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 `Timeon' related to `Stem' (U)
Zone Number of `Timeon' / Stem (U) of Time Code U=1 U=2 U=3 U=4 U=5 U=6 U=7 U=8 U=9 U=10
If `U' is `Stem' of year, Ff=Chzon/Houron/Monthon Mo Chz Ch Ke Bu Le Fuo Kk Fu Ym
If `U' is `Stem' of year, Fk=Chzon Pr Le Ke Tg Ym Tm Mo Ta Chz Ku
If `U' is `Stem' of year, Fl=Chzon Lm Ke Tg Ym Tm Mo Ta Ku Le Pr
If `U' is `Stem' of year, Fj=Chzon/Houron Ta Ym Lm Ku Ke Kk Tg Ch Mo Tm
Luk=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) 2 3 5 6 5 6 8 9 11 0
Yeu=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) 3 4 6 7 6 7 9 10 0 1
Tor=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) 1 2 4 5 4 5 7 8 10 11
Remark: `Yeu' & `Tor' are inter-changeable in pairs. Yeu=2+R[U/2]+3xI[U/3]-2xI[U/6]+2xI[U/7] (Mod 12) 3 2 6 5 6 5 9 8 0 11
Remark: `Yeu' & `Tor' are inter-changeable in pairs. Tor=U+2xI[U/2]-I[U/3]-4xI[U/5]+I[U/6]-I[U/7] (Mod 12) 1 4 4 7 4 7 7 10 10 1
Fui=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12) 7 8 9 11 1 0 1 2 3 5
Eut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12) 1 0 11 9 7 8 7 6 5 3
Gun=6+U-4xI[U/2]+9x[U/6]+I[U/7]+I[U/8]-I[U/10] (Mod 12) 7 4 5 2 3 9 11 9 10 6
Fuk=10-U+5xI[U/3]-7xI[U/5]-5xI[U/6]+5xI[U/7]-3xI[U/9]+7xI[U/10] (Mod 12) 9 8 0 11 3 2 6 5 6 5
Ckw=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) 5 6 8 9 8 9 11 0 2 3
Kkw=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12) 9 8 6 5 6 5 3 2 0 11
Hok=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12) 11 6 2 9 2 9 5 0 8 3
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) 9 10 7 8 5 6 4 3 11 2
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) 6 8 2 7 4 4 10 9 0 8
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) 5 6 0 5 6 8 2 6 9 11
Yue=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) 4 5 7 8 7 8 10 11 1 2
Jit=10-2U-I[U/6] (Mod 12) 8 6 4 2 0 9 7 5 3 1
Bos=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) or Bos=Luk 2 3 5 6 5 6 8 9 11 0
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]=1:+1] (Mod 12) 3 4 6 7 6 7 9 10 0 1
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] (Mod 12) 1 2 4 5 4 5 7 8 10 11
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]=1:+2] (Mod 12) 4 5 7 8 7 8 10 11 1 2
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] (Mod 12) 0 1 3 4 3 4 6 7 9 10
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]=1:+3] (Mod 12) 5 6 8 9 8 9 11 0 2 3
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] (Mod 12) 11 0 2 3 2 3 5 6 8 9
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]=1:+4] (Mod 12) 6 7 9 10 9 10 0 1 3 4
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] (Mod 12) 10 11 1 2 1 2 4 5 7 8
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]=1:+5] (Mod 12) 7 8 10 11 10 11 1 2 4 5
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] (Mod 12) 9 10 0 1 0 1 3 4 6 7
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) 8 9 11 0 11 0 2 3 5 6
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]=1:+7] (Mod 12) 9 10 0 1 0 1 3 4 6 7
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] (Mod 12) 7 8 10 11 10 11 1 2 4 5
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]=1:+8] (Mod 12) 10 11 1 2 1 2 4 5 7 8
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] (Mod 12) 6 7 9 10 9 10 0 1 3 4
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]=1:+9] (Mod 12) 11 0 2 3 2 3 5 6 8 9
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] (Mod 12) 5 6 8 9 8 9 11 0 2 3
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]=1:+10] (Mod 12) 0 1 3 4 3 4 6 7 9 10
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] (Mod 12) 4 5 7 8 7 8 10 11 1 2
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]=1:+11] (Mod 12) 1 2 4 5 4 5 7 8 10 11
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] (Mod 12) 3 4 6 7 6 7 9 10 0 1
Rlu=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) 2 3 5 6 5 6 8 9 11 0
Rye=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) 3 4 6 7 6 7 9 10 0 1
Rto=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12) 1 2 4 5 4 5 7 8 10 11
Rfu=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12) 7 8 9 11 1 0 1 2 3 5
Rut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12) 1 0 11 9 7 8 7 6 5 3
Rch=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) 5 6 8 9 8 9 11 0 2 3
Rkk=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12) 9 8 6 5 6 5 3 2 0 11
Rok=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12) 11 6 2 9 2 9 5 0 8 3
Ryu=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12) 4 5 7 8 7 8 10 11 1 2
Rce=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) 5 6 0 5 6 8 2 6 9 11
Rym=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) 6 8 2 7 4 4 10 9 0 8


Analysis of `Timeon' related to `Root' (Z)
Zone Number of `Timeon' / Root (Z) of Time CodeZ=0Z=1Z=2Z=3Z=4Z=5Z=6Z=7Z=8Z=9Z=10Z=11
Hui=6+Z (Mod 12) 6 7 8 9 10 11 0 1 2 3 4 5
Huk=6-Z (Mod 12) 6 5 4 3 2 1 0 11 10 9 8 7
Chi=Z-8 (Mod 12) 4 5 6 7 8 9 10 11 0 1 2 3
Kok=10-Z (Mod 12) 10 9 8 7 6 5 4 3 2 1 0 11
Lun=3-Z (Mod 12) 3 2 1 0 11 10 9 8 7 6 5 4
Hei=9-Z (Mod 12) 9 8 7 6 5 4 3 2 1 0 11 10
Hoo=1+Z (Mod 12) 1 2 3 4 5 6 7 8 9 10 11 0
Ytk=5+Z (Mod 12) 5 6 7 8 9 10 11 0 1 2 3 4
Psu=5+8Z (Mod 12) 5 1 9 5 1 9 5 1 9 5 1 9
Goo=2+3xI[(Z+1)/3] (Mod 12) 2 2 5 5 5 8 8 8 11 11 11 2
Gwa=10+3xI[(Z+1)/3] (Mod 12) 10 10 1 1 1 4 4 4 7 7 7 10
Fei=8+Z-6xI[Z/3] (Mod 12) 8 9 10 5 6 7 2 3 4 11 0 1
Yee=11+Z (Mod 12) 11 0 1 2 3 4 5 6 7 8 9 10
Kwy=2-3xR[Z/4] (Mod 12) 2 11 8 5 2 11 8 5 2 11 8 5
Lfo=8-3xR[Z/4] (Mod 12) 8 5 2 11 8 5 2 11 8 5 2 11
Cak=6-7Z+9xI[Z/4]-9xI[Z/5]+3xI[Z/8]-3xI[Z/10] (Mod 12) 6 11 4 9 2 7 0 5 10 3 8 1
Tdo=5+3xR[y/4] (Mod 12) 5 8 11 2 5 8 11 2 5 8 11 2
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) 7 11 2 8 7 11 3 5 6 10 2 8
Sui=3+6Z+9xI[Z/2]-6xI[Z/4] (Mod 12) 3 9 0 6 3 9 0 6 3 9 0 6
Yng=3-5Z+9xI[Z/4]-3xI[Z/5]+3xI[Z/6]-3xI[Z/8]+6xI[Z/10]+9xI[Z/11] (Mod 12) 3 10 5 0 4 8 6 1 2 9 7 11
Hoi=7-Z (Mod 12) 7 6 5 4 3 2 1 0 11 10 9 8
Aat=12-Z (Mod 12) 0 11 10 9 8 7 6 5 4 3 2 1
Nik=1+3xI[{Z+1 (Mod 12)}/3] (Mod 12) 1 1 4 4 4 7 7 7 10 10 10 1
Yuk=5+9xR[Z/4] (Mod 12) 5 2 11 8 5 2 11 8 5 2 11 8
Kam=9xR[Z/4] (Mod 12) 0 9 6 3 0 9 6 3 0 9 6 3
Can=9+R[Z/6] (Mod 12) 9 10 11 0 1 2 9 10 11 0 1 2
Bau=3+R[Z/6] (Mod 12) 3 4 5 6 7 8 3 4 5 6 7 8
Chm=9xR[Z/4] (Mod 12) 0 9 6 3 0 9 6 3 0 9 6 3
Pan=1+9xR[Z/4] (Mod 12) 1 10 7 4 1 10 7 4 1 10 7 4
Yik=2+9xR[Z/4] (Mod 12) 2 11 8 5 2 11 8 5 2 11 8 5
Sik=3+9xR[Z/4] (Mod 12) 3 0 9 6 3 0 9 6 3 0 9 6
Wah=4+9xR[Z/4] (Mod 12) 4 1 10 7 4 1 10 7 4 1 10 7
Cip=5+9xR[Z/4] (Mod 12) 5 2 11 8 5 2 11 8 5 2 11 8
Joi=6+9xR[Z/4] (Mod 12) 6 3 0 9 6 3 0 9 6 3 0 9
Tst=7+9xR[Z/4] (Mod 12) 7 4 1 10 7 4 1 10 7 4 1 10
Zhi=8+9xR[Z/4] (Mod 12) 8 5 2 11 8 5 2 11 8 5 2 11
Ham=9+9xR[Z/4] (Mod 12) 9 6 3 0 9 6 3 0 9 6 3 0
Yut=10+9xR[Z/4] (Mod 12) 10 7 4 1 10 7 4 1 10 7 4 1
Mon=11+9xR[Z/4] (Mod 12) 11 8 5 2 11 8 5 2 11 8 5 2
Kim=Z 0 1 2 3 4 5 6 7 8 9 10 11
Zee=Z 0 1 2 3 4 5 6 7 8 9 10 11
Fym=1+Z (Mod 12) 1 2 3 4 5 6 7 8 9 10 11 0
Sok=3+Z (Mod 12) 2 3 4 5 6 7 8 9 10 11 0 1
Sok=11+R[y/12] (Mod 12) 3 4 5 6 7 8 9 10 11 0 1 2
Kun=4+Z (Mod 12) 4 5 6 7 8 9 10 11 0 1 2 3
Sfu=5+Z (Mod 12) 5 6 7 8 9 10 11 0 1 2 3 4
Tho=6+Z (Mod 12) 6 7 8 9 10 11 0 1 2 3 4 5
Ark=7+Z (Mod 12) 7 8 9 10 11 0 1 2 3 4 5 6
Foo=8+Z (Mod 12) 8 9 10 11 0 1 2 3 4 5 6 7
Sit=9+Z (Mod 12) 9 10 11 0 1 2 3 4 5 6 7 8
Diu=10+Z (Mod 12) 10 11 0 1 2 3 4 5 6 7 8 9
Bag=11+Z (Mod 12) 11 0 1 2 3 4 5 6 7 8 9 10
Fu=2+Z (Mod 12)23456789101101
Bu=12-Z (Mod 12)01110987654321
Yin=7+Z (Mod 12)78910110123456
Yiu=11+Z (Mod 12)11012345678910
Tma=2+9xR[Z/4] (Mod 12)211852118521185
Kai=6+2xI[Z/2] (Mod 12)66881010002244
Yst=6-2Z (Mod 12)64201086420108
Tmo=2+9Z-3xI[Z/2]-6xI[Z/3]-6xI[Z/6]+6xI[Z/7]+6xI[Z/9]+6xI[Z/11] (Mod 12)211582115821158
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)102105427311726
Rln=3-Z (Mod 12) 3 2 1 0 11 10 9 8 7 6 5 4
Rhe=9-Z (Mod 12) 9 8 7 6 5 4 3 2 1 0 11 10
Rhm=9+9xR[Z/4] (Mod 12) 9 6 3 0 9 6 3 0 9 6 3 0
Ryi=11+Z (Mod 12) 11 0 1 2 3 4 5 6 7 8 9 10
Rkm=9xR[Z/4] (Mod 12) 0 9 6 3 0 9 6 3 0 9 6 3
Rik=2+9xR[Z/4] (Mod 12) 2 11 8 5 2 11 8 5 2 11 8 5
Rwa=4+9xR[Z/4] (Mod 12) 4 1 10 7 4 1 10 7 4 1 10 7
Rhu=6+Z (Mod 12) 6 7 8 9 10 11 0 1 2 3 4 5
Rst=6+9xR[Z/4] (Mod 12) 6 3 0 9 6 3 0 9 6 3 0 9
Rcp=5+9xR[Z/4] (Mod 12) 5 2 11 8 5 2 11 8 5 2 11 8
Rsu=5+8Z (Mod 12) 5 1 9 5 1 9 5 1 9 5 1 9
Rho=1+Z (Mod 12) 1 2 3 4 5 6 7 8 9 10 11 0
Rmn=11+9xR[Z/4] (Mod 12) 11 8 5 2 11 8 5 2 11 8 5 2
Ch=10-Z (Mod 12)10987654321011
Kk=4+Z (Mod 12)45678910110123
Hun=11-Z (Mod 12)11109876543210
Kip=11+Z (Mod 12)11012345678910
Tfu=6+Z (Mod 12)67891011012345
Fgo=2+Z (Mod 12)23456789101101
Coi=m-A[h/2]+Z (Mod 12) or Coi=S+Z (Mod 12) & S=m-A[h/2] (Mod 12), `Z' is root of year.S (Mod 12)S+1 (Mod 12)S+2 (Mod 12)S+3 (Mod 12)S+4 (Mod 12)S+5 (Mod 12)S+6 (Mod 12)S+7 (Mod 12)S+8 (Mod 12)S+9 (Mod 12)S+10 (Mod 12)S+11 (Mod 12)
Sau=m+A[h/2]+Z (Mod 12) or Sau=B+Z(Mod 12) & B=m+A[h/2] (Mod 12), `Z' is root of year.B (Mod 12)B+1 (Mod 12)B+2 (Mod 12)B+3 (Mod 12)B+4 (Mod 12)B+5 (Mod 12)B+6 (Mod 12)B+7 (Mod 12)B+8 (Mod 12)B+9 (Mod 12)B+10 (Mod 12)B+11 (Mod 12)


Analysis of `Timeon' both related to `Stem' & `Root' (U,Z)
Zone Number of `Timeon' / Numerology: N=5x{11-[(Z-U) (Mod 12)]}+UN=1~10N=11~20N=21~30N=31~40N=41~50N=51~60
Chn=10-2xI[{U+5x[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or Chn=10-2xI[(N-1)/10] (Mod 12)1086420
Chn2=11-2xI[{U+5[U-Z-1 (Mod 12)]-1}/10] (Mod 12) or Chn2=Chn+1 (Mod 12)1197531
Chn & Chn210 & 118 & 96 & 74 & 52 & 30 & 1


Analysis of Dayon, `Sam': Sam=1+m+d+I[h/23] (Mod 12)
Zone Number of `Sam' / Lunar day (d)123456789101112131415161718192021222324252627282930
January, m=13456789101101234567891011012345678
February, m=24567891011012345678910110123456789
March, m=356789101101234567891011012345678910
April, m=4678910110123456789101101234567891011
May, m=5789101101234567891011012345678910110
June, m=6891011012345678910110123456789101101
July, m=7910110123456789101101234567891011012
August, m=8101101234567891011012345678910110123
September, m=911012345678910110123456789101101234
October, m=100123456789101101234567891011012345
November, m=111234567891011012345678910110123456
December, m=122345678910110123456789101101234567


Analysis of Dayon, `Bat': Bat=1-m-d-I[h/23] (Mod 12)
Zone Number of `Bat' / Lunar day (d)123456789101112131415161718192021222324252627282930
January, m=1111098765432101110987654321011109876
February, m=210987654321011109876543210111098765
March, m=39876543210111098765432101110987654
April, m=48765432101110987654321011109876543
May, m=57654321011109876543210111098765432
June, m=66543210111098765432101110987654321
July, m=75432101110987654321011109876543210
August, m=843210111098765432101110987654321011
September, m=9321011109876543210111098765432101110
October, m=10210111098765432101110987654321011109
November, m=11101110987654321011109876543210111098
December, m=12011109876543210111098765432101110987


Analysis of Dayon, `Yan': Yan=8+d-A[h/2]+I[h/23] (Mod 12)
Zone Number of `Yan' / Lunar day (d)123456789101112131415161718192021222324252627282930
00:00:00-00:59:59910110123456789101101234567891011012
01:00:00-02:59:59891011012345678910110123456789101101
03:00:00-04:59:59789101101234567891011012345678910110
05:00:00-06:59:59678910110123456789101101234567891011
07:00:00-08:59:5956789101101234567891011012345678910
09:00:00-10:59:594567891011012345678910110123456789
11:00:00-12:59:593456789101101234567891011012345678
13:00:00-14:59:592345678910110123456789101101234567
15:00:00-16:59:591234567891011012345678910110123456
17:00:00-18:59:590123456789101101234567891011012345
19:00:00-20:59:5911012345678910110123456789101101234
21:00:00-22:59:59101101234567891011012345678910110123
23:00:00-23:59:59101101234567891011012345678910110129


Analysis of Dayon, `Kwi': Kwi=2+d+A[h/2]+I[h/23] (Mod 12)
Zone Number of `Kwi' / Lunar day (d)123456789101112131415161718192021222324252627282930
00:00:00-00:59:593456789101101234567891011012345678
01:00:00-02:59:594567891011012345678910110123456789
03:00:00-04:59:5956789101101234567891011012345678910
05:00:00-06:59:59678910110123456789101101234567891011
07:00:00-08:59:59789101101234567891011012345678910110
09:00:00-10:59:59891011012345678910110123456789101101
11:00:00-12:59:59910110123456789101101234567891011012
13:00:00-14:59:59101101234567891011012345678910110123
15:00:00-16:59:5911012345678910110123456789101101234
17:00:00-18:59:590123456789101101234567891011012345
19:00:00-20:59:591234567891011012345678910110123456
21:00:00-22:59:592345678910110123456789101101234567
23:00:00-23:59:594567891011012345678910110123456783


Analysis of `Houron', `Im' & `Li': 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) & 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)
Zone Number of `Houron' / Time on 24 hour base23-11-33-55-77-99-1111-1313-1515-1717-1919-2121-23
Remainder of root of year (Z) :R[Z/4]=0:IM=2+A[h/2] (Mod 12)23456789101101
Remainder of root of year (Z) :R[Z/4]=0:Li=10+A[h/2] (Mod 12)10110123456789
Remainder of root of year (Z) :R[Z/4]=1:IM=3+A[h/2] (Mod 12)34567891011012
Remainder of root of year (Z) :R[Z/4]=1:Li=10+A[h/2] (Mod 12)10110123456789
Remainder of root of year (Z) :R[Z/4]=2:IM=1+A[h/2] (Mod 12)12345678910110
Remainder of root of year (Z) :R[Z/4]=2:Li=3+A[h/2] (Mod 12)34567891011012
Remainder of root of year (Z) :R[Z/4]=3:IM=9+A[h/2] (Mod 12)91011012345678
Remainder of root of year (Z) :R[Z/4]=3:Li=10+A[h/2] (Mod 12)10110123456789


Analysis of `Houron', Timeon related to `Hour'
Spin Mode (SM) of Fortune / Zone Number of `Houron' / Track Number (E) of FateE=2E=3E=4E=5E=6
SM=0: Sen=8+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)811582
SM=0: Muk=9+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)90693
SM=0: Dai=10+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)1017104
SM=0: Lam=11+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)1128115
SM=0: Won=3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)03906
SM=0: Suy=1+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)141017
SM=0: Bam=2+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)251128
SM=0: Sei=3+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)36039
SM=0: Moo=4+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)471410
SM=0: Jut=5+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)582511
SM=0: Toi=6+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)69360
SM=0: Yeo=7+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)710471
SM=1: Sen=8+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)811582
SM=1: Muk=7+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)710471
SM=1: Dai=6+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)69360
SM=1: Lam=5+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)582511
SM=1: Won=4+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)471410
SM=1: Suy=3+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)36039
SM=1: Bam=2+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)251128
SM=1: Sei=1+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)141017
SM=1: Moo=3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)03906
SM=1: Jut=11+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)1128115
SM=1: Toi=10+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)1017104
SM=1: Yeo=9+3x(E-2)-9xI[E/4]+3xI[E/6] (Mod 12)90693


Analysis of `See' & `Seu', Timeons related to `Hour'
Zone Number of `See' & `Seu' / Solar month (m)Jan.Feb.Mar.Apr.MayJun.Jul.Aug.Sep.Oct.Nov.Dec.
Time (h) : 00:00:00-00:59:596, 87, 98,109, 1110, 011,10, 21, 32, 43, 54, 65, 7
01:00:00-02:59:595, 76, 87, 98, 109, 1110, 011, 10, 21, 32, 43, 54, 6
03:00:00-04:59:594, 65, 76, 87, 98, 109, 1110, 011, 10, 21, 32, 43, 5
05:00:00-06:59:593, 54, 65, 76, 87, 98, 109, 1110, 011, 10, 21, 32, 4
07:00:00-08:59:592, 43, 54, 65, 76, 87, 98, 109, 1110, 011, 10, 21, 3
09:00:00-10:59:591, 32, 43, 54, 65, 76, 87, 98, 109, 1110, 011, 10, 2
11:00:00-12:59:590, 21, 32, 43, 54, 65, 76, 87, 98, 109, 1110, 011, 1
13:00:00-14:59:5911, 10, 21, 32, 43, 54, 65, 76, 87, 98, 109, 1110, 0
15:00:00-16:59:5910, 011, 10, 21, 32, 43, 54, 65, 76, 87, 98, 109, 11
17:00:00-18:59:599, 1110, 011, 10, 21, 32, 43, 54, 65, 76, 87, 98, 10
19:00:00-20:59:598, 109, 1110, 011, 10, 21, 32, 43, 54, 65, 76, 87, 9
21:00:00-22:59:597, 98, 109, 1110, 011, 10, 21, 32, 43, 54, 65, 76, 8
23:00:00-23:59:596, 87, 98, 109, 1110, 011, 10, 21, 32, 43, 54, 65, 7


Timeon General Formula
ExplanationBy observation, some timeons were proved also have influences on 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.`Luk', 2.`Yeu', 3.`Tor', 4.`Fui', 5.`Eut', 6.`Gun', 7.`Fuk', 8.`Ckw', 9.`Kkw', 10.`Hok', 11.`Har', 12.`Yim', 13.`Chu', 14.`Yue', 15.`Jit', 16.`Bos', 17.`Lis', 18.`Clu', 19.`Sho', 20.`Ckn', 21.`Csu', 22.`Lim', 23.`Hee', 24.`Cbm', 25.`Bai', 26.`Fbg', 27.`Kfu', 28.`Hui', 29.`Huk', 30.`Chi', 31.`Kok', 32.`Lun', 33.`Hei', 34.`Hoo', 35.`Ytk', 36.`Psu', 37.`Goo', 38.`Gwa', 39.`Fei', 40.`Yee', 41.`Kwy', 42.`Lfo', 43.`Cak', 44.`Tdo', 45.`Pik', 46.`Sui', 47.`Yng', 48.`Hoi', 49.`Aat', 50.`Nik', 51.`Yuk', 52.`Kam', 53.`Can', 54.`Bau', 55.`Chm', 56.`Pan', 57.`Yik', 58.`Sik', 59.`Wah', 60.`Cip', 61.`Joi', 62.`Tst', 63.`Zhi', 64.`Ham', 65.`Yut', 66.`Mon', 67.`Kim', 68.`Zee', 69.`Fym', 70.`Sog', 71.`Sok', 72.`Kun', 73.`Sfu', 74.`Tho', 75.`Ark', 76.`Foo', 77.`Sit', 78.`Diu', 79.`Bag', 80.`Fu', 81.`Bu', 82.`Yin', 83.`Yiu', 84.`Tma', 85.`Kai', 86.`Yst', 87.`Tmo', 88.`Tyu', 89.`Ch', 90.`Kk', 91.`Hun', 92.`Kip', 93.`Tfu', 94.`Fgo', 95.`Chn' & `Chn2', 96.`Im', 97.`Li', 98.`Rlu', 99.`Rye', 100.`Rto', 101.`Rfu', 102.`Rut', 103.`Rch', 104.`Rkk', 105.`Rok', 106.`Ryu', 107.`Rce', 108.`Rym', 109.`Rln', 110.`Rhe', 111.`Rhm', 112.`Ryi', 113.`Rkm', 114.`Rik', 115.`Rwa', 116.`Rhu', 117.`Rst', 118.`Rcp', 119.`Rsu', 120.`Rho', 121.`Rmn', 122.`Sam', 123.`Bat', 124.`Yan', 125.`Kwi', 126.`See', 127.`Seu', 128.`Coi', 129.`Sau'. In general, `Luk' means `Power' or `Wealth'. `Yeu' means `Injury' or `Destruction'.`Tor' means `Injury' or `Destruction'. `Fui' means `Outstanding'. `Eut' means `Outstanding'. `Gun' means `Promotion' or `Childbirth'. `Fuk' means `Felicity' or `Childbirth'. `Ckw' means `Knowledge' or `Education'. `Kkw' means `Oration' or `Music'. `Hok' means `Learn' or `School'. `Har' means `Aboard' or `Childbirth'. `Yim' means `Lascivious' or `Masturbation'. `Chu' means `Eating' or `Food'. `Yue' means `Vehicle' or `Transportation'. `Jit' means `Stop' or `Nil'. `Bos' means `Culture'. `Lis' means `Strength'. `Clu' means `Protection'. `Sho' means `Loss'. `Ckn' means `Rudeness'. `Csu' means `Honour'. `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'. `Hui' means `Sick', `Weakness' or `Empty'. `Huk' means `Cry', `Sorrow' or `Loss'. `Chi' means `Arts'. `Kok' means `Design'. `Lun' means `Marriage' or `Female'. `Hei' means `Happiness' or `Pregnancy'. `Hoo' means `Consumption' or `Exhaustion'. `Ytk' means `Rescue'. `Psu' means `Puncture' or `Wounded'. `Goo' means `Loneliness' or `detention'. `Gwa' means `Helplessness' or `detention'. `Fei' means `Plague'. `Yee' means `Medical treatment' or `Severe sickness'. `Kwy' means `Peerage'. `Lfo' means `Bombard' or `Gunshot'. `Cak' means `Thief' or `Steal'. `Tdo' means `Thief' or `Steal'. `Pik' means `Bang' or `Thunder'. `Sui' means `Flood' or `FPikd'. `Yng' means `Wounded' or `Surgery'. `Hoi' means `Disaster' or `Sickness'. `Aat' means `Collapse' or `Death'. `Nik' means `Water' or `Drown'. `Yuk' means `Detention' or `Imprison'. `Kam' means `Wealth' or `Money'. `Can' means `Parturition' or `Reincarnation'. `Bau' means `Pregnancy' or `Childbirth'. `Chm' means `Bravery'. `Pan' means `Advance'. `Yik' means `Ride' or `Motion'. `Sik' means `Rest' or `Dead'. `Wah' means `Desolation' or `Devotion'. `Cip' means `Robbery' or `Kidnapping'. `Joi' means `Calamity' or `Disaster'. `Tst' means `Smite male'. `Zhi' means `Accusation'. `Ham' means `lustful' or `Adultery'. `Yut' means `Smite female'. `Mon' means `Death' or `Loss'. `Kim' means `Wound' or `Injury'. `Zee' means `Fall down' or `Death'. `Fym' means `Fire' or `Burning'. `Sog' means `Death' or `Mourning'. `Sok' means `Seizing'. `Kun' means `Police' or `Litigation'. `Sfu' means `Death order' or `Sick'. `Tho' means `Destruction'. `Ark' means `Danger' or `Disaster'. `Foo' means `Murder'. `Sit' means `Quarrel' or `Lick'. `Diu' means `Condolence' or `Console'. `Bag' means `Influenza' or `Sick'. `Fu' means `Money' or `Support'. `Bu' means `Money' or `Support'. `Yin' means `Penalty' or `Surgery'. `Yiu' means `Coquetry' or `Sex'. `Tma' means `Flight' or `Movement'. `Kai' means `Release' or `Subsitution'. `Yst' means `Conspiracy' or `Plot'. `Tmo' means `Religion'. `Tyu' means `Sick' or `Disease'. `Ch' means `Literacy'. `Kk' means `Speech'. `Hun' means `Loss',`Nil' or `Flight'. `Kip' means `Robbery' or `Disaster'. `Tfu' means `Award'. `Fgo' means `Entitlement' or `Mandate'. `Chn' & `Chn2' mean `Empty', `Loss' or `Extermination'. `Im' means `Vicious' or `Kill'. `Li' means `Malevolent' or `Kill'. `Rlu' means `Power' or `Wealth'. `Rye' means `Injury' or `Destruction'.`Rto' means `Injury' or `Destruction'. `Rfu' means `Outstanding'. `Rut' means `Outstanding'. `Rch' means `Knowledge' or `Education'. `Rkk' means `Oration' or `Music'. `Rok' means `Learning' or `School'. `Ryu' means `Vehicle' or `Transportation'. `Rce' means `Eating' or `Food'. `Rym' means `Lascivious' or `Masturbation'. `Rln' means `Marriage' or `Female'. `Rhe' means `Happiness' or `Pregnancy'. `Rhm' means `Lustful' or `Adultery'. `Ryi' means `Coquetry' or `Sex'. `Rkm' means `Wealth' or `Money'. `Rik' means `Ride' or `Motion'. `Rwa' means `Desolation' or `Devotion'. `Rhu' means `Weakness' or `Empty'. `Rst' means `Calamity' or `Death'. `Rcp' means `Robbery' or `Disaster'. `Rsu' means `Puncture' or `Wounded'. `Rho' means `Consumption' or `Exhaustion'. `Rmn' means `Death' or `Loss'. `Sam' means `Elevation' or `Sitting'. `Bat' means `Ride' or `Sitting'. `Yan' means `Grace'. `Kwi' means `Prestigious' or `Nobility'. `See' means `Execute' or `Appoint'. `Seu' means `Injure' or `Sick'. `Coi' means `Genius'. `Sau' means `Life limit'. Timeon General Formulae are: Luk=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Yeu=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Tor=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Remark: `Yeu' & `Tor' are interchangeable in pairs. If Yeu=2+R[U/2]+3xI[U/3]-2xI[U/6]+2xI[U/7] (Mod 12) then Tor=U+2xI[U/2]-I[U/3]-4xI[U/5]+I[U/6]-I[U/7] (Mod 12). Fui=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12). Eut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12). Gun=6+U-4xI[U/2]+9x[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). Ckw=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). Hok=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[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). 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). 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). Yue=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[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=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-1, R[(SC+U)/2]=1:+1}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Clu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-2, R[(SC+U)/2]=1:+2}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Sho=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-3, R[(SC+U)/2]=1:+3}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Ckn=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-4, R[(SC+U)/2]=1:+4}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Csu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-5, R[(SC+U)/2]=1:+5}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (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}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Cbm=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-8, R[(SC+U)/2]=1:+8}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Bai=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-9, R[(SC+U)/2]=1:+9}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Fbg=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-10, R[(SC+U)/2]=1:+10}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Kfu=&C[(SC:m=0, f=1) & {R[(SC+U)/2]=0:-11, R[(SC+U)/2]=1:+11}]+1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Hui=6+Z (Mod 12). Huk=6-Z (Mod 12). Chi=Z-8 (Mod 12). Kok=10-Z (Mod 12). Lun=3-Z (Mod 12). Hei=9-Z (Mod 12). Hoo=1+Z (Mod 12). Ytk=5+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). Yee=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). Aat=12-Z (Mod 12). Nik=1+3xI[{Z+1 (Mod 12)}/3] (Mod 12). Yuk=5+9xR[Z/4] (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). Tho=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). Yst=6-2Z (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). 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' (Numerology). 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 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 time reckoning on a 24-hour base. The unit is hour. Rlu=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Rye=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Rto=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12). Rfu=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12). Rut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12). Rch=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). Rkk=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12). Rok=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12). Ryu=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12). Rce=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). Rym=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). Rln=3-Z (Mod 12). Rhe=9-Z (Mod 12). Rhm=9+9xR[Z/4] (Mod 12). Ryi=11+Z (Mod 12). Rkm=9xR[Z/4] (Mod 12). Rik=2+9xR[Z/4] (Mod 12). Rwa=4+9xR[Z/4] (Mod 12). Rhu=6+Z (Mod 12). Rst=6+9xR[Z/4] (Mod 12). Rcp=5+9xR[Z/4] (Mod 12). Rsu=5+8Z (Mod 12). Rho=1+Z (Mod 12). Rmn=11+9xR[Z/4] (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 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 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 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 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 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 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 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 time reckoning on a 24-hour base. The unit is hour. `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 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.. `SC' is the `Sex Code' of a person. 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. `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 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.
Assumption & ExampleAssume 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.
Formula: Luk If U=3, apply the formula `Luk=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Luk=1+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10] (Mod 12). Luk=4+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3] (Mod 12). Luk=4+1-0-2x0+0+0 (Mod 12). Luk=5 (Mod 12). Luk=5.
Formula: Yeu If U=3, apply the formula `Yeu=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Yeu=2+3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10] (Mod 12). Yeu=5+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3] (Mod 12). Yeu=5+1-0-2x0+0+0 (Mod 12). Yeu=6 (Mod 12). Yeu=6.
Formula: Tor If U=3, apply the formula `Tor=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Tor=3+I[3/3]-I[3/5]-2xI[3/6]+I[3/7]+I[3/10] (Mod 12). Tor=3+I[1]-I[0.6]-2xI[0.5]+I[0.42857]+I[0.3] (Mod 12). Tor=3+1-0-2x0+0+0 (Mod 12). Tor=4 (Mod 12). Tor=4.
Interchange of `Yeu' & `Tor' Formula: Yeu`Yeu' & `Tor' are interchangeable in pairs. If U=3, apply the Yearon Formula `Yeu=2+R[U/2]+3xI[U/3]-2xI[U/6]+2xI[U/7] (Mod 12)'. Yeu=2+R[3/2]+3xI[3/3]-2xI[3/6]+2xI[3/7] (Mod 12). Yeu=2+1+3xI[1]-2xI[0.5]+2xI[0.42857] (Mod 12). Yeu=3+3x1-2x0+2x0 (Mod 12). Yeu=6 (Mod 12). Yeu=6. [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.]
Interchange of `Yeu' & `Tor' Formula: Tor`Yeu' & `Tor' are interchangeable in pairs. If U=3, apply the Yearon Formula `Tor=U+2xI[U/2]-I[U/3]-4xI[U/5]+I[U/6]-I[U/7] (Mod 12)'. Tor=3+2xI[3/2]-I[3/3]-4xI[3/5]+I[3/6]-I[3/7]. Tor=3+2xI[1.5]-I[1]-4xI[0.6]+I[0.5]-I[0.42857]. Tor=3+2x1-1-4x0+0-0 (Mod 12). Tor=4 (Mod 12). 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.]
Formula: Fui If U=3, apply the formula `Fui=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12)'. Fui=6+3+I[3/4]+I[3/5]-2xI[3/6]-I[3/8] (Mod 12). Fui=9+I[0.75]+I[0.6]-2xI[0.5]-I[0.375] (Mod 12). Fui=9+0+0-2x0-0 (Mod 12). Fui=9 (Mod 12). Fui=9.
Formula: Eut If U=3, apply the formula `Eut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12)'. Eut=2-3-I[3/4]-I[3/5]+2xI[3/6]+I[3/8] (Mod 12). Eut=-1-I[0.75]-I[0.6]+2xI[0.5]+I[0.375] (Mod 12). Eut=-1-0-0+2x0+0 (Mod 12). Eut=-1 (Mod 12). Eut=12-1. Eut=11.
Formula: Gun If U=3, apply the formula `Gun=6+U-4xI[U/2]+9x[U/6]+I[U/7]+I[U/8]-I[U/10] (Mod 12)'. Gun=6+3-4xI[3/2]+9x[3/6]+I[3/7]+I[3/8]-I[3/10] (Mod 12). Gun=9-4xI[1.5]+9x[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.
Formula: Fuk If U=3, apply the formula `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.
Formula: Ckw If U=3, apply the formula `Ckw=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12)'. Ckw=4+3+I[3/3]-2xI[3/5]-I[3/6]+I[3/7]+2xI[3/10] (Mod 12). Ckw=7+I[1]-2xI[0.6]-I[0.5]+I[0.42857]+2xI[0.3] (Mod 12). Ckw=7+1-2x0-0+0+2x0 (Mod 12). Ckw=8 (Mod 12). Ckw=8.
Formula: Kkw If U=3, apply the formula `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.
Formula: Hok If U=3, apply the formula `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.
Formula: Har If U=3, apply the formula `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.
Formula: Yim If U=3, apply the formula `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.
Formula: Chu If U=3, apply the formula `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.
Formula: Yue If U=3, apply the formula `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.
Formula: Jit If U=3, apply the formula `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.
Formula: Bos If U=3, apply the formula `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.
Formula: Lis If U=3, apply the formula `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.
Formula: Clu If U=3, apply the formula `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.
Formula: Sho If U=3, apply the formula `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.
Formula: Ckn If U=3, apply the formula `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.
Formula: Csu If U=3, apply the formula `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.
Formula: Lim If U=3, apply the formula `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.
Formula: Hee If U=3, apply the formula `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.
Formula: Cbm If U=3, apply the formula `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.
Formula: Bai If U=3, apply the formula `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.
Formula: Fbg If U=3, apply the formula ` 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.
Formula: Kfu If U=3, apply the formula `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.
Formula: Hui If Z=6, apply the formula `Hui=6+Z (Mod 12)'. Hui=6+6 (Mod 12). Hui=12 (Mod 12). Hui=12-12. Hui=0.
Formula: Huk If Z=6, apply the formula `Huk=6-Z (Mod 12)'. Huk=6-6 (Mod 12). Huk=0 (Mod 12). Huk=0.
Formula: Chi If Z=6, apply the formula `Chi=Z-8 (Mod 12)'. Chi=6-8 (Mod 12). Chi=-2 (Mod 12). Chi=12-2. Chi=10.
Formula: Kok If Z=6, apply the formula `Kok=10-Z (Mod 12)'. Kok=10-6 (Mod 12). Kok=4 (Mod 12). Kok=4.
Formula: Lun If Z=6, apply the formula `Lun=3-Z (Mod 12)'. Lun=3-6 (Mod 12). Lun=-3 (Mod 12). Lun=12-3. Lun=9.
Formula: Hei If Z=6, apply the formula `Hei=9-Z (Mod 12)'. Hei=9-6 (Mod 12). Hei=3 (Mod 12). Hei=3.
Formula: Hoo If Z=6, apply the formula `Hoo=1+Z (Mod 12)'. Hoo=1+6 (Mod 12). Hoo=7 (Mod 12). Hoo=7.
Formula: Ytk If Z=6, apply the formula `Ytk=5+Z (Mod 12)'. Ytk=5+6 (Mod 12). Ytk=11 (Mod 12). Ytk=11.
Formula: Psu If Z=6, apply the formula `Psu=5+8Z (Mod 12)'. Psu=5+8x6 (Mod 12). Psu=5+48 (Mod 12). Psu=53 (Mod 12). Psu=53-12x4. Psu=5.
Formula: Goo If Z=6, apply the formula `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.
Formula: Gwa If Z=6, apply the formula `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.
Formula: Fei If Z=6, apply the formula `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.
Formula: Yee If Z=6, apply the formula `Yee=11+Z (Mod 12)'. Yee=11+6 (Mod 12). Yee=17 (Mod 12). Yee=17-12. Yee=5.
Formula: Kwy If Z=6, apply the formula `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.
Formula: Lfo If Z=6, apply the formula `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.
Formula: Cak If Z=6, apply the formula `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.
Formula: Tdo If Z=6, apply the formula `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.
Formula: Pik If Z=6, apply the formula `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.
Formula: Sui If Z=6, apply the formula `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.
Formula: Yng If Z=6, apply the formula `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.
Formula: Hoi If Z=6, apply the formula `Hoi=7-Z (Mod 12)'. Hoi=7-Z (Mod 12). Hoi=7-6 (Mod 12). Hoi=1 (Mod 12). Hoi=1.
Formula: Aat If Z=6, apply the formula `Aat=12-Z (Mod 12)'. Aat=12-6 (Mod 12). Aat=6 (Mod 12). Aat=6.
Formula: Nik If Z=6, apply the formula `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.
Formula: Yuk If Z=6, apply the formula `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.
Formula: Kam If Z=6, apply the formula `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.
Formula: Can If Z=6, apply the formula `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.
Formula: Bau If Z=6, apply the formula `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.
Formula: Chm If Z=6, apply the formula `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.
Formula: Pan If Z=6, apply the formula `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.
Formula: Yik If Z=6, apply the formula `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.
Formula: Sik If Z=6, apply the formula `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.
Formula: Wah If Z=6, apply the formula `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.
Formula: Cip If Z=6, apply the formula `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.
Formula: Joi If Z=6, apply the formula `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.
Formula: Tst If Z=6, apply the formula `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.
Formula: Zhi If Z=6, apply the formula `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.
Formula: Ham If Z=6, apply the formula `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.
Formula: Yut If Z=6, apply the formula `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.
Formula: Mon If Z=6, apply the formula `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.
Formula: Kim If Z=6, apply the formula `Kim=Z'. Kim=6.
Formula: Zee If Z=6, apply the formula `Zee=Z'. Zee=6.
Formula: Fym If Z=6, apply the formula `Fym=1+Z (Mod 12)'. Fym=1+Z (Mod 12). Fym=1+6 (Mod 12). Fym=7 (Mod 12). Fym=7.
Formula: Sog If Z=6, apply the formula `Sog=2+Z (Mod 12)'. Sog=2+6 (Mod 12). Sog=8 (Mod 12). Sog=8.
Formula: Sok If Z=6, apply the formula `Sok=3+Z (Mod 12)'. Sok=3+6 (Mod 12). Sok=9 (Mod 12). Sok=9.
Formula: Kun If Z=6, apply the formula `Kun=4+Z (Mod 12)'. Kun=4+6 (Mod 12). Kun=10 (Mod 12). Kun=10.
Formula: Sfu If Z=6, apply the formula `Sfu=5+Z (Mod 12)'. Sfu=5+6 (Mod 12). Sfu=11 (Mod 12). Sfu=11.
Formula: Tho If Z=6, apply the formula `Tho=6+Z (Mod 12)'. Tho=6+6 (Mod 12). Tho=12 (Mod 12). Tho=12-12. Tho=0.
Formula: Ark If Z=6, apply the formula `Ark=7+Z (Mod 12)'. Ark=7+6 (Mod 12). Ark=13 (Mod 12). Ark=13-12. Ark=1.
Formula: Foo If Z=6, apply the formula `Foo=8+Z (Mod 12)'. Foo=8+6 (Mod 12). Foo=14 (Mod 12). Foo=14-12. Foo=2.
Formula: Sit If Z=6, apply the formula `Sit=9+Z (Mod 12)'. Sit=9+6 (Mod 12). Sit=15 (Mod 12). Sit=15-12. Sit=3.
Formula: Diu If Z=6, apply the formula `Diu=10+Z (Mod 12)'. Diu=10+6 (Mod 12). Diu=16 (Mod 12). Diu=16-12. Diu=4.
Formula: Bag If Z=6, apply the formula `Bag=11+Z (Mod 12)'. Bag=11+6 (Mod 12). Bag=17 (Mod 12). Bag=17-12. Bag=5.
Formula: Fu If Z=6, apply the formula `Fu=2+Z (Mod 12)'. Fu=2+6 (Mod 12). Fu=8 (Mod 12). Fu=8.
Formula: Bu If Z=6, apply the formula `Bu=12-Z (Mod 12)'. Bu=12-6 (Mod 12). Bu=6 (Mod 12). Bu=6.
Formula: Yin If Z=6, apply the formula `Yin=7+Z (Mod 12)'. Yin=7+6 (Mod 12). Yin=13 (Mod 12). Yin=13-12. Yin=1.
Formula: Yiu If Z=6, apply the formula `Yiu=11+Z (Mod 12)'. Yiu=11+6 (Mod 12). Yiu=17 (Mod 12). Yiu=17-12. Yiu=5.
Formula: Tma If Z=6, apply the formula `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.
Formula: Kai If Z=6, apply the formula `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.
Formula: Yst If Z=6, apply the formula `Yst=6-2Z (Mod 12)'. Yst=6-2x6 (Mod 12). Yst=-6 (Mod 12). Yst=12-6. Yst=6.
Formula: Tmo If Z=6, apply the formula `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.
Formula: Tyu If Z=6, apply the formula `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.
Formula: Ch If Z=6, apply the formula `Ch=10-Z (Mod 12)'. Ch=10-6 (Mod 12). Ch=4 (Mod 12). Ch=4.
Formula: Kk If Z=6, apply the formula `Kk=4+Z (Mod 12)'. Kk=4+6 (Mod 12). Kk=10 (Mod 12). Kk=10.
Formula: Hun If Z=6, apply the formula `Hun=11-Z (Mod 12)'. Hun=11-6 (Mod 12). Hun=5 (Mod 12). Hun=5.
Formula: Kip If Z=6, apply the formula `Kip=11+Z (Mod 12)'. Kip=11+6 (Mod 12). Kip=17 (Mod 12). Kip=17-12. Kip=5.
Formula: Tfu If Z=6, apply the formula `Tfu=6+Z (Mod 12)'. Tfu=6+6 (Mod 12). Tfu=12 (Mod 12). Tfu=12-12. Tfu=0.
Formula: Fgo If Z=6, apply the formula `Fgo=2+Z (Mod 12)'. Fgo=2+6 (Mod 12). Fgo=8 (Mod 12). Fgo=8.
Formula: Chn If U=3 or Z=6, apply the formula `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' (Numerology). 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.
Formula: Chn2 If U=3 or Z=6, apply the formula `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.
Formula: Im The `Root' (Z) of year at 12:32 p.m. on 19th December of 2005 is Z=9. Apply the formula `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'. `h' is the time reckoning on a 24-hour base. The unit is hour. 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.
Formula: Li The `Root' (Z) of year at 12:32 p.m. on 19th December of 2005 is Z=9. Apply the formula `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'. `h' is the time reckoning on a 24-hour base. The unit is hour. 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.
Formula: Rlu If U=9, apply the formula `Rlu=1+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Rlu=1+9+I[9/3]-I[9/5]-2xI[9/6]+I[9/7]+I[9/10] (Mod 12). Rlu=10+I[3]-I[1.8]-2xI[1.5]+I[1.2857]+I[0.9] (Mod 12). Rlu=10+3-1-2x1+1+0 (Mod 12). Rlu=11 (Mod 12). Rlu=11.
Formula: Rye If U=9, apply the formula `Rye=2+U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Rye=2+9+I[9/3]-I[9/5]-2xI[9/6]+I[9/7]+I[9/10] (Mod 12). Rye=11+I[3]-I[1.8]-2xI[1.5]+I[1.2857]+I[0.9] (Mod 12). Rye=11+3-1-2x1+1+0 (Mod 12). Rye=12 (Mod 12). Rye=12-12. Rye=0.
Formula: Rto If U=9, apply the formula `Rto=U+I[U/3]-I[U/5]-2xI[U/6]+I[U/7]+I[U/10] (Mod 12)'. Rto=9+I[9/3]-I[9/5]-2xI[9/6]+I[9/7]+I[9/10] (Mod 12). Rto=9+I[3]-I[1.8]-2xI[1.5]+I[1.2857]+I[0.9] (Mod 12). Rto=9+3-1-2x1+1+0 (Mod 12). Rto=10 (Mod 12). Rto=10.
Formula: Rfu If U=9, apply the formula `Rfu=6+U+I[U/4]+I[U/5]-2xI[U/6]-I[U/8] (Mod 12)'. Rfu=6+9+I[9/4]+I[9/5]-2xI[9/6]-I[9/8] (Mod 12). Rfu=15+I[2.25]+I[1.8]-2xI[1.5]-I[1.125] (Mod 12). Rfu=15+2+1-2x1-1 (Mod 12). Rfu=15 (Mod 12). Rfu=15-12. Rfu=3.
Formula: Rut If U=9, apply the formula `Rut=2-U-I[U/4]-I[U/5]+2xI[U/6]+I[U/8] (Mod 12)'. Rut=2-9-I[9/4]-I[9/5]+2xI[9/6]+I[9/8] (Mod 12). Rut=-7-I[2.25]-I[1.8]+2xI[1.5]+I[1.125] (Mod 12). Rut=-7-2-1+2x1+1 (Mod 12). Rut=-7 (Mod 12). Rut=12-7. Rut=5.
Formula: Rch If U=9, apply the formula `Rch=4+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12)'. Rch=4+9+I[9/3]-2xI[9/5]-I[9/6]+I[9/7]+2xI[9/10] (Mod 12). Rch=13+I[3]-2xI[1.8]-I[1.5]+I[1.2857]+2xI[0.9] (Mod 12). Rch=13+3-2x1-1+1+2x0 (Mod 12). Rch=14 (Mod 12). Rch=14-12. Rch=2.
Formula: Rkk If U=9, apply the formula `Rkk=10-U-I[U/3]+2xI[U/5]+I[U/6]-I[U/7]-2xI[U/10] (Mod 12)'. Rkk=10-9-I[9/3]+2xI[9/5]+I[9/6]-I[9/7]-2xI[9/10] (Mod 12). Rkk=1-I[3]+2xI[1.8]+I[1.5]-I[1.2857]-2xI[0.9] (Mod 12). Rkk=1-3+2x1+1-1-2x0 (Mod 12). Rkk=0 (Mod 12). Rkk=0.
Formula: Rok If U=9, apply the formula `Rok=11-5xI[U/2]-4xI[U/3]+5xI[U/5]+4xI[U/6]-4xI[U/7]+7xI[U/10] (Mod 12)'. Rok=11-5xI[9/2]-4xI[9/3]+5xI[9/5]+4xI[9/6]-4xI[9/7]+7xI[9/10] (Mod 12). Rok=11-5xI[4.5]-4xI[3]+5xI[1.8]+4xI[1.5]-4xI[1.2857]+7xI[0.9] (Mod 12). Rok=11-5x4-4x3+5x1+4x1-4x1+7x0 (Mod 12). Rok=-16 (Mod 12). Rok=12x2-16. Rok=8.
Formula: Ryu If U=9, apply the formula `Ryu=3+U+I[U/3]-2xI[U/5]-I[U/6]+I[U/7]+2xI[U/10] (Mod 12)'. Ryu=3+9+I[9/3]-2xI[9/5]-I[9/6]+I[9/7]+2xI[9/10] (Mod 12). Ryu=12+I[3]-2xI[1.8]-I[1.5]+I[1.2857]+2xI[0.9] (Mod 12). Ryu=12+3-2x1-1+1+2x0 (Mod 12). Ryu=1 (Mod 12). Ryu=1.
Formula: Rce If U=9, apply the formula `Rce=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)'. Rce=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). Rce=13+5xI[3]+4xI[2.25]+8xI[1.5]-7xI[1.2857]-I[1.125]-3xI[1]+I[0.9] (Mod 12). Rce=13+5x3+4x2+8x1-7x1-1-3x1+0 (Mod 12). Rce=33 (Mod 12). Rce=33-12x2. Rce=9.
Formula: Rym If U=9, apply the formula `Rym=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)'. Rym=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). Rym=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). Rym=22-8x3+3x2-5x1+6x1+4x1-6x1-3x1-0 (Mod 12). Rym=0 (Mod 12). Rym=0.
Formula: Rln If Z=6, apply the formula `Rln=3-Z (Mod 12)'. Rln=3-6 (Mod 12). Rln=-3 (Mod 12). Rln=12-3. Rln=9.
Formula: Rhe If Z=6, apply the formula `Rhe=9-Z (Mod 12)'. Rhe=9-6 (Mod 12). Rhe=3 (Mod 12). Rhe=3.
Formula: Rhm If Z=6, apply the formula `Rhm=9+9xR[Z/4] (Mod 12)'. Rhm=9+9xR[6/4] (Mod 12). Rhm=9+9x2 (Mod 12). Rhm=27 (Mod 12). Rhm=27-12x2. Rhm=3.
Formula: Ryi If Z=6, apply the formula `Ryi=11+Z (Mod 12)'. Ryi=11+6 (Mod 12). Ryi=17 (Mod 12). Ryi=17-12. Ryi=5.
Formula: Rkm If Z=6, apply the formula `Rkm=9xR[Z/4] (Mod 12)'. Rkm=9xR[6/4] (Mod 12). Rkm=9x2 (Mod 12). Rkm=18 (Mod 12). Rkm=18-12. Rkm=6.
Formula: Rik If Z=6, apply the formula `Rik=2+9xR[Z/4] (Mod 12)'. Rik=2+9xR[6/4] (Mod 12). Rik=2+9x2 (Mod 12). Rik=20 (Mod 12). Rik=20-12. Rik=8.
Formula: Rwa If Z=6, apply the formula `Rwa=4+9xR[Z/4] (Mod 12)'. Rwa=4+9xR[6/4] (Mod 12). Rwa=4+9x2 (Mod 12). Rwa=22 (Mod 12). Rwa=22-12. Rwa=10.
Formula: Rhu If Z=6, apply the formula `Rhu=6+Z (Mod 12)'. Rhu=6+6 (Mod 12). Rhu=12 (Mod 12). Rhu=12-12. Rhu=0.
Formula: Rst If Z=6, apply the formula `Rst=6+9xR[Z/4] (Mod 12)'. Rst=6+9xR[6/4] (Mod 12). Rst=6+9x2 (Mod 12). Rst=24 (Mod 12). Rst=24-12x2. Rst=0.
Formula: Rcp If Z=6, apply the formula `Rcp=5+9xR[Z/4] (Mod 12)'. Rcp=5+9xR[6/4] (Mod 12). Rcp=5+9x2 (Mod 12). Rcp=23 (Mod 12). Rcp=23-12. Rcp=11.
Formula: Rsu If Z=6, apply the formula `Rsu=5+8Z (Mod 12)'. Rsu=5+8x6 (Mod 12). Rsu=53 (Mod 12). Rsu=53-12x4. Rsu=5.
Formula: Rho If Z=6, apply the formula `Rho=1+Z (Mod 12). Rho=1+6 (Mod 12). Rho=7 (Mod 12). Rho=7.
Formula: Rmn If Z=6, apply the formula `Rmn=11+9xR[Z/4] (Mod 12)'. Rmn=11+9xR[6/4] (Mod 12). Rmn=11+9x2 (Mod 12). Rmn=29 (Mod 12). Rmn=29-12x2. Rmn=5.
Formula: Sam `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 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. Apply the formula `Sam=1+m+d+I[h/23] (Mod 12)'. Sam=1+12+19+I[23/23] (Mod 12). Sam=32+I[1] (Mod 12). Sam=32+1 (Mod 12). Sam=33 (Mod 12). Sam=33-12x2. Sam=9.
Formula: Bat `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 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. Apply the formula `Bat=1-m-d-I[h/23] (Mod 12)'. Bat=1-12-19-I[23/23] (Mod 12). Bat=-30-I[1] (Mod 12). Bat=-30-1 (Mod 12). Bat=-31 (Mod 12). Bat=12x3-31. Bat=5.
Formula: Yan `d' is the day of a month in lunar calendar. `h' is the 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, apply the formula `Yan=8+d-A[h/2]+I[h/23] (Mod 12)'. 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.
Formula: Kwi `d' is the day of a month in lunar calendar. `h' is the 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, apply the formula `Kwi=2+d+A[h/2]+I[h/23] (Mod 12)'. 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.
Formula: See `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 time reckoning on a 24-hour base. The unit is hour. Apply the formula, `See=5+m-A[h/2] (Mod 12)'. See=5+12-A[12.533/2] (Mod 12). See=17-13 (Mod 12). See=4 (Mod 12). See=4.
Formula: Seu `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 time reckoning on a 24-hour base. The unit is hour. Apply the formula, `Seu=7+m-A[h/2] (Mod 12)'. Seu=7+12-A[12.533/2] (Mod 12). Seu=19-13 (Mod 12). Seu=6 (Mod 12). Seu=6.
Formula: Coi 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 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. Apply the formula, `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.
Formula: Sau 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 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. Apply the formula, `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.