149/10]}/2]+3xI[{R[149/10]}/4]+9xI[{R[149/10]}/8] (Mod 12) & Tor=3-149 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i].
Jwo4={Jwo4=8-9-I[9/2]+3xI[9/4]+9xI[9/8] (Mod 12) & Tor= -146 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i].
Jwo4={Jwo4= -1-I[4.5]+3xI[2.25]+9xI[1.125] (Mod 12) & Tor=13x12-146}&C[Jwo4<>Tor:Jwo4=i].
Jwo4={Jwo4= -1-4+3x2+9x1 (Mod 12) & Tor=10}&C[Jwo4<>Tor:Jwo4=i].
Jwo4={Jwo4=10 (Mod 12) & Tor=10}&C[Jwo4<>Tor:Jwo4=i].
Jwo4={Jwo4=10 & Tor=10}&C[Jwo4<>Tor:Jwo4=i].
Jwo4=Tor=10. Carthage and Rome went to the Third Punic War in 149B.C.
If y=2012, S=9 and B=9 then R[y/10]=2 and R[y/12]=8.
Apply the `Yearon' Formula for year `y' in A.D.,
Ff=Chzon/Houron/Monthon &C{R=R[y/10]: R=0:Fuo, R=1:Kk, R=2:Fu, R=3:Ym, R=4:Mo, R=5:Chz, R=6:Ch, R=7:Ke, R=8:Bu, R=9:Le} or Ff=Chzon/Houron/Monthon &C[U=1:Mo, U=2:Chz, U=3:Ch, U=4:Ke, U=5:Bu, U=6:Le, U=7:Fuo, U=8:Kk, U=9:Fu, U=10:Ym],
Fk=Chzon &C{R=R[y/10]: R=0:Mo, R=1:Ta, R=2:Chz, R=3:Ku, R=4:Pr, R=5:Le, R=6:Ke, R=7:Tg, R=8:Ym, R=9:Tm} or Fk=Chzon &C[U=1:Pr, U=2:Le, U=3:Ke, U=4:Tg, U=5:Ym, U=6:Tm, U=7:Mo, U=8:Ta, U=9:Chz, U=10:Ku],
Fl=Chzon &C{R=R[y/10]: R=0:Ta, R=1:Ku, R=2:Le, R=3:Pr, R=4:Lm, R=5:Ke, R=6:Tg, R=7:Ym, R=8:Tm, R=9:Mo} or Fl=Chzon &C[U=1:Lm, U=2:Ke, U=3:Tg, U=4:Ym, U=5:Tm, U=6:Mo, U=7:Ta, U=8:Ku, U=9:Le, U=10:Pr],
Fj=Chzon/Houron &C{R=R[y/10]: R=0:Tg, R=1:Ch, R=2:Mo, R=3:Tm, R=4:Ta, R=5:Ym, R=6:Lm, R=7:Ku, R=8:Ke, R=9:Kk} or Fj=Chzon/Houron &C[U=1:Ta, U=2:Ym, U=3:Lm, U=4:Ku, U=5:Ke, U=6:Kk, U=7:Tg, U=8:Ch, U=9:Mo, U=10:Tm]'.
Ff=Fu. Fk=Chz. Fl=Le. Fj=Mo.
If Ego=5, find `y' A.D. in Gregorian calendar such that the person meets yearon `Inc'. Apply the Yearon Formula for year `y' in A.D., `Inc: R[y/10]=(Ego+5)&C{R[Ego/2]=0:-2} (Mod 10)'. Inc: R[y/10]=(5+5)&C{R[5/2]=0:-2} (Mod 10). Inc: R[y/10]=10&C{1=0:-2} (Mod 10). Inc: R[y/10]=10 (Mod 10). Inc: R[y/10]=10. Since R[y/10]=10, `y' can be any year in A.D. with the last digit as 0, e.g. 1990, 2000, 2010, and so on. That is, a person with Ego=5 always comes across with yearon `Inc' in the years with the last digit as 0.
If Ego=5, find `y' A.D. in Gregorian calendar such that the person meets yearon `Win'. Apply the Yearon Formula for year `y' in A.D., `Win: R[y/10]=Ego+4 (Mod 10)'. Win: R[y/10]=5+4 (Mod 10). Win: R[y/10]=9 (Mod 10). Win: R[y/10]=9. Since Win=9 and R[y/10]=9, `y' can be any year in A.D. with the last digit as 9, e.g. 1989, 1999, 2009, and so on. That is, a person with Ego=5 always comes across with yearon `Win' in the years with the last digit as 9.
If Ego=5, find `y' A.D. in Gregorian calendar such that the person meets yearon `Los'. Apply the Yearon Formula for year `y' in A.D., `Los: R[y/10]=(Ego-1)&C{R[Ego/2]=1:+2} (Mod 10)'. Los: R[y/10]=(5-1)&C{R[5/2]=1:+2} (Mod 10. Los: R[y/10]=4&C{1=1:+2} (Mod 10). Los: R[y/10]=4+2 (Mod 10). Los: R[y/10]=6 (Mod 10). Los: R[y/10]=6. Since R[y/10]=6, `y' can be any year in A.D. with the last digit as 6, e.g. 1986, 1996, 2006, and so on. That is, a person with Ego=5 always comes across with yearon `Los' in the years with the last digit as 6.
Cfu=7+3xI[{R[y/10]}/2]-3xI[{R[y/10]}/4]-9xI[{R[y/10]}/8] (Mod 12). Cfu=7+3xI[{R[2012/10]}/2]-3xI[{R[2012/10]}/4]-9xI[{R[2012/10]}/8] (Mod 12)'. Cfu=7+3xI[2/2]-3xI[2/4]-9xI[2/8] (Mod 12). Cfu=7+3xI[1]-3xI[0.5]-9xI[0.25] (Mod 12). Cfu=7+3x1-3x0-9x0 (Mod 12). Cfu=10 (Mod 12). Cfu=10.
Luk=8+2+I[2/2]-3xI[2/8] (Mod 12). Luk=8+2+I[1]-3xI[0.25] (Mod 12). Luk=10+1-3x0 (Mod 12). Luk=11 (Mod 12). Luk=11.
Yeu=9+2+I[2/2]-3xI[2/8] (Mod 12). Yeu=11+I[1]-3xI[0.25] (Mod 12). Yeu=11+1-3x0 (Mod 12). Yeu=12 (Mod 12). Yeu=12-12. Yeu=0.
Tor=7+2+I[2/2]-3xI[2/8] (Mod 12). Tor=9+I[1]-3xI[0.25] (Mod 12). Tor=9+1-3x0 (Mod 12). Tor=10 (Mod 12). Tor=10. `Yeu' & `Tor' are interchangeable in pairs. If Yeu=9-R[y/10]+5xI[R[y/10]/2]-3xI[R[y/10]/8] (Mod 12) then Tor=7+3xR[y/10]-3xI[R[y/10]/2]-3xI[R[y/10]/8] (Mod 12). Yeu=9-R[2012/10]+5xI[R[2012/10]/2]-3xI[R[2012/10]/8] (Mod 12) & Tor=7+3xR[2012/10]-3xI[R[2012/10]/2]-3xI[R[2012/10]/8] (Mod 12). Yeu=9-2+5xI[2/2]-3xI[2/8] (Mod 12) & Tor=7+3x2-3xI[2/2]-3xI[2/8] (Mod 12). Yeu=7+5xI[1]-3xI[0.25] (Mod 12) & Tor=13-3xI[1]-3xI[0.25] (Mod 12). Yeu=7+5x1-3x0 (Mod 12) & Tor=13-3x1-3x0 (Mod 12). Yeu=12 (Mod 12) & Tor=10 (Mod 12). Yeu=12-12. Yeu=0 & Tor=10.
[Remarks: `Yeu' and `Tor' must be interchanged in pairs. The values of `Yeu' and `Tor' for even solar year `y' are same as the original pairs.]
Fui=1+2+I[2/3]+I[2/4]-I[2/6]+I[2/7]-3xI[2/9] (Mod 12). Fui=3+I[0.666]+I[0.5]-I[0.333]+I[0.285]-3xI[0.222] (Mod 12). Fui=3+0+0-0+0-3x0 (Mod 12). Fui=3 (Mod 12). Fui=3.
Eut=7-2-I[2/3]-I[2/4]+I[2/6]-I[2/7]+3xI[2/9] (Mod 12). Eut=5-I[0.666]-I[0.5]+I[0.333]-I[0.285]+3xI[0.222] (Mod 12). Eut=5-0-0+0-0+3x0 (Mod 12). Eut=5 (Mod 12). Eut=5.
Chw=11+2+I[2/2]-3xI[2/8] (Mod 12). Chw=13+I[1]-3xI[0.25] (Mod 12). Chw=13+1-3x0 (Mod 12). Chw=14 (Mod 12). Chw=14-12. Chw=2.
Kkw=3-2-I[2/2]+3xI[2/8] (Mod 12). Kkw=1-I[1]+3xI[0.25] (Mod 12). Kkw=1-1+3x0 (Mod 12). Kkw=1-1+3x0 (Mod 12). Kkw=0 (Mod 12). Kkw=0.
Fkw=4+2-2xI[2/2]-2xI[2/3]-2xI[2/5]+2xI[2/6]+8xI[2/7]+2xI[2/10] (Mod 12). Fkw=4+2-2xI[1]-2xI[0.666]-2xI[0.4]+2xI[0.333]+8xI[0.285]+2xI[0.2] (Mod 12). Fkw=4+2-2x1-2x0-2x0+2x0+8x0+2x0 (Mod 12). Fkw=4 (Mod 12). Fkw=4.
Gkw={2+2+I[2/2]+2xI[2/3]-10xI[2/4]+5xI[2/5]-I[2/6]-7xI[2/7]}&C[2=8:4,10]&C[2=9:1,7] (Mod 12). Gkw=4+I[1]+2xI[0.666]-10xI[0.5]+5xI[0.4]-I[0.333]-7xI[0.285] (Mod 12). Gkw=4+1+2x0-10x0+5x0-0-7x0 (Mod 12). Gkw=5 (Mod 12). Gkw=5.
Jkw={11-9xR[y/2]}&C{R[y/10]>3:5+3xR[y/2]} (Mod 12). Jkw={11-9xR[2012/2]}&C{R[2012/10]>3:5+3xR[2012/2]} (Mod 12). Jkw={11-9x0}&C{2>3:5+3x0} (Mod 12). Jkw=11&C{2>3:8} (Mod 12). Jkw=11&C{2>3:8} (Mod 12). Jkw=11 (Mod 12). Jkw=11 (Mod 12).
Tyh=6-R[y/10]+5xI[R[y/10]/2] (Mod 12). Tyh=6-R[2012/10]+5xI[R[2012/10]/2] (Mod 12). Tyh=6-2+5xI[2/2] (Mod 12). Tyh=4+5xI[1] (Mod 12). Tyh=4+5x1 (Mod 12). Tyh=9 (Mod 12). Tyh=9.
Gun=11-2x2+3xI[2/2]-2xI[2/3]-I[2/5]+2xI[2/6]-I[2/7]-2xI[2/9] (Mod 12). Gun=11-4+3xI[1]-2xI[0.666]-I[0.4]+2xI[0.333]-I[0.285]-2xI[0.222] (Mod 12). Gun=7+3x1-2x0-0+2x0-0-2x0 (Mod 12). Gun=7+3 (Mod 12). Gun=10 (Mod 12). Gun=10.
Fuk=6-2+2xI[2/2]+3xI[2/4]+3xI[2/6]-4xI[2/8]-8xI[2/9] (Mod 12). Fuk=4+2xI[1]+3xI[0.5]+3xI[0.333]-4xI[0.25]-8xI[0.222] (Mod 12). Fuk=4+2x1+3x0+3x0-4x0-8x0 (Mod 12). Fuk=4+2 (Mod 12). Fuk=6 (Mod 12). Fuk=6.
Tyn=11-3xR[y/10]+I[{R[y/10]}/2]+2xI[{R[y/10]}/3]-I[{R[y/10]}/4]+9xI[{R[y/10]}/6]+I[{R[y/10]}/7]+2xI[{R[y/10]}/8]-2xI[{R[y/10]}/9] (Mod 12). Tyn=11-3xR[2012/10]+I[{R[2012/10]}/2]+2xI[{R[2012/10]}/3]-I[{R[2012/10]}/4]+9xI[{R[2012/10]}/6]+I[{R[2012/10]}/7]+2xI[{R[2012/10]}/8]-2xI[{R[2012/10]}/9] (Mod 12). Tyn=11-3x2+I[2/2]+2xI[2/3]-I[2/4]+9xI[2/6]+I[2/7]+2xI[2/8]-2xI[2/9] (Mod 12). Tyn=5+I[1]+2xI[0.666]-I[0.5]+9xI[0.333]+I[0.281]+2xI[0.25]-2xI[0.222] (Mod 12). Tyn=5+1+2x0-0+9x0+0+2x0-2x0 (Mod 12). Tyn=6 (Mod 12). Tyn=6.
Hok=5-5x2+I[2/2]-3xI[2/8] (Mod 12). Hok=5-10+I[1]-3xI[0.25] (Mod 12). Hok= -5+1-3x0 (Mod 12). Hok= -4 (Mod 12). Hok=12-4. Hok=8.
Chu=2+4x2-I[2/2]-2xI[2/3]+3xI[2/4]-3xI[2/5]+5xI[2/6]+I[2/7]-3xI[2/8]-2xI[2/9] (Mod 12). Chu=2+8-I[1]-2xI[0.666]+3xI[0.25]-3xI[0.4]+5xI[0.333]+I[0.285]-3xI[0.25]-2xI[0.222] (Mod 12). Chu=10-1-2x0+3x0-3x0+5x0+0-3x0-2x0 (Mod 12). Chu=9 (Mod 12). Chu=9.
Har=4-2+9xI[2/2]-8xI[2/3]-I[2/4]+2xI[2/5]-3xI[2/6]+2xI[2/7]+2xI[2/8]-2xI[2/9] (Mod 12). Har=2+9xI[1]-8xI[0.666]-I[0.5]+2xI[0.4]-3xI[0.333]+2xI[0.285]+2xI[0.25]-2xI[0.222] (Mod 12). Har=2+9 (Mod 12). Har=11.
Yue=10+2+I[2/2]-3xI[2/8] (Mod 12). Yue=12+I[1]-3xI[0.25] (Mod 12). Yue=12+1-3x0 (Mod 12). Yue=13 (Mod 12). Yue=13-12. Yue=1.
Yim=10-2+4xI[2/2]-3xI[2/3]-5xI[2/4]+3xI[2/5]-8xI[2/6]+8xI[2/7]-I[2/8]+4xI[2/9] (Mod 12). Yim=8+4xI[1]-3xI[0.6666]-5xI[0.5]+3xI[0.4]-8xI[0.3333]+8xI[0.2857]-I[0.25]+4xI[0.2222] (Mod 12). Yim=8+4x1-3x0-5x0+3x0-8x0+8x0-0+4x0 (Mod 12). Yim=12 (Mod 12). Yim=12-12. Yim=0.
Jit=7-2x2+9xI[2/4]+3xI[2/8]-I[2/9] (Mod 12). Jit=7-4+9xI[0.5]+3xI[0.25]-I[0.222] (Mod 12). Jit=3+9x0+3x0-0 (Mod 12). Jit=3 (Mod 12). Jit=3.
If y=2012 then R[y/10]=2. Apply the Yearon Formula for year `y' in A.D., `Bos=8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12)'. Bos=8+R[2012/10]+I[{R[2012/10]}/2]-3xI[{R[2012/10]}/8] (Mod 12). Bos=8+2+I[2/2]-3xI[2/8] (Mod 12). Bos=10+I[1]-3xI[0.25] (Mod 12). Bos=10+1-3x0 (Mod 12). Bos=11 (Mod 12). Bos=11.
For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=2012, apply the formula `Lis={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+1, R[(SC+y)/2]=1:-1}] (Mod 12)'.
Lis={8+R[2012/10]+I[{R[2012/10]}/2]-3xI[{R[2012/10]}/8]}&C[R[(0+2012)/2]=0:+1, R[(0+2012)/2]=1:-1] (Mod 12).
Lis={8+2+I[2/2]-3xI[2/8]}&C[R[2012/2]=0:+1, R[2012/2]=1:-1] (Mod 12).
Lis={10+I[1]-3xI[0.25]}&C[0=0:+1, 0=1:-1] (Mod 12).
Lis={10+1-3x0}&C[0=0:+1, 0=1:-1] (Mod 12).
Lis=11&C[0=0:+1, 0=1:-1] (Mod 12).
Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+1' after the sign `:' should be operated.
Thus, Lis=11+1 (Mod 12). Lis=12 (Mod 12). Lis=12-12. Lis=0.
For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=1987, apply the formula `Clu={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+2, R[(SC+y)/2]=1:-2}] (Mod 12)'.
Clu={8+R[1987/10]+I[{R[1987/10]}/2]-3xI[{R[1987/10]}/8]}&C[R[(0+1987)/2]=0:+2, R[(0+1987)/2]=1:-2] (Mod 12).
Clu={8+7+I[7/2]-3xI[7/8]}&C[R[1987/2]=0:+2, R[1987/2]=1:-2] (Mod 12).
Clu={15+I[3.5]-3xI[0.875]}&C[1=0:+2, 1=1:-2] (Mod 12).
Clu={15+3-3x0}&C[1=0:+2, 1=1:-2] (Mod 12).
Clu=18&C[1=0:+2, 1=1:-2] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-2' after the sign `:' should be operated.
Thus, Clu=18-2 (Mod 12). Clu=16 (Mod 12). Clu=16-12. Clu=4.
For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=1959, apply the formula `Sho={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+3, R[(SC+y)/2]=1:-3}] (Mod 12)'.
Sho={8+R[1959/10]+I[{R[1959/10]}/2]-3xI[{R[1959/10]}/8]}&C[R[(1+1959)/2]=0:+3, R[(1+1959)/2]=1:-3] (Mod 12).
Sho={8+9+I[9/2]-3xI[9/8]}&C[R[1960/2]=0:+3, R[1960/2]=1:-3] (Mod 12).
Sho={17+I[4.5]-3xI[1.125]}&C[0=0:+3, 0=1:-3] (Mod 12).
Sho={17+4-3x1}&C[0=0:+3, 0=1:-3] (Mod 12).
Sho=18&C[0=0:+3, 0=1:-3] (Mod 12).
Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+3' after the sign `:' should be operated.
Thus, Sho=18+3 (Mod 12). Sho=21 (Mod 12). Sho=21-12. Sho=9.
For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=2000, apply the formula `Ckn={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+4, R[(SC+y)/2]=1:-4}] (Mod 12)'.
Ckn={8+R[2000/10]+I[{R[2000/10]}/2]-3xI[{R[2000/10]}/8]}&C[R[(1+2000)/2]=0:+4, R[(1+2000)/2]=1:-4] (Mod 12).
Ckn={8+0+I[0/2]-3xI[0/8]}&C[R[2001/2]=0:+4, R[2001/2]=1:-4] (Mod 12).
Ckn={8+I[0]-3xI[0]}&C[1=0:+4, 1=1:-4] (Mod 12).
Ckn={8+0-3x0}&C[1=0:+4, 1=1:-4] (Mod 12).
Ckn=8&C[1=0:+4, 1=1:-4] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-4' after the sign `:' should be operated.
Thus, Ckn=8-4 (Mod 12). Ckn=4 (Mod 12). Ckn=4.
For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=2012, apply the formula `Csu={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+5, R[(SC+y)/2]=1:-5}] (Mod 12)'.
Csu={8+R[2012/10]+I[{R[2012/10]}/2]-3xI[{R[2012/10]}/8]}&C[R[(0+2012)/2]=0:+5, R[(0+2012)/2]=1:-5] (Mod 12).
Csu={8+2+I[2/2]-3xI[2/8]}&C[R[2012/2]=0:+5, R[2012/2]=1:-5] (Mod 12).
Csu={10+I[1]-3xI[0.25]}&C[0=0:+5, 0=1:-5] (Mod 12).
Csu={10+1-3x0}&C[0=0:+5, 0=1:-5] (Mod 12).
Csu=11&C[0=0:+5, 0=1:-5] (Mod 12).
Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+5' after the sign `:' should be operated.
Thus, Csu=11+5 (Mod 12). Csu=16 (Mod 12). Csu=16-12. Csu=4.
If y=2012 then R[y/10]=2. Apply the Yearon Formula for year `y' in A.D., `Lim=2+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8] (Mod 12)'. Lim=2+R[2012/10]+I[{R[2012/10]}/2]-3xI[{R[2012/10]}/8] (Mod 12). Lim=2+2+I[2/2]-3xI[2/8] (Mod 12). Lim=4+I[1]-3xI[0.25] (Mod 12). Lim=4+1-3x0 (Mod 12). Lim=5 (Mod 12). Lim=5.
For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=1987, apply the formula `Hee={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+7, R[(SC+y)/2]=1:-7}] (Mod 12)'.
Hee={8+R[1987/10]+I[{R[1987/10]}/2]-3xI[{R[1987/10]}/8]}&C[R[(0+1987)/2]=0:+7, R[(0+1987)/2]=1:-7] (Mod 12).
Hee={8+7+I[7/2]-3xI[7/8]}&C[R[1987/2]=0:+7, R[1987/2]=1:-7] (Mod 12).
Hee={15+I[3.5]-3xI[0.875]}&C[1=0:+7, 1=1:-7] (Mod 12).
Hee={15+3-3x0}&C[1=0:+7, 1=1:-7] (Mod 12).
Hee=18&C[1=0:+7, 1=1:-7] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-7' after the sign `:' should be operated.
Thus, Hee=18-7 (Mod 12). Hee=11 (Mod 12). Hee=11.
For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=1959, apply the formula `Cbm={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+8, R[(SC+y)/2]=1:-8}] (Mod 12)'.
Cbm={8+R[1959/10]+I[{R[1959/10]}/2]-3xI[{R[1959/10]}/8]}&C[R[(1+1959)/2]=0:+8, R[(1+1959)/2]=1:-8] (Mod 12).
Cbm={8+9+I[9/2]-3xI[9/8]}&C[R[1960/2]=0:+8, R[1960/2]=1:-8] (Mod 12).
Cbm={17+I[4.5]-3xI[1.125]}&C[0=0:+8, 0=1:-8] (Mod 12).
Cbm={17+4-3x1}&C[0=0:+8, 0=1:-8] (Mod 12).
Cbm=18&C[0=0:+8, 0=1:-8] (Mod 12).
Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+8' after the sign `:' should be operated.
Thus, Cbm=18+8 (Mod 12). Cbm=26 (Mod 12). Cbm=26-12x2. Cbm=2.
For female, the Sex Code (SC) is `F' and f=1. So, SC=1. If y=2000, apply the formula `Bai={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+9, R[(SC+y)/2]=1:-9}] (Mod 12)'.
Bai={8+R[2000/10]+I[{R[2000/10]}/2]-3xI[{R[2000/10]}/8]}&C[R[(1+2000)/2]=0:+9, R[(1+2000)/2]=1:-9] (Mod 12).
Bai={8+0+I[0/2]-3xI[0/8]}&C[R[2001/2]=0:+9, R[2001/2]=1:-9] (Mod 12).
Bai={8+I[0]-3xI[0]}&C[1=0:+9, 1=1:-9] (Mod 12).
Bai={8+0-3x0}&C[1=0:+9, 1=1:-9] (Mod 12).
Bai=8&C[1=0:+9, 1=1:-9] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-9' after the sign `:' should be operated.
Thus, Bai=8-9 (Mod 12). Bai= -1 (Mod 12). Bai=12-1. Bai=11.
For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=2012, apply the formula `Fbg={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+10, R[(SC+y)/2]=1:-10}] (Mod 12)'.
Fbg={8+R[2012/10]+I[{R[2012/10]}/2]-3xI[{R[2012/10]}/8]}&C[R[(0+2012)/2]=0:+10, R[(0+2012)/2]=1:-10] (Mod 12).
Fbg={8+2+I[2/2]-3xI[2/8]}&C[R[2012/2]=0:+10, R[2012/2]=1:-10] (Mod 12).
Fbg={10+I[1]-3xI[0.25]}&C[0=0:+10, 0=1:-10] (Mod 12).
Fbg={10+1-3x0}&C[0=0:+10, 0=1:-10] (Mod 12).
Fbg=11&C[0=0:+10, 0=1:-10] (Mod 12).
Since the truth value of `&C[0=0]' is true and the truth value of `&C[0=1]' is false, the mathematical expression `+10' after the sign `:' should be operated.
Thus, Fbg=11+10 (Mod 12). Fbg=21 (Mod 12). Fbg=21-12. Fbg=9.
For male, the Sex Code (SC) is `M' and m=0. So, SC=0. If y=1987, apply the formula `Kfu={8+R[y/10]+I[{R[y/10]}/2]-3xI[{R[y/10]}/8]}&C[(SC:m=0, f=1) & {R[(SC+y)/2]=0:+11, R[(SC+y)/2]=1:-11}] (Mod 12)'.
Kfu={8+R[1987/10]+I[{R[1987/10]}/2]-3xI[{R[1987/10]}/8]}&C[R[(0+1987)/2]=0:+11, R[(0+1987)/2]=1:-11] (Mod 12).
Kfu={8+7+I[7/2]-3xI[7/8]}&C[R[1987/2]=0:+11, R[1987/2]=1:-11] (Mod 12).
Kfu={15+I[3.5]-3xI[0.875]}&C[1=0:+11, 1=1:-11] (Mod 12).
Kfu={15+3-3x0}&C[1=0:+11, 1=1:-11] (Mod 12).
Kfu=18&C[1=0:+11, 1=1:-11] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, the mathematical expression `-11' after the sign `:' should be operated.
Thus, Kfu=18-11 (Mod 12). Kfu=7 (Mod 12). Kfu=7.
If Ego=2, find `y' A.D. in Gregorian calendar such that the person meets yearon `Inc'. Apply the Yearon Formula for year `y' in A.D., `Inc: R[y/12]-4={(12-Ego)-7xI[Ego/5]+5xI[Ego/7]+5xI[Ego/9]+7xI[Ego/10]}&C[Ego=1:1,7]&C[Ego=2:4,10] (Mod 12)'. Inc: R[y/12]-4={(12-2)-7xI[2/5]+5xI[2/7]+5xI[2/9]+7xI[2/10]}&C[2=1:1,7]&C[2=2:4,10] (Mod 12). Inc: R[y/12]-4={10-7xI[0.4]+5xI[0.285]+5xI[0.222]+7xI[0.2]}&C[2=1:1,7]&C[2=2:4,10] (Mod 12). Inc: R[y/12]-4={10-7x0+5x0+5x0+7x0}&C[2=1:1,7]&C[2=2:4,10] (Mod 12). Inc: R[y/12]-4=10&C[2=1:1,7]&C[2=2:4,10] (Mod 12). Inc: R[y/12]-4=10&C[2=1:1,7]&C[2=2:4,10] (Mod 12). Inc: R[y/12]-4=4 (Mod 12) and Inc: R[y/12]-4=10 (Mod 12). R[y/12]=4+4 (Mod 12) and R[y/12]=10+4 (Mod 12). R[y/12]=8 (Mod 12) and R[y/12]=14 (Mod 12). R[y/12]=8 and R[y/12]=14-12. R[y/12]=8 and R[y/12]=2. Since R[y/12]=8 and R[y/12]=2, `y' can be any year in A.D. such that when `y' is divided by 12, the remainder is 2 or 8, e.g. 1982, 1994, 2006, and 1988, 2000, 2012, and so on. That is, a person with Ego=2 always comes across with yearon `Inc' in year `y' when `y' is divided by 12 and the remainder is 2 or 8.
If Ego=2, find `y' A.D. in Gregorian calendar such that the person meets yearon `Win'. Apply the Yearon Formula for year `y' in A.D., `Win: R[y/12]-4={(Ego+5)+I[Ego/5]+I[Ego/7]+I[Ego/9]}&C[Ego=1:4,10]&C[Ego=2:1,7] (Mod 12)'. Win: R[y/12]-4={(2+5)+I[2/5]+I[2/7]+I[2/9]}&C[2=1:4,10]&C[2=2:1,7] (Mod 12). Win: R[y/12]-4={7+I[0.4]+I[0.285]+I[0.222]}&C[2=1:4,10]&C[2=2:1,7] (Mod 12). Win: R[y/12]-4={7+0+0+0}&C[2=1:4,10]&C[2=2:1,7] (Mod 12). Win: R[y/12]-4=7&C[2=1:4,10]&C[2=2:1,7] (Mod 12). Win: R[y/12]-4=7&C[2=1:4,10]&C[2=2:1,7] (Mod 12). Win: R[y/12]-4=1 (Mod 12) and Win: R[y/12]-4=7 (Mod 12). R[y/12]=1+4 (Mod 12) and R[y/12]=7+4 (Mod 12). R[y/12]=5 (Mod 12) and R[y/12]=11 (Mod 12). R[y/12]=5 and R[y/12]=11. Since R[y/12]=5 and R[y/12]=11, `y' can be any year in A.D. such that when `y' is divided by 12, the remainder is 5 or 11, e.g. 1985, 1997, 2009, and 1991, 2003, 2015, and so on. That is, a person with Ego=2 always comes across with yearon `Win' in year `y' when `y' is divided by 12 and the remainder is 5 or 11.
If Ego=10, find `y' A.D. in Gregorian calendar such that the person meets yearon `Los'. Apply the Yearon Formula for year `y' in A.D., `Los: R[y/12]-4={(4-Ego)+5xI[Ego/3]+2xI[Ego/7]}&C[Ego=5:1,7]&C[Ego=6:4,10] (Mod 12)'. Los: R[y/12]-4={(4-10)+5xI[10/3]+2xI[10/7]}&C[10=5:1,7]&C[10=6:4,10] (Mod 12). Los: R[y/12]-4={-6+5xI[3.333]+2xI[1.428]}&C[10=5:1,7]&C[10=6:4,10] (Mod 12). Los: R[y/12]-4={-6+5x3+2x1}&C[10=5:1,7]&C[10=6:4,10] (Mod 12). Los: R[y/12]-4=11&C[10=5:1,7]&C[10=6:4,10] (Mod 12). Los: R[y/12]-4=11 (Mod 12). Los: R[y/12]=11+4 (Mod 12). Los: R[y/12]=15 (Mod 12). Los: R[y/12]=15-12. Los: R[y/12]=3. Since R[y/12]=3, `y' can be any year in A.D. such that when `y' is divided by 12, the remainder is 3, e.g. 1983, 1995, 2007, and so on. That is, a person with Ego=10 always comes across with yearon `Los' in year `y' when `y' is divided by 12 and the remainder is 3.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Hui=2+y (Mod 12)'. Hui=2+1976 (Mod 12). Hui=1978 (Mod 12). Hui=1978-164x12. Hui=10.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Huk=10-y (Mod 12)'. Huk=10-1976 (Mod 12). Huk= -1966 (Mod 12). Huk=164x12-1966. Huk=2.
If y=2008, apply the Yearon Formula for year `y' in A.D., `Chi=y (Mod 12)'. Chi=2008 (Mod 12). Chi=2008-167x12. Chi=4.
If y=1943, apply the Yearon Formula for year `y' in A.D., `Kok=2-y (Mod 12)'. Kok=2-1943 (Mod 12). Kok= -1941 (Mod 12). Kok=162x12-1941. Kok=3.
If y=2031, apply the Yearon Formula for year `y' in A.D., `Lun=7-y (Mod 12)'. Lun=7-2031 (Mod 12). Lun= -2024 (Mod 12). Lun=169x12-2024. Lun=4.
If y=1952, apply the Yearon Formula for year `y' in A.D., `Que/Kar=2+y (Mod 12)'. Que/Kar=2+1952 (Mod 12). Que/Kar=1954 (Mod 12). Que/Kar=1954-162x12. Que/Kar=10.
If y=2016, apply the Yearon Formula for year `y' in A.D., `Hei=1-y (Mod 12)'. Hei=1-2016 (Mod 12). Hei= -2015 (Mod 12). Hei=168x12-2015. Hei=1.
If y=1986, apply the Yearon Formula for year `y' in A.D., `Yiu=7+y (Mod 12)'. Yiu=7+1986 (Mod 12). Yiu=1993 (Mod 12). Yiu=1993-166x12. Yiu=1.
If y=1957, apply the Yearon Formula for year `y' in A.D., `Hoo=9+y (Mod 12)'. Hoo=9+1957 (Mod 12). Hoo=1966 (Mod 12). Hoo=1966-163x12. Hoo=10.
If y=2015, apply the Yearon Formula for year `y' in A.D., `Psu=9-4xR[y/3] (Mod 12)'. Psu=9-4x2 (Mod 12). Psu=1 (Mod 12). Psu=1.
If y=1945, apply the Yearon Formula for year `y' in A.D., `Goo=11-9xI[{R[y/12]}/3] (Mod 12)'. Goo=11-9xI[{R[1945/12]}/3] (Mod 12). Goo=11-9xI[1/3] (Mod 12). Goo=11-9xI[0.33333] (Mod 12). Goo=11-9x0 (Mod 12). Goo=11 (Mod 12). Goo=11.
If y=1937, apply the Yearon Formula for year `y' in A.D., `Gwa=7+3xI[{R[y/12]}/3] (Mod 12)'. Gwa=7+3xI[{R[1937/12]}/3] (Mod 12). Gwa=7+3xI[5/3] (Mod 12). Gwa=7+3xI[1.66666] (Mod 12). Gwa=7+3x1 (Mod 12). Gwa=10 (Mod 12). Gwa=10.
If y=2022, apply the Yearon Formula for year `y' in A.D., `Jfg=3xR[(y-1)/3]+2xI[{R[(y-1)/3]}/2] (Mod 12)'. Jfg=3xR[(2022-1)/3]+2xI[{R[(2022-1)/3]}/2] (Mod 12). Jfg=3xR[2021/3]+2xI[{R[2021/3]}/2] (Mod 12). Jfg=3x2+2xI[2/2] (Mod 12). Jfg=6+2xI[1] (Mod 12). Jfg=6+2x1 (Mod 12). Jfg=8 (Mod 12). Jfg=8.
If y=1914, apply the Yearon Formula for year `y' in A.D., `Fei=4+y+6xI[{R[y/12]+2}/3] (Mod 12)'. Fei=4+1914+6xI[{R[1914/12]+2}/3] (Mod 12). Fei=4+6+6xI[{6+2}/3] (Mod 12). Fei=10+6xI[8/3] (Mod 12). Fei=10+6xI[2.66666] (Mod 12). Fei=10+6x2 (Mod 12). Fei=22 (Mod 12). Fei=22-12. Fei=10.
If y=1946, apply the Yearon Formula for year `y' in A.D., `Yei=7+y (Mod 12)'. Yei=7+1946 (Mod 12). Yei=1953 (Mod 12). Yei=1953-162x12. Yei=9.
If y=2003, apply the Yearon Formula for year `y' in A.D., `Kwy=2-3xR[y/4] (Mod 12)'. Kwy=2-3xR[2003/4] (Mod 12). Kwy=2-3x3 (Mod 12). Kwy= -7 (Mod 12). Kwy=12-7 (Mod 12). Kwy=5 (Mod 12). Kwy=5.
If y=1973, apply the Yearon Formula for year `y' in A.D., `Lfo=8+9xR[y/4] (Mod 12)'. Lfo=8+9xR[1973/4] (Mod 12). Lfo=8+9x1 (Mod 12). Lfo=17 (Mod 12). Lfo=17-12. Lfo=5.
If y=2008, apply the Yearon Formula for year `y' in A.D., `Cak=10-7xR[y/12] (Mod 12)'. Cak=10-7xR[2008/12] (Mod 12). Cak=10-7x4 (Mod 12). Cak= -18 (Mod 12). Cak=12x2-18 (Mod 12). Cak=6.
If y=2008, apply the Yearon Formula for year `y' in A.D., `Tdo=5+3xR[y/4] (Mod 12)'. Tdo=5+3xR[2008/4] (Mod 12). Tdo=5+3x0 (Mod 12). Tdo=5 (Mod 12). Tdo=5.
If y=2034, apply the Yearon Formula for year `y' in A.D., `Pik=6+4xR[y/12]+2xI[{R[y/12]}/3]+7xI[{R[y/12]}/4]-3xI[{R[y/12]}/6]+2xI[{R[y/12]}/7]+10xI[{R[y/12]}/9]-2xI[{R[y/12]}/11] (Mod 12)'. Pik=6+4xR[2034/12]+2xI[{R[2034/12]}/3]+7xI[{R[2034/12]}/4]-3xI[{R[2034/12]}/6]+2xI[{R[2034/12]}/7]+10xI[{R[2034/12]}/9]-2xI[{R[2034/12]}/11] (Mod 12). Pik=6+4x6+2xI[6/3]+7xI[6/4]-3xI[6/6]+2xI[6/7]+10xI[6/9]-2xI[6/11] (Mod 12). Pik=10x6+2xI[2]+7xI[1.5]-3xI[1]+2xI[0.85714]+10xI[0.66666]-2xI[0.54545] (Mod 12). Pik=60+2x2+7x1-3x1+2x0+10x0-2x0 (Mod 12). Pik=68 (Mod 12). Pik=68-12x5. Pik=8.
If y=2004, apply the Yearon Formula for year `y' in A.D., `Sui=3+6xR[y/4]-3xI[{R[y/4]}/2] (Mod 12)'. Sui=3+6xR[2004/4]-3xI[{R[2004/4]}/2] (Mod 12). Sui=3+6x0-3xI[0/2] (Mod 12). Sui=3-3xI[0] (Mod 12). Sui=3-3x0 (Mod 12). Sui=3 (Mod 12). Sui=3.
If y=2054, apply the Yearon Formula for year `y' in A.D., `Yng=2+7xR[y/12]+3xI[{R[y/12]}/2]+9xI[{R[y/12]}/3]-6xI[{R[y/12]}/4] (Mod 12)'. Yng=2+7xR[2054/12]+3xI[{R[2054/12]}/2]+9xI[{R[2054/12]}/3]-6xI[{R[2054/12]}/4] (Mod 12). Yng=2+7x2+3xI[2/2]+9xI[2/3]-6xI[2/4] (Mod 12). Yng=16+3xI[1]+9xI[0.66666]-6xI[0.5] (Mod 12). Yng=16+3x1+9x0-6x0 (Mod 12). Yng=19 (Mod 12). Yng=19-12. Yng=7.
If y=1993, apply the Yearon Formula for year `y' in A.D., `Hoi=11-y (Mod 12)'. Hoi=11-1993 (Mod 12). Hoi= -1982 (Mod 12). Hoi=166x12-1982. Hoi=10.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Por=5+R[y/12]-6x{R[y/12]-4} (Mod 12)'. Por=5+R[1976/12]-6x{R[1976/12]-4} (Mod 12). Por=5+8-6x{8-4} (Mod 12). Por=13-6x4 (Mod 12). Por= -11 (Mod 12). Por=12-11. Por=1.
If y=1973, apply the Yearon Formula for year `y' in A.D., `Aat=4-y (Mod 12)'. Aat=4-1973 (Mod 12). Aat= -1969 (Mod 12). Aat=165x12-1969 (Mod 12). Aat=11.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Nik=10-9xI[{R[y/12]}/3] (Mod 12)'. Nik=10-9xI[8/3] (Mod 12). Nik=10-9xI[2.66666] (Mod 12). Nik=10-9x2 (Mod 12). Nik= -8 (Mod 12). Nik=12-8. Nik=4.
If y=2047, apply the Yearon Formula for year `y' in A.D., `Hom=5+2xR[y/12]-9xI[{R[y/12]}/3]+6xI[{R[y/12]}/4]-6xI[{R[y/12]}/5]+I[{R[y/12]}/6]+6xI[{R[y/12]}/7]-6xI[{R[y/12]}/9]+2xI[{R[y/12]}/10]+8xI[{R[y/12]}/11] (Mod 12)'. Hom=5+2xR[2047/12]-9xI[{R[2047/12]}/3]+6xI[{R[2047/12]}/4]-6xI[{R[2047/12]}/5]+I[{R[2047/12]}/6]+6xI[{R[2047/12]}/7]-6xI[{R[2047/12]}/9]+2xI[{R[2047/12]}/10]+8xI[{R[2047/12]}/11] (Mod 12). Hom=5+2x7-9xI[7/3]+6xI[7/4]-6xI[7/5]+I[7/6]+6xI[7/7]-6xI[7/9]+2xI[7/10]+8xI[7/11] (Mod 12). Hom=19-9xI[2.3333]+6xI[1.75]-6xI[1.4]+I[1.1666]+6xI[1]-6xI[0.7777]+2xI[0.7]+8xI[0.6363] (Mod 12). Hom=19-9x2+6x1-6x1+1+6x1-6x0+2x0+8x0 (Mod 12). Hom=7 (Mod 12). Hom=7.
If y=1944, apply the Yearon Formula for year `y' in A.D., `Yuk=5-3xR[y/4] (Mod 12)'. Yuk=5-3xR[1944/4] (Mod 12). Yuk=5-3x0 (Mod 12). Yuk=5 (Mod 12). Yuk=5.
If y=2047, apply the Yearon Formula for year `y' in A.D., `Gak=3xI[{R[y/12]}/3] (Mod 12)'. Gak=3xI[{R[2047/12]}/3] (Mod 12). Gak=3xI[7/3] (Mod 12). Gak=3xI[2.333] (Mod 12). Gak=3x2 (Mod 12). Gak=6 (Mod 12). Gak=6.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Ysi=&C{R[y/12]=0, 1:10}&C{R[y/12]=3, 10:4}&C{R[y/12]=4, 8:1}&C{R[y/12]=5:2}&C{R[y/12]=9:9} (Mod 12)'. Ysi=&C{R[1976/12]=0, 1:10}&C{R[1976/12]=3, 10:4}&C{R[1976/12]=4, 8:1}&C{R[1976/12]=5:2}&C{R[1976/12]=9:9} (Mod 12). Ysi=&C{8=0, 1:10}&C{8=3, 10:4}&C{8=4, 8:1}&C{8=5:2}&C{8=9:9} (Mod 12). Ysi=&C{8=4, 8:1} (Mod 12). Ysi=1 (Mod 12). Ysi=1.
If y=1997, apply the Yearon Formula for year `y' in A.D., `Kam=9xR[y/4] (Mod 12)'. Kam=9xR[1997/4] (Mod 12). Kam=9x1 (Mod 12). Kam=9 (Mod 12). Kam=9.
If y=1987, apply the Yearon Formula for year `y' in A.D., `Can=9+R[(y+2)/6] (Mod 12)'. Can=9+R[(1987+2)/6] (Mod 12). Can=9+R[1989/6] (Mod 12). Can=9+3 (Mod 12). Can=12 (Mod 12). Can=12-12. Can=0.
If y=1990, apply the Yearon Formula for year `y' in A.D., `Bau=3+R[(y+2)/6] (Mod 12)'. Bau=3+R[(1990+2)/6] (Mod 12). Bau=3+R[1992/6] (Mod 12). Bau=3+0 (Mod 12). Bau=3 (Mod 12). Bau=3.
If y=1967, apply the Yearon Formula for year `y' in A.D., `Chm=9xR[y/4] (Mod 12)'. Chm=9xR[1967/4] (Mod 12). Chm=9x3 (Mod 12). Chm=27 (Mod 12). Chm=27-12x2. Chm=3.
If y=1980, apply the Yearon Formula for year `y' in A.D., `Pan=1+9xR[y/4] (Mod 12)'. Pan=1+9xR[1980/4] (Mod 12). Pan=1+9x0 (Mod 12). Pan=1 (Mod 12). Pan=1.
If y=1998, apply the Yearon Formula for year `y' in A.D., `Yik=2+9xR[y/4] (Mod 12)'. Yik=2+9xR[1998/4] (Mod 12). Yik=2+9x2 (Mod 12). Yik=20 (Mod 12). Yik=20-12. Yik=8.
If y=1969, apply the Yearon Formula for year `y' in A.D., `Sik=3+9xR[y/4] (Mod 12)'. Sik=3+9xR[1969/4] (Mod 12). Sik=3+9x1 (Mod 12). Sik=12 (Mod 12). Sik=12-12. Sik=0.
If y=1979, apply the Yearon Formula for year `y' in A.D., `Wah=4+9xR[y/4] (Mod 12)'. Wah=4+9xR[1979/4] (Mod 12). Wah=4+9x3 (Mod 12). Wah=31 (Mod 12). Wah=31-12x2. Wah=7.
If y=1974, apply the Yearon Formula for year `y' in A.D., `Cip=5+9xR[y/4] (Mod 12)'. Cip=5+9xR[1974/4] (Mod 12). Cip=5+9x2 (Mod 12). Cip=23 (Mod 12). Cip=23-12. Cip=11.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Joi=6+9xR[y/4] (Mod 12)'. Joi=6+9xR[1976/4] (Mod 12). Joi=6+9x0 (Mod 12). Joi=6 (Mod 12). Joi=6.
If y=1919, apply the Yearon Formula for year `y' in A.D., `Tst=7+9xR[y/4] (Mod 12)'. Tst=7+9xR[1919/4] (Mod 12). Tst=7+9x3 (Mod 12). Tst=34 (Mod 12). Tst=34-12x2. Tst=10.
If y=2003, apply the Yearon Formula for year `y' in A.D., `Zhi=8+9xR[y/4] (Mod 12)'. Zhi=8+9xR[2003/4] (Mod 12). Zhi=8+9x3 (Mod 12). Zhi=35 (Mod 12). Zhi=35-12x2. Zhi=11.
If y=1980, apply the Yearon Formula for year `y' in A.D., `Ham=9+9xR[y/4] (Mod 12)'. Ham=9+9xR[1980/4] (Mod 12). Ham=9+9x0 (Mod 12). Ham=9 (Mod 12). Ham=9.
If y=1972, apply the Yearon Formula for year `y' in A.D., `Yut=10+9xR[y/4] (Mod 12)'. Yut=10+9xR[1972/4] (Mod 12). Yut=10+9x0 (Mod 12). Yut=10 (Mod 12). Yut=10.
If y=1969, apply the Yearon Formula for year `y' in A.D., `Mon=11+9xR[y/4] (Mod 12)'. Mon=11+9xR[1969/4] (Mod 12). Mon=11+9x1 (Mod 12). Mon=20 (Mod 12). Mon=20-12. Mon=8.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Kim=8+y (Mod 12)'. Kim=8+1976 (Mod 12). Kim=1984 (Mod 12). Kim=1984-165x12. Kim=4.
If y=1976, apply the Yearon Formula for year `y' in A.D., `Zee=8+y (Mod 12)'. Zee=8+1976 (Mod 12). Zee=1984 (Mod 12). Zee=1984-165x12. Zee=4.
If y=1919, apply the Yearon Formula for year `y' in A.D., `Fym=9+y (Mod 12)'. Fym=9+1919 (Mod 12). Fym=1928 (Mod 12). Fym=1928-160x12. Fym=8.
If y=1941, apply the Yearon Formula for year `y' in A.D., `Sog=10+y (Mod 12)'. Sog=10+1941 (Mod 12). Sog=1951 (Mod 12). Sog=1951-162x12. Sog=7.
If y=2006, apply the Yearon Formula for year `y' in A.D., `Sok=11+y (Mod 12)'. Sok=11+2006 (Mod 12). Sok=2017 (Mod 12). Sok=2017-168x12. Sok=1.
If y=2000, apply the Yearon Formula for year `y' in A.D., `Kun=y (Mod 12)'. Kun=2000 (Mod 12). Kun=2000-166x12. Kun=8.
If y=2014, apply the Yearon Formula for year `y' in A.D., `Sfu=1+y (Mod 12)'. Sfu=1+2014 (Mod 12). Sfu=2015 (Mod 12). Sfu=2015-167x12. Sfu=11.
If y=1952, apply the Yearon Formula for year `y' in A.D., `Buy=2+y (Mod 12)'. Buy=2+1952 (Mod 12). Buy=1954 (Mod 12). Buy=1954-162x12. Buy=10.
If y=1956, apply the Yearon Formula for year `y' in A.D., `Ark=3+y (Mod 12)'. Ark=3+1956 (Mod 12). Ark=1959 (Mod 12). Ark=1959-163x12. Ark=3.
If y=1978, apply the Yearon Formula for year `y' in A.D., `Foo=4+y (Mod 12)'. Foo=4+1978 (Mod 12). Foo=1982 (Mod 12). Foo=1982-165x12. Foo=2.
If y=1988, apply the Yearon Formula for year `y' in A.D., `Sit=5+y (Mod 12)'. Sit=5+1988 (Mod 12). Sit=1993 (Mod 12). Sit=1993-166x12. Sit=1.
If y=1982, apply the Yearon Formula for year `y' in A.D., `Diu=6+y (Mod 12)'. Diu=6+1982 (Mod 12). Diu=1988 (Mod 12). Diu=1988-165x12. Diu=8.
If y=1985, apply the Yearon Formula for year `y' in A.D., `Bag=7+y (Mod 12)'. Bag=7+1985 (Mod 12). Bag=1992 (Mod 12). Bag=1992-166x12. Bag=0. Assume a person was born at 6 a.m. on 29th May,1917. y=1917. m=5 and h=6. Apply the Yearon Formula for year `y' in A.D., `Coi=8+y+m-A[h/2] (Mod 12)'. Coi=8+1917+5-A[6/2] (Mod 12). Coi=1930-A[3] (Mod 12). Coi=1930-3 (Mod 12). Coi=1927 (Mod 12). Coi=1927-160x12. Coi=7.
If y=1976 and S=9, apply the Yearon Formula for year `y' in A.D., `Coi=S+8+y (Mod 12)'. Coi=9+8+1976 (Mod 12). Coi=1993 (Mod 12). Coi=1993-166x12. Coi=1. Assume a person was born at 6a.m. on 29th May,1917. y=1917. m=5 and h=6. Apply the Yearon Formula for year `y' in A.D., `Sau=8+y+m+A[h/2] (Mod 12)'. Sau=8+1917+5+A[6/2] (Mod 12). Sau=1930+A[3] (Mod 12). Sau=1930+3 (Mod 12). Sau=1933 (Mod 12). Sau=1933-161x12. Sau=1.
If y=1976 and B=1, apply the Yearon Formula for year `y' in A.D., `Sau=B+8+y (Mod 12)'. Sau=1+8+1976 (Mod 12). Sau=1985 (Mod 12). Sau=1985-165x12. Sau=5.
If y=2012 then R[y/60]=32. Apply the Yearon Formula for year `y' in A.D., `Chn & Chn2: Chn=10-2xI[{56+R[y/60]}/10] (Mod 12) & Chn2=11-2xI[{56+R[y/60]}/10] (Mod 12) or Chn2=Chn+1 (Mod 12)'. Chn=10-2xI[{56+R[2012/60]}/10] (Mod 12). Chn=10-2xI[{56+32}/10] (Mod 12). Chn=10-2xI[88/10] (Mod 12). Chn=10-2xI[8.8] (Mod 12). Chn=10-2x8 (Mod 12). Chn=10-16 (Mod 12). Chn= -6 (Mod 12). Chn=12-6. Chn=6. Chn2=11-2xI[{56+R[2012/60]}/10] (Mod 12). Chn2=11-2xI[{56+32}/10] (Mod 12). Chn2=11-2xI[88/10] (Mod 12). Chn2=11-2xI[8.8] (Mod 12). Chn2=11-2x8 (Mod 12). Chn2=11-16 (Mod 12). Chn2= -5 (Mod 12). Chn2=12-5. Chn2=7. Or, calculate `Chn2' from `Chn'. Since Chn=6 and `Chn2=Chn+1 (Mod 12)', Chn2=6+1 (Mod 12). Chn2=7 (Mod 12). Chn2=7. Hence, Chn=6 and Chn2=7. | |
Timeon General Formula: Timeon | Timeon General Formulae are:
There are five Earth's Great Disaster Formulae (Jwo, Jwo2, Jwo3, Jwo4 & Jwo5) in terms of `U' for year `y' in B.C. whereas `i' is an imaginary number which means `Unknown' or `Indeterminate'. The Earth's Great Disaster Formulae are: Jwo={Jwo=6+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo<>Z:Jwo=i]. This formula is derived from `Tor' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo2={Jwo2=8+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. This formula is derived from `Yeu' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo3={Jwo3=2+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Yeu=3-y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. This formula is derived from `Yeu' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo4={Jwo4=U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Tor=3-y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. This formula is derived from `Tor' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo5={Jwo5=U & Z=9-y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. This formula is derived from `Lfo', `Pik' or `Yng' meets `Year Root' (Z).
There are five Earth's Great Disaster Formulae (Jwo, Jwo2, Jwo3, Jwo4 & Jwo5) in terms of `U' for year `y' in A.D. whereas `i' is an imaginary number which means `Unknown' or `Indeterminate'. The Earth's Great Disaster Formulae are:
Jwo={Jwo=6+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. This formula is derived from `Tor' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo2={Jwo2=8+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. This formula is derived from `Yeu' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo3={Jwo3=2+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Yeu=2+y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. This formula is derived from `Yeu' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo4={Jwo4=U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Tor=2+y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. This formula is derived from `Tor' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'.
Jwo5={Jwo5=U & Z=8+y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. This formula is derived from `Lfo', `Pik' or `Yng' meets `Year Root' (Z).
The Yearon Formulae in terms of `U' are:
Sen=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]+8xI[U/7]-5xI[U/10] (Mod 12).
Muk=2-2U+7xI[U/2]-3xI[U/5]+3xI[U/10] (Mod 12).
Dai=U+2xI[U/2]-I[U/3]-4xI[U/5]+I[U/6]-I[U/7]-8xI[U/10] (Mod 12).
Lam=2+I[U/2]+2xI[U/3]-I[U/5]-2xI[U/6]+2xI[U/7]+I[U/10] (Mod 12).
Won=3-I[U/2]+4xI[U/3]+I[U/5]-4xI[U/6]+4xI[U/7]-I[U/10] (Mod 12).
Suy=4-3xI[U/2]+6xI[U/3]+3xI[U/5]+6xI[U/6]+6xI[U/7]-3xI[U/10] (Mod 12).
Bam=5-5xI[U/2]+8xI[U/3]+5xI[U/5]-8xI[U/6]+8xI[U/7] (Mod 12).
Sei=6+5xI[U/2]-2xI[U/3]-5xI[U/5]+2xI[U/6]-2xI[U/7]-7xI[U/10] (Mod 12).
Moo=7+3xI[U/2]-3xI[U/5]-9xI[U/10] (Mod 12).
Jut=8+I[U/2]+2xI[U/3]-I[U/5]-2xI[U/6]+2xI[U/8]+I[U/10] (Mod 12).
Toi=9-I[U/2]+4xI[U/3]+I[U/5]-4xI[U/6]-8xI[U/7]-I[U/10] (Mod 12).
Yeo=10-3xI[U/2]-6xI[U/3]+3xI[U/5]+6xI[U/6]-6xI[U/7]-3xI[U/10] (Mod 12).
If `U' is `Stem' of any Time Code (TC) and `Ego' is `Day Stem' at birth, Inc: Ego=(U+7)&C{R[U/2]=0:-2} (Mod 10).
If `U' is `Stem' of any Time Code (TC) and `Ego' is `Day Stem' at birth, Win: Ego=U+6 (Mod 10).
If `U' is `Stem' of any Time Code (TC) and `Ego' is `Day Stem' at birth, Los: Ego=(U-1)&C{R[U/2]=1:+2} (Mod 10).
Cfu=10+3xI[U/3]-9xI[U/5]-3xI[U/6]+3xI[U/7]+9xI[U/10] (Mod 12).
Luk=1+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12).
Yeu=2+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12).
Tor=U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12).
Remark: `Yeu' & `Tor' are interchangeable in pairs. If
Yeu=2+R[U/2]+3xI[U/3]-3xI[U/6]+3xI[U/7] (Mod 12) then
Tor=U+2xI[U/2]-I[U/3]-4xI[U/5]+I[U/6]-I[U/7]-8xI[U/10] (Mod 12).
Fui=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/7] (Mod 12).
Eut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/7] (Mod 12).
Chw=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12).
Kkw=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12).
Fkw=(1-U)&C[U<4:3-U] (Mod 12).
Gkw={1-U-5xI[U/2]+4xI[U/3]+3xI[U/7]+7xI[U/8]-I[U/9]}&C[U=5:4,10]&C[U=6:1,7] (Mod 12).
Jkw={5+3xR[(U-1)/2]}&C{U>6:11-9xR[(U-1)/2]} (Mod 12).
Tyh=1-U+5xI[U/3]+5xI[U/5]-5xI[U/6]+2xI[U/7]-5xI[U/10] (Mod 12).
Gun=6+U-4xI[U/2]+9xI[U/6]+I[U/7]+I[U/8]-I[U/10] (Mod 12).
Fuk=10-U+5xI[U/3]-7xI[U/5]-5xI[U/6]+5xI[U/7]-3xI[U/9]+7xI[U/10] (Mod 12).
Tyn=5-3xR[U/5]+I[{R[U/5]}/4] (Mod 12).
Hok=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12).
Chu=4+U+5xI[U/3]+4xI[U/4]+8xI[U/6]-7xI[U/7]-I[U/8]-3xI[U/9]+I[U/10] (Mod 12).
Har=2+7U-6xI[U/2]-10xI[U/3]+2xI[U/5]-2xI[U/6]+3xI[U/7]-2xI[U/8]-I[U/9] (Mod 12).
Yue=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12).
Yim=4+2U-8xI[U/3]+3xI[U/4]-5xI[U/5]+6xI[U/6]+4xI[U/7]-6xI[U/8]-3xI[U/9]-I[U/10] (Mod 12).
Jit=10-2U-I[U/6] (Mod 12).
Bos=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) or Bos=Luk.
Lis=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-1, R[(SC+U)/2]=1:+1}]+Bos (Mod 12) or Lis={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-1, R[(SC+U)/2]=1:+1}] (Mod 12).
Clu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-2, R[(SC+U)/2]=1:+2}]+Bos (Mod 12) or Clu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-2, R[(SC+U)/2]=1:+2}] (Mod 12).
Sho=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-3, R[(SC+U)/2]=1:+3}]+Bos (Mod 12) or Sho={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-3, R[(SC+U)/2]=1:+3}] (Mod 12).
Ckn=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-4, R[(SC+U)/2]=1:+4}]+Bos (Mod 12) or Ckn={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-4, R[(SC+U)/2]=1:+4}] (Mod 12).
Csu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-5, R[(SC+U)/2]=1:+5}]+Bos (Mod 12) or Csu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-5, R[(SC+U)/2]=1:+5}] (Mod 12).
Lim=7+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) or Lim=6+Luk (Mod 12) or Lim=6+Bos (Mod 12).
Hee=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-7, R[(SC+U)/2]=1:+7}]+Bos (Mod 12) or Hee={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-7, R[(SC+U)/2]=1:+7}] (Mod 12).
Cbm=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-8, R[(SC+U)/2]=1:+8}]+Bos (Mod 12) or Cbm={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-8, R[(SC+U)/2]=1:+8}] (Mod 12).
Bai=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-9, R[(SC+U)/2]=1:+9}]+Bos (Mod 12) or Bai={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-9, R[(SC+U)/2]=1:+9}] (Mod 12).
Fbg=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-10, R[(SC+U)/2]=1:+10}]+Bos (Mod 12) or Fbg={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-10, R[(SC+U)/2]=1:+10}] (Mod 12).
Kfu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-11, R[(SC+U)/2]=1:+11}]+Bos (Mod 12) or Kfu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-11, R[(SC+U)/2]=1:+11}] (Mod 12).
If `Z' is `Root' of any Time Code (TC) and `Ego' is `Day Stem' at birth, Inc: Ego=5-4Z+11xI[Z/2]+3xI[Z/3]+I[Z/6]-4xI[Z/7]+2xI[Z/8]-6xI[Z/9]-8xI[Z/10]-4xI[Z/11] (Mod 12).
If `Z' is `Root' of any Time Code (TC) and `Ego' is `Day Stem' at birth, Win: Ego=6-4Z+9xI[Z/2]+5xI[Z/3]-9xI[Z/6]-4xI[Z/7]-4xI[Z/8]-8xI[Z/9]+8xI[Z/11] (Mod 12).
If `Z' is `Root' of any Time Code (TC) and `Ego' is `Day Stem' at birth, Los: Ego=9-4Z+I[Z/2]+3xI[Z/3]+8xI[Z/4]+2xI[Z/5]-I[Z/6]+6xI[Z/7]-2xI[Z/8]+8xI[Z/11] (Mod 12).
Hui=6+Z (Mod 12).
Huk=6-Z (Mod 12).
Chi=Z-8 (Mod 12).
Kok=10-Z (Mod 12).
Que/Kar=6+Z (Mod 12).
Lun=3-Z (Mod 12).
Hei=9-Z (Mod 12).
Hoo=1+Z (Mod 12).
Psu=5+8Z (Mod 12).
Goo=2+3xI[(Z+1)/3] (Mod 12).
Gwa=10+3xI[(Z+1)/3] (Mod 12).
Fei=8+Z-6xI[Z/3] (Mod 12).
Yei=11+Z (Mod 12).
Kwy=2-3xR[Z/4] (Mod 12).
Lfo=8-3xR[Z/4] (Mod 12).
Cak=6-7Z+9xI[Z/4]-9xI[Z/5]+3xI[Z/8]-3xI[Z/10] (Mod 12).
Tdo=5+3xR[Z/4] (Mod 12).
Pik=7+4Z-I[Z/2]+2xI[Z/3]-4xI[Z/4]-I[Z/6]-2xI[Z/7]+2xI[Z/8]+10xI[Z/9]+I[Z/10]+2xI[Z/11] (Mod 12).
Sui=3+6Z+9xI[Z/2]-6xI[Z/4] (Mod 12).
Yng=3-5Z+9xI[Z/4]-3xI[Z/5]+3xI[Z/6]-3xI[Z/8]+6xI[Z/10]+9xI[Z/11] (Mod 12).
Hoi=7-Z (Mod 12).
Por=(3+Z)&C{R[Z/2]=0:9+Z} (Mod 12).
Aat=12-Z (Mod 12).
Nik=1+3xI[{Z+1 (Mod 12)}/3] (Mod 12).
Hom=10-4Z-2xI[Z/2]+2xI[Z/4]+3xI[Z/5]+4xI[Z/6]+6xI[Z/9]+5xI[Z/10]+9xI[Z/11] (Mod 12).
Yuk=5+9xR[Z/4] (Mod 12).
Gak=3xI[(Z+4)/3] (Mod 12).
Ysi=&C[Z=0, 4:1]&C[Z=1:2]&C[Z=5:9]&C[Z=6, 11:4]&C[Z=8, 9:10] (Mod 12).
Kam=9xR[Z/4] (Mod 12).
Can=9+R[Z/6] (Mod 12).
Bau=3+R[Z/6] (Mod 12).
Chm=9xR[Z/4] (Mod 12).
Pan=1+9xR[Z/4] (Mod 12).
Yik=2+9xR[Z/4] (Mod 12).
Sik=3+9xR[Z/4] (Mod 12).
Wah=4+9xR[Z/4] (Mod 12).
Cip=5+9xR[Z/4] (Mod 12).
Joi=6+9xR[Z/4] (Mod 12).
Tst=7+9xR[Z/4] (Mod 12).
Zhi=8+9xR[Z/4] (Mod 12).
Ham=9+9xR[Z/4] (Mod 12).
Yut=10+9xR[Z/4] (Mod 12).
Mon=11+9xR[Z/4] (Mod 12).
Kim=Z.
Zee=Z.
Fym=1+Z (Mod 12).
Sog=2+Z (Mod 12).
Sok=3+Z (Mod 12).
Kun=4+Z (Mod 12).
Sfu=5+Z (Mod 12).
Buy=6+Z (Mod 12).
Ark=7+Z (Mod 12).
Foo=8+Z (Mod 12).
Sit=9+Z (Mod 12).
Diu=10+Z (Mod 12).
Bag=11+Z (Mod 12).
Fu=2+Z (Mod 12).
Bu=12-Z (Mod 12).
Yin=7+Z (Mod 12).
Yiu=11+Z (Mod 12).
Tma=2+9xR[Z/4] (Mod 12).
Kai=6+2xI[Z/2] (Mod 12).
Tmo=2+9Z-3xI[Z/2]-6xI[Z/3]-6xI[Z/6]+6xI[Z/7]+6xI[Z/9]+6xI[Z/11] (Mod 12).
Tyu=10-8Z+4xI[Z/2]-9xI[Z/3]+3xI[Z/4]+6xI[Z/5]+6xI[Z/6]-8xI[Z/7]+9xI[Z/8]+I[Z/9]-7xI[Z/10] (Mod 12).
Yst=6-2Z (Mod 12).
Tng=2Z+8 (Mod 12).
Yoo=2Z+8 (Mod 12).
Yee=3+Z (Mod 12).
Ylm=6+Z (Mod 12).
Ysa=8+Z-6xI[Z/3] (Mod 12).
Yaa=5+2Z-9xI[Z/3]-3xI[Z/4]+9xI[Z/6]+3xI[Z/8]+9xI[Z/9] (Mod 12).
Cso=(2-Z)&C[5<Z<11:Z+4] (Mod 12).
Yjm=11-Z (Mod 12).
Hut=6-6Z+7xI[Z/2]+6xI[Z/4]+6xI[Z/6]+6xI[Z/10] (Mod 12).
Ch=10-Z (Mod 12).
Kk=4+Z (Mod 12).
Hun=11-Z (Mod 12).
Kip=11+Z (Mod 12).
Tfu=6+Z (Mod 12).
Fgo=2+Z (Mod 12).
Chn=10-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or Chn=10-2xI[(N-1)/10] (Mod 12) and N=5x{11-[(Z-U) (Mod 12)]}+U. `N' is the `Sequence Code of Time Co-ordinates' (Numer).
Chn2=11-2xI[{U+5[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or Chn2=Chn+1 (Mod 12).
Im=2+R[Z/4]-3xI[Z/2]+7xI[Z/3]-I[Z/4]-7xI[Z/6]+7xI[Z/7]-7xI[Z/9]+7xI[Z/11]+A[h/2] (Mod 12). `Z' is the root of year after `Joint of Year'. `Joint of Year' is same as `Joint of February' in Gregorian calendar. If the time is before `Joint of Year', it is regarded as previous year. `h' is the real time reckoning on a 24-hour base. The unit is hour.
Li=10+R[Z/4]+3xI[Z/2]-6xI[Z/3]-I[Z/5]-5xI[Z/6]+6xI[Z/7]+5xI[Z/9]+2xI[Z/10]+6xI[Z/11]+A[h/2] (Mod 12). `Z' is the root of year after `Joint of Year'. `Joint of Year' is same as `Joint of February' in Gregorian calendar. If the time is before `Joint of Year', it is regarded as previous year. `h' is the real time reckoning on a 24-hour base. The unit is hour.
Dco=10+3xI[U/3]-9xI[U/5]-3xI[U/6]+3xI[U/7]+9xI[U/10] (Mod 12).
Dlu=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12).
Dyo=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12).
Dto=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12).
Dfi=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12).
Deu=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12).
Dck=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12).
Dkk=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12).
Dkw=(1-U)&C[U<4:3-U] (Mod 12).
Dkg={1-U-5xI[U/2]+4xI[U/3]+3xI[U/7]+7xI[U/8]-I[U/9]}&C[U=5:4,10]&C[U=6:1,7] (Mod 12).
Dje={5+3xR[(U-1)/2]}&C{U>6:11-9xR[(U-1)/2]} (Mod 12).
Duh=1-U+5xI[U/3]+5xI[U/5]-5xI[U/6]+2xI[U/7]-5xI[U/10] (Mod 12).
Dkn=6+U-4xI[U/2]+9xI[U/6]+I[U/7]+I[U/8]-I[U/10] (Mod 12).
Dfk=10-U+5xI[U/3]-7xI[U/5]-5xI[U/6]+5xI[U/7]-3xI[U/9]+7xI[U/10] (Mod 12).
Dyn=5-3xR[U/5]+I[{R[U/5]}/4] (Mod 12).
Dhk=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12).
Dcu=4+U+5xI[U/3]+4xI[U/4]+8xI[U/6]-7xI[U/7]-I[U/8]-3xI[U/9]+I[U/10] (Mod 12).
Dha=2+7U-6xI[U/2]-10xI[U/3]+2xI[U/5]-2xI[U/6]+3xI[U/7]-2xI[U/8]-I[U/9] (Mod 12).
Dyu=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12).
Dym=4+2U-8xI[U/3]+3xI[U/4]-5xI[U/5]+6xI[U/6]+4xI[U/7]-6xI[U/8]-3xI[U/9]-I[U/10] (Mod 12).
Djt=10-2U-I[U/6] (Mod 12).
Dch=10-Z (Mod 12).
Dko=4+Z (Mod 12).
Dhn=11-Z (Mod 12).
Dkp=11+Z (Mod 12).
Dtf=6+Z (Mod 12).
Dfg=2+Z (Mod 12).
Dqe/Dka=6+Z (Mod 12).
Dln=3-Z (Mod 12).
Dhe=9-Z (Mod 12).
Dhm=9+9xR[Z/4] (Mod 12).
Dil=11+Z (Mod 12).
Dmo=2+9Z-3xI[Z/2]-6xI[Z/3]-6xI[Z/6]+6xI[Z/7]+6xI[Z/9]+6xI[Z/11] (Mod 12).
Dty=10-8Z+4xI[Z/2]-9xI[Z/3]+3xI[Z/4]+6xI[Z/5]+6xI[Z/6]-8xI[Z/7]+9xI[Z/8]+I[Z/9]-7xI[Z/10] (Mod 12).
Dys=6-2Z (Mod 12).
Dkm=9xR[Z/4] (Mod 12).
Dhu=6+Z (Mod 12).
Dku=6-Z (Mod 12).
Dci=Z-8 (Mod 12).
Dok=10-Z (Mod 12).
Dcp=5+9xR[Z/4] (Mod 12).
Djy=6+9xR[Z/4] (Mod 12).
Dtn=7+9xR[Z/4] (Mod 12).
Dsa=5+8Z (Mod 12).
Dsu=5+8Z (Mod 12).
Dyg=3-5Z+9xI[Z/4]-3xI[Z/5]+3xI[Z/6]-3xI[Z/8]+6xI[Z/10]+9xI[Z/11] (Mod 12).
Dhi=7-Z (Mod 12).
Dpr=(3+Z)&C{R[Z/2]=0:9+Z} (Mod 12).
Dho=1+Z (Mod 12).
Dft=2Z+8 (Mod 12).
Daa=5+2Z-9xI[Z/3]-3xI[Z/4]+9xI[Z/6]+3xI[Z/8]+9xI[Z/9] (Mod 12).
Dcs=(2-Z)&C[5<Z<11:Z+4] (Mod 12).
Dyj=11-Z (Mod 12).
Dht=6-6Z+7xI[Z/2]+6xI[Z/4]+6xI[Z/6]+6xI[Z/10] (Mod 12).
Djm=9xR[Z/4] (Mod 12).
Dpn=1+9xR[Z/4] (Mod 12).
Dyk=2+9xR[Z/4] (Mod 12).
Dwa=4+9xR[Z/4] (Mod 12).
Dzi=8+9xR[Z/4] (Mod 12).
Dyt=10+9xR[Z/4] (Mod 12).
Dgo=2+3xI[(Z+1)/3] (Mod 12).
Dga=10+3xI[(Z+1)/3] (Mod 12).
Djf=3xR[Z/3]+2xI[{R[Z/3]}/2] (Mod 12).
Dfe=8+Z-6xI[Z/3] (Mod 12).
Dye=3+Z (Mod 12).
Dyi=11+Z (Mod 12).
Dgw=2-3xR[Z/4] (Mod 12).
Dim=Z.
Dss=Z.
Dbw=3+R[Z/6] (Mod 12).
Dan=9+R[Z/6] (Mod 12).
Dsi=3+6Z+9xI[Z/2]-6xI[Z/4] (Mod 12).
Dik=1+3xI[{Z+1 (Mod 12)}/3] (Mod 12).
Duk=5+9xR[Z/4] (Mod 12).
Dak=6-7Z+9xI[Z/4]-9xI[Z/5]+3xI[Z/8]-3xI[Z/10] (Mod 12).
Ddo=5+3xR[Z/4] (Mod 12).
Dtg=2Z+8 (Mod 12).
Dpk=7+4Z-I[Z/2]+2xI[Z/3]-4xI[Z/4]-I[Z/6]-2xI[Z/7]+2xI[Z/8]+10xI[Z/9]+I[Z/10]+2xI[Z/11] (Mod 12).
Dli=8-3xR[Z/4] (Mod 12).
Dfo=1+Z (Mod 12).
Dat=12-Z (Mod 12).
Dhg=10-4Z-2xI[Z/2]+2xI[Z/4]+3xI[Z/5]+4xI[Z/6]+6xI[Z/9]+5xI[Z/10]+9xI[Z/11] (Mod 12).
Dfu=4+Z (Mod 12).
Dsy=5+Z (Mod 12).
Dbi=6+Z (Mod 12).
Drk=7+Z (Mod 12).
Dff=8+Z (Mod 12).
Dju=9+Z (Mod 12).
Dit=9+Z (Mod 12).
Ddu=10+Z (Mod 12).
Dbg=11+Z (Mod 12).
Dso=3+Z (Mod 12).
Dse=3+9xR[Z/4] (Mod 12).
Dsg=2+Z (Mod 12).
Dmg=11+9xR[Z/4] (Mod 12).
Dup=1-Z (Mod 12).
Dgk=3xI[(Z+4)/3] (Mod 12).
Dsh=&C[Z=0, 4:1]&C[Z=1:2]&C[Z=5:9]&C[Z=6, 11:4]&C[Z=8, 9:10] (Mod 12).
Sam=1+m+d+I[h/23] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m..
Bat=1-m-d-I[h/23] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m..
Yan=8+d-A[h/2]+I[h/23] (Mod 12). `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m..
Kwi=2+d+A[h/2]+I[h/23] (Mod 12). `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m..
See=5+m-A[h/2] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour.
Seu=7+m-A[h/2] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour.
Coi=m-A[h/2]+Z (Mod 12). `Z' is the root of year after `Joint of Year'. `Joint of Year' is same as `Joint of February' in Gregorian calendar. If the time is before `Joint of Year', it is regarded as previous year. `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour.
Sau=m+A[h/2]+Z (Mod 12). `Z' is the root of year after `Joint of Year'. `Joint of Year' is same as `Joint of February' in Gregorian calendar. If the time is before `Joint of Year', it is regarded as previous year. `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour.
| By observation, some timeons were proved also have influences in different time intervals. Their formulae can be generalized to apply in differnt time intervals like millennium, century, decade, year, month, day, 2 hours, 10 minutes, 50 seconds and 4.17 seconds. These timeons are:
1.`Cfu', 2.`Luk', 3.`Yeu', 4.`Tor', 5.`Fui', 6.`Eut', 7.`Chw', 8.`Kkw', 9.`Fkw', 10.`Gkw', 11.`Jkw', 12.`Tyh', 13.`Gun', 14.`Fuk', 15.`Tyn' , 16.`Hok' , 17.`Chu' , 18.`Har' , 19.`Yue' , 20.`Yim' , 21.`Jit' , 22.`Ch', 23.`Kk', 24.`Hun', 25.`Kip', 26.`Tfu', 27.`Fgo', 28.`Que/Kar', 29.`Lun', 30.`Hei', 31.`Ham', 32.`Yiu', 33.`Tmo', 34.`Tyu', 35.`Yst', 36.`Kam', 37.`Hui', 38.`Huk', 39.`Chi', 40.`Kok', 41.`Cip', 42.`Joi', 43.`Tst', 44.`Sha', 45.`Psu', 46.`Yng', 47.`Hoi', 48.`Por', 49.`Hoo', 50.`Yoo', 51.`Ylm', 52.`Ysa', 53.`Yaa', 54.`Cso', 55.`Yjm', 56.`Hut', 57.`Chm', 58.`Pan', 59.`Yik', 60.`Wah', 61.`Zhi', 62.`Yut', 63.`Goo', 64.`Gwa', 65.`Jfg', 66.`Fei', 67.`Yee', 68.`Yei', 69.`Kwy', 70.`Kim', 71.`Zee', 72.`Bau', 73.`Can', 74.`Sui', 75.`Nik', 76.`Yuk', 77.`Cak', 78.`Tdo', 79.`Tng', 80.`Pik', 81.`Lfo', 82.`Fym', 83.`Aat', 84.`Hom', 85.`Kun', 86.`Sfu', 87.`Buy', 88.`Ark', 89.`Foo', 90.`Gau', 91.`Sit', 92.`Diu', 93.`Bag', 94.`Sok', 95.`Sik', 96.`Sog', 97.`Mon', 98.`Lup', 99.`Gak', 100.`Ysi', 101.`Inc', 102.`Win', 103.`Los', 104.`Hop', 105.`Cxy', 106.`Hak', 107.`Jwo', 108.`Jwo2', 109.`Jwo3', 110.`Jwo4', 111.`Jwo5', 112.`Chn' & `Chn2'.
`Cfu' means `Wealth' or `Property'. `Luk' means `Power' or `Wealth'. `Yeu' means `Injury' or `Destruction'. `Tor' means `Injury' or `Destruction'. `Fui' means `Outstanding'. `Eut' means `Outstanding'. `Chw' means `Knowledge' or `Education'. `Kkw' means `Oration' or `Music'. `Fkw' means `Felicity' or `Longevity'. `Gkw' means `Religion' or `Fortune-telling'. `Jkw' means `Peerage' or `Power'. `Tyh' means `Official' or `Power'. `Gun' means `Promotion' or `Childbirth'. `Fuk' means `Felicity' or `Childbirth'. `Tyn' means `Grace'. `Hok' means `Learning' or `Hall'. `Chu' means `Eating' or `Food'. `Har' means `Aboard' or `Childbirth'. `Yue' means `Vehicle' or `Transportation'. `Yim' means `Lascivious', `Masturbation' or `Blood'. `Jit' means `Stop' or `Nil'. `Ch' means `Literacy' or `Writing'. `Kk' means `Eloquence' or `Speaking'. `Hun' means `Loss',`Nil' or `Flight'. `Kip' means `Robbery' or `Disaster'. `Tfu' means `Success' or `Award'. `Fgo' means `Entitlement', `Mandate' or `Achieve'. `Que/Kar' means `Love' or `Marriage'. `Lun' means `Female', `Marriage' or `Blood'. `Hei' means `Happiness' or `Pregnancy'. `Ham' means `Lustful', `Masturbate' or `Adultery'. `Yiu' means `Coquetry' or `Intercourse'. `Tmo' means `Religion' or `Fortune-telling'. `Tyu' means `Sick' or `Disease'. `Yst' means `Conspiracy' or `Plot'. `Kam' means `Wealth' or `Money'. `Hui' means `Weakness' or `Empty'. `Huk' means `Sorrow' or `Loss'. `Chi' means `Arts' or `Place'. `Kok' means `Design' or `Room'. `Cip' means `Robbery' or `Kidnapping'. `Joi' means `Calamity' or `Disaster'. `Tst' means `Smite' or `Kill'. `Sha' means `Gauze' or `Marriage'. `Psu' means `Puncture' or `Wounded'. `Yng' means `Wounded' or `Surgery'. `Hoi' means `Disaster' or `Sickness'. `Por' means `Puncture' or `Broken'. `Hoo' means `Consumption' or `Exhaustion'. `Yoo' means `Spend' or `Loss'. `Ylm' means `Sick' or `Injury'. `Ysa' means `Lawsuit' or `Disaster'. `Yaa' means `Confuse' or `Loss'. `Cso' means `Wealthy' or `Honour'. `Yjm' means `Leader' or `Brave'. `Hut' means `Bleeding' or `Hurt'. `Chm' means `Brave' or `Fierce'. `Pan' means `Promotion' or `Travel'. `Yik' means `Ride' or `Motion'. `Wah' means `Religion' or `Fortune-telling'. `Zhi' means `Accusation' or `Targeting'. `Yut' means `Smite' or `Kill'. `Goo' means `Loneliness' or `Detention'. `Gwa' means `Sleep alone' or `Detention'. `Jfg' means `Sexual dysfunction' or `No intercourse'. `Fei' means `Lonliness', `Plague' or `Flight'. `Yee' means `Cure' or `Disease'. `Yei' means `Medical treatment' or `Doctor'. `Kwy' means `Peerage'. `Kim' means `War' or `Wound'. `Zee' means `Fall down' or `Dead body'. `Bau' means `Pregnancy', `Childbirth' or `Tumor'. `Can' means `Parturition', `Reincarnation' or `Tumor'. `Sui' means `Flood' or `Fluid'. `Nik' means `Water' or `Drown'. `Yuk' means `Detention' or `Imprison'. `Cak' means `Thief' or `Steal'. `Tdo' means `Thief' or `Steal'. `Tng' means `Bang' or `Thunder'. It stands for great sound of collision or explosion. `Pik' means `Bang' or `Thunder'. `Lfo' means `Bombard', `Gunshot' or `Radiation'. `Fym' means `Fire', `Burning' or `Radiation'. `Aat' means `Collapse' or `Death'. `Hom' means `Pitfall' or `Swallow'. `Kun' means `Police' or `Litigation'. `Sfu' means `Death order' or `Sick'. `Buy' means `Loss' or `Destruction'. `Ark' means `Danger' or `Disaster'. `Foo' means `Sick' or `Murder'. `Gau' means `Bondage' or `Twist'. `Sit' means `Talk', `Quarrel', `Eat' or `Lick'. `Diu' means `Condolence' or `Console'. `Bag' means `Influenza' or `Sick'. `Sok' means `Seizing', `Bondage', `Rope' or `Umbilical cord'. `Sik' means `Rest' or `Dead'. `Sog' means `Death' or `Mourning'. `Mon' means `Death' or `Loss'. `Lup' means `Love' or `Marriage'. `Gak' means `Quarantine' or `Quarrel'. `Ysi' means `Assassinate' or `Trap'. `Inc' means `Income' or `Salary'. `Win' means `Win' or `Gift'. `Los' means `Loss' or `Failure'. `Hop' means `Love' or `Marriage'. `Cxy' means `Suppression' or `Injury'. `Hak' means `Sick', `Adversity' or `Departure'. `Jwo' means `Natural disaster' or `War'. `Jwo2' means `Natural disaster' or `War'. `Jwo3' means `Natural disaster' or `War'. `Jwo4' means `Natural disaster' or `War'. `Jwo5' means `Natural disaster' or `War'. `Chn' & `Chn2' mean `Empty', `Loss' or `Extermination'.
Generally speaking, some timeons of year or month can be applied generally for day. The time codes of these timeons are:
1.`Dco', 2.`Dlu', 3.`Dyo', 4.`Dto', 5.`Dfi', 6.`Deu', 7.`Dck', 8.`Dkk', 9.`Dkw', 10.`Dkg', 11.`Dje', 12.`Duh', 13.`Dkn', 14.`Dfk', 15.`Dyn', 16.`Dhk', 17.`Dcu', 18.`Dha', 19.`Dyu', 20.`Dym', 21.`Djt', 22.`Dch', 23.`Dko', 24.`Dhn', 25.`Dkp', 26.`Dtf', 27.`Dfg', 28.`Dqe/Dka', 29.`Dln', 30.`Dhe', 31.`Dhm', 32.`Dil', 33.`Dmo', 34.`Dty', 35.`Dys', 36.`Dkm', 37.`Dhu', 38.`Dku', 39.`Dci', 40.`Dok', 41.`Dcp', 42.`Djy', 43.`Dtn', 44.`Dsa', 45.`Dsu', 46.`Dyg', 47.`Dhi', 48.`Dpr', 49.`Dho', 50.`Dft', 51.`Dlm', 52.`Dyx', 53.`Daa', 54.`Dcs', 55.`Dyj', 56.`Dht', 57.`Djm', 58.`Dpn', 59.`Dyk', 60.`Dwa', 61.`Dzi', 62.`Dyt', 63.`Dgo', 64.`Dga', 65.`Djf', 66.`Dfe', 67.`Dye', 68.`Dyi', 69.`Dgw', 70.`Dim', 71.`Dss', 72.`Dbw', 73.`Dan', 74.`Dsi', 75.`Dik', 76.`Duk', 77.`Dak', 78.`Ddo', 79.`Dtg', 80.`Dpk', 81.`Dli', 82.`Dfo', 83.`Dat', 84.`Dhg', 85.`Dfu', 86.`Dsy', 87.`Dbi', 88.`Drk', 89.`Dff', 90.`Dju', 91.`Dit', 92.`Ddu', 93.`Dbg', 94.`Dso', 95.`Dse', 96.`Dsg', 97.`Dmg', 98.`Dup', 99.`Dgk', 100.`Dsh', 101.`Dcm', 102.`Dwn', 103.`Dls', 104.`Dhp', 105.`Dxy', 106.`Dkx', 107.`Dwo', 108.`Dwo2', 109.`Dwo3', 110.`Dwo4', 111.`Dwo5', 112.`Dcn' & `Dcn2'.
`Dco' means `Wealth' or `Property'. `Dlu' means `Power' or `Wealth'. `Dyo' means `Injury' or `Destruction'. `Dto' means `Injury' or `Destruction'. `Dfi' means `Outstanding'. `Deu' means `Outstanding'. `Dck' means `Knowledge' or `Education'. `Dkk' means `Oration' or `Music'. `Dkw' means `Happiness' or `Longevity'. `Dkg' means `Religion' or `Fortune-telling'. `Dje' means `Peerage' or `Power'. `Duh' means `Official' or `Power'. `Dkn' means `Promotion' or `Childbirth'. `Dfk' means `Felicity' or `Childbirth'. `Dyn' means `Grace'. `Dhk' means `Learning' or `Hall'. `Dcu' means `Eating' or `Food'. `Dha' means `Aboard' or `Childbirth'. `Dyu' means `Vehicle' or `Transportation'. `Dym' means `Lascivious' or `Masturbation'. `Djt' means `Stop' or `Nil'. `Dch' means `Literacy' or `Writing'. `Dko' means `Eloquence' or `Speaking'. `Dhn' means `Loss',`Nil' or `Flight'. `Dkp' means `Robbery' or `Disaster'. `Dtf' means `Success' or `Award'. `Dfg' means `Entitlement', `Mandate' or `Achieve'. `Dqe/Dka' means `Love' or `Marriage'. `Dln' means `Female', `Marriage' or `Blood'. `Dhe' means `Happiness' or `Pregnancy'. `Dhm' means `Lustful', `Masturbate' or `Adultery'. `Dil' means `Coquetry' or `Intercourse'. `Dmo' means `Religion' or `Fortune-telling'. `Dty' means `Sick' or `Disease'. `Dys' means `Conspiracy' or `Plot'. `Dkm' means `Wealth' or `Money'. `Dhu' means `Weakness' or `Empty'. `Dku' means `Sorrow' or `Loss'. `Dci' means `Arts' or `Place'. `Dok' means `Design' or `Room'.`Dcp' means `Robbery' or `Kidnapping'. `Djy' means `Calamity' or `Disaster'. `Dtn' means `Smite male' or `Kill'. `Dsa' means `Gauze' or `Marriage'. `Dsu' means `Puncture' or `Wounded'. `Dyg' means `Wounded' or `Surgery'. `Dhi' means `Disaster' or `Sickness'. `Dpr' means `Destroy' or `Break'. `Dho' means `Consumption' or `Exhaustion'. `Dft' means `Spend' or `Loss'. `Dlm' means `Sick' or `Injury'. `Dyx' means `Lawsuit' or `Disaster'. `Daa' means `Confuse' or `Loss'. `Dcs' means `Wealthy' or `Honour'. `Dyj' means `Leader' or `Brave'. `Dht' means `Bleeding' or `Hurt'. `Djm' means `Bravery'. `Dpn' means `Promotion' or `Travel'. `Dyk' means `Ride' or `Motion'. `Dwa' means `Religion' or `Fortune-telling'. `Dzi' means `Accusation' or `Targeting'. `Dyt' means `Injury' or `Kill'. `Dgo' means `Loneliness' or `Detention'. `Dga' means `Sleep alone' or `Detention'. `Djf' means `Sexual dysfunction' or `No intercourse'. `Dfe' means `Lonliness', `Plague' or `Flight'. `Dye' means `Cure' or `Disease'. `Dyi' means `Medical treatment' or `Doctor'. `Dgw' means `Peerage'. `Dim' means `War' or `Wound'. `Dss' means `Fall down' or `Dead body'. `Dbw' means `Pregnancy', `Childbirth' or `Tumor'. `Dan' means `Parturition', `Reincarnation' or `Tumor'. `Dsi' means `Flood' or `Water'. `Dik' means `Water' or `Drown'. `Duk' means `Detention' or `Imprison'. `Dak' means `Thief' or `Steal'. `Ddo' means `Thief' or `Steal'. `Dtg' means `Bang' or `Thunder'. `Dpk' means `Bang' or `Thunder'. `Dli' means `Bombard', `Gunshot' or `Radiation'. `Dfo' means `Fire', `Burning' or `Radiation'. `Dat' means `squashed' or `squeezed'. `Dhg' means `Pitfall' or `Swallow'. `Dfu' means `Police' or `Litigation'. `Dsy' means `Death order' or `Sick'. `Dbi' means `Loss' or `Destruction'. `Drk' means `Danger' or `Disaster'. `Dff' means `Sick' or `Murder'. `Dju' means `Bondage' or `Twist'. `Dit' means `Talk', `Quarrel', `Eat' or `Lick'. `Ddu' means `Condolence' or `Console'. `Dbg' means `Influenza' or `Sick'. `Dso' means `Seizing', `Bondage', `Rope' or `Umbilical cord'. `Dse' means `Rest' or `Dead'. `Dsg' means `Death' or `Mourning'. `Dmg' means `Death' or `Loss'. `Dup' means `Love' or `Marriage'. `Dgk' means `Quarantine' or `Quarrel'. `Dsh' means `Assassinate' or `Trap'. `Dcm' means `Income' or `Salary'. `Dwn' means `Win' or `Gift'. `Dls' means `Loss' or `Failure'. `Dhp' means `Love' or `Marriage'. `Dxy' means `Suppression' or `Injury'. `Dkx' means `Sick', `Adversity' or `Departure'. `Dwo' means `Natural disaster' or `War'. `Dwo2' means `Natural disaster' or `War'. `Dwo3' means `Natural disaster' or `War'. `Dwo4' means `Natural disaster' or `War'. `Dwo5' means `Natural disaster' or `War'. `Dcn' & `Dcn2' mean `Empty', `Loss' or `Extermination'.
`U' is the alphabetical order of the stem of time interval and `Z' is the root of time interval. In case of year, `U' and `Z' stands for the stem and root of it, only if the time is after `Joint of Year'. If the time is before `Joint of Year', it is regarded as previous year. `Joint of Year' is same as `Joint of February' in Gregorian calendar. Usually, it is on a day between 3rd to 5th of February in Gregorian calendar. In case of month, `U' and `Z' stands for the stem and root of it, only if the time is after `Joint of Month'. If the time is before `Joint of Month', it is regarded as previous month. `y' is the year after `Joint of Year' in Gregorian calendar. If the time is before `Joint of Year', it is regarded as previous year. `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m.. `Ego' is the `Stem' of date at birth. `SC' is the `Sex Code' of a person. The `Sex Code' of male is `M' and m=0. The `Sex code' of female is `F' and f=1. In general, the value of `m' is assigned to be `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite (H), people have neutral sex (N) or genderless (N) could be either `M' or `F'. In this case, both sex codes should be used to check out which one is more accurate. `R[m/n]' is a remainder function such that it takes the remainder of `m' divided by `n'. `n' is a natural number. Natural numbers are 1,2,3,4,5,¡K¡K. Zero is not a natural number. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up it. `A[n]' is an approximated integer function such that it takes the nearest whole number of `n'. `&C[ ]' is a conditional function of an event such that the mathematical expression after the `:' sign must be operated if the event occurs (i.e. The conditional `&C[ ]' becomes true.). `T=(Mod 12)' is a modulated function such that if T>11 then `T' becomes `T-12'. If T<0 then `T' becomes `T+12'. Hence, the value of `T' always lies from 0 to 11. |
There are five Earth's Great Disaster Formulae (Jwo, Jwo2, Jwo3, Jwo4 & Jwo5) in terms of `U' for year `y' in B.C. whereas `i' is an imaginary number which means `Unknown' or `Indeterminate'. The Earth's Great Disaster Formulae are: Jwo={Jwo=6+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo<>Z:Jwo=i]. This formula is derived from `Tor' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo2={Jwo2=8+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. This formula is derived from `Yeu' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo3={Jwo3=2+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Yeu=3-y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. This formula is derived from `Yeu' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo4={Jwo4=U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Tor=3-y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. This formula is derived from `Tor' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo5={Jwo5=U & Z=9-y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. This formula is derived from `Lfo', `Pik' or `Yng' meets `Year Root' (Z). There are five Earth's Great Disaster Formulae (Jwo, Jwo2, Jwo3, Jwo4 & Jwo5) in terms of `U' for year `y' in A.D. whereas `i' is an imaginary number which means `Unknown' or `Indeterminate'. The Earth's Great Disaster Formulae are: Jwo={Jwo=6+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. This formula is derived from `Tor' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo2={Jwo2=8+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. This formula is derived from `Yeu' meets `Opposite Zone' of `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo3={Jwo3=2+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Yeu=2+y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. This formula is derived from `Yeu' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo4={Jwo4=U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Tor=2+y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. This formula is derived from `Tor' meets `Year Root' (Z), or `Year Stem' (U) meets `Timeons' of `Sei', `Moo' or `Jut'. Jwo5={Jwo5=U & Z=8+y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. This formula is derived from `Lfo', `Pik' or `Yng' meets `Year Root' (Z). Examples of determining whether there is a great disaster on earth in a certain year are as follows. Example I: If y=209B.C., apply `Year Stem' Formula (U) for `y' B.C. to find the stem of year. Note that the beginning of next year is at the `Joint of February' which means `Spring Start'. Usually, the date is between 3rd to 5th of February in every year. Substitute y=209 in the formula, U=8-y (Mod 10). U=8-209 (Mod 10). U= -201 (Mod 10). U=21x10-201. U=9. Stem=U=I=9. Next, apply `Year Root' Formula (Z) for `y' B.C. to find the root of year. Substitute y=209 in the formula, Z=9-y (Mod 12). Z=9-209 (Mod 12). Z= -200 (Mod 12). Z=17x12-200. Z=4. Root=Z=4. The `Year Code' of 209B.C. is `I4'. When y=209B.C., subsitute U=9 and y=209 in the formula for year in B.C., Jwo={Jwo=6+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+3xI[9/2]-5xI[9/3]-2xI[9/4]-I[9/5]+3xI[9/6]-5xI[9/7]+2xI[9/8]-I[9/10] (Mod 12) & Z=9-209 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+3xI[4.5]-5xI[3]-2xI[2.25]-I[1.8]+3xI[1.5]-5xI[1.285]+2xI[1.125]-I[0.9] (Mod 12) & Z= -200 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+3x4-5x3-2x2-1+3x1-5x1+2x1-0 (Mod 12) & Z=17x12-200}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo= -2 (Mod 12) & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=12-2 & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=10 & Z=4}&C[Jwo<>Z:Jwo=i]. Jwo=i. Since the value of `Jwo' is imaginary, the result means that this formula cannot determine whether 209B.C. is a year of great disaster or not. The other formulae, Jwo2, Jwo3,Jwo4 & Jwo5, should be used to find out the result. When y=209B.C., subsitute U=9 and y=209 in the formula for year in B.C., Jwo2={Jwo2=8+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=9-y (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=8+3xI[9/2]-5xI[9/3]-2xI[9/4]-I[9/5]+3xI[9/6]-5xI[9/7]+2xI[9/8]-I[9/10] (Mod 12) & Z=9-209 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=8+3xI[4.5]-5xI[3]-2xI[2.25]-I[1.8]+3xI[1.5]-5xI[1.285]+2xI[1.125]-I[0.9] (Mod 12) & Z=9-209 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=8+3x4-5x3-2x2-1+3x1-5x1+2x1-0 (Mod 12) & Z= -200 (Mod 12)}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=0 (Mod 12) & Z=17x12-200}&C[Jwo2<>Z:Jwo2=i]. Jwo2={Jwo2=0 & Z=4}&C[Jwo2<>Z:Jwo2=i]. Jwo2=i. Since the value of `Jwo2' is imaginary, the result means that this formula cannot determine whether 209B.C. is a year of great disaster or not. The other formulae, Jwo3,Jwo4 & Jwo5, should be used to find out the result. When y=209B.C., subsitute U=9 and y=209 in the formula for year in B.C., Jwo3={Jwo3=2+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Yeu=3-y (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=2+9+I[9/3]-2xI[9/5]-I[9/6]+I[9/7]+2xI[9/10] (Mod 12) & Yeu=3-209 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=11+I[3]-2xI[1.8]-I[1.5]+I[1.285]+2xI[0.9] (Mod 12) & Yeu= -206 (Mod 12)}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=11+3-2x1-1+1+2x0 (Mod 12) & Yeu=18x12-206}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=13 (Mod 12) & Yeu=10}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=13-12 & Yeu=10}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3={Jwo3=11 & Yeu=10}&C[Jwo3<>Yeu:Jwo3=i]. Jwo3=i. Since the value of `Jwo3' is imaginary, the result means that this formula cannot determine whether 209B.C. is a year of great disaster or not. The other formulae, Jwo4 & Jwo5, should be used to find out the result. When y=209B.C., subsitute U=9 and y=209 in the formula for year in B.C., Jwo4={Jwo4=U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) & Tor=3-y (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=9+I[9/3]-2xI[9/5]-I[9/6]+I[9/7]+2xI[9/10] (Mod 12) & Tor=3-209 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=9+I[3]-2xI[1.8]-I[1.5]+I[1.285]+2xI[0.9] (Mod 12) & Tor= -206 (Mod 12)}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=9+3-2x1-1+1+2x0 (Mod 12) & Tor=18x12-206}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=10 (Mod 12) & Tor=10}&C[Jwo4<>Tor:Jwo4=i]. Jwo4={Jwo4=10 & Tor=10}&C[Jwo4<>Tor:Jwo4=i]. Jwo4=Tor=10. This means that 209B.C. is a year of great disaster on earth. In fact, the Battle of Cartagena broke out in 209B.C. in the Second Punic War. Example II: If y=780B.C., apply `Year Stem' Formula (U) for `y' B.C. to find the stem of year. Substitute y=780 in the formula, U=8-y (Mod 10). U=8-780 (Mod 10). U= -772 (Mod 10). U=78x10-772. U=8. Stem=U=H=8. Next, apply `Year Root' Formula (Z) for `y' B.C. to find the root of year. Substitute y=780 in the formula, Z=9-y (Mod 12). Z=9-780 (Mod 12). Z= -771 (Mod 12). Z=65x12-771. Z=9. The `Year Code' of 780B.C. is `H9'. When y=780B.C., subsitute U=8 and y=780 in the formula for year in B.C., Jwo5={Jwo5=U & Z=9-y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=8 & Z=9-780 (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=8 & Z= -771 (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=8 & Z=65x12-771}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5={Jwo5=8 & Z=9}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i]. Jwo5=8 & Z=9. Since `Jwo5=8' and `Z=9' in the conditional of `&C[Jwo5<>6,8 & Z<>2,4,5,6,8,9,11]' are false, neither `Jwo5=8' nor `Z=9' can cause `Jwo5=i'. This means that great natural disasters or war occur on earth are not imaginary in both cases. So, 780B.C. is a year of great natural disasters or war. The magnitude of great natural disasters or war is double the event which is caused by only one case to be not imaginary . In fact, a great earthquake occurred in 780B.C. in China, Shaanxi province. Example III: If y=A.D.526, apply `Year Stem' Formula (U) for A.D.`y' to find the stem of year. Substitute y=526 in the formula, U=7+y (Mod 10). U=7+526 (Mod 10). U=533 (Mod 10). U=533-53x10. U=3. U=C=3. Next, apply `Year Root' Formula (Z) for A.D.`y' to find the root of year. Substitute y=526 in the formula, Z=8+y (Mod 12). Z=8+526 (Mod 12). Z=534 (Mod 12). Z=534-44x12. Z=6. The `Year Code' of A.D.526 is `C6'. When y=A.D.526, subsitute U=3 and y=526 in the formula for year in A.D., Jwo={Jwo=6+3xI[U/2]-5xI[U/3]-2xI[U/4]-I[U/5]+3xI[U/6]-5xI[U/7]+2xI[U/8]-I[U/10] (Mod 12) & Z=8+y (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+3xI[3/2]-5xI[3/3]-2xI[3/4]-I[3/5]+3xI[3/6]-5xI[3/7]+2xI[3/8]-I[3/10] (Mod 12) & Z=8+526 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+3xI[1.5]-5xI[3]-2xI[0.75]-I[0.6]+3xI[0.5]-5xI[0.428]+2xI[0.375]-I[0.3] (Mod 12) & Z=534 (Mod 12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6+3x1-5x3-2x0-0+3x0-5x0+2x0-0 (Mod 12) & Z=534-44x12)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo= -6 (Mod 12) & Z=6)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=12-6 & Z=6)}&C[Jwo<>Z:Jwo=i]. Jwo={Jwo=6 & Z=6)}&C[Jwo<>Z:Jwo=i]. Jwo=Z=6. This means that A.D.526 is a year of great disaster on earth. In fact, a great earthquake hit Antioch in Syria region of Byzantine Empire in A.D.526 and 250,000 people died. Example IV: If y=A.D.1453, apply `Year Stem' Formula (U) for `y' A.D. to find the stem of year. Substitute y=1453 in the formula, U=7+y (Mod 10). U=7+1453 (Mod 10). U=1460 (Mod 10). U=1460-145x10. U=10. U=J=10. Next, apply `Year Root' Formula (Z) for A.D.`y' to find the root of year. Substitute y=1453 in the formula, Z=8+y (Mod 12). Z=8+1453 (Mod 12). Z=1461 (Mod 12). Z=1461-121x12. Z=9. The `Year Code' of A.D.1453 is `J9'. When y=A.D.1453, subsitute U=10 and y=1453 in the formula for year in A.D., Jwo5={Jwo5=U & Z=8+y (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i].
Jwo5={Jwo5=10 & Z=8+1453 (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i].
Jwo5={Jwo5=10 & Z=1461 (Mod 12)}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i].
Jwo5={Jwo5=10 & Z=1461-121x12}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i].
Jwo5={Jwo5=10 & Z=9}&C[(Jwo5<>6,8 & Z<>2,4,5,6,8,9,11):Jwo5=i].
Jwo5=10 & Z=9. Since `Z=9' in the conditional of `&C[Jwo5<>6,8 & Z<>2,4,5,6,8,9,11]' is false, `Jwo5' is not equalt to `i'. This means that great natural disasters or war occur on earth are not imaginary. A.D.1453 is a year of great natural disasters or war. In fact, Ottoman Empire captured the capital of Byzantine Empire, Constantinople, on 29th May, A.D.1453. Many people were killed.
Examples of applying the `Timeon General Formulae' are as follows:
Find `Ego' of the person who meets `Inc' at 'Hour Code', HC=D9. Since `D' is the fourth alphabet, U=4. Apply the general formula of `Inc', `Inc: Ego=(U+7)&C{R[U/2]=0:-2} (Mod 10)'. Inc: Ego=(4+7)&C{R[4/2]=0:-2} (Mod 10). Ego=11&C{0=0:-2} (Mod 10). Ego=11-2 (Mod 10). Ego=9 (Mod 10). Ego=9.
Find `Ego' of the person who meets `Win' at 'Day Code', DC=G8. Since `G' is the seventh alphabet, U=7. Apply the general formula of `Win', `Win: Ego=U+6 (Mod 10)'. Win: Ego=7+6 (Mod 10). Ego=13 (Mod 10). Ego=13-10. Ego=3.
Find `Ego' of the person who meets `Los' at 'Small Fortune Code', SFC=J5. Since `J' is the tenth alphabet, U=10. Apply the general formula of `Los', `Los: Ego=(U-1)&C{R[U/2]=1:+2} (Mod 10)'. Los: Ego=(10-1)&C{R[10/2]=1:+2} (Mod 10). Ego=9&C{0=1:+2} (Mod 10). Ego=9 (Mod 10). Ego=9.
Find the location (Zone Number) of `Cfu' at 'Big Fortune Code', BFC=I0. Since `I' is the nineth alphabet, U=9. Apply the general formula of `Cfu', `Cfu=10+3xI[U/3]-9xI[U/5]-3xI[U/6]+3xI[U/7]+9xI[U/10] (Mod 12)'. Cfu=10+3xI[9/3]-9xI[9/5]-3xI[9/6]+3xI[9/7]+9xI[9/10] (Mod 12). Cfu=10+3xI[3]-9xI[1.8]-3xI[1.5]+3xI[1.285]+9xI[0.9] (Mod 12). Cfu=10+3x3-9x1-3x1+3x1+9x0 (Mod 12). Cfu=10 (Mod 12). Cfu=10.
Assume the time is 12:32 p.m. on 19th February of 2005. It is the nineteenth day in the eleventh month in lunar calendar. The `Year Code' (YC) is (2,9). The `Month Code' (MC) is (5,0). The `Day Code' (DC) is (4,1). The `Hour Code' (HC) is (3,6). Find the location (zone number) of timeons of a male at that time. The `Sex Code' (SC) of male is `m' and `m=0'. SC=0. Since 12:32 p.m. on 19th February of 2005 is after `Joint of Year', y=2005. It is also after `Joint of December' which is at 8:34 a.m. on 7th December of 2005. Thus, m=12. The lunar day is d=19. h=12+32/60 and h=12.533 . The stem of hour is U=3. The root of hour is Z=6.
Apply the `Timeon General Formulae' as follows:
Luk=1+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). Luk=1+3+I[3/3]-2xI[3/5]-I[3/6]+I[3/7]+2xI[3/10] (Mod 12). Luk=4+I[1]-2xI[0.6]-I[0.5]+I[0.42857]+2xI[0.3] (Mod 12). Luk=4+1-2x0-0+0+2x0 (Mod 12). Luk=5 (Mod 12). Luk=5.
Yeu=2+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). Yeu=2+3+I[3/3]-2xI[3/5]-I[3/6]+I[3/7]+2xI[3/10] (Mod 12). Yeu=5+I[1]-2xI[0.6]-I[0.5]+I[0.42857]+2xI[0.3] (Mod 12). Yeu=5+1-2x0-0+0+2x0 (Mod 12). Yeu=6 (Mod 12). Yeu=6.
Tor=U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). Tor=3+I[3/3]-2xI[3/5]-I[3/6]+I[3/7]+2xI[3/10] (Mod 12). Tor=3+I[1]-2xI[0.6]-I[0.5]+I[0.42857]+2xI[0.3] (Mod 12). Tor=3+1-2x0-0+0+2x0 (Mod 12). Tor=4 (Mod 12). Tor=4.
`Yeu' & `Tor' are interchangeable in pairs. If Yeu=2+R[U/2]+3xI[U/3]-3xI[U/6]+3xI[U/7] (Mod 12) then Tor=U+2xI[U/2]-I[U/3]-4xI[U/5]+I[U/6]-I[U/7]-8xI[U/10] (Mod 12). Yeu=2+R[3/2]+3xI[3/3]-3xI[3/6]+3xI[3/7] (Mod 12) & Tor=3+2xI[3/2]-I[3/3]-4xI[3/5]+I[3/6]-I[3/7]-8xI[3/10] (Mod 12). Yeu=2+1+3xI[1]-3xI[0.5]+3xI[0.42857] (Mod 12) & Tor=3+2xI[1.5]-I[1]-4xI[0.6]+I[0.5]-I[0.42857]-8xI[0.3] (Mod 12). Yeu=3+3x1-3x0+3x0 (Mod 12) & Tor=3+2x1-1-4x0+0-0+8x0 (Mod 12). Yeu=6 (Mod 12) & Tor=4 (Mod 12). Yeu=6 & Tor=4.
[Remarks: `Yeu' and `Tor' must be interchanged in pairs. The values of `Yeu' and `Tor' for odd values of `U' are same as the original pairs.]
Fui=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/7] (Mod 12). Fui=6+3+I[3/4]+I[3/5]-2xI[3/6]-I[3/7] (Mod 12). Fui=9+I[0.75]+I[0.6]-2xI[0.5]-I[0.42857] (Mod 12). Fui=9+0+0-2x0-0 (Mod 12). Fui=9 (Mod 12). Fui=9.
Eut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/7] (Mod 12). Eut=2-3-I[3/4]-I[3/5]+2xI[3/6]+I[3/7] (Mod 12). Eut= -1-I[0.75]-I[0.6]+2xI[0.5]+I[0.42857] (Mod 12). Eut= -1-0-0+2x0+0 (Mod 12). Eut= -1 (Mod 12). Eut=12-1. Eut=11.
Chw=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). Chw=4+3+I[3/3]-2xI[3/5]-I[3/6]+I[3/7]+2xI[3/10] (Mod 12). Chw=7+I[1]-2xI[0.6]-I[0.5]+I[0.42857]+2xI[0.3] (Mod 12). Chw=7+1-2x0-0+0+2x0 (Mod 12). Chw=8 (Mod 12). Chw=8.
Kkw=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12). Kkw=10-3-I[3/3]+2xI[3/5]+I[3/6]-I[3/7]-2xI[3/10] (Mod 12). Kkw=7-I[1]+2xI[0.6]+I[0.5]-I[0.42857]-2xI[0.3] (Mod 12). Kkw=7-1+2x0+0-0-2x0 (Mod 12). Kkw=6 (Mod 12). Kkw=6.
Fkw=(1-U)&C[U<4:3-U] (Mod 12). Fkw=(1-3)&C[3<4:3-3] (Mod 12). Fkw= -2&C[3<4:0] (Mod 12). Fkw=0 (Mod 12). Fkw=0.
Gkw={1-U-5xI[U/2]+4xI[U/3]+3xI[U/7]+7xI[U/8]-I[U/9]}&C[U=5:4,10]&C[U=6:1,7] (Mod 12). Gkw={1-3-5xI[3/2]+4xI[3/3]+3xI[3/7]+7xI[3/8]-I[3/9]}&C[3=5:4,10]&C[3=6:1,7] (Mod 12). Gkw= -2-5xI[1.5]+4xI[1]+3xI[0.428]+7xI[0.375]-I[0.333] (Mod 12). Gkw= -2-5x1+4x1+3x0+7x0-0 (Mod 12). Gkw= -3 (Mod 12). Gkw=12-3. Gkw=9.
Jkw={5+3xR[(U-1)/2]}&C{U>6:11-9xR[(U-1)/2]} (Mod 12). Jkw={5+3xR[(3-1)/2]}&C{3>6:11-9xR[(3-1)/2]} (Mod 12). Jkw={5+3xR[2/2]}&C{3>6:11-9xR[2/2]} (Mod 12). Jkw={5+3x0}&C{3>6:11-9x0} (Mod 12). Jkw=5&C{3>6:11} (Mod 12). Jkw=5 (Mod 12). Jkw=5.
Tyh=1-U+5xI[U/3]+5xI[U/5]-5xI[U/6]+2xI[U/7]-5xI[U/10] (Mod 12). Tyh=1-3+5xI[3/3]+5xI[3/5]-5xI[3/6]+2xI[3/7]-5xI[3/10] (Mod 12). Tyh= -2+5xI[1]+5xI[0.6]-5xI[0.5]+2xI[0.428]-5xI[0.3] (Mod 12). Tyh= -2+5x1+5x0-5x0+2x0-5x0 (Mod 12). Tyh=3 (Mod 12). Tyh=3.
Gun=6+U-4xI[U/2]+9xI[U/6]+I[U/7]+I[U/8]-I[U/10] (Mod 12). Gun=6+3-4xI[3/2]+9xI[3/6]+I[3/7]+I[3/8]-I[3/10] (Mod 12). Gun=9-4xI[1.5]+9xI[0.5]+I[0.42857]+I[0.375]-I[0.3] (Mod 12). Gun=9-4x1+9x0+0+0-0 (Mod 12). Gun=5 (Mod 12). Gun=5.
Fuk=10-U+5xI[U/3]-7xI[U/5]-5xI[U/6]+5xI[U/7]-3xI[U/9]+7xI[U/10] (Mod 12). Fuk=10-3+5xI[3/3]-7xI[3/5]-5xI[3/6]+5xI[3/7]-3xI[3/9]+7xI[3/10] (Mod 12). Fuk=7+5xI[1]-7xI[0.6]-5xI[0.5]+5xI[0.42857]-3xI[0.33333]+7xI[0.3] (Mod 12). Fuk=7+5x1-7x0-5x0+5x0-3x0+7x0 (Mod 12). Fuk=12 (Mod 12). Fuk=12-12. Fuk=0.
Tyn=5-3xR[U/5]+I[{R[U/5]}/4] (Mod 12). Tyn=5-3xR[3/5]+I[{R[3/5]}/4] (Mod 12). Tyn=5-3x3+I[3/4] (Mod 12). Tyn= -4+I[0.75] (Mod 12). Tyn= -4+0 (Mod 12). Tyn= -4 (Mod 12). Tyn=12-4. Tyn=8.
Hok=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12). Hok=11-5xI[3/2]-4xI[3/3]+5xI[3/5]+4xI[3/6]-4xI[3/7]+7xI[3/10] (Mod 12). Hok=11-5xI[1.5]-4xI[1]+5xI[0.6]+4xI[0.5]-4xI[0.42857]+7xI[0.3] (Mod 12). Hok=11-5x1-4x1+5x0+4x0-4x0+7x0 (Mod 12). Hok=2 (Mod 12). Hok=2.
Chu=4+U+5xI[U/3]+4xI[U/4]+8xI[U/6]-7xI[U/7]-I[U/8]-3xI[U/9]+I[U/10] (Mod 12). Chu=4+3+5xI[3/3]+4xI[3/4]+8xI[3/6]-7xI[3/7]-I[3/8]-3xI[3/9]+I[3/10] (Mod 12). Chu=7+5xI[1]+4xI[0.75]+8xI[0.5]-7xI[0.42857]-I[0.375]-3xI[0.33333]+I[0.3] (Mod 12). Chu=7+5x1+4x0+8x0-7x0-0-3x0+0 (Mod 12). Chu=12 (Mod 12). Chu=12-12. Chu=0.
Har=2+7U-6xI[U/2]-10xI[U/3]+2xI[U/5]-2xI[U/6]+3xI[U/7]-2xI[U/8]-I[U/9] (Mod 12). Har=2+7x3-6xI[3/2]-10xI[3/3]+2xI[3/5]-2xI[3/6]+3xI[3/7]-2xI[3/8]-I[3/9] (Mod 12). Har=23-6xI[1.5]-10xI[1]+2xI[0.6]-2xI[0.5]+3xI[0.42857]-2xI[0.375]-I[0.33333] (Mod 12). Har=23-6x1-10x1+2x0-2x0+3x0-2x0-0 (Mod 12). Har=7 (Mod 12). Har=7.
Yue=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). Yue=3+3+I[3/3]-2xI[3/5]-I[3/6]+I[3/7]+2xI[3/10] (Mod 12). Yue=6+I[1]-2xI[0.6]-I[0.5]+I[0.42857]+2xI[0.3] (Mod 12). Yue=6+1-2x0-0+0+2x0 (Mod 12). Yue=7 (Mod 12). Yue=7.
Yim=4+2U-8xI[U/3]+3xI[U/4]-5xI[U/5]+6xI[U/6]+4xI[U/7]-6xI[U/8]-3xI[U/9]-I[U/10] (Mod 12). Yim=4+2x3-8xI[3/3]+3xI[3/4]-5xI[3/5]+6xI[3/6]+4xI[3/7]-6xI[3/8]-3xI[3/9]-I[3/10] (Mod 12). Yim=10-8xI[1]+3xI[0.75]-5xI[0.6]+6xI[0.5]+4xI[0.42857]-6xI[0.375]-3xI[0.33333]-I[0.3] (Mod 12). Yim=10-8x1+3x0-5x0+6x0+4x0-6x0-3x0-0 (Mod 12). Yim=2 (Mod 12). Yim=2.
Jit=10-2U-I[U/6] (Mod 12). Jit=10-2x3-I[3/6] (Mod 12). Jit=4-I[0.5] (Mod 12). Jit=4-0 (Mod 12). Jit=4 (Mod 12). Jit=4.
Bos=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) or Bos=Luk. Bos=1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10] (Mod 12). Bos=4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3] (Mod 12). Bos=4+1-0-2x0+0+0 (Mod 12). Bos=5 (Mod 12). Bos=5.
Lis=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-1, R[(SC+U)/2]=1:+1}]+Bos (Mod 12) or Lis={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-1, R[(SC+U)/2]=1:+1}] (Mod 12).
Lis={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-1, R[(SC+U)/2]=1:+1}] (Mod 12).
Lis={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-1, R[(0+3)/2]=1:+1] (Mod 12).
Lis={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-1, R[3/2]=1:+1] (Mod 12).
Lis={4+1-0-2x0+0+0}&C[1=0:-1, 1=1:+1] (Mod 12).
Lis=5&C[1=0:-1, 1=1:+1] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Lis=5+1 (Mod 12). Lis=6 (Mod 12). Lis=6.
Clu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-2, R[(SC+U)/2]=1:+2}]+Bos (Mod 12) or Clu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-2, R[(SC+U)/2]=1:+2}] (Mod 12).
Clu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-2, R[(SC+U)/2]=1:+2}] (Mod 12).
Clu={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-2, R[(0+3)/2]=1:+2] (Mod 12).
Clu={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-2, R[3/2]=1:+2] (Mod 12).
Clu={4+1-0-2x0+0+0}&C[1=0:-1, 1=1:+1] (Mod 12).
Clu=5&C[1=0:-2, 1=1:+2] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Clu=5+2 (Mod 12). Clu=7 (Mod 12). Clu=7.
Sho=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-3, R[(SC+U)/2]=1:+3}]+Bos (Mod 12) or Sho={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-3, R[(SC+U)/2]=1:+3}] (Mod 12).
Sho={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-3, R[(SC+U)/2]=1:+3}] (Mod 12).
Sho={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-3, R[(0+3)/2]=1:+3] (Mod 12).
Sho={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-3, R[3/2]=1:+3] (Mod 12).
Sho={4+1-0-2x0+0+0}&C[1=0:-3, 1=1:+3] (Mod 12).
Sho=5&C[1=0:-3, 1=1:+3] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Sho=5+3 (Mod 12). Sho=8 (Mod 12). Sho=8.
Ckn=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-4, R[(SC+U)/2]=1:+4}]+Bos (Mod 12) or Ckn={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-4, R[(SC+U)/2]=1:+4}] (Mod 12).
Ckn={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-4, R[(SC+U)/2]=1:+4}] (Mod 12).
Ckn={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-4, R[(0+3)/2]=1:+4] (Mod 12).
Ckn={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-4, R[3/2]=1:+4] (Mod 12).
Ckn={4+1-0-2x0+0+0}&C[1=0:-4, 1=1:+4] (Mod 12).
Ckn=5&C[1=0:-4, 1=1:+4] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Ckn=5+4 (Mod 12). Ckn=9 (Mod 12). Ckn=9.
Csu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-5, R[(SC+U)/2]=1:+5}]+Bos (Mod 12) or Csu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-5, R[(SC+U)/2]=1:+5}] (Mod 12).
Csu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-5, R[(SC+U)/2]=1:+5}] (Mod 12).
Csu={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-5, R[(0+3)/2]=1:+5] (Mod 12).
Csu={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-5, R[3/2]=1:+5] (Mod 12).
Csu={4+1-0-2x0+0+0}&C[1=0:-5, 1=1:+5] (Mod 12).
Csu=5&C[1=0:-5, 1=1:+5] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Csu=5+5 (Mod 12). Csu=10 (Mod 12). Csu=10.
Lim=7+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) or Lim=6+Luk (Mod 12) or Lim=6+Bos (Mod 12). Lim=7+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10] (Mod 12). Lim=10+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3] (Mod 12). Lim=10+1-0-2x0+0+0 (Mod 12). Lim=11 (Mod 12). Lim=11.
Hee=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-7, R[(SC+U)/2]=1:+7}]+Bos (Mod 12) or Hee={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-7, R[(SC+U)/2]=1:+7}] (Mod 12).
Hee={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-7, R[(SC+U)/2]=1:+7}] (Mod 12).
Hee={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-7, R[(0+3)/2]=1:+7] (Mod 12).
Hee={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-7, R[3/2]=1:+7] (Mod 12).
Hee={4+1-0-2x0+0+0}&C[1=0:-7, 1=1:+7] (Mod 12).
Hee=5&C[1=0:-7, 1=1:+7] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Hee=5+7 (Mod 12). Hee=12 (Mod 12). Hee=12-12. Hee=0.
Cbm=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-8, R[(SC+U)/2]=1:+8}]+Bos (Mod 12) or Cbm={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-8, R[(SC+U)/2]=1:+8}] (Mod 12).
Cbm={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-8, R[(SC+U)/2]=1:+8}] (Mod 12).
Cbm={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-8, R[(0+3)/2]=1:+8] (Mod 12).
Cbm={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-8, R[3/2]=1:+8] (Mod 12).
Cbm={4+1-0-2x0+0+0}&C[1=0:-8, 1=1:+8] (Mod 12).
Cbm=5&C[1=0:-8, 1=1:+8] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Cbm=5+8 (Mod 12). Cbm=13 (Mod 12). Cbm=13-12. Cbm=1.
Bai=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-9, R[(SC+U)/2]=1:+9}]+Bos (Mod 12) or Bai={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-9, R[(SC+U)/2]=1:+9}] (Mod 12).
Bai={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-9, R[(SC+U)/2]=1:+9}] (Mod 12).
Bai={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-9, R[(0+3)/2]=1:+9] (Mod 12).
Bai={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-9, R[3/2]=1:+9] (Mod 12).
Bai={4+1-0-2x0+0+0}&C[1=0:-9, 1=1:+9] (Mod 12).
Bai=5&C[1=0:-9, 1=1:+9] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Bai=5+9 (Mod 12). Bai=14 (Mod 12). Bai=14-12. Bai=2.
Fbg=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-10, R[(SC+U)/2]=1:+10}]+Bos (Mod 12) or Fbg={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-10, R[(SC+U)/2]=1:+10}] (Mod 12).
Fbg={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-10, R[(SC+U)/2]=1:+10}] (Mod 12).
Fbg={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-10, R[(0+3)/2]=1:+10] (Mod 12).
Fbg={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-10, R[3/2]=1:+10] (Mod 12).
Fbg={4+1-0-2x0+0+0}&C[1=0:-10, 1=1:+10] (Mod 12).
Fbg=5&C[1=0:-10, 1=1:+10] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Fbg=5+10 (Mod 12). Fbg=15 (Mod 12). Fbg=15-12. Fbg=3.
Kfu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-11, R[(SC+U)/2]=1:+11}]+Bos (Mod 12) or Kfu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-11, R[(SC+U)/2]=1:+11}] (Mod 12).
Kfu={1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10]}&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-11, R[(SC+U)/2]=1:+11}] (Mod 12).
Kfu={1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10]}&C[R[(0+3)/2]=0:-11, R[(0+3)/2]=1:+11] (Mod 12).
Kfu={4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3]}&C[R[3/2]=0:-11, R[3/2]=1:+11] (Mod 12).
Kfu={4+1-0-2x0+0+0}&C[1=0:-11, 1=1:+11] (Mod 12).
Kfu=5&C[1=0:-10, 1=1:+10] (Mod 12).
Since the truth value of `&C[1=0]' is false and the truth value of `&C[1=1]' is true, Kfu=5+11 (Mod 12). Kfu=16 (Mod 12). Kfu=16-12. Kfu=34.
Find `Ego' of the person who meets `Inc' at 'Hour Code', HC=D9. Since the `Root' of 'Hour Code' is 9, Z=9. Apply the general formula of `Inc', `Inc: Ego=5-4Z+11xI[Z/2]+3xI[Z/3]+I[Z/6]-4xI[Z/7]+2xI[Z/8]-6xI[Z/9]-8xI[Z/10]-4xI[Z/11] (Mod 12)'. Inc: Ego=5-4x9+11xI[9/2]+3xI[9/3]+I[9/6]-4xI[9/7]+2xI[9/8]-6xI[9/9]-8xI[9/10]-4xI[9/11] (Mod 12). Ego= -31+11xI[4.5]+3xI[3]+I[1.5]-4xI[1.285]+2xI[1.125]-6xI[1]-8xI[0.9]-4xI[0.818] (Mod 12). Ego= -31+11x4+3x3+1-4x1+2x1-6x1-8x0-4x0 (Mod 12). Ego=15 (Mod 12). Ego=15-12. Ego=3.
Find `Ego' of the person who meets `Win' at 'Day Code', DC=G8. Since the `Root' of 'Day Code' is 8, Z=8. Apply the general formula of `Win', `Win: Ego=6-4Z+9xI[Z/2]+5xI[Z/3]-9xI[Z/6]-4xI[Z/7]-4xI[Z/8]-8xI[Z/9]+8xI[Z/11] (Mod 12)'. Win: Ego=6-4x8+9xI[8/2]+5xI[8/3]-9xI[8/6]-4xI[8/7]-4xI[8/8]-8xI[8/9]+8xI[8/11] (Mod 12). Ego= -26+9xI[4]+5xI[2.666]-9xI[1.333]-4xI[1.142]-4xI[1]-8xI[0.888]+8xI[0.727] (Mod 12). Ego= -26+9x4+5x2-9x1-4x1-4x1-8x0+8x0 (Mod 12). Ego=3 (Mod 12). Ego=3.
Find `Ego' of the person who meets `Los' at 'Small Fortune Code', SFC=J5. Since the `Root' of 'Small Fortune Code' is 5, Z=5. Apply the general formula of `Los', `Los: Ego=9-4Z+I[Z/2]+3xI[Z/3]+8xI[Z/4]+2xI[Z/5]-I[Z/6]+6xI[Z/7]-2xI[Z/8]+8xI[Z/11] (Mod 12)'. Los: Ego=9-4x5+I[5/2]+3xI[5/3]+8xI[5/4]+2xI[5/5]-I[5/6]+6xI[5/7]-2xI[5/8]+8xI[5/11] (Mod 12). Ego= -11+I[2.5]+3xI[1.666]+8xI[1.25]+2xI[1]-I[0.833]+6xI[0.714]-2xI[0.625]+8xI[0.454] (Mod 12). Ego= -11+2+3x1+8x1+2x1-0+6x0-2x0+8x0 (Mod 12). Ego=4 (Mod 12). Ego=4.
Hui=6+Z (Mod 12). Hui=6+6 (Mod 12). Hui=12 (Mod 12). Hui=12-12. Hui=0.
Huk=6-Z (Mod 12). Huk=6-6 (Mod 12). Huk=0 (Mod 12). Huk=0.
Chi=Z-8 (Mod 12). Chi=6-8 (Mod 12). Chi= -2 (Mod 12). Chi=12-2. Chi=10.
Kok=10-Z (Mod 12). Kok=10-6 (Mod 12). Kok=4 (Mod 12). Kok=4.
Que/Kar=6+Z (Mod 12). Que/Kar=6+6 (Mod 12). Que/Kar=12 (Mod 12). Que/Kar=12-12. Que/Kar=0.
Lun=3-Z (Mod 12). Lun=3-6 (Mod 12). Lun= -3 (Mod 12). Lun=12-3. Lun=9.
Hei=9-Z (Mod 12). Hei=9-6 (Mod 12). Hei=3 (Mod 12). Hei=3.
Hoo=1+Z (Mod 12). Hoo=1+6 (Mod 12). Hoo=7 (Mod 12). Hoo=7.
Psu=5+8Z (Mod 12). Psu=5+8x6 (Mod 12). Psu=5+48 (Mod 12). Psu=53 (Mod 12). Psu=53-12x4. Psu=5.
Goo=2+3xI[(Z+1)/3] (Mod 12). Goo=2+3xI[(6+1)/3] (Mod 12). Goo=2+3xI[7/3] (Mod 12). Goo=2+3xI[2.33333] (Mod 12). Goo=2+3x2 (Mod 12). Goo=8 (Mod 12). Goo=8.
Gwa=10+3xI[(Z+1)/3] (Mod 12). Gwa=10+3xI[(6+1)/3] (Mod 12). Gwa=10+3xI[7/3] (Mod 12). Gwa=10+3xI[2.33333] (Mod 12). Gwa=10+3x2 (Mod 12). Gwa=16 (Mod 12). Gwa=16-12. Gwa=4.
Fei=8+Z-6xI[Z/3] (Mod 12). Fei=8+6-6xI[6/3] (Mod 12). Fei=14-6xI[2] (Mod 12). Fei=14-6x2 (Mod 12). Fei=2 (Mod 12). Fei=2.
Yei=11+Z (Mod 12). Yei=11+6 (Mod 12). Yei=17 (Mod 12). Yei=17-12. Yei=5.
Kwy=2-3xR[Z/4] (Mod 12). Kwy=2-3xR[6/4] (Mod 12). Kwy=2-3x2 (Mod 12). Kwy=2-6 (Mod 12). Kwy= -4 (Mod 12). Kwy=12-4. Kwy=8.
Lfo=8-3xR[Z/4] (Mod 12). Lfo=8-3xR[6/4] (Mod 12). Lfo=8-3x2 (Mod 12). Lfo=2 (Mod 12). Lfo=2.
Cak=6-7Z+9xI[Z/4]-9xI[Z/5]+3xI[Z/8]-3xI[Z/10] (Mod 12). Cak=6-7x6+9xI[6/4]-9xI[6/5]+3xI[6/8]-3xI[6/10] (Mod 12). Cak= -36+9xI[1.5]-9xI[1.2]+3xI[0.75]-3xI[0.6] (Mod 12). Cak= -36+9xI[1.5]-9xI[1.2]+3xI[0.75]-3xI[0.6] (Mod 12). Cak= -36+9x1-9x1+3x0-3x0 (Mod 12). Cak= -36 (Mod 12). Cak=12x3-36. Cak=0.
Tdo=5+3xR[Z/4] (Mod 12). Tdo=5+3xR[6/4] (Mod 12). Tdo=5+3x2 (Mod 12). Tdo=5+6 (Mod 12). Tdo=11.
Pik=7+4Z-I[Z/2]+2xI[Z/3]-4xI[Z/4]-I[Z/6]-2xI[Z/7]+2xI[Z/8]+10xI[Z/9]+I[Z/10]+2xI[Z/11] (Mod 12). Pik=7+4x6-I[6/2]+2xI[6/3]-4xI[6/4]-I[6/6]-2xI[6/7]+2xI[6/8]+10xI[6/9]+I[6/10]+2xI[6/11] (Mod 12). Pik=31-I[3]+2xI[2]-4xI[1.5]-I[1]-2xI[0.85714]+2xI[0.75]+10xI[0.66666]+I[0.6]+2xI[0.54545] (Mod 12). Pik=31-3+2x2-4x1-1-2x0+2x0+10x0+0+2x0 (Mod 12). Pik=31-3+2x2-4x1-1-2x0+2x0+10x0+0+2x0 (Mod 12). Pik=27 (Mod 12). Pik=27-12x2. Pik=3.
Sui=3+6Z+9xI[Z/2]-6xI[Z/4] (Mod 12). Sui=3+6x6+9xI[6/2]-6xI[6/4] (Mod 12). Sui=39+9xI[3]-6xI[1.5] (Mod 12). Sui=39+9x3-6x1 (Mod 12). Sui=60 (Mod 12). Sui=60-12x5. Sui=0.
Yng=3-5Z+9xI[Z/4]-3xI[Z/5]+3xI[Z/6]-3xI[Z/8]+6xI[Z/10]+9xI[Z/11] (Mod 12). Yng=3-5x6+9xI[6/4]-3xI[6/5]+3xI[6/6]-3xI[6/8]+6xI[6/10]+9xI[6/11] (Mod 12). Yng= -27+9xI[1.5]-3xI[1.2]+3xI[1]-3xI[0.75]+6xI[0.6]+9xI[0.54545] (Mod 12). Yng= -27+9x1-3x1+3x1-3x0+6x0+9x0 (Mod 12). Yng= -18 (Mod 12). Yng=12x2-18. Yng=6.
Hoi=7-Z (Mod 12). Hoi=7-6 (Mod 12). Hoi=1 (Mod 12). Hoi=1.
Por=(3+Z)&C{R[Z/2]=0:9+Z} (Mod 12). Por=(3+6)&C{R[6/2]=0:9+6} (Mod 12). Por=9&C{0=0:15} (Mod 12). Since the truth value of the conditional `&C[0=0]' is true, Por=15 (Mod 12). Por=15-12. Por=3.
Aat=12-Z (Mod 12). Aat=12-6 (Mod 12). Aat=6 (Mod 12). Aat=6.
Nik=1+3xI[{Z+1 (Mod 12)}/3] (Mod 12). Nik=1+3xI[{6+1 (Mod 12)}/3] (Mod 12). Nik=1+3xI[{7 (Mod 12)}/3] (Mod 12). Nik=1+3xI[7/3] (Mod 12). Nik=1+3xI[2.33333] (Mod 12). Nik=1+3x2 (Mod 12). Nik=7 (Mod 12). Nik=7.
Hom=10-4Z-2xI[Z/2]+2xI[Z/4]+3xI[Z/5]+4xI[Z/6]+6xI[Z/9]+5xI[Z/10]+9xI[Z/11] (Mod 12). Hom=10-4x6-2xI[6/2]+2xI[6/4]+3xI[6/5]+4xI[6/6]+6xI[6/9]+5xI[6/10]+9xI[6/11] (Mod 12). Hom= -14-2xI[3]+2xI[1.5]+3xI[1.2]+4xI[1]+6xI[0.3333]+5xI[0.6]+9xI[0.5454] (Mod 12). Hom= -14-2x3+2x1+3x1+4x1+6x0+5x0+9x0 (Mod 12). Hom= -11 (Mod 12). Hom=12-11. Hom=1.
Yuk=5+9xR[Z/4] (Mod 12). Yuk=5+9xR[6/4] (Mod 12). Yuk=5+9x2 (Mod 12). Yuk=23 (Mod 12). Yuk=23-12. Yuk=11.
Gak=3xI[(Z+4)/3] (Mod 12). Gak=3xI[(6+4)/3] (Mod 12). Gak=3xI[10/3] (Mod 12). Gak=3xI[3.333] (Mod 12). Gak=3x3 (Mod 12). Gak=9 (Mod 12). Gak=9.
Ysi=&C[Z=0, 4:1]&C[Z=1:2]&C[Z=5:9]&C[Z=6, 11:4]&C[Z=8, 9:10] (Mod 12). Ysi=&C[6=0, 4:1]&C[6=1:2]&C[6=5:9]&C[6=6, 11:4]&C[6=8, 9:10] (Mod 12). Ysi=&C[6=6, 11:4] (Mod 12). Ysi=6 (Mod 12). Ysi=6.
Kam=9xR[Z/4] (Mod 12). Kam=9xR[6/4] (Mod 12). Kam=9x2 (Mod 12). Kam=18 (Mod 12). Kam=18-12. Kam=6.
Can=9+R[Z/6] (Mod 12). Can=9+R[6/6] (Mod 12). Can=9+0 (Mod 12). Can=9 (Mod 12). Can=9.
Bau=3+R[Z/6] (Mod 12). Bau=3+R[6/6] (Mod 12). Bau=3+0 (Mod 12). Bau=3 (Mod 12). Bau=3.
Chm=9xR[Z/4] (Mod 12). Chm=9xR[6/4] (Mod 12). Chm=9x2 (Mod 12). Chm=18 (Mod 12). Chm=18-12. Chm=6.
Pan=1+9xR[Z/4] (Mod 12). Pan=1+9xR[6/4] (Mod 12). Pan=1+9x2 (Mod 12). Pan=19 (Mod 12). Pan=19-12. Pan=7.
Yik=2+9xR[Z/4] (Mod 12). Yik=2+9xR[6/4] (Mod 12). Yik=2+9x2 (Mod 12). Yik=20 (Mod 12). Yik=20-12. Yik=8.
Sik=3+9xR[Z/4] (Mod 12). Sik=3+9xR[6/4] (Mod 12). Sik=3+9x2 (Mod 12). Sik=21 (Mod 12). Sik=21-12. Sik=9.
Wah=4+9xR[Z/4] (Mod 12). Wah=4+9xR[6/4] (Mod 12). Wah=4+9x2 (Mod 12). Wah=22 (Mod 12). Wah=22-12. Wah=10.
Cip=5+9xR[Z/4] (Mod 12). Cip=5+9xR[6/4] (Mod 12). Cip=5+9x2 (Mod 12). Cip=23 (Mod 12). Cip=23-12. Cip=11.
Joi=6+9xR[Z/4] (Mod 12). Joi=6+9xR[6/4] (Mod 12). Joi=6+9x2 (Mod 12). Joi=24 (Mod 12). Joi=24-12x2. Joi=0.
Tst=7+9xR[Z/4] (Mod 12). Tst=7+9xR[6/4] (Mod 12). Tst=7+9x2 (Mod 12). Tst=25 (Mod 12). Tst=25-12x2. Tst=1.
Zhi=8+9xR[Z/4] (Mod 12). Zhi=8+9xR[6/4] (Mod 12). Zhi=8+9x2 (Mod 12). Zhi=26 (Mod 12). Zhi=26-12x2. Zhi=2.
Ham=9+9xR[Z/4] (Mod 12). Ham=9+9xR[6/4] (Mod 12). Ham=9+9x2 (Mod 12). Ham=27 (Mod 12). Ham=27-12x2. Ham=3.
Yut=10+9xR[Z/4] (Mod 12). Yut=10+9xR[6/4] (Mod 12). Yut=10+9x2 (Mod 12). Yut=28 (Mod 12). Yut=28-12x2. Yut=4.
Mon=11+9xR[Z/4] (Mod 12). Mon=11+9xR[6/4] (Mod 12). Mon=11+9x2 (Mod 12). Mon=29 (Mod 12). Mon=29-12x2. Mon=5.
Kim=Z. Kim=6.
Zee=Z. Zee=6.
Fym=1+Z (Mod 12). Fym=1+6 (Mod 12). Fym=7 (Mod 12). Fym=7.
Sog=2+Z (Mod 12). Sog=2+6 (Mod 12). Sog=8 (Mod 12). Sog=8.
Sok=3+Z (Mod 12). Sok=3+6 (Mod 12). Sok=9 (Mod 12). Sok=9.
Kun=4+Z (Mod 12). Kun=4+6 (Mod 12). Kun=10 (Mod 12). Kun=10.
Sfu=5+Z (Mod 12). Sfu=5+6 (Mod 12). Sfu=11 (Mod 12). Sfu=11.
Buy=6+Z (Mod 12). Buy=6+6 (Mod 12). Buy=12 (Mod 12). Buy=12-12. Buy=0.
Ark=7+Z (Mod 12). Ark=7+6 (Mod 12). Ark=13 (Mod 12). Ark=13-12. Ark=1.
Foo=8+Z (Mod 12). Foo=8+6 (Mod 12). Foo=14 (Mod 12). Foo=14-12. Foo=2.
Sit=9+Z (Mod 12). Sit=9+6 (Mod 12). Sit=15 (Mod 12). Sit=15-12. Sit=3.
Diu=10+Z (Mod 12). Diu=10+6 (Mod 12). Diu=16 (Mod 12). Diu=16-12. Diu=4.
Bag=11+Z (Mod 12). Bag=11+6 (Mod 12). Bag=17 (Mod 12). Bag=17-12. Bag=5.
Fu=2+Z (Mod 12). Fu=2+6 (Mod 12). Fu=8 (Mod 12). Fu=8.
Bu=12-Z (Mod 12). Bu=12-6 (Mod 12). Bu=6 (Mod 12). Bu=6.
Yin=7+Z (Mod 12). Yin=7+6 (Mod 12). Yin=13 (Mod 12). Yin=13-12. Yin=1.
Yiu=11+Z (Mod 12). Yiu=11+6 (Mod 12). Yiu=17 (Mod 12). Yiu=17-12. Yiu=5.
Tma=2+9xR[Z/4] (Mod 12). Tma=2+9xR[6/4] (Mod 12). Tma=2+9x2 (Mod 12). Tma=20 (Mod 12). Tma=20-12. Tma=8.
Kai=6+2xI[Z/2] (Mod 12). Kai=6+2xI[6/2] (Mod 12). Kai=6+2xI[3] (Mod 12). Kai=6+2x3 (Mod 12). Kai=12 (Mod 12). Kai=12-12. Kai=0.
Yst=6-2Z (Mod 12). Yst=6-2x6 (Mod 12). Yst= -6 (Mod 12). Yst=12-6. Yst=6.
Tmo=2+9Z-3xI[Z/2]-6xI[Z/3]-6xI[Z/6]+6xI[Z/7]+6xI[Z/9]+6xI[Z/11] (Mod 12). Tmo=2+9x6-3xI[6/2]-6xI[6/3]-6xI[6/6]+6xI[6/7]+6xI[6/9]+6xI[6/11] (Mod 12). Tmo=56-3xI[3]-6xI[2]-6xI[1]+6xI[0.85714]+6xI[0.66666]+6xI[0.54545] (Mod 12). Tmo=56-3x3-6x2-6x1+6x0+6x0+6x0 (Mod 12). Tmo=29 (Mod 12). Tmo=29-12x2. Tmo=5.
Tyu=10-8Z+4xI[Z/2]-9xI[Z/3]+3xI[Z/4]+6xI[Z/5]+6xI[Z/6]-8xI[Z/7]+9xI[Z/8]+I[Z/9]-7xI[Z/10] (Mod 12). Tyu=10-8x6+4xI[6/2]-9xI[6/3]+3xI[6/4]+6xI[6/5]+6xI[6/6]-8xI[6/7]+9xI[6/8]+I[6/9]-7xI[6/10] (Mod 12). Tyu= -38+4xI[3]-9xI[2]+3xI[1.5]+6xI[1.2]+6xI[1]-8xI[0.85714]+9xI[0.75]+I[0.66666]-7xI[0.6] (Mod 12). Tyu= -38+4x3-9x2+3x1+6x1+6x1-8x0+9x0+0-7x0 (Mod 12). Tyu= -29 (Mod 12). Tyu=12x3-29. Tyu=7.
Tng=2Z+8 (Mod 12). Tng=2x6+8 (Mod 12). Tng=20 (Mod 12). Tng=20-12. Tng=8.
Yoo=2Z+8 (Mod 12). Yoo=2x6+8 (Mod 12). Yoo=20 (Mod 12). Yoo=20-12. Yoo=8.
Ch=10-Z (Mod 12). Ch=10-6 (Mod 12). Ch=4 (Mod 12). Ch=4. Kk=4+Z (Mod 12).
Kk=4+6 (Mod 12). Kk=10 (Mod 12). Kk=10.
Hun=11-Z (Mod 12). Hun=11-6 (Mod 12). Hun=5 (Mod 12). Hun=5.
Kip=11+Z (Mod 12). Kip=11+6 (Mod 12). Kip=17 (Mod 12). Kip=17-12. Kip=5.
Tfu=6+Z (Mod 12). Tfu=6+6 (Mod 12). Tfu=12 (Mod 12). Tfu=12-12. Tfu=0.
Fgo=2+Z (Mod 12). Fgo=2+6 (Mod 12). Fgo=8 (Mod 12). Fgo=8.
Chn=10-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or Chn=10-2xI[(N-1)/10] (Mod 12) and N=5x{11-[(Z-U) (Mod 12)]}+U. `N' is the `Sequence Code of Time Co-ordinates' (Numer). Chn=10-2xI[{3+5x[3-6-1 (Mod 12)]-1}/10] (Mod 12). Chn=10-2xI[{3+5x[-4 (Mod 12)]-1}/10] (Mod 12). Chn=10-2xI[{3+5x[12-4]-1}/10] (Mod 12). Chn=10-2xI[{3+5x8-1}/10] (Mod 12). Chn=10-2xI[42/10] (Mod 12). Chn=10-2xI[4.2] (Mod 12). Chn=10-2x4 (Mod 12). Chn=2 (Mod 12). Chn=2. Chn2=11-2xI[{U+5[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or Chn2=Chn+1 (Mod 12). Chn2=11-2xI[{3+5x[3-6-1 (Mod 12)]-1}/10] (Mod 12). Chn2=11-2xI[{3+5x[-4 (Mod 12)]-1}/10] (Mod 12). Chn2=11-2xI[{3+5x[12-4]-1}/10] (Mod 12). Chn2=11-2xI[{3+5x8-1}/10] (Mod 12). Chn2=11-2xI[42/10] (Mod 12). Chn2=11-2xI[4.2] (Mod 12). Chn2=11-2x4 (Mod 12). Chn2=3 (Mod 12). Chn2=3. Or, calculate `Chn2' from `Chn'. Since Chn=2 and `Chn2=Chn+1 (Mod 12)', Chn2=2+1 (Mod 12). Chn2=3 (Mod 12). Chn2=3. Hence. Chn=2 and Chn2=3.
Im=2+R[Z/4]-3xI[Z/2]+7xI[Z/3]-I[Z/4]-7xI[Z/6]+7xI[Z/7]-7xI[Z/9]+7xI[Z/11]+A[h/2] (Mod 12). `Z' is the root of year after `Joint of Year'. If the time is before `Joint of Year', it is regarded as previous year. `Joint of Year' is same as `Joint of February' in Gregorian calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. The `Year Code' (YC) of the time at 12:32 p.m. on 19th February of 2005 is (2,9). Thus, Z=9. Im=2+R[9/4]-3xI[9/2]+7xI[9/3]-I[9/4]-7xI[9/6]+7xI[9/7]-7xI[9/9]+7xI[9/11]+A[12.53333/2] (Mod 12). Im=2+1-3xI[4.5]+7xI[3]-I[2.25]-7xI[1.5]+7xI[1.285714]-7xI[1]+7xI[0.81818]+A[6.26666] (Mod 12). Im=3-3x4+7x3-2-7x1+7x1-7x1+7x0+6 (Mod 12). Im=9 (Mod 12). Im=9.
Li=10+R[Z/4]+3xI[Z/2]-6xI[Z/3]-I[Z/5]-5xI[Z/6]+6xI[Z/7]+5xI[Z/9]+2xI[Z/10]+6xI[Z/11]+A[h/2] (Mod 12). `Z' is the root of year after `Joint of Year'. If the time is before `Joint of Year', it is regarded as previous year. `Joint of Year' is same as `Joint of February' in Gregorian calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. The `Year Code' (YC) of the time at 12:32 p.m. on 19th February of 2005 is (2,9). Thus, Z=9. Li=10+R[9/4]+3xI[9/2]-6xI[9/3]-I[9/5]-5xI[9/6]+6xI[9/7]+5xI[9/9]+2xI[9/10]+6xI[9/11]+A[12.53333/2] (Mod 12). Li=10+1+3xI[4.5]-6xI[3]-I[1.8]-5xI[1.5]+6xI[1.28571]+5xI[1]+2xI[0.9]+6xI[0.81818]+A[6.26666] (Mod 12). Li=11+3x4-6x3-1-5x1+6x1+5x1+2x0+6x0+6 (Mod 12). Li=16 (Mod 12). Li=16-12. Li=4.
If U=9, apply the formula `Dco=10+3xI[U/3]-9xI[U/5]-3xI[U/6]+3xI[U/7]+9xI[U/10] (Mod 12)'. Dco=10+3xI[9/3]-9xI[9/5]-3xI[9/6]+3xI[9/7]+9xI[9/10] (Mod 12). Dco=10+3xI[3]-9xI[1.8]-3xI[1.5]+3xI[1.285]+9xI[0.9] (Mod 12). Dco=10+3x3-9x1-3x1+3x1+9x0 (Mod 12). Dco=10 (Mod 12). Dco=10.
If U=9, apply the formula `Dlu=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Dlu=1+9+I[9/3]-I[9/5]-2xI[9/6]+I[9/7]+I[9/10] (Mod 12). Dlu=10+I[3]-I[1.8]-2xI[1.5]+I[1.2857]+I[0.9] (Mod 12). Dlu=10+3-1-2x1+1+0 (Mod 12). Dlu=11 (Mod 12). Dlu=11.
If U=9, apply the formula `Dyo=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Dyo=2+9+I[9/3]-I[9/5]-2xI[9/6]+I[9/7]+I[9/10] (Mod 12). Dyo=11+I[3]-I[1.8]-2xI[1.5]+I[1.2857]+I[0.9] (Mod 12). Dyo=11+3-1-2x1+1+0 (Mod 12). Dyo=12 (Mod 12). Dyo=12-12. Dyo=0.
If U=9, apply the formula `Dto=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Dto=9+I[9/3]-I[9/5]-2xI[9/6]+I[9/7]+I[9/10] (Mod 12). Dto=9+I[3]-I[1.8]-2xI[1.5]+I[1.2857]+I[0.9] (Mod 12). Dto=9+3-1-2x1+1+0 (Mod 12). Dto=10 (Mod 12). Dto=10.
If U=9, apply the formula `Dfi=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12)'. Dfi=6+9+I[9/4]+I[9/5]-2xI[9/6]-I[9/8] (Mod 12). Dfi=15+I[2.25]+I[1.8]-2xI[1.5]-I[1.125] (Mod 12). Dfi=15+2+1-2x1-1 (Mod 12). Dfi=15 (Mod 12). Dfi=15-12. Dfi=3.
If U=9, apply the formula `Deu=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12)'. Deu=2-9-I[9/4]-I[9/5]+2xI[9/6]+I[9/8] (Mod 12). Deu= -7-I[2.25]-I[1.8]+2xI[1.5]+I[1.125] (Mod 12). Deu= -7-2-1+2x1+1 (Mod 12). Deu= -7 (Mod 12). Deu=12-7. Deu=5.
If U=9, apply the formula `Dck=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12)'. Dck=4+9+I[9/3]-2xI[9/5]-I[9/6]+I[9/7]+2xI[9/10] (Mod 12). Dck=13+I[3]-2xI[1.8]-I[1.5]+I[1.2857]+2xI[0.9] (Mod 12). Dck=13+3-2x1-1+1+2x0 (Mod 12). Dck=14 (Mod 12). Dck=14-12. Dck=2.
If U=9, apply the formula `Dkk=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12)'. Dkk=10-9-I[9/3]+2xI[9/5]+I[9/6]-I[9/7]-2xI[9/10] (Mod 12). Dkk=1-I[3]+2xI[1.8]+I[1.5]-I[1.2857]-2xI[0.9] (Mod 12). Dkk=1-3+2x1+1-1-2x0 (Mod 12). Dkk=0 (Mod 12). Dkk=0.
If U=9, apply the formula `Dkw=(1-U)&C[U<4:3-U] (Mod 12)'. Dkw=(1-9)&C[9<4:3-9] (Mod 12). Dkw= -8&C[9<4:-6] (Mod 12). Dkw= -8 (Mod 12). Dkw=12-8. Dkw=4.
If U=9, apply the formula `Dkg={1-U-5xI[U/2]+4xI[U/3]+3xI[U/7]+7xI[U/8]-I[U/9]}&C[U=5:4,10]&C[U=6:1,7] (Mod 12)'. Dkg={1-9-5xI[9/2]+4xI[9/3]+3xI[9/7]+7xI[9/8]-I[9/9]}&C[9=5:4,10]&C[9=6:1,7] (Mod 12). Dkg={-8-5xI[4.5]+4xI[3]+3xI[1.285]+7xI[1.125]-I[1]}&C[9=5:4,10]&C[9=6:1,7] (Mod 12). Dkg={-8-5x4+4x3+3x1+7x1-1}&C[9=5:4,10]&C[9=6:1,7] (Mod 12). Dkg= -7&C[9=5:4,10]&C[9=6:1,7] (Mod 12). Dkg= -7 (Mod 12). Dkg=12-7. Dkg=5.
If U=9, apply the formula `Dje={5+3xR[(U-1)/2]}&C{U>6:11-9xR[(U-1)/2]} (Mod 12)'. Dje={5+3xR[(9-1)/2]}&C{9>6:11-9xR[(9-1)/2]} (Mod 12). Dje={5+3xR[8/2]}&C{9>6:11-9xR[8/2]} (Mod 12). Dje={5+3x0}&C{9>6:11-9x0} (Mod 12). Dje=5&C{9>6:11} (Mod 12). Dje=11 (Mod 12). Dje=11.
If U=9, apply the formula `Duh=1-U+5xI[U/3]+5xI[U/5]-5xI[U/6]+2xI[U/7]-5xI[U/10] (Mod 12)'. Duh=1-9+5xI[9/3]+5xI[9/5]-5xI[9/6]+2xI[9/7]-5xI[9/10] (Mod 12). Duh= -8+5xI[3]+5xI[1.8]-5xI[1.5]+2xI[1.285]-5xI[0.9] (Mod 12). Duh= -8+5x3+5x1-5x1+2x1-5x0 (Mod 12). Duh=9 (Mod 12). Duh=9.
If U=9, apply the formula `Dkn=6+U-4xI[U/2]+9xI[U/6]+I[U/7]+I[U/8]-I[U/10] (Mod 12)'. Dkn=6+9-4xI[9/2]+9xI[9/6]+I[9/7]+I[9/8]-I[9/10] (Mod 12). Dkn=15-4xI[4.5]+9xI[1.5]+I[1.285]+I[1.125]-I[0.9] (Mod 12). Dkn=15-4x4+9x1+1+1-0 (Mod 12). Dkn=10 (Mod 12). Dkn=10.
If U=9, apply the formula `Dfk=10-U+5xI[U/3]-7xI[U/5]-5xI[U/6]+5xI[U/7]-3xI[U/9]+7xI[U/10] (Mod 12)'. Dfk=10-9+5xI[9/3]-7xI[9/5]-5xI[9/6]+5xI[9/7]-3xI[9/9]+7xI[9/10] (Mod 12). Dfk=1+5xI[3]-7xI[1.8]-5xI[1.5]+5xI[1.285]-3xI[1]+7xI[0.9] (Mod 12). Dfk=1+5x3-7x1-5x1+5x1-3x1+7x0 (Mod 12). Dfk=6 (Mod 12). Dfk=6.
If U=9, apply the formula `Dyn=5-3xR[U/5]+I[{R[U/5]}/4] (Mod 12)'. Dyn=5-3xR[9/5]+I[{R[9/5]}/4] (Mod 12). Dyn=5-3x4+I[4/4] (Mod 12). Dyn= -7+I[1] (Mod 12). Dyn= -7+1 (Mod 12). Dyn= -6 (Mod 12). Dyn=12-6. Dyn=6.
If U=9, apply the formula `Dhk=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12)'. Dhk=11-5xI[9/2]-4xI[9/3]+5xI[9/5]+4xI[9/6]-4xI[9/7]+7xI[9/10] (Mod 12). Dhk=11-5xI[4.5]-4xI[3]+5xI[1.8]+4xI[1.5]-4xI[1.2857]+7xI[0.9] (Mod 12). Dhk=11-5x4-4x3+5x1+4x1-4x1+7x0 (Mod 12). Dhk= -16 (Mod 12). Dhk=12x2-16. Dhk=8.
If U=9, apply the formula `Dcu=4+U+5xI[U/3]+4xI[U/4]+8xI[U/6]-7xI[U/7]-I[U/8]-3xI[U/9]+I[U/10] (Mod 12)'. Dcu=4+9+5xI[9/3]+4xI[9/4]+8xI[9/6]-7xI[9/7]-I[9/8]-3xI[9/9]+I[9/10] (Mod 12). Dcu=13+5xI[3]+4xI[2.25]+8xI[1.5]-7xI[1.2857]-I[1.125]-3xI[1]+I[0.9] (Mod 12). Dcu=13+5x3+4x2+8x1-7x1-1-3x1+0 (Mod 12). Dcu=33 (Mod 12). Dcu=33-12x2. Dcu=9.
If U=9, apply the formula `Dha=2+7U-6xI[U/2]-10xI[U/3]+2xI[U/5]-2xI[U/6]+3xI[U/7]-2xI[U/8]-I[U/9] (Mod 12)'. Dha=2+7x9-6xI[9/2]-10xI[9/3]+2xI[9/5]-2xI[9/6]+3xI[9/7]-2xI[9/8]-I[9/9] (Mod 12). Dha=65-6xI[4.5]-10xI[3]+2xI[1.8]-2xI[1.5]+3xI[1.285]-2xI[1.125]-I[1] (Mod 12). Dha=65-6x4-10x3+2x1-2x1+3x1-2x1-1 (Mod 12). Dha=11 (Mod 12). Dha=11.
If U=9, apply the formula `Dyu=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12)'. Dyu=3+9+I[9/3]-2xI[9/5]-I[9/6]+I[9/7]+2xI[9/10] (Mod 12). Dyu=12+I[3]-2xI[1.8]-I[1.5]+I[1.2857]+2xI[0.9] (Mod 12). Dyu=12+3-2x1-1+1+2x0 (Mod 12). Dyu=1 (Mod 12). Dyu=1.
If U=9, apply the formula `Dym=4+2U-8xI[U/3]+3xI[U/4]-5xI[U/5]+6xI[U/6]+4xI[U/7]-6xI[U/8]-3xI[U/9]-I[U/10] (Mod 12)'. Dym=4+2x9-8xI[9/3]+3xI[9/4]-5xI[9/5]+6xI[9/6]+4xI[9/7]-6xI[9/8]-3xI[9/9]-I[9/10] (Mod 12). Dym=22-8xI[3]+3xI[2.25]-5xI[1.8]+6xI[1.5]+4xI[1.2857]-6xI[1.125]-3xI[1]-I[0.9] (Mod 12). Dym=22-8x3+3x2-5x1+6x1+4x1-6x1-3x1-0 (Mod 12). Dym=0 (Mod 12). Dym=0.
If U=9, apply the formula `Djt=10-2U-I[U/6] (Mod 12)'. Djt=10-2x9-I[9/6] (Mod 12). Djt= -8-I[1.5] (Mod 12). Djt= -8-1 (Mod 12). Djt= -9 (Mod 12). Djt=12-9. Djt=3.
If Z=6, apply the formula `Dln=3-Z (Mod 12)'. Dln=3-6 (Mod 12). Dln= -3 (Mod 12). Dln=12-3. Dln=9.
If Z=6, apply the formula `Dhe=9-Z (Mod 12)'. Dhe=9-6 (Mod 12). Dhe=3 (Mod 12). Dhe=3.
If Z=6, apply the formula `Dhm=9+9xR[Z/4] (Mod 12)'. Dhm=9+9xR[6/4] (Mod 12). Dhm=9+9x2 (Mod 12). Dhm=27 (Mod 12). Dhm=27-12x2. Dhm=3.
If Z=6, apply the formula `Dyi=11+Z (Mod 12)'. Dyi=11+6 (Mod 12). Dyi=17 (Mod 12). Dyi=17-12. Dyi=5.
If Z=6, apply the formula `Dkm=9xR[Z/4] (Mod 12)'. Dkm=9xR[6/4] (Mod 12). Dkm=9x2 (Mod 12). Dkm=18 (Mod 12). Dkm=18-12. Dkm=6.
If Z=6, apply the formula `Dik=2+9xR[Z/4] (Mod 12)'. Dik=2+9xR[6/4] (Mod 12). Dik=2+9x2 (Mod 12). Dik=20 (Mod 12). Dik=20-12. Dik=8.
If Z=6, apply the formula `Dwa=4+9xR[Z/4] (Mod 12)'. Dwa=4+9xR[6/4] (Mod 12). Dwa=4+9x2 (Mod 12). Dwa=22 (Mod 12). Dwa=22-12. Dwa=10.
If Z=6, apply the formula `Dhu=6+Z (Mod 12)'. Dhu=6+6 (Mod 12). Dhu=12 (Mod 12). Dhu=12-12. Dhu=0.
If Z=6, apply the formula `Djy=6+9xR[Z/4] (Mod 12)'. Djy=6+9xR[6/4] (Mod 12). Djy=6+9x2 (Mod 12). Djy=24 (Mod 12). Djy=24-12x2. Djy=0.
If Z=6, apply the formula `Dcp=5+9xR[Z/4] (Mod 12)'. Dcp=5+9xR[6/4] (Mod 12). Dcp=5+9x2 (Mod 12). Dcp=23 (Mod 12). Dcp=23-12. Dcp=11.
If Z=6, apply the formula `Dsu=5+8Z (Mod 12)'. Dsu=5+8x6 (Mod 12). Dsu=53 (Mod 12). Dsu=53-12x4. Dsu=5.
If Z=6, apply the formula `Dho=1+Z (Mod 12). Dho=1+6 (Mod 12). Dho=7 (Mod 12). Dho=7.
If Z=6, apply the formula `Dmg=11+9xR[Z/4] (Mod 12)'. Dmg=11+9xR[6/4] (Mod 12). Dmg=11+9x2 (Mod 12). Dmg=29 (Mod 12). Dmg=29-12x2. Dmg=5.
Sam=1+m+d+I[h/23] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m.. Assume m=12, d=19 and h=23. Sam=1+12+19+I[23/23] (Mod 12). Sam=32+I[1] (Mod 12). Sam=32+1 (Mod 12). Sam=33-12x2. Sam=9.
Bat=1-m-d-I[h/23] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m.. Assume m=12, d=19 and h=23. Bat=1-12-19-I[23/23] (Mod 12). Bat= -30-1 (Mod 12). Bat=12x3-31. Bat=5.
Yan=8+d-A[h/2]+I[h/23] (Mod 12). `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m.. If d=19 and h=12.53333, Yan=8+19-A[12.53333/2]+I[12.53333/23] (Mod 12), Yan=27-A[6.266665]+I[0.544927] (Mod 12), Yan=27-6+0 (Mod 12), Yan=21 (Mod 12), Yan=21-12, Yan=9.
Kwi=2+d+A[h/2] (Mod 12). `d' is the day of a month in lunar calendar. `h' is the real time reckoning on a 24-hour base. The unit is hour. If the time is after 11:00 p.m., the day is regarded as next day and the time is regarded as 0:00 a.m.. If d=19 and h=12.53333, Kwi=2+19+A[12.53333/2]+I[12.53333/23] (Mod 12), Kwi=21+A[6.266665]+I[0.544927] (Mod 12), Kwi=21+6+0 (Mod 12), Kwi=27 (Mod 12), Kwi=27-12x2, Kwi=3.
See=5+m-A[h/2] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour. See=5+12-A[12.533/2] (Mod 12). See=17-13 (Mod 12). See=4 (Mod 12). See=4.
Seu=7+m-A[h/2] (Mod 12). `m' is the month after `Joint of Month' in Gregorian calendar. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour. Seu=7+12-A[12.533/2] (Mod 12). Seu=19-13 (Mod 12). Seu=6 (Mod 12). Seu=6.
Assume `Z' is the root of year and `m' is month in Gregorian calendar. If the time is before `Joint of Year', it is regarded as previous year. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour. The root of year is Z=9 because 12:32 p.m. on 19th February of 2005 is after `Joint of Year'. Since the time is also after `Joint of Month', m=12. Coi=m-A[h/2]+Z (Mod 12). Coi=12-A[12.533/2]+9 (Mod 12). Coi=12-13+9 (Mod 12). Coi=8 (Mod 12). Coi=8.
Assume `Z' is the root of year and `m' is month in Gregorian calendar. If the time is before `Joint of Year', it is regarded as previous year. If the time is before `Joint of Month', it is regarded as previous month. `h' is the real time reckoning on a 24-hour base. The unit is hour. The root of year is Z=9 because 12:32 p.m. on 19th February of 2005 is after `Joint of Year'. Since the time is also after `Joint of Month', m=12. Sau=m+A[h/2]+Z (Mod 12). Sau=12+A[12.533/2]+9 (Mod 12). Sau=12+13+9 (Mod 12). Sau=34 (Mod 12). Sau=34-12x2. Sau=10. |