Institute of Prediction Technology & Forensic Mathematics (PT&FM)
President: John Wong

Institute of Prediction Technology & Forensic Mathematics (PT&FM)

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Analysis of `Fate Particle' (Chz) & Destiny Characteristics
Lunar day of birth (d)12345678910 11121314151617181920 21222324252627282930
E=2: `Chz' Zone No. 1223344556 6778899101011 11001122334
E=3: `Chz' Zone No. 4125236347 45856967107 81189091011011
E=4: `Chz' Zone No. 11412052316 3427453856 496751078611
E=5: `Chz' Zone No. 61141270523 8163492745 103856114967
E=6: `Chz' Zone No. 961141210705 23118163409 27451103856


`Timeon' (Chz) & Destiny Characteristics Formula
Explanation`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.
Example of E2 FormulaIf 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.
Example of E3 FormulaIf 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.
Example of E4 FormulaIf 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.
Example of E5 FormulaIf 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.
Example of E6 FormulaIf 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.

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