N=01:(1,0) | N=02:(2,1) | N=03:(3,2) | N=04:(4,3) | N=05:(5,4) | N=06:(6,5) | N=07:(7,6) | N=08:(8,7) | N=09:(9,8) | N=10:(10,9) |
N=11:(1,10) | N=12:(2,11) | N=13:(3,0) | N=14:(4,1) | N=15:(5,2) | N=16:(6,3) | N=17:(7,4) | N=18:(8,5) | N=19:(9,6) | N=20:(10,7) |
N=21:(1,8) | N=22:(2,9) | N=23:(3,10) | N=24:(4,11) | N=25:(5,0) | N=26:(6,1) | N=27:(7,2) | N=28:(8,3) | N=29:(9,4) | N=30:(10,5) |
N=31:(1,6) | N=32:(2,7) | N=33:(3,8) | N=34:(4,9) | N=35:(5,10) | N=36:(6,11) | N=37:(7,0) | N=38:(8,1) | N=39:(9,2) | N=40:(10,3) |
N=41:(1,4) | N=42:(2,5) | N=43:(3,6) | N=44:(4,7) | N=45:(5,8) | N=46:(6,9) | N=47:(7,10) | N=48:(8,11) | N=49:(9,0) | N=50:(10,1) |
N=51:(1,2) | N=52:(2,3) | N=53:(3,4) | N=54:(4,5) | N=55:(5,6) | N=56:(6,7) | N=57:(7,8) | N=58:(8,9) | N=59:(9,10) | N=60:(10,11) |
Time `h' in 24-hour system | 0-1 | 1-3 | 3-5 | 5-7 | 7-9 | 9-11 | 11-13 | 13-15 | 15-17 | 17-19 | 19-21 | 21-23 | 23-24 |
Value of vertical axis of time: C4=A[h/2] | C=0 | C=1 | C=2 | C=3 | C=4 | C=5 | C=6 | C=7 | C=8 | C=9 | C=10 | C=11 | C=0 |
Value of horizontal axis of day (G3) : 1 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 |
2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 |
3 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 |
4 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 |
5 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 |
6 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 |
7 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 |
8 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 |
9 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 |
10 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 |
Time `h' in 24-hour system | 0-1 | 1-3 | 3-5 | 5-7 | 7-9 | 9-11 | 11-13 | 13-15 | 15-17 | 17-19 | 19-21 | 21-23 | 23-24 |
Value of vertical axis of time: C4=A[h/2] | C=0 | C=1 | C=2 | C=3 | C=4 | C=5 | C=6 | C=7 | C=8 | C=9 | C=10 | C=11 | C=0 |
Value of horizontal axis of day (G3) : 1 or 6 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 |
2 or 7 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 |
3 or 8 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 |
4 or 9 | G=7 | G=8 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 |
5 or 10 | G=9 | G=10 | G=1 | G=2 | G=3 | G=4 | G=5 | G=6 | G=7 | G=8 | G=9 | G=10 | G=1 |
Explanation | 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. In general, the `Hour Fortune Co-ordinates' is expressed as (G4,C4). `G4' is the `Stem' (U) of a couple of hours and `C4' is the `Root' (Z) of a couple of hours. 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. 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. `Hour Fortune Formula' is same as `Hour Stem & Root Formulae'. The formulae for people born in B.C. and A.D. are same. Assume the `Day Fortune Co-ordinates' are (G3,C3) and `h' is the time counting in hours in 24-hour system. The `Hour Fortune' Formula is `G4=C4-1+2x{G3 &C{A[h/2]=12:+1}} (Mod 10) & C4=A[h/2] (Mod 12)'. The `Hour Stem & Root' Formulae are `U=Z-1+2x{G3 &C{A[h/2]=12:+1}} (Mod 10) & Z=A[h/2] (Mod 12)'. |
Example | 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'. 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. 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. 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'. |