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 Wong's Small Fortune Co-ordinates (U,Z) and Numerology (N)
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)


The `U-coordinate' of Wong's Small Fortune Co-ordinates (U,Z) on X-axis
U=1U=2U=3U=4U=5U=6U=7U=8U=9U=10
ABCDEFGHIJ
GAPEUTBIMDIMMOOGAIGENSUNYAMQUI

The `Z-coordinate' of Wong's Small Fortune Co-ordinates (U,Z) on Y-axis
Z=0Z=1Z=2Z=3Z=4Z=5Z=6Z=7Z=8Z=9Z=10Z=11
ABCDEFGHIJKL
CHICHOYANMOUSENCHJNGGMEISANYAUSHTHOI

Analysis of 60 Wong's Small Fortune Codes: Table #1
A0:GAP-CHIB1:EUT-CHOC2:BIM-YAND3:DIM-MOUE4:MOO-SENF5:GAI-CHJG6:GEN-NGGH7:SUN-MEII8:YAM-SANJ9:QUI-YAU
A10:GAP-SHTB11:EUT-HOIC0:BIM-CHID1:DIM-CHOE2:MOO-YANF3:GAI-MOUG4:GEN-SENH5:SUN-CHJI6:YAM-NGGJ7:QUI-MEI
A8:GAP-SANB9:EUT-YAUC10:BIM-SHTD11:DIM-HOIE0:MOO-CHIF1:GAI-CHOG2:GEN-YANH3:SUN-MOUI4:YAM-SENJ5:QUI-CHJ
A6:GAP-NGGB7:EUT-MEIC8:BIM-SAND9:DIM-YAUE10:MOO-SHTF11:GAI-HOIG0:GEN-CHIH1:SUN-CHOI2:YAM-YANJ3:QUI-MOU
A4:GAP-SENB5:EUT-CHJC6:BIM-NGGD7:DIM-MEIE8:MOO-SANF9:GAI-YAUG10:GEN-SHTH11:SUN-HOII0:YAM-CHIJ1:QUI-CHO
A2:GAP-YANB3:EUT-MOUC4:BIM-SEND5:DIM-CHJE6:MOO-NGGF7:GAI-MEIG8:GEN-SANH9:SUN-YAUI10:YAM-SHTJ11:QUI-HOI

Analysis of 60 Wong's Small Fortune Codes: Table #2
1A:GAP-CHI2B:EUT-CHO3C:BIM-YAN4D:DIM-MOU5E:MOO-SEN6F:GAI-CHJ7G:GEN-NGG8H:SUN-MEI9I:YAM-SAN10J:QUI-YAU
1K:GAP-SHT2L:EUT-HOI3A:BIM-CHI4B:DIM-CHO5C:MOO-YAN6D:GAI-MOU7E:GEN-SEN8F:SUN-CHJ9G:YAM-NGG10H:QUI-MEI
1I:GAP-SAN2J:EUT-YAU3K:BIM-SHT4L:DIM-HOI5A:MOO-CHI6B:GAI-CHO7C:GEN-YAN8D:SUN-MOU9E:YAM-SEN10F:QUI-CHJ
1G:GAP-NGG2H:EUT-MEI3I:BIM-SAN4J:DIM-YAU5K:MOO-SHT6L:GAI-HOI7A:GEN-CHI8B:SUN-CHO9C:YAM-YAN10D:QUI-MOU
1E:GAP-SEN2F:EUT-CHJ3G:BIM-NGG4H:DIM-MEI5I:MOO-SAN6J:GAI-YAU7K:GEN-SHT8L:SUN-HOI9A:YAM-CHI10B:QUI-CHO
1C:GAP-YAN2D:EUT-MOU3E:BIM-SEN4F:DIM-CHJ5G:MOO-NGG6H:GAI-MEI7I:GEN-SAN8J:SUN-YAU9K:YAM-SHT10L:QUI-HOI

Analysis of 60 Wong's Small Fortune Codes: Table #3
01: AA02: BB03: CC04: DD05: EE06: FF07: GG08: HH09: II10: JJ
11: AK12: BL13: CA14: DB15: EC16: FD17: GE18: HF19: IG20: JH
21: AI22: BJ23: CK24: DL25: EA26: FB27: GC28: HD29: IE30: JF
31: AG32: BH33: CI34: DJ35: EK36: FL37: GA38: HB39: IC40: JD
41: AE42: BF43: CG44: DH45: EI46: FJ47: GK48: HL49: IA50: JB
51: AC52: BD53: CE54: DF55: EG56: FH57: GI58: HJ59: IK60: JL

Analysis of 60 Wong's Small Fortune Codes: Table #4
01:GAP-CHI02:EUT-CHO03:BIM-YAN04:DIM-MOU05:MOO-SEN06:GAI-CHJ07:GEN-NGG08:SUN-MEI09:YAM-SAN10:QUI-YAU
11:GAP-SHT12:EUT-HOI13:BIM-CHI14:DIM-CHO15:MOO-YAN16:GAI-MOU17:GEN-SEN18:SUN-CHJ19:YAM-NGG20:QUI-MEI
21:GAP-SAN22:EUT-YAU23:BIM-SHT24:DIM-HOI25:MOO-CHI26:GAI-CHO27:GEN-YAN28:SUN-MOU29:YAM-SEN30:QUI-CHJ
31:GAP-NGG32:EUT-MEI33:BIM-SAN34:DIM-YAU35:MOO-SHT36:GAI-HOI37:GEN-CHI38:SUN-CHO39:YAM-YAN40:QUI-MOU
41:GAP-SEN42:EUT-CHJ43:BIM-NGG44:DIM-MEI45:MOO-SAN46:GAI-YAU47:GEN-SHT48:SUN-HOI49:YAM-CHI50:QUI-CHO
51:GAP-YAN52:EUT-MOU53:BIM-SEN54:DIM-CHJ55:MOO-NGG56:GAI-MEI57:GEN-SAN58:SUN-YAU59:YAM-SHT60:QUI-HOI

Wong's Small Fortune Formula (U,Z) for people in B.C.: 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)
Wong's Small Fortune Formula (U,Z) for people 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)
ExplanationAsume the origin of `Wong's Small Fortune Co-ordinates' is at (Uo,Zo), where `Uo' and `Zo' are integers. The origin of `Wong's Small Fortune' is the starting point of one's fortune from year to year. `Wong's Small Fortune' of people is either spinning clockwise or anti-clockwise based on `Wong's Small Fortune Spin Mode' following the order of `Fortune Co-ordinates'. It starts to move from `Wong's 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 `Annual Fortune Track' (AFT) and `Year Fortune Track' (YFT). The `Annual Fortune Track' (AFT) is usually called `Small Fortune Track' (SFT). `Wong's Small Fortune Spin Mode' (SM) is a mathematical expression that can show the spinning direction of `Wong's 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. Wong's Small Fortune Spin Mode Formula for people born in B.C. is SM=R[(&C[SC:m=0, f=1]+y-1)/2]. Wong's 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 Wong's Small Fortune Spin Mode Formula, SM=0 means the spin mode is clockwise. If SM=1, it means the spin mode is anti-clockwise. Wong's Small Fortune recurs in 60 `Fortune Co-ordinates' expressed as `(U,Z)' where `U' and `Z' are integers. It starts to move from Wong's 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' clockwise and people who are classified as `SM=1' will decrease the value of `Fortune Co-ordinates' anti-clockwise. The `Sex Code' of male is `m' and that of female is `f'. In general, the value of `m' is assigned to `0' and the value of `f' is `1'. The `Sex Code' of transsexual is the original sex at birth. The `Sex Code' of hermaphrodite or people have no sex could be either `m' or `f'. In this case, both sex codes should be used to check out which one is more accurate. Wong's Small Fortune (WSF) is a special type of annual fortune of a person. It is different from `Year Fortune' (YF). Wong's 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, Wong's Small Fortune Co-ordinates are expressed as (U,Z). `U' is called the `Stem' of Wong's Small Fortune and `Z' is called the `Root' of Wong's Small Fortune. The standard general form of `Wong's 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 time counting in hours in 24-hour system when a person was born. The value of `Z' can be calculated directly from time `h' expressed in 24-hour system. But, for finding out the value `U' of Wong's 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. `Wong's Small Fortune Spin Mode' is denoted by `SM'. `SM=0' means `Wong's Small Fortune' spins clockwise. `SM=1' means `Wong's Small Fortune' spins anti-clockwise. Regarding to different spin modes, `Wong's Small Fortune Formula' can be simplified as follows. If SM=0, then U={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, then U={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 `Wong's Small Fortune Co-ordinates' is 1 year. If the location of `Wong's Small Fortune Co-ordinates' is at (X,Y), the position of `Wong's Small Fortune Co-ordinates' is at (U,Z) after `y' years. `Wong's 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). `R[y/n]' is a remainder function such that it takes the remainder of `y' divided by `n'. `n' is 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 if `Z' is greater than 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.
ExampleAssume a male was born at 0:45 a.m. on 6th October of 1952. Find the Stem (U) and Root (Z) of Wong's Small Fortune (U,Z) at 10:45 a.m. on 17th August of 1986. Also, find the `Fortune Co-ordinates' and Wong's 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'. h=0+45/60. h=0.75 . Then, apply Wong's 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 Wong's 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, Wong's Small Fortune Co-ordinates are (6,9). Wong's 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 Wong's Small Fortune (U,Z) at 10:45 a.m. on 17th August of 1986. Also, find the `Fortune Co-ordinates' and Wong's 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'. h=0+42/60+30/3600. h=0.7+0.00833 . h=0.70833 . Then, apply Wong's 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 Wong's 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, Wong's Small Fortune Co-ordinates are (2,3). Wong's Small Fortune Code is `52', `B3', `2D', `BD' or `EUT-MOU'.