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 `Monthon', Timeon related to `Month'.
Zone Number of `Monthon' / Solar Month (m)Jan. m=1Feb. m=2Mar. m=3Apr. m=4May m=5Jun. m=6Jul. m=7Aug. m=8Sep. m=9Oct. m=10Nov. m=11Dec. m=12
FU=2+m (Mod 12)34567891011012
Bu=12-m (Mod 12)11109876543210
Yin=7+m (Mod 12)89101101234567
Yiu=11+m (Mod 12)01234567891011
Tma=11-3(m-1) (Mod 12)118521185211852
Kai=6+2xI[m/2] (Mod 12)68810100022446
Yst=6-2m (Mod 12)42010864201086
Tmo=11-6xR[(m-1)/4]-3xI[{R[(m-1)/4]}/2] (Mod 12) or Tmo=10+m-7xI[m/2]+2xI[m/3]+8xI[m/5]-2xI[m/6]+2xI[m/7]+6xI[m/9]+4xI[m/10]+2xI[m/11] (Mod 12)115821158211582
Tyu=2-4(m-1)-I[(m-1)/2]+3xI[(m-1)/3]-9xI[(m-1)/4]-3xI[(m-1)/5]-2xI[(m-1)/6]-2xI[(m-1)/8]+6xI[(m-1)/9]+2xI[(m-1)/10]+8xI[(m-1)/11] (Mod 12) or 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)210542731172610
Yee=m-1 (Mod 12)01234567891011


The Monthon Formula
ExplanationThere are altogether ten `Timeons' which are directly related to month. They are named as `Fate Particle' of month or `monthon'. The codes of these 10 `Monthons' are: 1.`Fu', 2.`Bu', 3.`Yin', 4.`Yiu', 5.`Tma', 6.`Kai', 7.`Yst', 8.`Tmo', 9.`Tyu', 10.`Yee'. 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 `Sexual intercourse'. `Tma' means `Flight' or `Movement'. `Kai' means `Release' or `Subsitution'. `Yst' means `Conspiracy' or `Plot'. `Tmo' means `Religion'. `Tyu' means `Sick' or `Disease'. `Yee' means `Medical treatment' or `Severe sickness'. The Monthon Formula is: `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), Yst=6-2m (Mod 12), Tmo=11-6xR[(m-1)/4]-3xI[{R[(m-1)/4]}/2] (Mod 12) or Tmo=10+m-7xI[m/2]+2xI[m/3]+8xI[m/5]-2xI[m/6]+2xI[m/7]+6xI[m/9]+4xI[m/10]+2xI[m/11] (Mod 12), Tyu=2-4(m-1)-I[(m-1)/2]+3xI[(m-1)/3]-9xI[(m-1)/4]-3xI[(m-1)/5]-2xI[(m-1)/6]-2xI[(m-1)/8]+6xI[(m-1)/9]+2xI[(m-1)/10]+8xI[(m-1)/11] (Mod 12) or 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), Yee=m-1 (Mod 12) or Yee=11+Z (Mod 12)'. `m' is the month in Gregorian calendar after `Joint of Month'. If the time 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. `I[n]' is an integer function such that it takes the integral part of number `n' without rounding up the number. `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.
Example of Formula: FuIf m=9, apply the Monthon Formula `Fu=2+m (Mod 12)', Fu=2+9 (Mod 12). Fu=11 (Mod 12). Fu=11.
Example of Formula: BuIf m=9, apply the Monthon Formula `Bu=12-m (Mod 12)', Bu=12-9 (Mod 12). Bu=3 (Mod 12). Bu=3.
Example of Formula: YinIf m=9, apply the Monthon Formula `Yin=7+m (Mod 12)', Yin=7+9 (Mod 12). Yin=16 (Mod 12). Yin=16-12. Yin=4.
Example of Formula: YiuIf m=9, apply the Monthon Formula `Yiu=11+m (Mod 12)', Yiu=11+9 (Mod 12). Yiu=20 (Mod 12). Yiu=20-12. Yiu=8.
Example of Formula: TmaIf m=9, apply the Monthon Formula `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.
Example of Formula: KaiIf m=9, apply the Monthon Formula `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.
Example of Formula: YstIf m=9, apply the Monthon Formula `Yst=6-2m (Mod 12)', Yst=6-2x9 (Mod 12). Yst=6-18 (Mod 12). Yst=-12 (Mod 12). Yst=12-12. Yst=0.
Example of Formula: TmoIf m=9, apply the Monthon Formula `Tmo=11-6xR[(m-1)/4]-3xI[{R[(m-1)/4]}/2] (Mod 12)' or `Tmo=10+m-7xI[m/2]+2xI[m/3]+8xI[m/5]-2xI[m/6]+2xI[m/7]+6xI[m/9]+4xI[m/10]+2xI[m/11] (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.
Example of Formula: TyuIf m=9, apply the Monthon Formula `Tyu=2-4(m-1)-I[(m-1)/2]+3xI[(m-1)/3]-9xI[(m-1)/4]-3xI[(m-1)/5]-2xI[(m-1)/6]-2xI[(m-1)/8]+6xI[(m-1)/9]+2xI[(m-1)/10]+8xI[(m-1)/11] (Mod 12)' or `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=2-4(9-1)-I[(9-1)/2]+3xI[(9-1)/3]-9xI[(9-1)/4]-3xI[(9-1)/5]-2xI[(9-1)/6]-2xI[(9-1)/8]+6xI[(9-1)/9]+2xI[(9-1)/10]+8xI[(9-1)/11] (Mod 12). Tyu=2-4x8-I[8/2]+3xI[8/3]-9xI[8/4]-3xI[8/5]-2xI[8/6]-2xI[8/8]+6xI[8/9]+2xI[8/10]+8xI[8/11] (Mod 12). Tyu=2-32-I[4]+3xI[2.666]-9xI[2]-3xI[1.6]-2xI[1.333]-2xI[1]+6xI[0.888]+2xI[0.8]+8xI[0.727] (Mod 12). Tyu=-30-4+3x2-9x2-3x1-2x1-2x1+6x0+2x0+8x0 (Mod 12). Tyu=26+6-18-3-2-2 (Mod 12). Tyu=7 (Mod 12). Tyu=7.
Example of Formula: YeeIf m=9, apply the Monthon Formula `Yee=m-1 (Mod 12)', Yee=9-1 (Mod 12). Yee=8 (Mod 12). Yee=8.