Probability of unpaired Axx, Kxx, Qxx, etc flops

I have no idea if any of these are right btw :^)

flop example for R=A

flop1: AAA, AA2, A22, A43 (i.e. anything goes)

flop2: A22, A32 (i.e. not allowed to have AAx or AAA)

flop3: A32 (i.e. no pairs allowed)

.

Calculated via a script:

Rank flop1 (any) flop2 (not paired R) flop3 (not paired) prob1 prob2 prob3
A 4804 4512 4224 0.217376 0.204163 0.191131
K 4052 3784 3520 0.183348 0.171222 0.159276
Q 3364 3120 2880 0.152217 0.141176 0.130317
J 2740 2520 2304 0.123982 0.114027 0.104253
T 2180 1984 1792 0.098643 0.089774 0.081086
9 1684 1512 1344 0.076199 0.068416 0.060814
8 1252 1104 960 0.056652 0.049955 0.043439
7 884 760 640 0.040000 0.034389 0.028959
6 580 480 384 0.026244 0.021719 0.017376
5 340 264 192 0.015385 0.011946 0.008688
4 164 112 64 0.007421 0.005068 0.002896
3 52 24 0 0.002353 0.001086 0.000000
2 4 0 0 0.000181 0.000000 0.000000

cross-checked with spreadsheet

screenshot: http://imgur.com/6Q2phAS

formulas:

flop1 =COMBIN(4,1)*COMBIN(52-4*B3,2)/COMBIN(52,3)+COMBIN(4,2)*COMBIN(52-4*B3,1)/COMBIN(52,3)+COMBIN(4,3)/COMBIN(52,3)

flop2 =COMBIN(4,1)*COMBIN(52-4*B3,2)/COMBIN(52,3)

flop3 =COMBIN(4,1)*COMBIN(13-B3,2)*COMBIN(4,1)^2/COMBIN(52,3)

/r/poker Thread Parent