; Sparse posterior probability matrix for sequences 0 and 1
; Format is:
;   (0, position_1) ~ (1, position_2) => prob
; which means that (0, position_1) is aligned to (1, position_2) with probability prob.
;   (0, position_1) ~ (1, -1) => prob
; means that (0, position_1) is aligned to a gap in 1 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(0, 0) ~ (1, 0) => 0.999999
(0, 1) ~ (1, 1) => 0.999998
(0, 2) ~ (1, 2) => 0.999995
(0, 3) ~ (1, 3) => 0.999994
(0, 4) ~ (1, 4) => 0.999993
(0, 5) ~ (1, 5) => 0.999995
(0, 6) ~ (1, 6) => 0.999996
(0, 7) ~ (1, 7) => 0.999997
(0, 8) ~ (1, 8) => 0.999997
(0, 9) ~ (1, 9) => 0.999998
(0, 10) ~ (1, 10) => 0.999998
(0, 11) ~ (1, 11) => 0.999998
(0, 12) ~ (1, 12) => 0.999998
(0, 13) ~ (1, 13) => 0.999998
(0, 14) ~ (1, 14) => 0.999998
(0, 15) ~ (1, 15) => 0.999997
(0, 16) ~ (1, 16) => 0.999995
(0, 17) ~ (1, 17) => 0.999995
(0, 18) ~ (1, 18) => 0.999994
(0, 19) ~ (1, 19) => 0.999995
(0, 20) ~ (1, 20) => 0.999994
(0, 21) ~ (1, 21) => 0.999992
(0, 22) ~ (1, 22) => 0.999992
(0, 23) ~ (1, 23) => 0.999993
(0, 24) ~ (1, 24) => 0.999993
(0, 25) ~ (1, 25) => 0.999991
(0, 26) ~ (1, 26) => 0.999989
(0, 27) ~ (1, 27) => 0.999986
(0, 28) ~ (1, 28) => 0.999985
(0, 29) ~ (1, 29) => 0.999985
(0, 30) ~ (1, 30) => 0.999988
(0, 31) ~ (1, 31) => 0.99999
(0, 32) ~ (1, 32) => 0.999988
(0, 33) ~ (1, 33) => 0.999982
(0, 34) ~ (1, 34) => 0.999972
(0, 35) ~ (1, 35) => 0.999963
(0, 36) ~ (1, 36) => 0.999959
(0, 37) ~ (1, 37) => 0.999958
(0, 38) ~ (1, 38) => 0.999955
(0, 39) ~ (1, 39) => 0.999953
(0, 40) ~ (1, 40) => 0.999954
(0, 41) ~ (1, 41) => 0.999956
(0, 42) ~ (1, 42) => 0.999963
(0, 43) ~ (1, 43) => 0.999967
(0, 44) ~ (1, 44) => 0.999968
(0, 45) ~ (1, 45) => 0.999975
(0, 46) ~ (1, 46) => 0.999985
(0, 47) ~ (1, 47) => 0.999988
(0, 48) ~ (1, 48) => 0.999988
(0, 49) ~ (1, 49) => 0.999989
(0, 50) ~ (1, 50) => 0.999991
(0, 51) ~ (1, 51) => 0.999994
(0, 52) ~ (1, 52) => 0.999996
(0, 53) ~ (1, 53) => 0.999998
(0, 54) ~ (1, 54) => 0.999998
(0, 55) ~ (1, 55) => 0.999998
(0, 56) ~ (1, 56) => 0.999997
(0, 57) ~ (1, 57) => 0.999996
(0, 58) ~ (1, 58) => 0.999996
(0, 59) ~ (1, 59) => 0.999997
(0, 60) ~ (1, 60) => 0.999998
(0, 61) ~ (1, 61) => 0.999997
(0, 62) ~ (1, 62) => 0.999995
(0, 63) ~ (1, 63) => 0.999994
(0, 64) ~ (1, 64) => 0.999995
(0, 65) ~ (1, 65) => 0.999993
(0, 66) ~ (1, 66) => 0.999985
(0, 67) ~ (1, 67) => 0.999977
(0, 68) ~ (1, 68) => 0.999977
(0, 69) ~ (1, 69) => 0.999979
(0, 70) ~ (1, 70) => 0.999982
(0, 71) ~ (1, 71) => 0.999981
(0, 72) ~ (1, 72) => 0.999982

; gap posteriors
(0, 0) ~ (1, -1) => 0.0001
(0, 1) ~ (1, -1) => 0.0001
(0, 2) ~ (1, -1) => 0.0001
(0, 3) ~ (1, -1) => 0.0001
(0, 4) ~ (1, -1) => 0.0001
(0, 5) ~ (1, -1) => 0.0001
(0, 6) ~ (1, -1) => 0.0001
(0, 7) ~ (1, -1) => 0.0001
(0, 8) ~ (1, -1) => 0.0001
(0, 9) ~ (1, -1) => 0.0001
(0, 10) ~ (1, -1) => 0.0001
(0, 11) ~ (1, -1) => 0.0001
(0, 12) ~ (1, -1) => 0.0001
(0, 13) ~ (1, -1) => 0.0001
(0, 14) ~ (1, -1) => 0.0001
(0, 15) ~ (1, -1) => 0.0001
(0, 16) ~ (1, -1) => 0.0001
(0, 17) ~ (1, -1) => 0.0001
(0, 18) ~ (1, -1) => 0.0001
(0, 19) ~ (1, -1) => 0.0001
(0, 20) ~ (1, -1) => 0.0001
(0, 21) ~ (1, -1) => 0.0001
(0, 22) ~ (1, -1) => 0.0001
(0, 23) ~ (1, -1) => 0.0001
(0, 24) ~ (1, -1) => 0.0001
(0, 25) ~ (1, -1) => 0.0001
(0, 26) ~ (1, -1) => 0.0001
(0, 27) ~ (1, -1) => 0.0001
(0, 28) ~ (1, -1) => 0.0001
(0, 29) ~ (1, -1) => 0.0001
(0, 30) ~ (1, -1) => 0.0001
(0, 31) ~ (1, -1) => 0.0001
(0, 32) ~ (1, -1) => 0.0001
(0, 33) ~ (1, -1) => 0.0001
(0, 34) ~ (1, -1) => 0.0001
(0, 35) ~ (1, -1) => 0.0001
(0, 36) ~ (1, -1) => 0.0001
(0, 37) ~ (1, -1) => 0.0001
(0, 38) ~ (1, -1) => 0.0001
(0, 39) ~ (1, -1) => 0.0001
(0, 40) ~ (1, -1) => 0.0001
(0, 41) ~ (1, -1) => 0.0001
(0, 42) ~ (1, -1) => 0.0001
(0, 43) ~ (1, -1) => 0.0001
(0, 44) ~ (1, -1) => 0.0001
(0, 45) ~ (1, -1) => 0.0001
(0, 46) ~ (1, -1) => 0.0001
(0, 47) ~ (1, -1) => 0.0001
(0, 48) ~ (1, -1) => 0.0001
(0, 49) ~ (1, -1) => 0.0001
(0, 50) ~ (1, -1) => 0.0001
(0, 51) ~ (1, -1) => 0.0001
(0, 52) ~ (1, -1) => 0.0001
(0, 53) ~ (1, -1) => 0.0001
(0, 54) ~ (1, -1) => 0.0001
(0, 55) ~ (1, -1) => 0.0001
(0, 56) ~ (1, -1) => 0.0001
(0, 57) ~ (1, -1) => 0.0001
(0, 58) ~ (1, -1) => 0.0001
(0, 59) ~ (1, -1) => 0.0001
(0, 60) ~ (1, -1) => 0.0001
(0, 61) ~ (1, -1) => 0.0001
(0, 62) ~ (1, -1) => 0.0001
(0, 63) ~ (1, -1) => 0.0001
(0, 64) ~ (1, -1) => 0.0001
(0, 65) ~ (1, -1) => 0.0001
(0, 66) ~ (1, -1) => 0.0001
(0, 67) ~ (1, -1) => 0.0001
(0, 68) ~ (1, -1) => 0.0001
(0, 69) ~ (1, -1) => 0.0001
(0, 70) ~ (1, -1) => 0.0001
(0, 71) ~ (1, -1) => 0.0001
(0, 72) ~ (1, -1) => 0.0001

(0, -1) ~ (1, 0) => 0.0001
(0, -1) ~ (1, 1) => 0.0001
(0, -1) ~ (1, 2) => 0.0001
(0, -1) ~ (1, 3) => 0.0001
(0, -1) ~ (1, 4) => 0.0001
(0, -1) ~ (1, 5) => 0.0001
(0, -1) ~ (1, 6) => 0.0001
(0, -1) ~ (1, 7) => 0.0001
(0, -1) ~ (1, 8) => 0.0001
(0, -1) ~ (1, 9) => 0.0001
(0, -1) ~ (1, 10) => 0.0001
(0, -1) ~ (1, 11) => 0.0001
(0, -1) ~ (1, 12) => 0.0001
(0, -1) ~ (1, 13) => 0.0001
(0, -1) ~ (1, 14) => 0.0001
(0, -1) ~ (1, 15) => 0.0001
(0, -1) ~ (1, 16) => 0.0001
(0, -1) ~ (1, 17) => 0.0001
(0, -1) ~ (1, 18) => 0.0001
(0, -1) ~ (1, 19) => 0.0001
(0, -1) ~ (1, 20) => 0.0001
(0, -1) ~ (1, 21) => 0.0001
(0, -1) ~ (1, 22) => 0.0001
(0, -1) ~ (1, 23) => 0.0001
(0, -1) ~ (1, 24) => 0.0001
(0, -1) ~ (1, 25) => 0.0001
(0, -1) ~ (1, 26) => 0.0001
(0, -1) ~ (1, 27) => 0.0001
(0, -1) ~ (1, 28) => 0.0001
(0, -1) ~ (1, 29) => 0.0001
(0, -1) ~ (1, 30) => 0.0001
(0, -1) ~ (1, 31) => 0.0001
(0, -1) ~ (1, 32) => 0.0001
(0, -1) ~ (1, 33) => 0.0001
(0, -1) ~ (1, 34) => 0.0001
(0, -1) ~ (1, 35) => 0.0001
(0, -1) ~ (1, 36) => 0.0001
(0, -1) ~ (1, 37) => 0.0001
(0, -1) ~ (1, 38) => 0.0001
(0, -1) ~ (1, 39) => 0.0001
(0, -1) ~ (1, 40) => 0.0001
(0, -1) ~ (1, 41) => 0.0001
(0, -1) ~ (1, 42) => 0.0001
(0, -1) ~ (1, 43) => 0.0001
(0, -1) ~ (1, 44) => 0.0001
(0, -1) ~ (1, 45) => 0.0001
(0, -1) ~ (1, 46) => 0.0001
(0, -1) ~ (1, 47) => 0.0001
(0, -1) ~ (1, 48) => 0.0001
(0, -1) ~ (1, 49) => 0.0001
(0, -1) ~ (1, 50) => 0.0001
(0, -1) ~ (1, 51) => 0.0001
(0, -1) ~ (1, 52) => 0.0001
(0, -1) ~ (1, 53) => 0.0001
(0, -1) ~ (1, 54) => 0.0001
(0, -1) ~ (1, 55) => 0.0001
(0, -1) ~ (1, 56) => 0.0001
(0, -1) ~ (1, 57) => 0.0001
(0, -1) ~ (1, 58) => 0.0001
(0, -1) ~ (1, 59) => 0.0001
(0, -1) ~ (1, 60) => 0.0001
(0, -1) ~ (1, 61) => 0.0001
(0, -1) ~ (1, 62) => 0.0001
(0, -1) ~ (1, 63) => 0.0001
(0, -1) ~ (1, 64) => 0.0001
(0, -1) ~ (1, 65) => 0.0001
(0, -1) ~ (1, 66) => 0.0001
(0, -1) ~ (1, 67) => 0.0001
(0, -1) ~ (1, 68) => 0.0001
(0, -1) ~ (1, 69) => 0.0001
(0, -1) ~ (1, 70) => 0.0001
(0, -1) ~ (1, 71) => 0.0001
(0, -1) ~ (1, 72) => 0.0001

; Sparse posterior probability matrix for sequences 0 and 2
; Format is:
;   (0, position_1) ~ (2, position_2) => prob
; which means that (0, position_1) is aligned to (2, position_2) with probability prob.
;   (0, position_1) ~ (2, -1) => prob
; means that (0, position_1) is aligned to a gap in 2 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(0, 0) ~ (2, 0) => 0.999724
(0, 1) ~ (2, 1) => 0.998259
(0, 2) ~ (2, 2) => 0.994262
(0, 3) ~ (2, 3) => 0.989699
(0, 4) ~ (2, 4) => 0.984788
(0, 5) ~ (2, 5) => 0.98371
(0, 6) ~ (2, 6) => 0.984832
(0, 7) ~ (2, 7) => 0.986823
(0, 8) ~ (2, 8) => 0.990154
(0, 9) ~ (2, 9) => 0.993648
(0, 10) ~ (2, 10) => 0.992968
(0, 11) ~ (2, 11) => 0.97876
(0, 12) ~ (2, 12) => 0.921718
(0, 13) ~ (2, 13) => 0.887071
(0, 14) ~ (2, 14) => 0.871222
(0, 15) ~ (2, 12) => 0.0582702
(0, 15) ~ (2, 15) => 0.849592
(0, 15) ~ (2, 18) => 0.0100661
(0, 16) ~ (2, 13) => 0.0887852
(0, 16) ~ (2, 16) => 0.823034
(0, 17) ~ (2, 14) => 0.101264
(0, 17) ~ (2, 17) => 0.772626
(0, 17) ~ (2, 20) => 0.0101951
(0, 18) ~ (2, 15) => 0.111043
(0, 18) ~ (2, 17) => 0.0266189
(0, 18) ~ (2, 18) => 0.634374
(0, 18) ~ (2, 20) => 0.0130161
(0, 19) ~ (2, 15) => 0.0101311
(0, 19) ~ (2, 16) => 0.130759
(0, 19) ~ (2, 18) => 0.0390973
(0, 19) ~ (2, 19) => 0.511963
(0, 19) ~ (2, 21) => 0.014438
(0, 19) ~ (2, 22) => 0.0108856
(0, 20) ~ (2, 16) => 0.0118631
(0, 20) ~ (2, 17) => 0.146939
(0, 20) ~ (2, 18) => 0.0396141
(0, 20) ~ (2, 19) => 0.0482135
(0, 20) ~ (2, 20) => 0.410275
(0, 20) ~ (2, 22) => 0.0168449
(0, 20) ~ (2, 23) => 0.0104926
(0, 21) ~ (2, 17) => 0.0164278
(0, 21) ~ (2, 18) => 0.217703
(0, 21) ~ (2, 19) => 0.0659514
(0, 21) ~ (2, 20) => 0.0485805
(0, 21) ~ (2, 21) => 0.360963
(0, 21) ~ (2, 23) => 0.0107928
(0, 22) ~ (2, 18) => 0.0175471
(0, 22) ~ (2, 19) => 0.292626
(0, 22) ~ (2, 20) => 0.090073
(0, 22) ~ (2, 21) => 0.0254846
(0, 22) ~ (2, 22) => 0.338077
(0, 23) ~ (2, 19) => 0.0151479
(0, 23) ~ (2, 20) => 0.351957
(0, 23) ~ (2, 21) => 0.127763
(0, 23) ~ (2, 22) => 0.0214119
(0, 23) ~ (2, 23) => 0.278308
(0, 24) ~ (2, 21) => 0.35012
(0, 24) ~ (2, 22) => 0.184091
(0, 24) ~ (2, 23) => 0.0102155
(0, 24) ~ (2, 24) => 0.230821
(0, 25) ~ (2, 20) => 0.0163298
(0, 25) ~ (2, 22) => 0.223097
(0, 25) ~ (2, 23) => 0.381562
(0, 25) ~ (2, 25) => 0.159674
(0, 26) ~ (2, 21) => 0.0275944
(0, 26) ~ (2, 22) => 0.0131233
(0, 26) ~ (2, 23) => 0.0808135
(0, 26) ~ (2, 24) => 0.560693
(0, 26) ~ (2, 25) => 0.0229938
(0, 26) ~ (2, 26) => 0.0856582
(0, 26) ~ (2, 27) => 0.0132148
(0, 27) ~ (2, 22) => 0.0282464
(0, 27) ~ (2, 23) => 0.0326558
(0, 27) ~ (2, 24) => 0.0448551
(0, 27) ~ (2, 25) => 0.621584
(0, 27) ~ (2, 26) => 0.0519631
(0, 27) ~ (2, 27) => 0.0247191
(0, 28) ~ (2, 23) => 0.024229
(0, 28) ~ (2, 24) => 0.0391592
(0, 28) ~ (2, 25) => 0.0415402
(0, 28) ~ (2, 26) => 0.674947
(0, 28) ~ (2, 27) => 0.0693055
(0, 28) ~ (2, 28) => 0.0241231
(0, 29) ~ (2, 24) => 0.0185494
(0, 29) ~ (2, 26) => 0.0432005
(0, 29) ~ (2, 27) => 0.773768
(0, 29) ~ (2, 28) => 0.0661617
(0, 29) ~ (2, 29) => 0.0184992
(0, 30) ~ (2, 27) => 0.0597814
(0, 30) ~ (2, 28) => 0.79759
(0, 30) ~ (2, 29) => 0.0537858
(0, 30) ~ (2, 30) => 0.0134248
(0, 31) ~ (2, 28) => 0.062305
(0, 31) ~ (2, 29) => 0.788477
(0, 31) ~ (2, 30) => 0.0418489
(0, 31) ~ (2, 32) => 0.0152908
(0, 32) ~ (2, 29) => 0.0799714
(0, 32) ~ (2, 30) => 0.756954
(0, 32) ~ (2, 33) => 0.017271
(0, 33) ~ (2, 30) => 0.0917165
(0, 33) ~ (2, 31) => 0.634551
(0, 33) ~ (2, 34) => 0.0191927
(0, 34) ~ (2, 31) => 0.175789
(0, 34) ~ (2, 32) => 0.400881
(0, 34) ~ (2, 33) => 0.0207365
(0, 34) ~ (2, 35) => 0.0223507
(0, 35) ~ (2, 30) => 0.0147897
(0, 35) ~ (2, 32) => 0.229849
(0, 35) ~ (2, 33) => 0.313607
(0, 35) ~ (2, 34) => 0.0222486
(0, 35) ~ (2, 36) => 0.020426
(0, 36) ~ (2, 31) => 0.0205284
(0, 36) ~ (2, 32) => 0.071508
(0, 36) ~ (2, 33) => 0.204588
(0, 36) ~ (2, 34) => 0.245642
(0, 36) ~ (2, 35) => 0.023337
(0, 36) ~ (2, 37) => 0.0109347
(0, 37) ~ (2, 30) => 0.0116018
(0, 37) ~ (2, 32) => 0.0423532
(0, 37) ~ (2, 33) => 0.110317
(0, 37) ~ (2, 34) => 0.172453
(0, 37) ~ (2, 35) => 0.161916
(0, 37) ~ (2, 36) => 0.0341586
(0, 38) ~ (2, 31) => 0.0235705
(0, 38) ~ (2, 33) => 0.051835
(0, 38) ~ (2, 34) => 0.140796
(0, 38) ~ (2, 35) => 0.128513
(0, 38) ~ (2, 36) => 0.138184
(0, 38) ~ (2, 37) => 0.0419751
(0, 39) ~ (2, 32) => 0.0284375
(0, 39) ~ (2, 34) => 0.0605162
(0, 39) ~ (2, 35) => 0.177165
(0, 39) ~ (2, 36) => 0.056401
(0, 39) ~ (2, 37) => 0.133565
(0, 39) ~ (2, 38) => 0.0645766
(0, 39) ~ (2, 40) => 0.0138348
(0, 40) ~ (2, 31) => 0.0398725
(0, 40) ~ (2, 33) => 0.0382519
(0, 40) ~ (2, 35) => 0.0703581
(0, 40) ~ (2, 36) => 0.188482
(0, 40) ~ (2, 37) => 0.0221293
(0, 40) ~ (2, 38) => 0.140343
(0, 40) ~ (2, 39) => 0.0662712
(0, 40) ~ (2, 41) => 0.0153682
(0, 41) ~ (2, 32) => 0.0639644
(0, 41) ~ (2, 34) => 0.0479564
(0, 41) ~ (2, 36) => 0.0646349
(0, 41) ~ (2, 37) => 0.215527
(0, 41) ~ (2, 39) => 0.128938
(0, 41) ~ (2, 40) => 0.076872
(0, 41) ~ (2, 42) => 0.0144392
(0, 42) ~ (2, 32) => 0.0304373
(0, 42) ~ (2, 33) => 0.059531
(0, 42) ~ (2, 35) => 0.0595085
(0, 42) ~ (2, 37) => 0.0261667
(0, 42) ~ (2, 38) => 0.250169
(0, 42) ~ (2, 40) => 0.0911969
(0, 42) ~ (2, 41) => 0.0914186
(0, 42) ~ (2, 43) => 0.0136913
(0, 43) ~ (2, 33) => 0.0837669
(0, 43) ~ (2, 34) => 0.0562082
(0, 43) ~ (2, 36) => 0.0614359
(0, 43) ~ (2, 38) => 0.012928
(0, 43) ~ (2, 39) => 0.253133
(0, 43) ~ (2, 40) => 0.0173352
(0, 43) ~ (2, 41) => 0.0589634
(0, 43) ~ (2, 42) => 0.0964243
(0, 43) ~ (2, 44) => 0.0126652
(0, 44) ~ (2, 34) => 0.132966
(0, 44) ~ (2, 35) => 0.0482587
(0, 44) ~ (2, 37) => 0.0630964
(0, 44) ~ (2, 40) => 0.26258
(0, 44) ~ (2, 41) => 0.0226665
(0, 44) ~ (2, 42) => 0.0471306
(0, 44) ~ (2, 43) => 0.0955452
(0, 44) ~ (2, 45) => 0.0107377
(0, 45) ~ (2, 31) => 0.017201
(0, 45) ~ (2, 35) => 0.196908
(0, 45) ~ (2, 36) => 0.0319099
(0, 45) ~ (2, 38) => 0.07081
(0, 45) ~ (2, 41) => 0.271162
(0, 45) ~ (2, 42) => 0.0205864
(0, 45) ~ (2, 43) => 0.0353805
(0, 45) ~ (2, 44) => 0.0941144
(0, 46) ~ (2, 32) => 0.0253401
(0, 46) ~ (2, 36) => 0.241181
(0, 46) ~ (2, 37) => 0.031351
(0, 46) ~ (2, 39) => 0.0664009
(0, 46) ~ (2, 42) => 0.260711
(0, 46) ~ (2, 43) => 0.0179568
(0, 46) ~ (2, 44) => 0.0215948
(0, 46) ~ (2, 45) => 0.0931938
(0, 47) ~ (2, 33) => 0.0275964
(0, 47) ~ (2, 37) => 0.246739
(0, 47) ~ (2, 38) => 0.029932
(0, 47) ~ (2, 39) => 0.0204301
(0, 47) ~ (2, 40) => 0.0498507
(0, 47) ~ (2, 43) => 0.251047
(0, 47) ~ (2, 44) => 0.0135477
(0, 47) ~ (2, 46) => 0.0926613
(0, 48) ~ (2, 34) => 0.0334336
(0, 48) ~ (2, 37) => 0.0116868
(0, 48) ~ (2, 38) => 0.193955
(0, 48) ~ (2, 39) => 0.0456215
(0, 48) ~ (2, 40) => 0.0421049
(0, 48) ~ (2, 41) => 0.0410816
(0, 48) ~ (2, 42) => 0.0123284
(0, 48) ~ (2, 44) => 0.254717
(0, 48) ~ (2, 45) => 0.0123801
(0, 48) ~ (2, 47) => 0.0667051
(0, 49) ~ (2, 35) => 0.0389983
(0, 49) ~ (2, 38) => 0.0422504
(0, 49) ~ (2, 39) => 0.177682
(0, 49) ~ (2, 40) => 0.0594786
(0, 49) ~ (2, 41) => 0.0511579
(0, 49) ~ (2, 42) => 0.0388787
(0, 49) ~ (2, 43) => 0.0135967
(0, 49) ~ (2, 45) => 0.252676
(0, 49) ~ (2, 48) => 0.0456863
(0, 50) ~ (2, 36) => 0.0415821
(0, 50) ~ (2, 39) => 0.050177
(0, 50) ~ (2, 40) => 0.181601
(0, 50) ~ (2, 41) => 0.0671565
(0, 50) ~ (2, 42) => 0.0472804
(0, 50) ~ (2, 43) => 0.0351595
(0, 50) ~ (2, 44) => 0.0129426
(0, 50) ~ (2, 46) => 0.248721
(0, 50) ~ (2, 49) => 0.0291422
(0, 51) ~ (2, 37) => 0.0420335
(0, 51) ~ (2, 40) => 0.0512515
(0, 51) ~ (2, 41) => 0.192155
(0, 51) ~ (2, 42) => 0.0946379
(0, 51) ~ (2, 43) => 0.0492776
(0, 51) ~ (2, 44) => 0.0356747
(0, 51) ~ (2, 45) => 0.0148672
(0, 51) ~ (2, 47) => 0.174671
(0, 51) ~ (2, 50) => 0.0178835
(0, 52) ~ (2, 38) => 0.0515219
(0, 52) ~ (2, 41) => 0.0516903
(0, 52) ~ (2, 42) => 0.189746
(0, 52) ~ (2, 43) => 0.124305
(0, 52) ~ (2, 44) => 0.0495705
(0, 52) ~ (2, 45) => 0.0354658
(0, 52) ~ (2, 46) => 0.0152973
(0, 52) ~ (2, 48) => 0.151707
(0, 53) ~ (2, 39) => 0.0545825
(0, 53) ~ (2, 42) => 0.0452449
(0, 53) ~ (2, 43) => 0.187371
(0, 53) ~ (2, 44) => 0.15197
(0, 53) ~ (2, 45) => 0.0487567
(0, 53) ~ (2, 46) => 0.0329965
(0, 53) ~ (2, 47) => 0.0290346
(0, 53) ~ (2, 49) => 0.133888
(0, 54) ~ (2, 40) => 0.0535747
(0, 54) ~ (2, 43) => 0.0385975
(0, 54) ~ (2, 44) => 0.184618
(0, 54) ~ (2, 45) => 0.18189
(0, 54) ~ (2, 46) => 0.0464012
(0, 54) ~ (2, 47) => 0.0365166
(0, 54) ~ (2, 48) => 0.023408
(0, 54) ~ (2, 50) => 0.1125
(0, 55) ~ (2, 41) => 0.0520236
(0, 55) ~ (2, 44) => 0.0314222
(0, 55) ~ (2, 45) => 0.182111
(0, 55) ~ (2, 46) => 0.211635
(0, 55) ~ (2, 47) => 0.0502179
(0, 55) ~ (2, 48) => 0.0192955
(0, 55) ~ (2, 49) => 0.0183962
(0, 55) ~ (2, 51) => 0.0807924
(0, 56) ~ (2, 42) => 0.054673
(0, 56) ~ (2, 45) => 0.0300687
(0, 56) ~ (2, 46) => 0.192478
(0, 56) ~ (2, 47) => 0.178491
(0, 56) ~ (2, 48) => 0.0411804
(0, 56) ~ (2, 49) => 0.0126608
(0, 56) ~ (2, 50) => 0.014626
(0, 56) ~ (2, 52) => 0.0444692
(0, 57) ~ (2, 43) => 0.0546273
(0, 57) ~ (2, 46) => 0.0107941
(0, 57) ~ (2, 47) => 0.330134
(0, 57) ~ (2, 48) => 0.143113
(0, 57) ~ (2, 49) => 0.0270833
(0, 57) ~ (2, 50) => 0.0108142
(0, 57) ~ (2, 53) => 0.0317131
(0, 58) ~ (2, 44) => 0.0521404
(0, 58) ~ (2, 48) => 0.462548
(0, 58) ~ (2, 49) => 0.102628
(0, 58) ~ (2, 50) => 0.0228717
(0, 58) ~ (2, 54) => 0.0236598
(0, 59) ~ (2, 45) => 0.0486479
(0, 59) ~ (2, 49) => 0.579688
(0, 59) ~ (2, 50) => 0.0901317
(0, 59) ~ (2, 55) => 0.0201023
(0, 60) ~ (2, 46) => 0.0474697
(0, 60) ~ (2, 50) => 0.645043
(0, 60) ~ (2, 51) => 0.0615694
(0, 60) ~ (2, 56) => 0.0147287
(0, 61) ~ (2, 47) => 0.0335597
(0, 61) ~ (2, 51) => 0.789701
(0, 61) ~ (2, 52) => 0.0265989
(0, 62) ~ (2, 48) => 0.0279606
(0, 62) ~ (2, 52) => 0.869536
(0, 62) ~ (2, 53) => 0.0204472
(0, 63) ~ (2, 49) => 0.0240568
(0, 63) ~ (2, 53) => 0.887267
(0, 63) ~ (2, 54) => 0.0216905
(0, 64) ~ (2, 50) => 0.0199529
(0, 64) ~ (2, 54) => 0.900811
(0, 64) ~ (2, 55) => 0.0230221
(0, 65) ~ (2, 51) => 0.0177709
(0, 65) ~ (2, 55) => 0.90596
(0, 65) ~ (2, 56) => 0.0223452
(0, 66) ~ (2, 52) => 0.0115729
(0, 66) ~ (2, 56) => 0.91626
(0, 66) ~ (2, 57) => 0.0194429
(0, 67) ~ (2, 56) => 0.010609
(0, 67) ~ (2, 57) => 0.932905
(0, 67) ~ (2, 58) => 0.0135614
(0, 68) ~ (2, 58) => 0.954925
(0, 69) ~ (2, 59) => 0.974332
(0, 70) ~ (2, 60) => 0.990845
(0, 71) ~ (2, 61) => 0.997531
(0, 72) ~ (2, 62) => 0.998506

; gap posteriors
(0, 0) ~ (2, -1) => 0.000275612
(0, 1) ~ (2, -1) => 0.00174129
(0, 2) ~ (2, -1) => 0.00573754
(0, 3) ~ (2, -1) => 0.010301
(0, 4) ~ (2, -1) => 0.0152116
(0, 5) ~ (2, -1) => 0.0162897
(0, 6) ~ (2, -1) => 0.015168
(0, 7) ~ (2, -1) => 0.0131771
(0, 8) ~ (2, -1) => 0.00984573
(0, 9) ~ (2, -1) => 0.00635201
(0, 10) ~ (2, -1) => 0.0070315
(0, 11) ~ (2, -1) => 0.0212397
(0, 12) ~ (2, -1) => 0.078282
(0, 13) ~ (2, -1) => 0.112929
(0, 14) ~ (2, -1) => 0.128778
(0, 15) ~ (2, -1) => 0.082072
(0, 16) ~ (2, -1) => 0.0881804
(0, 17) ~ (2, -1) => 0.115915
(0, 18) ~ (2, -1) => 0.214949
(0, 19) ~ (2, -1) => 0.282726
(0, 20) ~ (2, -1) => 0.315758
(0, 21) ~ (2, -1) => 0.279582
(0, 22) ~ (2, -1) => 0.236192
(0, 23) ~ (2, -1) => 0.205413
(0, 24) ~ (2, -1) => 0.224752
(0, 25) ~ (2, -1) => 0.219337
(0, 26) ~ (2, -1) => 0.195909
(0, 27) ~ (2, -1) => 0.195977
(0, 28) ~ (2, -1) => 0.126696
(0, 29) ~ (2, -1) => 0.0798208
(0, 30) ~ (2, -1) => 0.0754177
(0, 31) ~ (2, -1) => 0.0920783
(0, 32) ~ (2, -1) => 0.145803
(0, 33) ~ (2, -1) => 0.254539
(0, 34) ~ (2, -1) => 0.380242
(0, 35) ~ (2, -1) => 0.39908
(0, 36) ~ (2, -1) => 0.423462
(0, 37) ~ (2, -1) => 0.4672
(0, 38) ~ (2, -1) => 0.475126
(0, 39) ~ (2, -1) => 0.465504
(0, 40) ~ (2, -1) => 0.418923
(0, 41) ~ (2, -1) => 0.387668
(0, 42) ~ (2, -1) => 0.377881
(0, 43) ~ (2, -1) => 0.34714
(0, 44) ~ (2, -1) => 0.317019
(0, 45) ~ (2, -1) => 0.261928
(0, 46) ~ (2, -1) => 0.242271
(0, 47) ~ (2, -1) => 0.268196
(0, 48) ~ (2, -1) => 0.285986
(0, 49) ~ (2, -1) => 0.279595
(0, 50) ~ (2, -1) => 0.286238
(0, 51) ~ (2, -1) => 0.327548
(0, 52) ~ (2, -1) => 0.330696
(0, 53) ~ (2, -1) => 0.316156
(0, 54) ~ (2, -1) => 0.322494
(0, 55) ~ (2, -1) => 0.354106
(0, 56) ~ (2, -1) => 0.431354
(0, 57) ~ (2, -1) => 0.391721
(0, 58) ~ (2, -1) => 0.336152
(0, 59) ~ (2, -1) => 0.26143
(0, 60) ~ (2, -1) => 0.231189
(0, 61) ~ (2, -1) => 0.150141
(0, 62) ~ (2, -1) => 0.0820566
(0, 63) ~ (2, -1) => 0.066986
(0, 64) ~ (2, -1) => 0.0562138
(0, 65) ~ (2, -1) => 0.0539238
(0, 66) ~ (2, -1) => 0.0527242
(0, 67) ~ (2, -1) => 0.0429246
(0, 68) ~ (2, -1) => 0.0450748
(0, 69) ~ (2, -1) => 0.0256681
(0, 70) ~ (2, -1) => 0.00915456
(0, 71) ~ (2, -1) => 0.002469
(0, 72) ~ (2, -1) => 0.00149399

(0, -1) ~ (2, 0) => 0.000275612
(0, -1) ~ (2, 1) => 0.00174129
(0, -1) ~ (2, 2) => 0.00573754
(0, -1) ~ (2, 3) => 0.010301
(0, -1) ~ (2, 4) => 0.0152116
(0, -1) ~ (2, 5) => 0.0162897
(0, -1) ~ (2, 6) => 0.015168
(0, -1) ~ (2, 7) => 0.0131771
(0, -1) ~ (2, 8) => 0.00984573
(0, -1) ~ (2, 9) => 0.00635201
(0, -1) ~ (2, 10) => 0.0070315
(0, -1) ~ (2, 11) => 0.0212397
(0, -1) ~ (2, 12) => 0.0200118
(0, -1) ~ (2, 13) => 0.0241438
(0, -1) ~ (2, 14) => 0.0275133
(0, -1) ~ (2, 15) => 0.0292348
(0, -1) ~ (2, 16) => 0.0343431
(0, -1) ~ (2, 17) => 0.0373887
(0, -1) ~ (2, 18) => 0.0415987
(0, -1) ~ (2, 19) => 0.0660981
(0, -1) ~ (2, 20) => 0.0595737
(0, -1) ~ (2, 21) => 0.0936376
(0, -1) ~ (2, 22) => 0.164222
(0, -1) ~ (2, 23) => 0.170931
(0, -1) ~ (2, 24) => 0.105922
(0, -1) ~ (2, 25) => 0.154209
(0, -1) ~ (2, 26) => 0.144231
(0, -1) ~ (2, 27) => 0.0592109
(0, -1) ~ (2, 28) => 0.0498198
(0, -1) ~ (2, 29) => 0.0592668
(0, -1) ~ (2, 30) => 0.0696642
(0, -1) ~ (2, 31) => 0.0884868
(0, -1) ~ (2, 32) => 0.0919386
(0, -1) ~ (2, 33) => 0.0724985
(0, -1) ~ (2, 34) => 0.0685876
(0, -1) ~ (2, 35) => 0.0726866
(0, -1) ~ (2, 36) => 0.121605
(0, -1) ~ (2, 37) => 0.154795
(0, -1) ~ (2, 38) => 0.143514
(0, -1) ~ (2, 39) => 0.136763
(0, -1) ~ (2, 40) => 0.10032
(0, -1) ~ (2, 41) => 0.0851562
(0, -1) ~ (2, 42) => 0.0779182
(0, -1) ~ (2, 43) => 0.0834449
(0, -1) ~ (2, 44) => 0.0850222
(0, -1) ~ (2, 45) => 0.089206
(0, -1) ~ (2, 46) => 0.101546
(0, -1) ~ (2, 47) => 0.100671
(0, -1) ~ (2, 48) => 0.0851012
(0, -1) ~ (2, 49) => 0.0724566
(0, -1) ~ (2, 50) => 0.066177
(0, -1) ~ (2, 51) => 0.0501667
(0, -1) ~ (2, 52) => 0.0478234
(0, -1) ~ (2, 53) => 0.060573
(0, -1) ~ (2, 54) => 0.0538386
(0, -1) ~ (2, 55) => 0.0509156
(0, -1) ~ (2, 56) => 0.036057
(0, -1) ~ (2, 57) => 0.0476521
(0, -1) ~ (2, 58) => 0.0315134
(0, -1) ~ (2, 59) => 0.0256681
(0, -1) ~ (2, 60) => 0.00915456
(0, -1) ~ (2, 61) => 0.002469
(0, -1) ~ (2, 62) => 0.00149399

; Sparse posterior probability matrix for sequences 0 and 3
; Format is:
;   (0, position_1) ~ (3, position_2) => prob
; which means that (0, position_1) is aligned to (3, position_2) with probability prob.
;   (0, position_1) ~ (3, -1) => prob
; means that (0, position_1) is aligned to a gap in 3 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(0, 0) ~ (3, 0) => 0.999868
(0, 1) ~ (3, 1) => 0.999554
(0, 2) ~ (3, 2) => 0.999334
(0, 3) ~ (3, 3) => 0.999235
(0, 4) ~ (3, 4) => 0.999279
(0, 5) ~ (3, 5) => 0.999524
(0, 6) ~ (3, 6) => 0.999585
(0, 7) ~ (3, 7) => 0.999572
(0, 8) ~ (3, 8) => 0.999311
(0, 9) ~ (3, 9) => 0.998955
(0, 10) ~ (3, 10) => 0.99825
(0, 11) ~ (3, 11) => 0.997211
(0, 12) ~ (3, 12) => 0.996337
(0, 13) ~ (3, 13) => 0.99552
(0, 14) ~ (3, 14) => 0.993473
(0, 15) ~ (3, 15) => 0.988359
(0, 16) ~ (3, 16) => 0.976493
(0, 17) ~ (3, 17) => 0.928737
(0, 18) ~ (3, 17) => 0.0325857
(0, 18) ~ (3, 18) => 0.855379
(0, 18) ~ (3, 19) => 0.0148667
(0, 19) ~ (3, 17) => 0.0110468
(0, 19) ~ (3, 18) => 0.0543214
(0, 19) ~ (3, 19) => 0.721971
(0, 19) ~ (3, 20) => 0.0169913
(0, 20) ~ (3, 17) => 0.0143884
(0, 20) ~ (3, 18) => 0.047874
(0, 20) ~ (3, 19) => 0.13454
(0, 20) ~ (3, 20) => 0.690495
(0, 20) ~ (3, 21) => 0.0206943
(0, 21) ~ (3, 18) => 0.0172511
(0, 21) ~ (3, 19) => 0.0933079
(0, 21) ~ (3, 20) => 0.148898
(0, 21) ~ (3, 21) => 0.646272
(0, 21) ~ (3, 22) => 0.030991
(0, 22) ~ (3, 19) => 0.0201563
(0, 22) ~ (3, 20) => 0.107175
(0, 22) ~ (3, 21) => 0.167541
(0, 22) ~ (3, 22) => 0.604437
(0, 22) ~ (3, 23) => 0.0351532
(0, 23) ~ (3, 20) => 0.0189054
(0, 23) ~ (3, 21) => 0.118466
(0, 23) ~ (3, 22) => 0.192156
(0, 23) ~ (3, 23) => 0.594313
(0, 23) ~ (3, 24) => 0.027865
(0, 24) ~ (3, 21) => 0.0168377
(0, 24) ~ (3, 22) => 0.131108
(0, 24) ~ (3, 23) => 0.195914
(0, 24) ~ (3, 24) => 0.540339
(0, 24) ~ (3, 25) => 0.0282492
(0, 25) ~ (3, 23) => 0.137636
(0, 25) ~ (3, 24) => 0.264318
(0, 25) ~ (3, 25) => 0.209762
(0, 25) ~ (3, 26) => 0.0367611
(0, 26) ~ (3, 24) => 0.122203
(0, 26) ~ (3, 25) => 0.610714
(0, 26) ~ (3, 26) => 0.0458083
(0, 26) ~ (3, 27) => 0.0310703
(0, 27) ~ (3, 25) => 0.0343706
(0, 27) ~ (3, 26) => 0.868687
(0, 27) ~ (3, 27) => 0.0307455
(0, 27) ~ (3, 28) => 0.0212694
(0, 28) ~ (3, 26) => 0.0153008
(0, 28) ~ (3, 27) => 0.911727
(0, 28) ~ (3, 28) => 0.0305757
(0, 28) ~ (3, 29) => 0.0197958
(0, 29) ~ (3, 27) => 0.0154065
(0, 29) ~ (3, 28) => 0.923867
(0, 29) ~ (3, 29) => 0.0282678
(0, 29) ~ (3, 30) => 0.0180916
(0, 30) ~ (3, 28) => 0.0148131
(0, 30) ~ (3, 29) => 0.928523
(0, 30) ~ (3, 30) => 0.025473
(0, 30) ~ (3, 31) => 0.0151869
(0, 31) ~ (3, 29) => 0.0138116
(0, 31) ~ (3, 30) => 0.931348
(0, 31) ~ (3, 31) => 0.0204346
(0, 32) ~ (3, 30) => 0.0119587
(0, 32) ~ (3, 31) => 0.930356
(0, 32) ~ (3, 32) => 0.0112762
(0, 33) ~ (3, 32) => 0.913441
(0, 34) ~ (3, 33) => 0.886764
(0, 34) ~ (3, 35) => 0.0140674
(0, 35) ~ (3, 31) => 0.0101124
(0, 35) ~ (3, 34) => 0.860442
(0, 35) ~ (3, 36) => 0.0174668
(0, 36) ~ (3, 32) => 0.0147431
(0, 36) ~ (3, 35) => 0.757718
(0, 36) ~ (3, 37) => 0.017365
(0, 37) ~ (3, 32) => 0.0104763
(0, 37) ~ (3, 33) => 0.0191068
(0, 37) ~ (3, 35) => 0.0137239
(0, 37) ~ (3, 36) => 0.724875
(0, 37) ~ (3, 37) => 0.0101107
(0, 37) ~ (3, 38) => 0.0150061
(0, 38) ~ (3, 33) => 0.0167235
(0, 38) ~ (3, 34) => 0.0206122
(0, 38) ~ (3, 35) => 0.0170961
(0, 38) ~ (3, 36) => 0.0213794
(0, 38) ~ (3, 37) => 0.693712
(0, 39) ~ (3, 32) => 0.0187956
(0, 39) ~ (3, 34) => 0.022139
(0, 39) ~ (3, 35) => 0.0437584
(0, 39) ~ (3, 36) => 0.0153575
(0, 39) ~ (3, 37) => 0.0362792
(0, 39) ~ (3, 38) => 0.640753
(0, 40) ~ (3, 33) => 0.032433
(0, 40) ~ (3, 35) => 0.0639345
(0, 40) ~ (3, 36) => 0.0480517
(0, 40) ~ (3, 37) => 0.0171286
(0, 40) ~ (3, 38) => 0.0482781
(0, 40) ~ (3, 39) => 0.583542
(0, 41) ~ (3, 34) => 0.0464326
(0, 41) ~ (3, 36) => 0.0763925
(0, 41) ~ (3, 37) => 0.059493
(0, 41) ~ (3, 38) => 0.0148169
(0, 41) ~ (3, 39) => 0.0572248
(0, 41) ~ (3, 40) => 0.556763
(0, 42) ~ (3, 35) => 0.0563854
(0, 42) ~ (3, 37) => 0.0673534
(0, 42) ~ (3, 38) => 0.110734
(0, 42) ~ (3, 39) => 0.0229042
(0, 42) ~ (3, 40) => 0.0357203
(0, 42) ~ (3, 41) => 0.360305
(0, 43) ~ (3, 36) => 0.0588889
(0, 43) ~ (3, 38) => 0.0604748
(0, 43) ~ (3, 39) => 0.157368
(0, 43) ~ (3, 40) => 0.0370634
(0, 43) ~ (3, 41) => 0.0199648
(0, 43) ~ (3, 42) => 0.161219
(0, 44) ~ (3, 37) => 0.0629392
(0, 44) ~ (3, 39) => 0.0344668
(0, 44) ~ (3, 40) => 0.217001
(0, 44) ~ (3, 41) => 0.0728361
(0, 44) ~ (3, 42) => 0.0230368
(0, 44) ~ (3, 43) => 0.0615437
(0, 45) ~ (3, 38) => 0.065582
(0, 45) ~ (3, 40) => 0.0132727
(0, 45) ~ (3, 41) => 0.424589
(0, 45) ~ (3, 42) => 0.0956251
(0, 45) ~ (3, 44) => 0.0521909
(0, 46) ~ (3, 39) => 0.0683149
(0, 46) ~ (3, 41) => 0.0103489
(0, 46) ~ (3, 42) => 0.607405
(0, 46) ~ (3, 43) => 0.0793701
(0, 46) ~ (3, 45) => 0.0409314
(0, 47) ~ (3, 40) => 0.0592941
(0, 47) ~ (3, 43) => 0.768465
(0, 47) ~ (3, 44) => 0.059465
(0, 47) ~ (3, 46) => 0.0361746
(0, 48) ~ (3, 41) => 0.048867
(0, 48) ~ (3, 44) => 0.813133
(0, 48) ~ (3, 45) => 0.0197414
(0, 48) ~ (3, 47) => 0.0310433
(0, 49) ~ (3, 42) => 0.0437046
(0, 49) ~ (3, 45) => 0.874886
(0, 49) ~ (3, 48) => 0.0237211
(0, 50) ~ (3, 43) => 0.0375795
(0, 50) ~ (3, 46) => 0.900147
(0, 50) ~ (3, 49) => 0.0160224
(0, 51) ~ (3, 44) => 0.0216162
(0, 51) ~ (3, 47) => 0.9279
(0, 52) ~ (3, 45) => 0.0116906
(0, 52) ~ (3, 47) => 0.0112825
(0, 52) ~ (3, 48) => 0.946085
(0, 53) ~ (3, 48) => 0.0128174
(0, 53) ~ (3, 49) => 0.963231
(0, 54) ~ (3, 49) => 0.015348
(0, 54) ~ (3, 50) => 0.972575
(0, 55) ~ (3, 50) => 0.0172364
(0, 55) ~ (3, 51) => 0.973723
(0, 56) ~ (3, 51) => 0.0160667
(0, 56) ~ (3, 52) => 0.97698
(0, 57) ~ (3, 52) => 0.0177774
(0, 57) ~ (3, 53) => 0.976109
(0, 58) ~ (3, 53) => 0.0190756
(0, 58) ~ (3, 54) => 0.97426
(0, 59) ~ (3, 54) => 0.0182465
(0, 59) ~ (3, 55) => 0.977275
(0, 60) ~ (3, 56) => 0.98739
(0, 61) ~ (3, 57) => 0.993847
(0, 62) ~ (3, 58) => 0.996528
(0, 63) ~ (3, 59) => 0.997048
(0, 64) ~ (3, 60) => 0.997148
(0, 65) ~ (3, 61) => 0.998164
(0, 66) ~ (3, 62) => 0.998541
(0, 67) ~ (3, 63) => 0.997815
(0, 68) ~ (3, 64) => 0.997719
(0, 69) ~ (3, 65) => 0.998095
(0, 70) ~ (3, 66) => 0.998485
(0, 71) ~ (3, 67) => 0.998721
(0, 72) ~ (3, 68) => 0.998798

; gap posteriors
(0, 0) ~ (3, -1) => 0.000132024
(0, 1) ~ (3, -1) => 0.000445604
(0, 2) ~ (3, -1) => 0.00066638
(0, 3) ~ (3, -1) => 0.000764966
(0, 4) ~ (3, -1) => 0.000720799
(0, 5) ~ (3, -1) => 0.000475764
(0, 6) ~ (3, -1) => 0.000415146
(0, 7) ~ (3, -1) => 0.000428081
(0, 8) ~ (3, -1) => 0.00068903
(0, 9) ~ (3, -1) => 0.00104487
(0, 10) ~ (3, -1) => 0.00174987
(0, 11) ~ (3, -1) => 0.0027886
(0, 12) ~ (3, -1) => 0.0036633
(0, 13) ~ (3, -1) => 0.00448018
(0, 14) ~ (3, -1) => 0.00652683
(0, 15) ~ (3, -1) => 0.0116414
(0, 16) ~ (3, -1) => 0.0235071
(0, 17) ~ (3, -1) => 0.0712631
(0, 18) ~ (3, -1) => 0.0971687
(0, 19) ~ (3, -1) => 0.19567
(0, 20) ~ (3, -1) => 0.092008
(0, 21) ~ (3, -1) => 0.0632803
(0, 22) ~ (3, -1) => 0.0655384
(0, 23) ~ (3, -1) => 0.0482949
(0, 24) ~ (3, -1) => 0.0875526
(0, 25) ~ (3, -1) => 0.351522
(0, 26) ~ (3, -1) => 0.190204
(0, 27) ~ (3, -1) => 0.0449275
(0, 28) ~ (3, -1) => 0.0226006
(0, 29) ~ (3, -1) => 0.0143671
(0, 30) ~ (3, -1) => 0.0160044
(0, 31) ~ (3, -1) => 0.0344054
(0, 32) ~ (3, -1) => 0.0464087
(0, 33) ~ (3, -1) => 0.0865594
(0, 34) ~ (3, -1) => 0.0991687
(0, 35) ~ (3, -1) => 0.111979
(0, 36) ~ (3, -1) => 0.210174
(0, 37) ~ (3, -1) => 0.206701
(0, 38) ~ (3, -1) => 0.230477
(0, 39) ~ (3, -1) => 0.222917
(0, 40) ~ (3, -1) => 0.206632
(0, 41) ~ (3, -1) => 0.188877
(0, 42) ~ (3, -1) => 0.346598
(0, 43) ~ (3, -1) => 0.505021
(0, 44) ~ (3, -1) => 0.528176
(0, 45) ~ (3, -1) => 0.34874
(0, 46) ~ (3, -1) => 0.19363
(0, 47) ~ (3, -1) => 0.0766014
(0, 48) ~ (3, -1) => 0.0872151
(0, 49) ~ (3, -1) => 0.0576887
(0, 50) ~ (3, -1) => 0.0462513
(0, 51) ~ (3, -1) => 0.0504838
(0, 52) ~ (3, -1) => 0.0309421
(0, 53) ~ (3, -1) => 0.0239515
(0, 54) ~ (3, -1) => 0.0120769
(0, 55) ~ (3, -1) => 0.00904036
(0, 56) ~ (3, -1) => 0.00695324
(0, 57) ~ (3, -1) => 0.00611335
(0, 58) ~ (3, -1) => 0.00666398
(0, 59) ~ (3, -1) => 0.00447881
(0, 60) ~ (3, -1) => 0.01261
(0, 61) ~ (3, -1) => 0.00615257
(0, 62) ~ (3, -1) => 0.00347233
(0, 63) ~ (3, -1) => 0.0029515
(0, 64) ~ (3, -1) => 0.00285226
(0, 65) ~ (3, -1) => 0.00183558
(0, 66) ~ (3, -1) => 0.00145894
(0, 67) ~ (3, -1) => 0.00218451
(0, 68) ~ (3, -1) => 0.00228107
(0, 69) ~ (3, -1) => 0.0019049
(0, 70) ~ (3, -1) => 0.00151461
(0, 71) ~ (3, -1) => 0.00127912
(0, 72) ~ (3, -1) => 0.00120163

(0, -1) ~ (3, 0) => 0.000132024
(0, -1) ~ (3, 1) => 0.000445604
(0, -1) ~ (3, 2) => 0.00066638
(0, -1) ~ (3, 3) => 0.000764966
(0, -1) ~ (3, 4) => 0.000720799
(0, -1) ~ (3, 5) => 0.000475764
(0, -1) ~ (3, 6) => 0.000415146
(0, -1) ~ (3, 7) => 0.000428081
(0, -1) ~ (3, 8) => 0.00068903
(0, -1) ~ (3, 9) => 0.00104487
(0, -1) ~ (3, 10) => 0.00174987
(0, -1) ~ (3, 11) => 0.0027886
(0, -1) ~ (3, 12) => 0.0036633
(0, -1) ~ (3, 13) => 0.00448018
(0, -1) ~ (3, 14) => 0.00652683
(0, -1) ~ (3, 15) => 0.0116414
(0, -1) ~ (3, 16) => 0.0235071
(0, -1) ~ (3, 17) => 0.0132422
(0, -1) ~ (3, 18) => 0.0251746
(0, -1) ~ (3, 19) => 0.0151578
(0, -1) ~ (3, 20) => 0.0175357
(0, -1) ~ (3, 21) => 0.0301902
(0, -1) ~ (3, 22) => 0.0413084
(0, -1) ~ (3, 23) => 0.0369834
(0, -1) ~ (3, 24) => 0.0452749
(0, -1) ~ (3, 25) => 0.116903
(0, -1) ~ (3, 26) => 0.0334428
(0, -1) ~ (3, 27) => 0.0110505
(0, -1) ~ (3, 28) => 0.00947493
(0, -1) ~ (3, 29) => 0.00960221
(0, -1) ~ (3, 30) => 0.0131282
(0, -1) ~ (3, 31) => 0.0239097
(0, -1) ~ (3, 32) => 0.0312681
(0, -1) ~ (3, 33) => 0.0449728
(0, -1) ~ (3, 34) => 0.050374
(0, -1) ~ (3, 35) => 0.0333168
(0, -1) ~ (3, 36) => 0.0375886
(0, -1) ~ (3, 37) => 0.0356192
(0, -1) ~ (3, 38) => 0.0443555
(0, -1) ~ (3, 39) => 0.0761793
(0, -1) ~ (3, 40) => 0.0808852
(0, -1) ~ (3, 41) => 0.0630895
(0, -1) ~ (3, 42) => 0.0690095
(0, -1) ~ (3, 43) => 0.0530418
(0, -1) ~ (3, 44) => 0.0535947
(0, -1) ~ (3, 45) => 0.0527511
(0, -1) ~ (3, 46) => 0.0636786
(0, -1) ~ (3, 47) => 0.0297743
(0, -1) ~ (3, 48) => 0.0173768
(0, -1) ~ (3, 49) => 0.00539852
(0, -1) ~ (3, 50) => 0.0101885
(0, -1) ~ (3, 51) => 0.0102101
(0, -1) ~ (3, 52) => 0.00524251
(0, -1) ~ (3, 53) => 0.00481516
(0, -1) ~ (3, 54) => 0.00749309
(0, -1) ~ (3, 55) => 0.0227253
(0, -1) ~ (3, 56) => 0.01261
(0, -1) ~ (3, 57) => 0.00615257
(0, -1) ~ (3, 58) => 0.00347233
(0, -1) ~ (3, 59) => 0.0029515
(0, -1) ~ (3, 60) => 0.00285226
(0, -1) ~ (3, 61) => 0.00183558
(0, -1) ~ (3, 62) => 0.00145894
(0, -1) ~ (3, 63) => 0.00218451
(0, -1) ~ (3, 64) => 0.00228107
(0, -1) ~ (3, 65) => 0.0019049
(0, -1) ~ (3, 66) => 0.00151461
(0, -1) ~ (3, 67) => 0.00127912
(0, -1) ~ (3, 68) => 0.00120163

; Sparse posterior probability matrix for sequences 0 and 4
; Format is:
;   (0, position_1) ~ (4, position_2) => prob
; which means that (0, position_1) is aligned to (4, position_2) with probability prob.
;   (0, position_1) ~ (4, -1) => prob
; means that (0, position_1) is aligned to a gap in 4 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(0, 0) ~ (4, 0) => 0.999514
(0, 1) ~ (4, 1) => 0.998516
(0, 2) ~ (4, 2) => 0.997281
(0, 3) ~ (4, 3) => 0.995841
(0, 4) ~ (4, 4) => 0.994201
(0, 5) ~ (4, 5) => 0.993769
(0, 6) ~ (4, 6) => 0.993297
(0, 7) ~ (4, 7) => 0.992672
(0, 8) ~ (4, 8) => 0.992009
(0, 9) ~ (4, 9) => 0.990084
(0, 10) ~ (4, 10) => 0.985447
(0, 11) ~ (4, 11) => 0.98106
(0, 12) ~ (4, 12) => 0.975757
(0, 13) ~ (4, 13) => 0.958052
(0, 14) ~ (4, 14) => 0.93861
(0, 14) ~ (4, 15) => 0.0147639
(0, 15) ~ (4, 14) => 0.0126409
(0, 15) ~ (4, 15) => 0.912625
(0, 15) ~ (4, 16) => 0.0257896
(0, 16) ~ (4, 15) => 0.0185846
(0, 16) ~ (4, 16) => 0.894391
(0, 16) ~ (4, 17) => 0.0308256
(0, 17) ~ (4, 16) => 0.0242979
(0, 17) ~ (4, 17) => 0.857031
(0, 17) ~ (4, 18) => 0.0570543
(0, 18) ~ (4, 17) => 0.0281106
(0, 18) ~ (4, 18) => 0.791574
(0, 18) ~ (4, 19) => 0.100693
(0, 19) ~ (4, 18) => 0.0298682
(0, 19) ~ (4, 19) => 0.728809
(0, 19) ~ (4, 20) => 0.145172
(0, 19) ~ (4, 21) => 0.0101754
(0, 20) ~ (4, 17) => 0.0109799
(0, 20) ~ (4, 19) => 0.0332834
(0, 20) ~ (4, 20) => 0.696943
(0, 20) ~ (4, 21) => 0.166937
(0, 21) ~ (4, 18) => 0.0174621
(0, 21) ~ (4, 20) => 0.0345769
(0, 21) ~ (4, 21) => 0.618242
(0, 21) ~ (4, 22) => 0.235162
(0, 22) ~ (4, 19) => 0.0239593
(0, 22) ~ (4, 20) => 0.0101096
(0, 22) ~ (4, 21) => 0.0329467
(0, 22) ~ (4, 22) => 0.588253
(0, 22) ~ (4, 23) => 0.26687
(0, 23) ~ (4, 18) => 0.0128343
(0, 23) ~ (4, 20) => 0.0289404
(0, 23) ~ (4, 22) => 0.0314561
(0, 23) ~ (4, 23) => 0.559074
(0, 23) ~ (4, 24) => 0.298491
(0, 24) ~ (4, 19) => 0.0182627
(0, 24) ~ (4, 21) => 0.0336418
(0, 24) ~ (4, 22) => 0.0110812
(0, 24) ~ (4, 23) => 0.03092
(0, 24) ~ (4, 24) => 0.541415
(0, 24) ~ (4, 25) => 0.315487
(0, 25) ~ (4, 20) => 0.0202519
(0, 25) ~ (4, 22) => 0.0331185
(0, 25) ~ (4, 23) => 0.0107767
(0, 25) ~ (4, 24) => 0.0274971
(0, 25) ~ (4, 25) => 0.53752
(0, 25) ~ (4, 26) => 0.318873
(0, 26) ~ (4, 21) => 0.0213842
(0, 26) ~ (4, 23) => 0.0324301
(0, 26) ~ (4, 25) => 0.0268448
(0, 26) ~ (4, 26) => 0.536632
(0, 26) ~ (4, 27) => 0.324565
(0, 27) ~ (4, 21) => 0.0104048
(0, 27) ~ (4, 22) => 0.0203407
(0, 27) ~ (4, 24) => 0.0295516
(0, 27) ~ (4, 26) => 0.0226638
(0, 27) ~ (4, 27) => 0.520972
(0, 27) ~ (4, 28) => 0.343537
(0, 27) ~ (4, 29) => 0.0114994
(0, 28) ~ (4, 22) => 0.0129635
(0, 28) ~ (4, 23) => 0.0188873
(0, 28) ~ (4, 25) => 0.0278172
(0, 28) ~ (4, 27) => 0.01552
(0, 28) ~ (4, 28) => 0.509783
(0, 28) ~ (4, 29) => 0.368894
(0, 28) ~ (4, 30) => 0.013488
(0, 29) ~ (4, 23) => 0.0142972
(0, 29) ~ (4, 24) => 0.0162591
(0, 29) ~ (4, 26) => 0.0239518
(0, 29) ~ (4, 28) => 0.0119455
(0, 29) ~ (4, 29) => 0.512726
(0, 29) ~ (4, 30) => 0.379499
(0, 29) ~ (4, 31) => 0.0141546
(0, 30) ~ (4, 24) => 0.0152735
(0, 30) ~ (4, 25) => 0.0153808
(0, 30) ~ (4, 27) => 0.0193743
(0, 30) ~ (4, 29) => 0.0113134
(0, 30) ~ (4, 30) => 0.512265
(0, 30) ~ (4, 31) => 0.386834
(0, 30) ~ (4, 32) => 0.0144186
(0, 31) ~ (4, 25) => 0.0173578
(0, 31) ~ (4, 26) => 0.0140679
(0, 31) ~ (4, 28) => 0.0179109
(0, 31) ~ (4, 31) => 0.508472
(0, 31) ~ (4, 32) => 0.391715
(0, 31) ~ (4, 33) => 0.0138223
(0, 32) ~ (4, 26) => 0.0184863
(0, 32) ~ (4, 27) => 0.0120909
(0, 32) ~ (4, 29) => 0.0183136
(0, 32) ~ (4, 32) => 0.502458
(0, 32) ~ (4, 33) => 0.394539
(0, 32) ~ (4, 34) => 0.0129449
(0, 33) ~ (4, 27) => 0.0195599
(0, 33) ~ (4, 28) => 0.0118155
(0, 33) ~ (4, 30) => 0.0179152
(0, 33) ~ (4, 33) => 0.490753
(0, 33) ~ (4, 34) => 0.395656
(0, 33) ~ (4, 35) => 0.0148373
(0, 34) ~ (4, 28) => 0.0190948
(0, 34) ~ (4, 29) => 0.0103769
(0, 34) ~ (4, 31) => 0.0176846
(0, 34) ~ (4, 34) => 0.476603
(0, 34) ~ (4, 35) => 0.391058
(0, 34) ~ (4, 36) => 0.0153786
(0, 35) ~ (4, 29) => 0.017431
(0, 35) ~ (4, 30) => 0.0101261
(0, 35) ~ (4, 31) => 0.010376
(0, 35) ~ (4, 32) => 0.0197472
(0, 35) ~ (4, 33) => 0.0131514
(0, 35) ~ (4, 34) => 0.0105301
(0, 35) ~ (4, 35) => 0.438519
(0, 35) ~ (4, 36) => 0.358745
(0, 35) ~ (4, 37) => 0.0167357
(0, 36) ~ (4, 30) => 0.0152305
(0, 36) ~ (4, 31) => 0.010468
(0, 36) ~ (4, 32) => 0.0126431
(0, 36) ~ (4, 33) => 0.0209446
(0, 36) ~ (4, 34) => 0.0195897
(0, 36) ~ (4, 35) => 0.017062
(0, 36) ~ (4, 36) => 0.417176
(0, 36) ~ (4, 37) => 0.332704
(0, 36) ~ (4, 38) => 0.0170539
(0, 37) ~ (4, 31) => 0.0117718
(0, 37) ~ (4, 32) => 0.0112397
(0, 37) ~ (4, 33) => 0.0166754
(0, 37) ~ (4, 34) => 0.0198598
(0, 37) ~ (4, 35) => 0.0477904
(0, 37) ~ (4, 36) => 0.0281445
(0, 37) ~ (4, 37) => 0.393131
(0, 37) ~ (4, 38) => 0.305903
(0, 37) ~ (4, 39) => 0.0168858
(0, 38) ~ (4, 33) => 0.0124444
(0, 38) ~ (4, 34) => 0.0182892
(0, 38) ~ (4, 35) => 0.023384
(0, 38) ~ (4, 36) => 0.0950097
(0, 38) ~ (4, 37) => 0.0361916
(0, 38) ~ (4, 38) => 0.367469
(0, 38) ~ (4, 39) => 0.278029
(0, 38) ~ (4, 40) => 0.0157316
(0, 39) ~ (4, 34) => 0.0124835
(0, 39) ~ (4, 35) => 0.01799
(0, 39) ~ (4, 36) => 0.0214553
(0, 39) ~ (4, 37) => 0.141615
(0, 39) ~ (4, 38) => 0.0441001
(0, 39) ~ (4, 39) => 0.342546
(0, 39) ~ (4, 40) => 0.245489
(0, 39) ~ (4, 41) => 0.0134022
(0, 40) ~ (4, 35) => 0.0115237
(0, 40) ~ (4, 36) => 0.0147978
(0, 40) ~ (4, 37) => 0.0191242
(0, 40) ~ (4, 38) => 0.194733
(0, 40) ~ (4, 39) => 0.0516583
(0, 40) ~ (4, 40) => 0.312011
(0, 40) ~ (4, 41) => 0.211869
(0, 40) ~ (4, 42) => 0.0108932
(0, 41) ~ (4, 37) => 0.0114752
(0, 41) ~ (4, 38) => 0.0164653
(0, 41) ~ (4, 39) => 0.252944
(0, 41) ~ (4, 40) => 0.0575781
(0, 41) ~ (4, 41) => 0.280072
(0, 41) ~ (4, 42) => 0.180025
(0, 42) ~ (4, 39) => 0.0135825
(0, 42) ~ (4, 40) => 0.325667
(0, 42) ~ (4, 41) => 0.0643341
(0, 42) ~ (4, 42) => 0.256768
(0, 42) ~ (4, 43) => 0.154878
(0, 43) ~ (4, 40) => 0.0123884
(0, 43) ~ (4, 41) => 0.394095
(0, 43) ~ (4, 42) => 0.0690658
(0, 43) ~ (4, 43) => 0.232745
(0, 43) ~ (4, 44) => 0.130116
(0, 44) ~ (4, 41) => 0.0106287
(0, 44) ~ (4, 42) => 0.452426
(0, 44) ~ (4, 43) => 0.0709358
(0, 44) ~ (4, 44) => 0.206051
(0, 44) ~ (4, 45) => 0.0984956
(0, 45) ~ (4, 43) => 0.507375
(0, 45) ~ (4, 44) => 0.0718677
(0, 45) ~ (4, 45) => 0.172093
(0, 45) ~ (4, 46) => 0.0927931
(0, 46) ~ (4, 44) => 0.564698
(0, 46) ~ (4, 45) => 0.0694848
(0, 46) ~ (4, 46) => 0.166909
(0, 46) ~ (4, 47) => 0.0913847
(0, 47) ~ (4, 45) => 0.637546
(0, 47) ~ (4, 46) => 0.0648203
(0, 47) ~ (4, 47) => 0.153889
(0, 47) ~ (4, 48) => 0.0820016
(0, 48) ~ (4, 46) => 0.654355
(0, 48) ~ (4, 47) => 0.0454965
(0, 48) ~ (4, 48) => 0.0825864
(0, 48) ~ (4, 49) => 0.0714093
(0, 49) ~ (4, 47) => 0.689994
(0, 49) ~ (4, 48) => 0.0132113
(0, 49) ~ (4, 49) => 0.0595504
(0, 49) ~ (4, 50) => 0.0713961
(0, 50) ~ (4, 48) => 0.806874
(0, 50) ~ (4, 50) => 0.0355284
(0, 50) ~ (4, 51) => 0.0704155
(0, 51) ~ (4, 49) => 0.849007
(0, 51) ~ (4, 51) => 0.0251387
(0, 51) ~ (4, 52) => 0.0660731
(0, 52) ~ (4, 50) => 0.876333
(0, 52) ~ (4, 52) => 0.0229833
(0, 52) ~ (4, 53) => 0.0447138
(0, 53) ~ (4, 51) => 0.89111
(0, 53) ~ (4, 54) => 0.0355685
(0, 54) ~ (4, 52) => 0.898423
(0, 54) ~ (4, 55) => 0.0284183
(0, 55) ~ (4, 53) => 0.934729
(0, 55) ~ (4, 56) => 0.0228447
(0, 56) ~ (4, 54) => 0.949109
(0, 56) ~ (4, 57) => 0.0111105
(0, 57) ~ (4, 55) => 0.959562
(0, 58) ~ (4, 56) => 0.965689
(0, 59) ~ (4, 57) => 0.978606
(0, 60) ~ (4, 58) => 0.985098
(0, 61) ~ (4, 59) => 0.988442
(0, 62) ~ (4, 60) => 0.990037
(0, 63) ~ (4, 61) => 0.990973
(0, 64) ~ (4, 62) => 0.994206
(0, 65) ~ (4, 63) => 0.996555
(0, 66) ~ (4, 64) => 0.997557
(0, 67) ~ (4, 65) => 0.997882
(0, 68) ~ (4, 66) => 0.99823
(0, 69) ~ (4, 67) => 0.998604
(0, 70) ~ (4, 68) => 0.999028
(0, 71) ~ (4, 69) => 0.999454
(0, 72) ~ (4, 70) => 0.999603

; gap posteriors
(0, 0) ~ (4, -1) => 0.000485778
(0, 1) ~ (4, -1) => 0.00148392
(0, 2) ~ (4, -1) => 0.00271869
(0, 3) ~ (4, -1) => 0.00415862
(0, 4) ~ (4, -1) => 0.0057987
(0, 5) ~ (4, -1) => 0.00623131
(0, 6) ~ (4, -1) => 0.00670302
(0, 7) ~ (4, -1) => 0.00732833
(0, 8) ~ (4, -1) => 0.00799137
(0, 9) ~ (4, -1) => 0.00991583
(0, 10) ~ (4, -1) => 0.0145533
(0, 11) ~ (4, -1) => 0.0189404
(0, 12) ~ (4, -1) => 0.0242434
(0, 13) ~ (4, -1) => 0.0419483
(0, 14) ~ (4, -1) => 0.0466256
(0, 15) ~ (4, -1) => 0.0489447
(0, 16) ~ (4, -1) => 0.0561989
(0, 17) ~ (4, -1) => 0.0616167
(0, 18) ~ (4, -1) => 0.0796226
(0, 19) ~ (4, -1) => 0.0859755
(0, 20) ~ (4, -1) => 0.0918564
(0, 21) ~ (4, -1) => 0.0945573
(0, 22) ~ (4, -1) => 0.0778609
(0, 23) ~ (4, -1) => 0.0692046
(0, 24) ~ (4, -1) => 0.0491916
(0, 25) ~ (4, -1) => 0.0519622
(0, 26) ~ (4, -1) => 0.0581443
(0, 27) ~ (4, -1) => 0.0410307
(0, 28) ~ (4, -1) => 0.0326463
(0, 29) ~ (4, -1) => 0.0271674
(0, 30) ~ (4, -1) => 0.0251403
(0, 31) ~ (4, -1) => 0.0366544
(0, 32) ~ (4, -1) => 0.0411676
(0, 33) ~ (4, -1) => 0.0494631
(0, 34) ~ (4, -1) => 0.0698045
(0, 35) ~ (4, -1) => 0.104638
(0, 36) ~ (4, -1) => 0.137128
(0, 37) ~ (4, -1) => 0.148598
(0, 38) ~ (4, -1) => 0.153452
(0, 39) ~ (4, -1) => 0.160919
(0, 40) ~ (4, -1) => 0.173389
(0, 41) ~ (4, -1) => 0.20144
(0, 42) ~ (4, -1) => 0.18477
(0, 43) ~ (4, -1) => 0.161589
(0, 44) ~ (4, -1) => 0.161462
(0, 45) ~ (4, -1) => 0.155872
(0, 46) ~ (4, -1) => 0.107523
(0, 47) ~ (4, -1) => 0.0617432
(0, 48) ~ (4, -1) => 0.146152
(0, 49) ~ (4, -1) => 0.165848
(0, 50) ~ (4, -1) => 0.0871824
(0, 51) ~ (4, -1) => 0.0597811
(0, 52) ~ (4, -1) => 0.0559696
(0, 53) ~ (4, -1) => 0.0733211
(0, 54) ~ (4, -1) => 0.0731589
(0, 55) ~ (4, -1) => 0.0424263
(0, 56) ~ (4, -1) => 0.03978
(0, 57) ~ (4, -1) => 0.0404378
(0, 58) ~ (4, -1) => 0.0343113
(0, 59) ~ (4, -1) => 0.0213943
(0, 60) ~ (4, -1) => 0.0149022
(0, 61) ~ (4, -1) => 0.011558
(0, 62) ~ (4, -1) => 0.00996262
(0, 63) ~ (4, -1) => 0.00902694
(0, 64) ~ (4, -1) => 0.00579423
(0, 65) ~ (4, -1) => 0.00344515
(0, 66) ~ (4, -1) => 0.00244266
(0, 67) ~ (4, -1) => 0.00211805
(0, 68) ~ (4, -1) => 0.00176966
(0, 69) ~ (4, -1) => 0.00139618
(0, 70) ~ (4, -1) => 0.00097239
(0, 71) ~ (4, -1) => 0.000545561
(0, 72) ~ (4, -1) => 0.000396788

(0, -1) ~ (4, 0) => 0.000485778
(0, -1) ~ (4, 1) => 0.00148392
(0, -1) ~ (4, 2) => 0.00271869
(0, -1) ~ (4, 3) => 0.00415862
(0, -1) ~ (4, 4) => 0.0057987
(0, -1) ~ (4, 5) => 0.00623131
(0, -1) ~ (4, 6) => 0.00670302
(0, -1) ~ (4, 7) => 0.00732833
(0, -1) ~ (4, 8) => 0.00799137
(0, -1) ~ (4, 9) => 0.00991583
(0, -1) ~ (4, 10) => 0.0145533
(0, -1) ~ (4, 11) => 0.0189404
(0, -1) ~ (4, 12) => 0.0242434
(0, -1) ~ (4, 13) => 0.0419483
(0, -1) ~ (4, 14) => 0.0487487
(0, -1) ~ (4, 15) => 0.0540268
(0, -1) ~ (4, 16) => 0.0555215
(0, -1) ~ (4, 17) => 0.0730528
(0, -1) ~ (4, 18) => 0.0912071
(0, -1) ~ (4, 19) => 0.0949929
(0, -1) ~ (4, 20) => 0.0640061
(0, -1) ~ (4, 21) => 0.106268
(0, -1) ~ (4, 22) => 0.0676255
(0, -1) ~ (4, 23) => 0.0667446
(0, -1) ~ (4, 24) => 0.0715125
(0, -1) ~ (4, 25) => 0.0595916
(0, -1) ~ (4, 26) => 0.0653252
(0, -1) ~ (4, 27) => 0.087918
(0, -1) ~ (4, 28) => 0.085913
(0, -1) ~ (4, 29) => 0.0494456
(0, -1) ~ (4, 30) => 0.0514761
(0, -1) ~ (4, 31) => 0.040239
(0, -1) ~ (4, 32) => 0.0477791
(0, -1) ~ (4, 33) => 0.0376703
(0, -1) ~ (4, 34) => 0.0340439
(0, -1) ~ (4, 35) => 0.0378354
(0, -1) ~ (4, 36) => 0.0492928
(0, -1) ~ (4, 37) => 0.0490222
(0, -1) ~ (4, 38) => 0.0542755
(0, -1) ~ (4, 39) => 0.0443546
(0, -1) ~ (4, 40) => 0.0311347
(0, -1) ~ (4, 41) => 0.0255986
(0, -1) ~ (4, 42) => 0.0308209
(0, -1) ~ (4, 43) => 0.0340663
(0, -1) ~ (4, 44) => 0.0272668
(0, -1) ~ (4, 45) => 0.0223807
(0, -1) ~ (4, 46) => 0.021122
(0, -1) ~ (4, 47) => 0.0192357
(0, -1) ~ (4, 48) => 0.015327
(0, -1) ~ (4, 49) => 0.0200332
(0, -1) ~ (4, 50) => 0.0167421
(0, -1) ~ (4, 51) => 0.0133354
(0, -1) ~ (4, 52) => 0.0125208
(0, -1) ~ (4, 53) => 0.0205573
(0, -1) ~ (4, 54) => 0.015322
(0, -1) ~ (4, 55) => 0.0120195
(0, -1) ~ (4, 56) => 0.0114666
(0, -1) ~ (4, 57) => 0.0102838
(0, -1) ~ (4, 58) => 0.0149022
(0, -1) ~ (4, 59) => 0.011558
(0, -1) ~ (4, 60) => 0.00996262
(0, -1) ~ (4, 61) => 0.00902694
(0, -1) ~ (4, 62) => 0.00579423
(0, -1) ~ (4, 63) => 0.00344515
(0, -1) ~ (4, 64) => 0.00244266
(0, -1) ~ (4, 65) => 0.00211805
(0, -1) ~ (4, 66) => 0.00176966
(0, -1) ~ (4, 67) => 0.00139618
(0, -1) ~ (4, 68) => 0.00097239
(0, -1) ~ (4, 69) => 0.000545561
(0, -1) ~ (4, 70) => 0.000396788

; Sparse posterior probability matrix for sequences 1 and 2
; Format is:
;   (1, position_1) ~ (2, position_2) => prob
; which means that (1, position_1) is aligned to (2, position_2) with probability prob.
;   (1, position_1) ~ (2, -1) => prob
; means that (1, position_1) is aligned to a gap in 2 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(1, 0) ~ (2, 0) => 0.999094
(1, 1) ~ (2, 1) => 0.997448
(1, 2) ~ (2, 2) => 0.986767
(1, 3) ~ (2, 3) => 0.978374
(1, 4) ~ (2, 4) => 0.972173
(1, 5) ~ (2, 5) => 0.964819
(1, 6) ~ (2, 6) => 0.95891
(1, 7) ~ (2, 7) => 0.955012
(1, 8) ~ (2, 8) => 0.95247
(1, 9) ~ (2, 9) => 0.951644
(1, 10) ~ (2, 10) => 0.943464
(1, 11) ~ (2, 11) => 0.782914
(1, 12) ~ (2, 12) => 0.623542
(1, 13) ~ (2, 10) => 0.0112665
(1, 13) ~ (2, 13) => 0.565875
(1, 14) ~ (2, 11) => 0.139013
(1, 14) ~ (2, 12) => 0.0175483
(1, 14) ~ (2, 14) => 0.54091
(1, 15) ~ (2, 12) => 0.268444
(1, 15) ~ (2, 13) => 0.0187597
(1, 15) ~ (2, 15) => 0.502274
(1, 16) ~ (2, 13) => 0.314698
(1, 16) ~ (2, 14) => 0.0140877
(1, 16) ~ (2, 16) => 0.460893
(1, 16) ~ (2, 17) => 0.0108112
(1, 17) ~ (2, 14) => 0.343784
(1, 17) ~ (2, 17) => 0.430631
(1, 18) ~ (2, 15) => 0.366036
(1, 18) ~ (2, 18) => 0.29449
(1, 19) ~ (2, 16) => 0.381954
(1, 19) ~ (2, 19) => 0.163511
(1, 20) ~ (2, 17) => 0.38833
(1, 20) ~ (2, 19) => 0.0138335
(1, 20) ~ (2, 20) => 0.0530408
(1, 21) ~ (2, 12) => 0.0134113
(1, 21) ~ (2, 14) => 0.0102321
(1, 21) ~ (2, 18) => 0.480316
(1, 21) ~ (2, 20) => 0.0148497
(1, 21) ~ (2, 21) => 0.0205532
(1, 22) ~ (2, 13) => 0.0258397
(1, 22) ~ (2, 15) => 0.0174053
(1, 22) ~ (2, 16) => 0.0245665
(1, 22) ~ (2, 19) => 0.57662
(1, 22) ~ (2, 21) => 0.0182654
(1, 22) ~ (2, 22) => 0.0182623
(1, 23) ~ (2, 14) => 0.0349297
(1, 23) ~ (2, 16) => 0.0145924
(1, 23) ~ (2, 17) => 0.0414316
(1, 23) ~ (2, 20) => 0.661132
(1, 23) ~ (2, 22) => 0.012064
(1, 23) ~ (2, 23) => 0.0160862
(1, 24) ~ (2, 15) => 0.0390256
(1, 24) ~ (2, 17) => 0.0127681
(1, 24) ~ (2, 18) => 0.050498
(1, 24) ~ (2, 19) => 0.0149119
(1, 24) ~ (2, 21) => 0.657612
(1, 24) ~ (2, 24) => 0.0143432
(1, 25) ~ (2, 16) => 0.0340814
(1, 25) ~ (2, 18) => 0.0123949
(1, 25) ~ (2, 19) => 0.058215
(1, 25) ~ (2, 20) => 0.0186699
(1, 25) ~ (2, 22) => 0.58866
(1, 25) ~ (2, 23) => 0.0109872
(1, 26) ~ (2, 16) => 0.0135688
(1, 26) ~ (2, 17) => 0.0333154
(1, 26) ~ (2, 19) => 0.0111839
(1, 26) ~ (2, 20) => 0.0655114
(1, 26) ~ (2, 21) => 0.0272406
(1, 26) ~ (2, 23) => 0.527228
(1, 26) ~ (2, 24) => 0.0138852
(1, 27) ~ (2, 15) => 0.0109047
(1, 27) ~ (2, 17) => 0.0219079
(1, 27) ~ (2, 18) => 0.0345236
(1, 27) ~ (2, 21) => 0.0698108
(1, 27) ~ (2, 22) => 0.022402
(1, 27) ~ (2, 24) => 0.459169
(1, 28) ~ (2, 16) => 0.010307
(1, 28) ~ (2, 18) => 0.0369566
(1, 28) ~ (2, 19) => 0.0349588
(1, 28) ~ (2, 22) => 0.048518
(1, 28) ~ (2, 23) => 0.0140514
(1, 28) ~ (2, 25) => 0.11556
(1, 29) ~ (2, 17) => 0.0110613
(1, 29) ~ (2, 19) => 0.0530166
(1, 29) ~ (2, 20) => 0.0350594
(1, 29) ~ (2, 23) => 0.0263944
(1, 29) ~ (2, 25) => 0.0119736
(1, 29) ~ (2, 26) => 0.0670001
(1, 30) ~ (2, 20) => 0.0739915
(1, 30) ~ (2, 21) => 0.011643
(1, 30) ~ (2, 27) => 0.0129328
(1, 31) ~ (2, 21) => 0.135111
(1, 31) ~ (2, 22) => 0.0115332
(1, 31) ~ (2, 23) => 0.011898
(1, 32) ~ (2, 22) => 0.22652
(1, 32) ~ (2, 24) => 0.0121469
(1, 33) ~ (2, 23) => 0.3225
(1, 33) ~ (2, 25) => 0.0126822
(1, 34) ~ (2, 24) => 0.449264
(1, 35) ~ (2, 25) => 0.81488
(1, 36) ~ (2, 25) => 0.0113769
(1, 36) ~ (2, 26) => 0.888401
(1, 37) ~ (2, 26) => 0.0113593
(1, 37) ~ (2, 27) => 0.939763
(1, 38) ~ (2, 27) => 0.0152703
(1, 38) ~ (2, 28) => 0.938306
(1, 39) ~ (2, 28) => 0.0202989
(1, 39) ~ (2, 29) => 0.941099
(1, 40) ~ (2, 29) => 0.0186615
(1, 40) ~ (2, 30) => 0.947784
(1, 41) ~ (2, 30) => 0.0164206
(1, 41) ~ (2, 31) => 0.952835
(1, 42) ~ (2, 31) => 0.015842
(1, 42) ~ (2, 32) => 0.952413
(1, 43) ~ (2, 32) => 0.0129773
(1, 43) ~ (2, 33) => 0.954789
(1, 44) ~ (2, 33) => 0.0101037
(1, 44) ~ (2, 34) => 0.958371
(1, 45) ~ (2, 35) => 0.959456
(1, 46) ~ (2, 36) => 0.965329
(1, 46) ~ (2, 37) => 0.0111856
(1, 47) ~ (2, 37) => 0.964527
(1, 47) ~ (2, 38) => 0.015778
(1, 48) ~ (2, 38) => 0.944404
(1, 48) ~ (2, 39) => 0.0345369
(1, 49) ~ (2, 39) => 0.897005
(1, 49) ~ (2, 40) => 0.0749715
(1, 50) ~ (2, 40) => 0.831309
(1, 50) ~ (2, 41) => 0.130936
(1, 51) ~ (2, 41) => 0.798738
(1, 51) ~ (2, 42) => 0.154102
(1, 52) ~ (2, 41) => 0.0132142
(1, 52) ~ (2, 42) => 0.725309
(1, 52) ~ (2, 43) => 0.209116
(1, 53) ~ (2, 42) => 0.0150667
(1, 53) ~ (2, 43) => 0.655637
(1, 53) ~ (2, 44) => 0.265498
(1, 54) ~ (2, 43) => 0.015162
(1, 54) ~ (2, 44) => 0.589069
(1, 54) ~ (2, 45) => 0.322512
(1, 55) ~ (2, 44) => 0.0140719
(1, 55) ~ (2, 45) => 0.524877
(1, 55) ~ (2, 46) => 0.380721
(1, 55) ~ (2, 51) => 0.0100137
(1, 56) ~ (2, 45) => 0.0137075
(1, 56) ~ (2, 46) => 0.500871
(1, 56) ~ (2, 47) => 0.384918
(1, 56) ~ (2, 52) => 0.0103494
(1, 57) ~ (2, 45) => 0.0100424
(1, 57) ~ (2, 46) => 0.0112021
(1, 57) ~ (2, 47) => 0.509806
(1, 57) ~ (2, 48) => 0.366433
(1, 58) ~ (2, 44) => 0.0105319
(1, 58) ~ (2, 47) => 0.015009
(1, 58) ~ (2, 48) => 0.536204
(1, 58) ~ (2, 49) => 0.346334
(1, 59) ~ (2, 45) => 0.0123206
(1, 59) ~ (2, 48) => 0.0156557
(1, 59) ~ (2, 49) => 0.565172
(1, 59) ~ (2, 50) => 0.324536
(1, 60) ~ (2, 46) => 0.0144696
(1, 60) ~ (2, 49) => 0.0164832
(1, 60) ~ (2, 50) => 0.591594
(1, 60) ~ (2, 51) => 0.306718
(1, 61) ~ (2, 47) => 0.0122717
(1, 61) ~ (2, 50) => 0.0177466
(1, 61) ~ (2, 51) => 0.616943
(1, 61) ~ (2, 52) => 0.282094
(1, 62) ~ (2, 48) => 0.0114546
(1, 62) ~ (2, 51) => 0.0197631
(1, 62) ~ (2, 52) => 0.63336
(1, 62) ~ (2, 53) => 0.260882
(1, 62) ~ (2, 54) => 0.0103619
(1, 63) ~ (2, 49) => 0.0104938
(1, 63) ~ (2, 52) => 0.0170966
(1, 63) ~ (2, 53) => 0.654907
(1, 63) ~ (2, 54) => 0.215816
(1, 63) ~ (2, 55) => 0.0109924
(1, 64) ~ (2, 50) => 0.0100197
(1, 64) ~ (2, 53) => 0.0170993
(1, 64) ~ (2, 54) => 0.703137
(1, 64) ~ (2, 55) => 0.201086
(1, 64) ~ (2, 56) => 0.0125242
(1, 65) ~ (2, 54) => 0.0149272
(1, 65) ~ (2, 55) => 0.723008
(1, 65) ~ (2, 56) => 0.181918
(1, 65) ~ (2, 57) => 0.01143
(1, 66) ~ (2, 55) => 0.0117348
(1, 66) ~ (2, 56) => 0.74943
(1, 66) ~ (2, 57) => 0.137998
(1, 67) ~ (2, 57) => 0.805113
(1, 67) ~ (2, 58) => 0.0939498
(1, 68) ~ (2, 58) => 0.860193
(1, 68) ~ (2, 59) => 0.0510018
(1, 69) ~ (2, 59) => 0.918843
(1, 69) ~ (2, 60) => 0.0142735
(1, 70) ~ (2, 60) => 0.971603
(1, 71) ~ (2, 61) => 0.987802
(1, 72) ~ (2, 62) => 0.989852

; gap posteriors
(1, 0) ~ (2, -1) => 0.000905573
(1, 1) ~ (2, -1) => 0.00255185
(1, 2) ~ (2, -1) => 0.0132332
(1, 3) ~ (2, -1) => 0.0216258
(1, 4) ~ (2, -1) => 0.0278274
(1, 5) ~ (2, -1) => 0.0351809
(1, 6) ~ (2, -1) => 0.0410896
(1, 7) ~ (2, -1) => 0.0449879
(1, 8) ~ (2, -1) => 0.0475303
(1, 9) ~ (2, -1) => 0.0483561
(1, 10) ~ (2, -1) => 0.0565364
(1, 11) ~ (2, -1) => 0.217086
(1, 12) ~ (2, -1) => 0.376458
(1, 13) ~ (2, -1) => 0.422859
(1, 14) ~ (2, -1) => 0.302529
(1, 15) ~ (2, -1) => 0.210523
(1, 16) ~ (2, -1) => 0.19951
(1, 17) ~ (2, -1) => 0.225584
(1, 18) ~ (2, -1) => 0.339474
(1, 19) ~ (2, -1) => 0.454535
(1, 20) ~ (2, -1) => 0.544796
(1, 21) ~ (2, -1) => 0.460637
(1, 22) ~ (2, -1) => 0.319041
(1, 23) ~ (2, -1) => 0.219764
(1, 24) ~ (2, -1) => 0.210841
(1, 25) ~ (2, -1) => 0.276991
(1, 26) ~ (2, -1) => 0.308066
(1, 27) ~ (2, -1) => 0.381282
(1, 28) ~ (2, -1) => 0.739648
(1, 29) ~ (2, -1) => 0.795495
(1, 30) ~ (2, -1) => 0.901433
(1, 31) ~ (2, -1) => 0.841457
(1, 32) ~ (2, -1) => 0.761333
(1, 33) ~ (2, -1) => 0.664818
(1, 34) ~ (2, -1) => 0.550736
(1, 35) ~ (2, -1) => 0.18512
(1, 36) ~ (2, -1) => 0.100222
(1, 37) ~ (2, -1) => 0.0488778
(1, 38) ~ (2, -1) => 0.0464234
(1, 39) ~ (2, -1) => 0.0386017
(1, 40) ~ (2, -1) => 0.0335548
(1, 41) ~ (2, -1) => 0.0307443
(1, 42) ~ (2, -1) => 0.0317452
(1, 43) ~ (2, -1) => 0.0322342
(1, 44) ~ (2, -1) => 0.0315252
(1, 45) ~ (2, -1) => 0.0405439
(1, 46) ~ (2, -1) => 0.0234852
(1, 47) ~ (2, -1) => 0.0196954
(1, 48) ~ (2, -1) => 0.0210589
(1, 49) ~ (2, -1) => 0.0280236
(1, 50) ~ (2, -1) => 0.0377551
(1, 51) ~ (2, -1) => 0.0471599
(1, 52) ~ (2, -1) => 0.052361
(1, 53) ~ (2, -1) => 0.0637985
(1, 54) ~ (2, -1) => 0.073257
(1, 55) ~ (2, -1) => 0.0703172
(1, 56) ~ (2, -1) => 0.0901538
(1, 57) ~ (2, -1) => 0.102516
(1, 58) ~ (2, -1) => 0.0919218
(1, 59) ~ (2, -1) => 0.0823148
(1, 60) ~ (2, -1) => 0.0707349
(1, 61) ~ (2, -1) => 0.0709448
(1, 62) ~ (2, -1) => 0.0641783
(1, 63) ~ (2, -1) => 0.0906945
(1, 64) ~ (2, -1) => 0.0561339
(1, 65) ~ (2, -1) => 0.0687169
(1, 66) ~ (2, -1) => 0.100837
(1, 67) ~ (2, -1) => 0.100937
(1, 68) ~ (2, -1) => 0.0888056
(1, 69) ~ (2, -1) => 0.0668831
(1, 70) ~ (2, -1) => 0.0283966
(1, 71) ~ (2, -1) => 0.0121977
(1, 72) ~ (2, -1) => 0.0101479

(1, -1) ~ (2, 0) => 0.000905573
(1, -1) ~ (2, 1) => 0.00255185
(1, -1) ~ (2, 2) => 0.0132332
(1, -1) ~ (2, 3) => 0.0216258
(1, -1) ~ (2, 4) => 0.0278274
(1, -1) ~ (2, 5) => 0.0351809
(1, -1) ~ (2, 6) => 0.0410896
(1, -1) ~ (2, 7) => 0.0449879
(1, -1) ~ (2, 8) => 0.0475303
(1, -1) ~ (2, 9) => 0.0483561
(1, -1) ~ (2, 10) => 0.0452699
(1, -1) ~ (2, 11) => 0.0780733
(1, -1) ~ (2, 12) => 0.0770544
(1, -1) ~ (2, 13) => 0.0748279
(1, -1) ~ (2, 14) => 0.0560563
(1, -1) ~ (2, 15) => 0.0643543
(1, -1) ~ (2, 16) => 0.0600374
(1, -1) ~ (2, 17) => 0.0497433
(1, -1) ~ (2, 18) => 0.0908208
(1, -1) ~ (2, 19) => 0.0737488
(1, -1) ~ (2, 20) => 0.0777454
(1, -1) ~ (2, 21) => 0.0597632
(1, -1) ~ (2, 22) => 0.0720404
(1, -1) ~ (2, 23) => 0.0708541
(1, -1) ~ (2, 24) => 0.0511919
(1, -1) ~ (2, 25) => 0.0335279
(1, -1) ~ (2, 26) => 0.0332396
(1, -1) ~ (2, 27) => 0.032034
(1, -1) ~ (2, 28) => 0.0413947
(1, -1) ~ (2, 29) => 0.0402391
(1, -1) ~ (2, 30) => 0.0357957
(1, -1) ~ (2, 31) => 0.0313229
(1, -1) ~ (2, 32) => 0.0346099
(1, -1) ~ (2, 33) => 0.0351078
(1, -1) ~ (2, 34) => 0.0416289
(1, -1) ~ (2, 35) => 0.0405439
(1, -1) ~ (2, 36) => 0.0346707
(1, -1) ~ (2, 37) => 0.0242878
(1, -1) ~ (2, 38) => 0.0398179
(1, -1) ~ (2, 39) => 0.0684582
(1, -1) ~ (2, 40) => 0.0937197
(1, -1) ~ (2, 41) => 0.0571113
(1, -1) ~ (2, 42) => 0.105523
(1, -1) ~ (2, 43) => 0.120085
(1, -1) ~ (2, 44) => 0.12083
(1, -1) ~ (2, 45) => 0.116541
(1, -1) ~ (2, 46) => 0.0927367
(1, -1) ~ (2, 47) => 0.077995
(1, -1) ~ (2, 48) => 0.0702529
(1, -1) ~ (2, 49) => 0.0615169
(1, -1) ~ (2, 50) => 0.0561027
(1, -1) ~ (2, 51) => 0.0465621
(1, -1) ~ (2, 52) => 0.0571002
(1, -1) ~ (2, 53) => 0.0671119
(1, -1) ~ (2, 54) => 0.0557581
(1, -1) ~ (2, 55) => 0.0531792
(1, -1) ~ (2, 56) => 0.0561283
(1, -1) ~ (2, 57) => 0.0454589
(1, -1) ~ (2, 58) => 0.0458576
(1, -1) ~ (2, 59) => 0.0301548
(1, -1) ~ (2, 60) => 0.0141231
(1, -1) ~ (2, 61) => 0.0121977
(1, -1) ~ (2, 62) => 0.0101479

; Sparse posterior probability matrix for sequences 1 and 3
; Format is:
;   (1, position_1) ~ (3, position_2) => prob
; which means that (1, position_1) is aligned to (3, position_2) with probability prob.
;   (1, position_1) ~ (3, -1) => prob
; means that (1, position_1) is aligned to a gap in 3 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(1, 0) ~ (3, 0) => 0.995396
(1, 1) ~ (3, 1) => 0.990391
(1, 2) ~ (3, 2) => 0.985028
(1, 3) ~ (3, 3) => 0.981486
(1, 4) ~ (3, 4) => 0.978827
(1, 5) ~ (3, 5) => 0.97648
(1, 6) ~ (3, 6) => 0.972703
(1, 7) ~ (3, 4) => 0.0115628
(1, 7) ~ (3, 7) => 0.967717
(1, 8) ~ (3, 5) => 0.0135615
(1, 8) ~ (3, 8) => 0.959045
(1, 9) ~ (3, 6) => 0.0163987
(1, 9) ~ (3, 9) => 0.949696
(1, 10) ~ (3, 7) => 0.0190044
(1, 10) ~ (3, 10) => 0.937617
(1, 10) ~ (3, 11) => 0.0129853
(1, 11) ~ (3, 8) => 0.0211865
(1, 11) ~ (3, 11) => 0.910826
(1, 11) ~ (3, 12) => 0.0157986
(1, 12) ~ (3, 9) => 0.023134
(1, 12) ~ (3, 12) => 0.881964
(1, 12) ~ (3, 13) => 0.0158382
(1, 13) ~ (3, 10) => 0.0266981
(1, 13) ~ (3, 12) => 0.0105404
(1, 13) ~ (3, 13) => 0.844069
(1, 13) ~ (3, 14) => 0.0148972
(1, 14) ~ (3, 11) => 0.0439572
(1, 14) ~ (3, 13) => 0.0126215
(1, 14) ~ (3, 14) => 0.815765
(1, 14) ~ (3, 15) => 0.0138622
(1, 15) ~ (3, 11) => 0.0104431
(1, 15) ~ (3, 12) => 0.0608694
(1, 15) ~ (3, 14) => 0.0112314
(1, 15) ~ (3, 15) => 0.78086
(1, 15) ~ (3, 16) => 0.0134008
(1, 16) ~ (3, 12) => 0.0109899
(1, 16) ~ (3, 13) => 0.0983563
(1, 16) ~ (3, 15) => 0.0179452
(1, 16) ~ (3, 16) => 0.739521
(1, 16) ~ (3, 17) => 0.0113865
(1, 17) ~ (3, 13) => 0.0104095
(1, 17) ~ (3, 14) => 0.125531
(1, 17) ~ (3, 16) => 0.026547
(1, 17) ~ (3, 17) => 0.703378
(1, 18) ~ (3, 15) => 0.151156
(1, 18) ~ (3, 16) => 0.0111796
(1, 18) ~ (3, 17) => 0.034269
(1, 18) ~ (3, 18) => 0.629933
(1, 19) ~ (3, 15) => 0.0108788
(1, 19) ~ (3, 16) => 0.174132
(1, 19) ~ (3, 18) => 0.0721763
(1, 19) ~ (3, 19) => 0.477315
(1, 19) ~ (3, 21) => 0.0153414
(1, 20) ~ (3, 16) => 0.01192
(1, 20) ~ (3, 17) => 0.189344
(1, 20) ~ (3, 18) => 0.0114817
(1, 20) ~ (3, 19) => 0.0996167
(1, 20) ~ (3, 20) => 0.420865
(1, 20) ~ (3, 22) => 0.0172597
(1, 21) ~ (3, 17) => 0.0189469
(1, 21) ~ (3, 18) => 0.20813
(1, 21) ~ (3, 19) => 0.0268727
(1, 21) ~ (3, 20) => 0.100019
(1, 21) ~ (3, 21) => 0.371805
(1, 21) ~ (3, 22) => 0.0109161
(1, 21) ~ (3, 23) => 0.0192062
(1, 22) ~ (3, 18) => 0.0247649
(1, 22) ~ (3, 19) => 0.301992
(1, 22) ~ (3, 20) => 0.0263423
(1, 22) ~ (3, 21) => 0.0976981
(1, 22) ~ (3, 22) => 0.363576
(1, 22) ~ (3, 23) => 0.0116817
(1, 22) ~ (3, 24) => 0.0184189
(1, 23) ~ (3, 19) => 0.0252746
(1, 23) ~ (3, 20) => 0.35478
(1, 23) ~ (3, 21) => 0.0269343
(1, 23) ~ (3, 22) => 0.0801417
(1, 23) ~ (3, 23) => 0.359805
(1, 23) ~ (3, 24) => 0.0124989
(1, 23) ~ (3, 25) => 0.0163924
(1, 24) ~ (3, 18) => 0.011919
(1, 24) ~ (3, 20) => 0.0199273
(1, 24) ~ (3, 21) => 0.390984
(1, 24) ~ (3, 22) => 0.038907
(1, 24) ~ (3, 23) => 0.0517075
(1, 24) ~ (3, 24) => 0.348992
(1, 24) ~ (3, 25) => 0.0137934
(1, 24) ~ (3, 26) => 0.0130414
(1, 25) ~ (3, 19) => 0.0129538
(1, 25) ~ (3, 21) => 0.0148458
(1, 25) ~ (3, 22) => 0.403158
(1, 25) ~ (3, 23) => 0.0561948
(1, 25) ~ (3, 24) => 0.0273747
(1, 25) ~ (3, 25) => 0.329881
(1, 25) ~ (3, 26) => 0.0169664
(1, 25) ~ (3, 27) => 0.0105858
(1, 26) ~ (3, 20) => 0.01294
(1, 26) ~ (3, 21) => 0.0118539
(1, 26) ~ (3, 22) => 0.0161972
(1, 26) ~ (3, 23) => 0.418513
(1, 26) ~ (3, 24) => 0.0706186
(1, 26) ~ (3, 25) => 0.0222531
(1, 26) ~ (3, 26) => 0.311964
(1, 26) ~ (3, 27) => 0.0183467
(1, 26) ~ (3, 28) => 0.0103098
(1, 27) ~ (3, 21) => 0.0131638
(1, 27) ~ (3, 22) => 0.0118709
(1, 27) ~ (3, 23) => 0.0183417
(1, 27) ~ (3, 24) => 0.44009
(1, 27) ~ (3, 25) => 0.0747324
(1, 27) ~ (3, 26) => 0.0175087
(1, 27) ~ (3, 27) => 0.300328
(1, 27) ~ (3, 28) => 0.0161952
(1, 28) ~ (3, 22) => 0.0121037
(1, 28) ~ (3, 23) => 0.0126842
(1, 28) ~ (3, 24) => 0.0212302
(1, 28) ~ (3, 25) => 0.445472
(1, 28) ~ (3, 26) => 0.0814102
(1, 28) ~ (3, 27) => 0.0138388
(1, 28) ~ (3, 28) => 0.267678
(1, 29) ~ (3, 23) => 0.0111073
(1, 29) ~ (3, 24) => 0.012566
(1, 29) ~ (3, 25) => 0.0339763
(1, 29) ~ (3, 26) => 0.453241
(1, 29) ~ (3, 27) => 0.085766
(1, 29) ~ (3, 28) => 0.0147963
(1, 29) ~ (3, 29) => 0.25958
(1, 30) ~ (3, 25) => 0.0125012
(1, 30) ~ (3, 26) => 0.041281
(1, 30) ~ (3, 27) => 0.450709
(1, 30) ~ (3, 28) => 0.0867804
(1, 30) ~ (3, 29) => 0.0116203
(1, 30) ~ (3, 30) => 0.252879
(1, 31) ~ (3, 26) => 0.0113047
(1, 31) ~ (3, 27) => 0.0465356
(1, 31) ~ (3, 28) => 0.47938
(1, 31) ~ (3, 29) => 0.0979211
(1, 31) ~ (3, 30) => 0.0128137
(1, 31) ~ (3, 31) => 0.256682
(1, 32) ~ (3, 26) => 0.0108535
(1, 32) ~ (3, 27) => 0.0139025
(1, 32) ~ (3, 28) => 0.0458842
(1, 32) ~ (3, 29) => 0.486734
(1, 32) ~ (3, 30) => 0.103579
(1, 32) ~ (3, 31) => 0.0112588
(1, 32) ~ (3, 32) => 0.257243
(1, 33) ~ (3, 27) => 0.0166269
(1, 33) ~ (3, 28) => 0.0141723
(1, 33) ~ (3, 29) => 0.04278
(1, 33) ~ (3, 30) => 0.489511
(1, 33) ~ (3, 31) => 0.103811
(1, 33) ~ (3, 33) => 0.254368
(1, 34) ~ (3, 28) => 0.0219532
(1, 34) ~ (3, 29) => 0.0143756
(1, 34) ~ (3, 30) => 0.03998
(1, 34) ~ (3, 31) => 0.492067
(1, 34) ~ (3, 32) => 0.105331
(1, 34) ~ (3, 34) => 0.246016
(1, 35) ~ (3, 29) => 0.0255324
(1, 35) ~ (3, 30) => 0.0135853
(1, 35) ~ (3, 31) => 0.0350078
(1, 35) ~ (3, 32) => 0.4903
(1, 35) ~ (3, 33) => 0.0987823
(1, 35) ~ (3, 34) => 0.0161749
(1, 35) ~ (3, 35) => 0.235413
(1, 36) ~ (3, 30) => 0.0296384
(1, 36) ~ (3, 31) => 0.010736
(1, 36) ~ (3, 32) => 0.0177727
(1, 36) ~ (3, 33) => 0.52432
(1, 36) ~ (3, 34) => 0.0860192
(1, 36) ~ (3, 35) => 0.0234103
(1, 36) ~ (3, 36) => 0.212867
(1, 37) ~ (3, 31) => 0.034319
(1, 37) ~ (3, 33) => 0.0167545
(1, 37) ~ (3, 34) => 0.543198
(1, 37) ~ (3, 35) => 0.0778639
(1, 37) ~ (3, 36) => 0.0273952
(1, 37) ~ (3, 37) => 0.196289
(1, 38) ~ (3, 32) => 0.0377224
(1, 38) ~ (3, 34) => 0.0174039
(1, 38) ~ (3, 35) => 0.555875
(1, 38) ~ (3, 36) => 0.0659105
(1, 38) ~ (3, 37) => 0.0275898
(1, 38) ~ (3, 38) => 0.177806
(1, 38) ~ (3, 39) => 0.0101026
(1, 39) ~ (3, 33) => 0.0394619
(1, 39) ~ (3, 35) => 0.0129644
(1, 39) ~ (3, 36) => 0.594134
(1, 39) ~ (3, 37) => 0.0510767
(1, 39) ~ (3, 38) => 0.0271276
(1, 39) ~ (3, 39) => 0.175218
(1, 39) ~ (3, 40) => 0.0109782
(1, 40) ~ (3, 34) => 0.0419389
(1, 40) ~ (3, 36) => 0.0112319
(1, 40) ~ (3, 37) => 0.62399
(1, 40) ~ (3, 38) => 0.0328705
(1, 40) ~ (3, 39) => 0.0265368
(1, 40) ~ (3, 40) => 0.169942
(1, 40) ~ (3, 41) => 0.0114618
(1, 41) ~ (3, 35) => 0.0430015
(1, 41) ~ (3, 38) => 0.660358
(1, 41) ~ (3, 39) => 0.0296371
(1, 41) ~ (3, 40) => 0.0233448
(1, 41) ~ (3, 41) => 0.161792
(1, 41) ~ (3, 42) => 0.0149258
(1, 42) ~ (3, 36) => 0.0428936
(1, 42) ~ (3, 39) => 0.669817
(1, 42) ~ (3, 40) => 0.0264389
(1, 42) ~ (3, 41) => 0.0214453
(1, 42) ~ (3, 42) => 0.149187
(1, 42) ~ (3, 43) => 0.0175046
(1, 43) ~ (3, 37) => 0.0431126
(1, 43) ~ (3, 40) => 0.682826
(1, 43) ~ (3, 41) => 0.0247335
(1, 43) ~ (3, 42) => 0.0168342
(1, 43) ~ (3, 43) => 0.12862
(1, 43) ~ (3, 44) => 0.0206483
(1, 44) ~ (3, 38) => 0.0433083
(1, 44) ~ (3, 41) => 0.691843
(1, 44) ~ (3, 42) => 0.0244189
(1, 44) ~ (3, 43) => 0.0125934
(1, 44) ~ (3, 44) => 0.101424
(1, 44) ~ (3, 45) => 0.02514
(1, 45) ~ (3, 39) => 0.0423174
(1, 45) ~ (3, 42) => 0.704015
(1, 45) ~ (3, 43) => 0.0230706
(1, 45) ~ (3, 44) => 0.0153593
(1, 45) ~ (3, 45) => 0.096491
(1, 45) ~ (3, 46) => 0.0253639
(1, 46) ~ (3, 40) => 0.040037
(1, 46) ~ (3, 43) => 0.725074
(1, 46) ~ (3, 44) => 0.0185435
(1, 46) ~ (3, 45) => 0.0139109
(1, 46) ~ (3, 46) => 0.0932612
(1, 46) ~ (3, 47) => 0.0240035
(1, 47) ~ (3, 41) => 0.0358536
(1, 47) ~ (3, 44) => 0.742786
(1, 47) ~ (3, 45) => 0.01195
(1, 47) ~ (3, 46) => 0.0152377
(1, 47) ~ (3, 47) => 0.0851979
(1, 47) ~ (3, 48) => 0.0262604
(1, 48) ~ (3, 42) => 0.0328576
(1, 48) ~ (3, 43) => 0.0135657
(1, 48) ~ (3, 45) => 0.746086
(1, 48) ~ (3, 47) => 0.0133431
(1, 48) ~ (3, 48) => 0.0797635
(1, 48) ~ (3, 49) => 0.0294528
(1, 49) ~ (3, 43) => 0.0280398
(1, 49) ~ (3, 44) => 0.019162
(1, 49) ~ (3, 45) => 0.0162065
(1, 49) ~ (3, 46) => 0.734722
(1, 49) ~ (3, 49) => 0.0725957
(1, 49) ~ (3, 50) => 0.0333288
(1, 50) ~ (3, 44) => 0.0163408
(1, 50) ~ (3, 45) => 0.0248054
(1, 50) ~ (3, 46) => 0.0400117
(1, 50) ~ (3, 47) => 0.669056
(1, 50) ~ (3, 50) => 0.0639796
(1, 50) ~ (3, 51) => 0.0362032
(1, 51) ~ (3, 45) => 0.0105474
(1, 51) ~ (3, 46) => 0.0199165
(1, 51) ~ (3, 47) => 0.127149
(1, 51) ~ (3, 48) => 0.600043
(1, 51) ~ (3, 51) => 0.0578059
(1, 51) ~ (3, 52) => 0.0382132
(1, 52) ~ (3, 47) => 0.0288882
(1, 52) ~ (3, 48) => 0.20295
(1, 52) ~ (3, 49) => 0.518334
(1, 52) ~ (3, 52) => 0.048736
(1, 52) ~ (3, 53) => 0.0391005
(1, 53) ~ (3, 48) => 0.0341356
(1, 53) ~ (3, 49) => 0.271832
(1, 53) ~ (3, 50) => 0.462479
(1, 53) ~ (3, 53) => 0.0339093
(1, 53) ~ (3, 54) => 0.038158
(1, 54) ~ (3, 49) => 0.0551342
(1, 54) ~ (3, 50) => 0.318716
(1, 54) ~ (3, 51) => 0.403304
(1, 54) ~ (3, 52) => 0.0130531
(1, 54) ~ (3, 53) => 0.0116799
(1, 54) ~ (3, 54) => 0.0279478
(1, 54) ~ (3, 55) => 0.0343756
(1, 55) ~ (3, 50) => 0.0696785
(1, 55) ~ (3, 51) => 0.362204
(1, 55) ~ (3, 52) => 0.37353
(1, 55) ~ (3, 53) => 0.0220372
(1, 55) ~ (3, 54) => 0.0161689
(1, 55) ~ (3, 55) => 0.0183638
(1, 55) ~ (3, 56) => 0.0334753
(1, 56) ~ (3, 51) => 0.0805352
(1, 56) ~ (3, 52) => 0.391937
(1, 56) ~ (3, 53) => 0.356031
(1, 56) ~ (3, 54) => 0.0284829
(1, 56) ~ (3, 55) => 0.0183179
(1, 56) ~ (3, 57) => 0.0311126
(1, 57) ~ (3, 52) => 0.082601
(1, 57) ~ (3, 53) => 0.409511
(1, 57) ~ (3, 54) => 0.320715
(1, 57) ~ (3, 55) => 0.0370158
(1, 57) ~ (3, 56) => 0.0157029
(1, 57) ~ (3, 58) => 0.0290831
(1, 58) ~ (3, 53) => 0.0836298
(1, 58) ~ (3, 54) => 0.424384
(1, 58) ~ (3, 55) => 0.318713
(1, 58) ~ (3, 56) => 0.0398674
(1, 58) ~ (3, 57) => 0.0186446
(1, 58) ~ (3, 59) => 0.0258257
(1, 59) ~ (3, 54) => 0.0994068
(1, 59) ~ (3, 55) => 0.41132
(1, 59) ~ (3, 56) => 0.334235
(1, 59) ~ (3, 57) => 0.0396993
(1, 59) ~ (3, 58) => 0.019212
(1, 59) ~ (3, 60) => 0.0210773
(1, 60) ~ (3, 55) => 0.103516
(1, 60) ~ (3, 56) => 0.414033
(1, 60) ~ (3, 57) => 0.341186
(1, 60) ~ (3, 58) => 0.0363834
(1, 60) ~ (3, 59) => 0.0226094
(1, 60) ~ (3, 61) => 0.0183042
(1, 61) ~ (3, 56) => 0.106281
(1, 61) ~ (3, 57) => 0.415867
(1, 61) ~ (3, 58) => 0.342795
(1, 61) ~ (3, 59) => 0.0342202
(1, 61) ~ (3, 60) => 0.0236904
(1, 61) ~ (3, 62) => 0.0151772
(1, 62) ~ (3, 57) => 0.108796
(1, 62) ~ (3, 58) => 0.410822
(1, 62) ~ (3, 59) => 0.350547
(1, 62) ~ (3, 60) => 0.026028
(1, 62) ~ (3, 61) => 0.0242796
(1, 62) ~ (3, 63) => 0.012299
(1, 63) ~ (3, 58) => 0.108405
(1, 63) ~ (3, 59) => 0.413771
(1, 63) ~ (3, 60) => 0.337751
(1, 63) ~ (3, 61) => 0.0138994
(1, 63) ~ (3, 62) => 0.0230785
(1, 64) ~ (3, 59) => 0.102746
(1, 64) ~ (3, 60) => 0.448018
(1, 64) ~ (3, 61) => 0.303239
(1, 64) ~ (3, 62) => 0.0123941
(1, 64) ~ (3, 63) => 0.0203131
(1, 65) ~ (3, 60) => 0.0698707
(1, 65) ~ (3, 61) => 0.533674
(1, 65) ~ (3, 62) => 0.262921
(1, 65) ~ (3, 63) => 0.016051
(1, 65) ~ (3, 64) => 0.0206803
(1, 66) ~ (3, 61) => 0.0550442
(1, 66) ~ (3, 62) => 0.590582
(1, 66) ~ (3, 63) => 0.228459
(1, 66) ~ (3, 64) => 0.0193094
(1, 66) ~ (3, 65) => 0.018637
(1, 67) ~ (3, 62) => 0.0533169
(1, 67) ~ (3, 63) => 0.631199
(1, 67) ~ (3, 64) => 0.194184
(1, 67) ~ (3, 65) => 0.0169158
(1, 67) ~ (3, 66) => 0.0145392
(1, 68) ~ (3, 63) => 0.0484263
(1, 68) ~ (3, 64) => 0.673038
(1, 68) ~ (3, 65) => 0.103311
(1, 68) ~ (3, 66) => 0.0109832
(1, 68) ~ (3, 67) => 0.0111111
(1, 69) ~ (3, 64) => 0.0443406
(1, 69) ~ (3, 65) => 0.785169
(1, 69) ~ (3, 66) => 0.0659399
(1, 69) ~ (3, 67) => 0.0105862
(1, 70) ~ (3, 65) => 0.0381781
(1, 70) ~ (3, 66) => 0.850399
(1, 70) ~ (3, 67) => 0.0439482
(1, 71) ~ (3, 66) => 0.0283484
(1, 71) ~ (3, 67) => 0.894354
(1, 71) ~ (3, 68) => 0.0300751
(1, 72) ~ (3, 67) => 0.0237847
(1, 72) ~ (3, 68) => 0.923415

; gap posteriors
(1, 0) ~ (3, -1) => 0.00460368
(1, 1) ~ (3, -1) => 0.00960892
(1, 2) ~ (3, -1) => 0.0149716
(1, 3) ~ (3, -1) => 0.0185144
(1, 4) ~ (3, -1) => 0.0211734
(1, 5) ~ (3, -1) => 0.0235199
(1, 6) ~ (3, -1) => 0.0272967
(1, 7) ~ (3, -1) => 0.0207204
(1, 8) ~ (3, -1) => 0.0273939
(1, 9) ~ (3, -1) => 0.0339053
(1, 10) ~ (3, -1) => 0.0303934
(1, 11) ~ (3, -1) => 0.052189
(1, 12) ~ (3, -1) => 0.0790636
(1, 13) ~ (3, -1) => 0.103795
(1, 14) ~ (3, -1) => 0.113794
(1, 15) ~ (3, -1) => 0.123195
(1, 16) ~ (3, -1) => 0.121801
(1, 17) ~ (3, -1) => 0.134134
(1, 18) ~ (3, -1) => 0.173462
(1, 19) ~ (3, -1) => 0.250156
(1, 20) ~ (3, -1) => 0.249512
(1, 21) ~ (3, -1) => 0.244104
(1, 22) ~ (3, -1) => 0.155526
(1, 23) ~ (3, -1) => 0.124173
(1, 24) ~ (3, -1) => 0.110728
(1, 25) ~ (3, -1) => 0.12804
(1, 26) ~ (3, -1) => 0.107004
(1, 27) ~ (3, -1) => 0.10777
(1, 28) ~ (3, -1) => 0.145583
(1, 29) ~ (3, -1) => 0.128967
(1, 30) ~ (3, -1) => 0.14423
(1, 31) ~ (3, -1) => 0.0953625
(1, 32) ~ (3, -1) => 0.0705453
(1, 33) ~ (3, -1) => 0.0787321
(1, 34) ~ (3, -1) => 0.0802766
(1, 35) ~ (3, -1) => 0.0852045
(1, 36) ~ (3, -1) => 0.0952369
(1, 37) ~ (3, -1) => 0.10418
(1, 38) ~ (3, -1) => 0.10759
(1, 39) ~ (3, -1) => 0.0890398
(1, 40) ~ (3, -1) => 0.0820279
(1, 41) ~ (3, -1) => 0.0669413
(1, 42) ~ (3, -1) => 0.072714
(1, 43) ~ (3, -1) => 0.0832253
(1, 44) ~ (3, -1) => 0.101272
(1, 45) ~ (3, -1) => 0.0933826
(1, 46) ~ (3, -1) => 0.0851695
(1, 47) ~ (3, -1) => 0.0827143
(1, 48) ~ (3, -1) => 0.0849315
(1, 49) ~ (3, -1) => 0.0959448
(1, 50) ~ (3, -1) => 0.149604
(1, 51) ~ (3, -1) => 0.146325
(1, 52) ~ (3, -1) => 0.161991
(1, 53) ~ (3, -1) => 0.159486
(1, 54) ~ (3, -1) => 0.13579
(1, 55) ~ (3, -1) => 0.104543
(1, 56) ~ (3, -1) => 0.0935837
(1, 57) ~ (3, -1) => 0.105371
(1, 58) ~ (3, -1) => 0.0889355
(1, 59) ~ (3, -1) => 0.0750498
(1, 60) ~ (3, -1) => 0.0639688
(1, 61) ~ (3, -1) => 0.0619684
(1, 62) ~ (3, -1) => 0.0672282
(1, 63) ~ (3, -1) => 0.103096
(1, 64) ~ (3, -1) => 0.113289
(1, 65) ~ (3, -1) => 0.0968023
(1, 66) ~ (3, -1) => 0.0879686
(1, 67) ~ (3, -1) => 0.0898454
(1, 68) ~ (3, -1) => 0.15313
(1, 69) ~ (3, -1) => 0.0939643
(1, 70) ~ (3, -1) => 0.0674745
(1, 71) ~ (3, -1) => 0.047223
(1, 72) ~ (3, -1) => 0.0528007

(1, -1) ~ (3, 0) => 0.00460368
(1, -1) ~ (3, 1) => 0.00960892
(1, -1) ~ (3, 2) => 0.0149716
(1, -1) ~ (3, 3) => 0.0185144
(1, -1) ~ (3, 4) => 0.00961064
(1, -1) ~ (3, 5) => 0.0099584
(1, -1) ~ (3, 6) => 0.0108979
(1, -1) ~ (3, 7) => 0.0132788
(1, -1) ~ (3, 8) => 0.0197689
(1, -1) ~ (3, 9) => 0.0271701
(1, -1) ~ (3, 10) => 0.0356849
(1, -1) ~ (3, 11) => 0.0217885
(1, -1) ~ (3, 12) => 0.0198375
(1, -1) ~ (3, 13) => 0.0187054
(1, -1) ~ (3, 14) => 0.0325754
(1, -1) ~ (3, 15) => 0.0252975
(1, -1) ~ (3, 16) => 0.0232991
(1, -1) ~ (3, 17) => 0.0426747
(1, -1) ~ (3, 18) => 0.0415947
(1, -1) ~ (3, 19) => 0.0559758
(1, -1) ~ (3, 20) => 0.0651271
(1, -1) ~ (3, 21) => 0.0573729
(1, -1) ~ (3, 22) => 0.0458691
(1, -1) ~ (3, 23) => 0.0407588
(1, -1) ~ (3, 24) => 0.0482111
(1, -1) ~ (3, 25) => 0.050998
(1, -1) ~ (3, 26) => 0.0424293
(1, -1) ~ (3, 27) => 0.043361
(1, -1) ~ (3, 28) => 0.0428509
(1, -1) ~ (3, 29) => 0.0614567
(1, -1) ~ (3, 30) => 0.058014
(1, -1) ~ (3, 31) => 0.0561184
(1, -1) ~ (3, 32) => 0.0916308
(1, -1) ~ (3, 33) => 0.0663138
(1, -1) ~ (3, 34) => 0.0492484
(1, -1) ~ (3, 35) => 0.0514725
(1, -1) ~ (3, 36) => 0.0455687
(1, -1) ~ (3, 37) => 0.057942
(1, -1) ~ (3, 38) => 0.0585302
(1, -1) ~ (3, 39) => 0.0463716
(1, -1) ~ (3, 40) => 0.0464333
(1, -1) ~ (3, 41) => 0.0528705
(1, -1) ~ (3, 42) => 0.0577614
(1, -1) ~ (3, 43) => 0.0515314
(1, -1) ~ (3, 44) => 0.0657357
(1, -1) ~ (3, 45) => 0.054863
(1, -1) ~ (3, 46) => 0.0714867
(1, -1) ~ (3, 47) => 0.0523624
(1, -1) ~ (3, 48) => 0.0568473
(1, -1) ~ (3, 49) => 0.052651
(1, -1) ~ (3, 50) => 0.051819
(1, -1) ~ (3, 51) => 0.0599482
(1, -1) ~ (3, 52) => 0.0519298
(1, -1) ~ (3, 53) => 0.0441015
(1, -1) ~ (3, 54) => 0.0447369
(1, -1) ~ (3, 55) => 0.0583776
(1, -1) ~ (3, 56) => 0.056406
(1, -1) ~ (3, 57) => 0.0446942
(1, -1) ~ (3, 58) => 0.0532994
(1, -1) ~ (3, 59) => 0.050281
(1, -1) ~ (3, 60) => 0.0735643
(1, -1) ~ (3, 61) => 0.0515588
(1, -1) ~ (3, 62) => 0.04253
(1, -1) ~ (3, 63) => 0.043253
(1, -1) ~ (3, 64) => 0.0484475
(1, -1) ~ (3, 65) => 0.0377892
(1, -1) ~ (3, 66) => 0.0297902
(1, -1) ~ (3, 67) => 0.0162162
(1, -1) ~ (3, 68) => 0.0465104

; Sparse posterior probability matrix for sequences 1 and 4
; Format is:
;   (1, position_1) ~ (4, position_2) => prob
; which means that (1, position_1) is aligned to (4, position_2) with probability prob.
;   (1, position_1) ~ (4, -1) => prob
; means that (1, position_1) is aligned to a gap in 4 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(1, 0) ~ (4, 0) => 0.9997
(1, 1) ~ (4, 1) => 0.998453
(1, 2) ~ (4, 2) => 0.994036
(1, 3) ~ (4, 3) => 0.990408
(1, 4) ~ (4, 4) => 0.988165
(1, 5) ~ (4, 5) => 0.986209
(1, 6) ~ (4, 6) => 0.982967
(1, 6) ~ (4, 7) => 0.0100327
(1, 7) ~ (4, 7) => 0.978678
(1, 7) ~ (4, 8) => 0.0119843
(1, 8) ~ (4, 8) => 0.976071
(1, 8) ~ (4, 9) => 0.0141077
(1, 9) ~ (4, 9) => 0.973414
(1, 9) ~ (4, 10) => 0.0162018
(1, 10) ~ (4, 10) => 0.969108
(1, 10) ~ (4, 11) => 0.0152438
(1, 11) ~ (4, 11) => 0.972431
(1, 11) ~ (4, 12) => 0.012889
(1, 12) ~ (4, 12) => 0.976003
(1, 13) ~ (4, 13) => 0.984501
(1, 14) ~ (4, 14) => 0.990905
(1, 15) ~ (4, 15) => 0.997242
(1, 16) ~ (4, 16) => 0.997814
(1, 17) ~ (4, 17) => 0.997782
(1, 18) ~ (4, 18) => 0.995086
(1, 19) ~ (4, 19) => 0.991604
(1, 20) ~ (4, 20) => 0.911543
(1, 21) ~ (4, 20) => 0.081885
(1, 21) ~ (4, 21) => 0.830548
(1, 22) ~ (4, 21) => 0.157179
(1, 22) ~ (4, 22) => 0.785469
(1, 22) ~ (4, 23) => 0.0137291
(1, 23) ~ (4, 22) => 0.18888
(1, 23) ~ (4, 23) => 0.0844835
(1, 23) ~ (4, 24) => 0.0231893
(1, 24) ~ (4, 23) => 0.879762
(1, 24) ~ (4, 24) => 0.0510101
(1, 24) ~ (4, 25) => 0.0155857
(1, 25) ~ (4, 24) => 0.914978
(1, 25) ~ (4, 25) => 0.0301128
(1, 26) ~ (4, 25) => 0.941345
(1, 26) ~ (4, 26) => 0.0216416
(1, 27) ~ (4, 26) => 0.956951
(1, 27) ~ (4, 27) => 0.0115729
(1, 28) ~ (4, 26) => 0.0109663
(1, 28) ~ (4, 27) => 0.966065
(1, 29) ~ (4, 27) => 0.0159347
(1, 29) ~ (4, 28) => 0.974505
(1, 30) ~ (4, 28) => 0.0161725
(1, 30) ~ (4, 29) => 0.97449
(1, 31) ~ (4, 29) => 0.0190305
(1, 31) ~ (4, 30) => 0.977209
(1, 32) ~ (4, 30) => 0.0194295
(1, 32) ~ (4, 31) => 0.976426
(1, 33) ~ (4, 31) => 0.0191771
(1, 33) ~ (4, 32) => 0.975558
(1, 34) ~ (4, 32) => 0.0195985
(1, 34) ~ (4, 33) => 0.976658
(1, 35) ~ (4, 33) => 0.0175109
(1, 35) ~ (4, 34) => 0.98082
(1, 36) ~ (4, 34) => 0.01437
(1, 36) ~ (4, 35) => 0.984299
(1, 37) ~ (4, 35) => 0.0109015
(1, 37) ~ (4, 36) => 0.985344
(1, 38) ~ (4, 36) => 0.0119291
(1, 38) ~ (4, 37) => 0.982136
(1, 39) ~ (4, 37) => 0.0136494
(1, 39) ~ (4, 38) => 0.979989
(1, 40) ~ (4, 38) => 0.0144306
(1, 40) ~ (4, 39) => 0.977198
(1, 41) ~ (4, 39) => 0.01581
(1, 41) ~ (4, 40) => 0.947786
(1, 42) ~ (4, 40) => 0.0428728
(1, 42) ~ (4, 41) => 0.917917
(1, 43) ~ (4, 41) => 0.0696512
(1, 43) ~ (4, 42) => 0.880536
(1, 43) ~ (4, 43) => 0.0110859
(1, 44) ~ (4, 42) => 0.104454
(1, 44) ~ (4, 43) => 0.851407
(1, 44) ~ (4, 44) => 0.0123777
(1, 45) ~ (4, 43) => 0.131508
(1, 45) ~ (4, 44) => 0.814437
(1, 45) ~ (4, 45) => 0.0125995
(1, 46) ~ (4, 44) => 0.166203
(1, 46) ~ (4, 45) => 0.755124
(1, 46) ~ (4, 46) => 0.0124186
(1, 47) ~ (4, 45) => 0.224856
(1, 47) ~ (4, 46) => 0.69205
(1, 47) ~ (4, 47) => 0.0106718
(1, 48) ~ (4, 46) => 0.287558
(1, 48) ~ (4, 47) => 0.591345
(1, 49) ~ (4, 47) => 0.390257
(1, 49) ~ (4, 48) => 0.534056
(1, 50) ~ (4, 48) => 0.451092
(1, 50) ~ (4, 49) => 0.43122
(1, 51) ~ (4, 49) => 0.555362
(1, 51) ~ (4, 50) => 0.328075
(1, 51) ~ (4, 51) => 0.010077
(1, 52) ~ (4, 50) => 0.65686
(1, 52) ~ (4, 51) => 0.22068
(1, 52) ~ (4, 52) => 0.0147259
(1, 53) ~ (4, 51) => 0.758032
(1, 53) ~ (4, 52) => 0.161636
(1, 54) ~ (4, 52) => 0.815324
(1, 54) ~ (4, 53) => 0.10525
(1, 55) ~ (4, 53) => 0.883556
(1, 55) ~ (4, 54) => 0.0684677
(1, 56) ~ (4, 54) => 0.92492
(1, 56) ~ (4, 55) => 0.0400275
(1, 57) ~ (4, 55) => 0.955228
(1, 57) ~ (4, 56) => 0.0105455
(1, 58) ~ (4, 56) => 0.984308
(1, 58) ~ (4, 57) => 0.0105717
(1, 59) ~ (4, 57) => 0.983824
(1, 59) ~ (4, 58) => 0.010638
(1, 60) ~ (4, 58) => 0.983863
(1, 60) ~ (4, 59) => 0.0107324
(1, 61) ~ (4, 59) => 0.983473
(1, 61) ~ (4, 60) => 0.0107019
(1, 62) ~ (4, 60) => 0.982547
(1, 62) ~ (4, 61) => 0.0113025
(1, 63) ~ (4, 61) => 0.982421
(1, 63) ~ (4, 62) => 0.0119239
(1, 64) ~ (4, 62) => 0.982245
(1, 64) ~ (4, 63) => 0.0113742
(1, 65) ~ (4, 63) => 0.984131
(1, 66) ~ (4, 64) => 0.986408
(1, 67) ~ (4, 65) => 0.98779
(1, 68) ~ (4, 66) => 0.989351
(1, 69) ~ (4, 67) => 0.993642
(1, 70) ~ (4, 68) => 0.996821
(1, 71) ~ (4, 69) => 0.99803
(1, 72) ~ (4, 70) => 0.998733

; gap posteriors
(1, 0) ~ (4, -1) => 0.000300169
(1, 1) ~ (4, -1) => 0.00154728
(1, 2) ~ (4, -1) => 0.00596356
(1, 3) ~ (4, -1) => 0.00959235
(1, 4) ~ (4, -1) => 0.0118346
(1, 5) ~ (4, -1) => 0.0137908
(1, 6) ~ (4, -1) => 0.00700056
(1, 7) ~ (4, -1) => 0.00933819
(1, 8) ~ (4, -1) => 0.00982151
(1, 9) ~ (4, -1) => 0.0103839
(1, 10) ~ (4, -1) => 0.0156481
(1, 11) ~ (4, -1) => 0.0146795
(1, 12) ~ (4, -1) => 0.0239967
(1, 13) ~ (4, -1) => 0.0154991
(1, 14) ~ (4, -1) => 0.00909489
(1, 15) ~ (4, -1) => 0.00275785
(1, 16) ~ (4, -1) => 0.00218636
(1, 17) ~ (4, -1) => 0.00221789
(1, 18) ~ (4, -1) => 0.00491434
(1, 19) ~ (4, -1) => 0.00839573
(1, 20) ~ (4, -1) => 0.0884575
(1, 21) ~ (4, -1) => 0.0875668
(1, 22) ~ (4, -1) => 0.0436231
(1, 23) ~ (4, -1) => 0.703447
(1, 24) ~ (4, -1) => 0.053642
(1, 25) ~ (4, -1) => 0.0549091
(1, 26) ~ (4, -1) => 0.0370133
(1, 27) ~ (4, -1) => 0.0314757
(1, 28) ~ (4, -1) => 0.0229687
(1, 29) ~ (4, -1) => 0.00956059
(1, 30) ~ (4, -1) => 0.00933713
(1, 31) ~ (4, -1) => 0.00376034
(1, 32) ~ (4, -1) => 0.00414461
(1, 33) ~ (4, -1) => 0.00526446
(1, 34) ~ (4, -1) => 0.00374305
(1, 35) ~ (4, -1) => 0.00166941
(1, 36) ~ (4, -1) => 0.00133061
(1, 37) ~ (4, -1) => 0.00375503
(1, 38) ~ (4, -1) => 0.00593489
(1, 39) ~ (4, -1) => 0.00636154
(1, 40) ~ (4, -1) => 0.00837189
(1, 41) ~ (4, -1) => 0.0364044
(1, 42) ~ (4, -1) => 0.0392098
(1, 43) ~ (4, -1) => 0.0387269
(1, 44) ~ (4, -1) => 0.0317611
(1, 45) ~ (4, -1) => 0.0414552
(1, 46) ~ (4, -1) => 0.0662551
(1, 47) ~ (4, -1) => 0.0724223
(1, 48) ~ (4, -1) => 0.121097
(1, 49) ~ (4, -1) => 0.0756867
(1, 50) ~ (4, -1) => 0.117688
(1, 51) ~ (4, -1) => 0.106486
(1, 52) ~ (4, -1) => 0.107734
(1, 53) ~ (4, -1) => 0.0803325
(1, 54) ~ (4, -1) => 0.0794263
(1, 55) ~ (4, -1) => 0.0479762
(1, 56) ~ (4, -1) => 0.035052
(1, 57) ~ (4, -1) => 0.0342262
(1, 58) ~ (4, -1) => 0.00512001
(1, 59) ~ (4, -1) => 0.005538
(1, 60) ~ (4, -1) => 0.00540488
(1, 61) ~ (4, -1) => 0.00582494
(1, 62) ~ (4, -1) => 0.00615006
(1, 63) ~ (4, -1) => 0.00565557
(1, 64) ~ (4, -1) => 0.00638068
(1, 65) ~ (4, -1) => 0.015869
(1, 66) ~ (4, -1) => 0.0135918
(1, 67) ~ (4, -1) => 0.0122096
(1, 68) ~ (4, -1) => 0.0106486
(1, 69) ~ (4, -1) => 0.00635767
(1, 70) ~ (4, -1) => 0.00317913
(1, 71) ~ (4, -1) => 0.00197041
(1, 72) ~ (4, -1) => 0.00126714

(1, -1) ~ (4, 0) => 0.000300169
(1, -1) ~ (4, 1) => 0.00154728
(1, -1) ~ (4, 2) => 0.00596356
(1, -1) ~ (4, 3) => 0.00959235
(1, -1) ~ (4, 4) => 0.0118346
(1, -1) ~ (4, 5) => 0.0137908
(1, -1) ~ (4, 6) => 0.0170333
(1, -1) ~ (4, 7) => 0.0112898
(1, -1) ~ (4, 8) => 0.0119449
(1, -1) ~ (4, 9) => 0.0124781
(1, -1) ~ (4, 10) => 0.01469
(1, -1) ~ (4, 11) => 0.0123247
(1, -1) ~ (4, 12) => 0.0111076
(1, -1) ~ (4, 13) => 0.0154991
(1, -1) ~ (4, 14) => 0.00909489
(1, -1) ~ (4, 15) => 0.00275785
(1, -1) ~ (4, 16) => 0.00218636
(1, -1) ~ (4, 17) => 0.00221789
(1, -1) ~ (4, 18) => 0.00491434
(1, -1) ~ (4, 19) => 0.00839573
(1, -1) ~ (4, 20) => 0.00657246
(1, -1) ~ (4, 21) => 0.0122733
(1, -1) ~ (4, 22) => 0.0256506
(1, -1) ~ (4, 23) => 0.0220253
(1, -1) ~ (4, 24) => 0.0108224
(1, -1) ~ (4, 25) => 0.0129564
(1, -1) ~ (4, 26) => 0.0104407
(1, -1) ~ (4, 27) => 0.00642735
(1, -1) ~ (4, 28) => 0.00932278
(1, -1) ~ (4, 29) => 0.00647917
(1, -1) ~ (4, 30) => 0.00336128
(1, -1) ~ (4, 31) => 0.00439699
(1, -1) ~ (4, 32) => 0.00484306
(1, -1) ~ (4, 33) => 0.00583074
(1, -1) ~ (4, 34) => 0.00481027
(1, -1) ~ (4, 35) => 0.00479911
(1, -1) ~ (4, 36) => 0.00272742
(1, -1) ~ (4, 37) => 0.00421452
(1, -1) ~ (4, 38) => 0.00558037
(1, -1) ~ (4, 39) => 0.00699246
(1, -1) ~ (4, 40) => 0.00934161
(1, -1) ~ (4, 41) => 0.0124315
(1, -1) ~ (4, 42) => 0.0150102
(1, -1) ~ (4, 43) => 0.00599855
(1, -1) ~ (4, 44) => 0.0069824
(1, -1) ~ (4, 45) => 0.00742133
(1, -1) ~ (4, 46) => 0.00797325
(1, -1) ~ (4, 47) => 0.00772557
(1, -1) ~ (4, 48) => 0.0148522
(1, -1) ~ (4, 49) => 0.0134176
(1, -1) ~ (4, 50) => 0.0150655
(1, -1) ~ (4, 51) => 0.0112107
(1, -1) ~ (4, 52) => 0.00831461
(1, -1) ~ (4, 53) => 0.011194
(1, -1) ~ (4, 54) => 0.00661182
(1, -1) ~ (4, 55) => 0.00474423
(1, -1) ~ (4, 56) => 0.00514627
(1, -1) ~ (4, 57) => 0.00560421
(1, -1) ~ (4, 58) => 0.0054993
(1, -1) ~ (4, 59) => 0.00579447
(1, -1) ~ (4, 60) => 0.00675058
(1, -1) ~ (4, 61) => 0.00627697
(1, -1) ~ (4, 62) => 0.005831
(1, -1) ~ (4, 63) => 0.00449479
(1, -1) ~ (4, 64) => 0.0135918
(1, -1) ~ (4, 65) => 0.0122096
(1, -1) ~ (4, 66) => 0.0106486
(1, -1) ~ (4, 67) => 0.00635767
(1, -1) ~ (4, 68) => 0.00317913
(1, -1) ~ (4, 69) => 0.00197041
(1, -1) ~ (4, 70) => 0.00126714

; Sparse posterior probability matrix for sequences 2 and 3
; Format is:
;   (2, position_1) ~ (3, position_2) => prob
; which means that (2, position_1) is aligned to (3, position_2) with probability prob.
;   (2, position_1) ~ (3, -1) => prob
; means that (2, position_1) is aligned to a gap in 3 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(2, 0) ~ (3, 0) => 0.999947
(2, 1) ~ (3, 1) => 0.999575
(2, 2) ~ (3, 2) => 0.999214
(2, 3) ~ (3, 3) => 0.99887
(2, 4) ~ (3, 4) => 0.99831
(2, 5) ~ (3, 5) => 0.998182
(2, 6) ~ (3, 6) => 0.99829
(2, 7) ~ (3, 7) => 0.998429
(2, 8) ~ (3, 8) => 0.998767
(2, 9) ~ (3, 9) => 0.999066
(2, 10) ~ (3, 10) => 0.999117
(2, 11) ~ (3, 11) => 0.998802
(2, 12) ~ (3, 12) => 0.998399
(2, 13) ~ (3, 13) => 0.998518
(2, 14) ~ (3, 14) => 0.998869
(2, 15) ~ (3, 15) => 0.999238
(2, 16) ~ (3, 16) => 0.999264
(2, 17) ~ (3, 17) => 0.999154
(2, 18) ~ (3, 18) => 0.999025
(2, 19) ~ (3, 19) => 0.99917
(2, 20) ~ (3, 20) => 0.999306
(2, 21) ~ (3, 21) => 0.999472
(2, 22) ~ (3, 22) => 0.999481
(2, 23) ~ (3, 23) => 0.999569
(2, 24) ~ (3, 24) => 0.999641
(2, 25) ~ (3, 25) => 0.999579
(2, 26) ~ (3, 26) => 0.999351
(2, 27) ~ (3, 27) => 0.998136
(2, 28) ~ (3, 28) => 0.996861
(2, 29) ~ (3, 29) => 0.992417
(2, 30) ~ (3, 30) => 0.987346
(2, 31) ~ (3, 31) => 0.975394
(2, 31) ~ (3, 38) => 0.015923
(2, 32) ~ (3, 32) => 0.973891
(2, 32) ~ (3, 39) => 0.0176899
(2, 33) ~ (3, 33) => 0.973302
(2, 33) ~ (3, 40) => 0.0185581
(2, 34) ~ (3, 34) => 0.971226
(2, 34) ~ (3, 41) => 0.0198995
(2, 35) ~ (3, 35) => 0.969745
(2, 35) ~ (3, 42) => 0.0210121
(2, 36) ~ (3, 36) => 0.967632
(2, 36) ~ (3, 43) => 0.0217485
(2, 37) ~ (3, 37) => 0.964778
(2, 37) ~ (3, 44) => 0.0223772
(2, 38) ~ (3, 38) => 0.953399
(2, 38) ~ (3, 45) => 0.0214184
(2, 39) ~ (3, 39) => 0.93942
(2, 39) ~ (3, 46) => 0.0200209
(2, 39) ~ (3, 49) => 0.0161367
(2, 40) ~ (3, 40) => 0.918972
(2, 40) ~ (3, 47) => 0.0203095
(2, 40) ~ (3, 50) => 0.0222161
(2, 41) ~ (3, 41) => 0.899034
(2, 41) ~ (3, 44) => 0.0102455
(2, 41) ~ (3, 45) => 0.0119202
(2, 41) ~ (3, 48) => 0.019201
(2, 41) ~ (3, 51) => 0.0290967
(2, 42) ~ (3, 42) => 0.803096
(2, 42) ~ (3, 45) => 0.0837254
(2, 42) ~ (3, 46) => 0.0143956
(2, 42) ~ (3, 49) => 0.0166466
(2, 42) ~ (3, 50) => 0.0127695
(2, 42) ~ (3, 52) => 0.035725
(2, 43) ~ (3, 43) => 0.703701
(2, 43) ~ (3, 46) => 0.157502
(2, 43) ~ (3, 47) => 0.020418
(2, 43) ~ (3, 50) => 0.0149749
(2, 43) ~ (3, 51) => 0.0245522
(2, 43) ~ (3, 53) => 0.0401055
(2, 44) ~ (3, 44) => 0.57052
(2, 44) ~ (3, 47) => 0.279577
(2, 44) ~ (3, 48) => 0.0221508
(2, 44) ~ (3, 51) => 0.0140063
(2, 44) ~ (3, 52) => 0.0338077
(2, 44) ~ (3, 54) => 0.042243
(2, 45) ~ (3, 45) => 0.527121
(2, 45) ~ (3, 48) => 0.321751
(2, 45) ~ (3, 49) => 0.0217577
(2, 45) ~ (3, 52) => 0.0125016
(2, 45) ~ (3, 53) => 0.0372461
(2, 45) ~ (3, 55) => 0.0441308
(2, 46) ~ (3, 46) => 0.483585
(2, 46) ~ (3, 49) => 0.363802
(2, 46) ~ (3, 50) => 0.0227212
(2, 46) ~ (3, 54) => 0.0389651
(2, 46) ~ (3, 56) => 0.0453491
(2, 47) ~ (3, 47) => 0.429915
(2, 47) ~ (3, 50) => 0.384198
(2, 47) ~ (3, 51) => 0.0191817
(2, 47) ~ (3, 53) => 0.0319531
(2, 47) ~ (3, 55) => 0.0377027
(2, 47) ~ (3, 57) => 0.0444744
(2, 48) ~ (3, 48) => 0.393476
(2, 48) ~ (3, 51) => 0.385334
(2, 48) ~ (3, 52) => 0.0188001
(2, 48) ~ (3, 53) => 0.019089
(2, 48) ~ (3, 54) => 0.0562167
(2, 48) ~ (3, 56) => 0.0380848
(2, 48) ~ (3, 58) => 0.0425972
(2, 49) ~ (3, 49) => 0.351502
(2, 49) ~ (3, 52) => 0.384086
(2, 49) ~ (3, 53) => 0.0152873
(2, 49) ~ (3, 54) => 0.0242159
(2, 49) ~ (3, 55) => 0.091456
(2, 49) ~ (3, 57) => 0.0412649
(2, 49) ~ (3, 59) => 0.0407586
(2, 50) ~ (3, 50) => 0.211871
(2, 50) ~ (3, 53) => 0.392184
(2, 50) ~ (3, 54) => 0.010663
(2, 50) ~ (3, 55) => 0.0236556
(2, 50) ~ (3, 56) => 0.227295
(2, 50) ~ (3, 58) => 0.0429079
(2, 50) ~ (3, 60) => 0.03873
(2, 51) ~ (3, 51) => 0.0266461
(2, 51) ~ (3, 54) => 0.359766
(2, 51) ~ (3, 56) => 0.0140821
(2, 51) ~ (3, 57) => 0.48286
(2, 51) ~ (3, 59) => 0.0437669
(2, 51) ~ (3, 61) => 0.0315115
(2, 52) ~ (3, 52) => 0.0222039
(2, 52) ~ (3, 55) => 0.316429
(2, 52) ~ (3, 58) => 0.547264
(2, 52) ~ (3, 60) => 0.0418991
(2, 52) ~ (3, 62) => 0.023413
(2, 53) ~ (3, 53) => 0.0176828
(2, 53) ~ (3, 56) => 0.26957
(2, 53) ~ (3, 59) => 0.601712
(2, 53) ~ (3, 61) => 0.0324992
(2, 54) ~ (3, 54) => 0.0158207
(2, 54) ~ (3, 57) => 0.25143
(2, 54) ~ (3, 60) => 0.624199
(2, 54) ~ (3, 62) => 0.0226157
(2, 55) ~ (3, 58) => 0.172852
(2, 55) ~ (3, 61) => 0.727637
(2, 55) ~ (3, 63) => 0.0129581
(2, 56) ~ (3, 59) => 0.156297
(2, 56) ~ (3, 61) => 0.0112923
(2, 56) ~ (3, 62) => 0.765054
(2, 56) ~ (3, 64) => 0.0101235
(2, 57) ~ (3, 60) => 0.112502
(2, 57) ~ (3, 62) => 0.0111839
(2, 57) ~ (3, 63) => 0.836895
(2, 58) ~ (3, 61) => 0.0697027
(2, 58) ~ (3, 64) => 0.892758
(2, 59) ~ (3, 62) => 0.0478014
(2, 59) ~ (3, 65) => 0.923074
(2, 60) ~ (3, 63) => 0.026092
(2, 60) ~ (3, 66) => 0.951758
(2, 61) ~ (3, 67) => 0.982544
(2, 62) ~ (3, 68) => 0.98509

; gap posteriors
(2, 0) ~ (3, -1) => 0.0001
(2, 1) ~ (3, -1) => 0.000425398
(2, 2) ~ (3, -1) => 0.000786066
(2, 3) ~ (3, -1) => 0.00112969
(2, 4) ~ (3, -1) => 0.00168991
(2, 5) ~ (3, -1) => 0.00181818
(2, 6) ~ (3, -1) => 0.00170982
(2, 7) ~ (3, -1) => 0.00157106
(2, 8) ~ (3, -1) => 0.0012331
(2, 9) ~ (3, -1) => 0.000933766
(2, 10) ~ (3, -1) => 0.000883043
(2, 11) ~ (3, -1) => 0.00119829
(2, 12) ~ (3, -1) => 0.0016014
(2, 13) ~ (3, -1) => 0.00148249
(2, 14) ~ (3, -1) => 0.00113052
(2, 15) ~ (3, -1) => 0.000762403
(2, 16) ~ (3, -1) => 0.000735939
(2, 17) ~ (3, -1) => 0.000846386
(2, 18) ~ (3, -1) => 0.000974774
(2, 19) ~ (3, -1) => 0.000830472
(2, 20) ~ (3, -1) => 0.000693679
(2, 21) ~ (3, -1) => 0.000527978
(2, 22) ~ (3, -1) => 0.00051868
(2, 23) ~ (3, -1) => 0.000430584
(2, 24) ~ (3, -1) => 0.000358582
(2, 25) ~ (3, -1) => 0.000420928
(2, 26) ~ (3, -1) => 0.000649154
(2, 27) ~ (3, -1) => 0.00186402
(2, 28) ~ (3, -1) => 0.0031389
(2, 29) ~ (3, -1) => 0.00758296
(2, 30) ~ (3, -1) => 0.0126536
(2, 31) ~ (3, -1) => 0.00868261
(2, 32) ~ (3, -1) => 0.00841863
(2, 33) ~ (3, -1) => 0.00813985
(2, 34) ~ (3, -1) => 0.00887471
(2, 35) ~ (3, -1) => 0.00924337
(2, 36) ~ (3, -1) => 0.0106191
(2, 37) ~ (3, -1) => 0.0128444
(2, 38) ~ (3, -1) => 0.0251826
(2, 39) ~ (3, -1) => 0.0244229
(2, 40) ~ (3, -1) => 0.0385019
(2, 41) ~ (3, -1) => 0.0305023
(2, 42) ~ (3, -1) => 0.0336419
(2, 43) ~ (3, -1) => 0.0387467
(2, 44) ~ (3, -1) => 0.0376953
(2, 45) ~ (3, -1) => 0.035491
(2, 46) ~ (3, -1) => 0.0455778
(2, 47) ~ (3, -1) => 0.0525756
(2, 48) ~ (3, -1) => 0.0464022
(2, 49) ~ (3, -1) => 0.0514287
(2, 50) ~ (3, -1) => 0.0526932
(2, 51) ~ (3, -1) => 0.041367
(2, 52) ~ (3, -1) => 0.0487913
(2, 53) ~ (3, -1) => 0.0785365
(2, 54) ~ (3, -1) => 0.0859343
(2, 55) ~ (3, -1) => 0.0865522
(2, 56) ~ (3, -1) => 0.0572338
(2, 57) ~ (3, -1) => 0.0394192
(2, 58) ~ (3, -1) => 0.037539
(2, 59) ~ (3, -1) => 0.0291246
(2, 60) ~ (3, -1) => 0.0221495
(2, 61) ~ (3, -1) => 0.0174562
(2, 62) ~ (3, -1) => 0.0149099

(2, -1) ~ (3, 0) => 0.0001
(2, -1) ~ (3, 1) => 0.000425398
(2, -1) ~ (3, 2) => 0.000786066
(2, -1) ~ (3, 3) => 0.00112969
(2, -1) ~ (3, 4) => 0.00168991
(2, -1) ~ (3, 5) => 0.00181818
(2, -1) ~ (3, 6) => 0.00170982
(2, -1) ~ (3, 7) => 0.00157106
(2, -1) ~ (3, 8) => 0.0012331
(2, -1) ~ (3, 9) => 0.000933766
(2, -1) ~ (3, 10) => 0.000883043
(2, -1) ~ (3, 11) => 0.00119829
(2, -1) ~ (3, 12) => 0.0016014
(2, -1) ~ (3, 13) => 0.00148249
(2, -1) ~ (3, 14) => 0.00113052
(2, -1) ~ (3, 15) => 0.000762403
(2, -1) ~ (3, 16) => 0.000735939
(2, -1) ~ (3, 17) => 0.000846386
(2, -1) ~ (3, 18) => 0.000974774
(2, -1) ~ (3, 19) => 0.000830472
(2, -1) ~ (3, 20) => 0.000693679
(2, -1) ~ (3, 21) => 0.000527978
(2, -1) ~ (3, 22) => 0.00051868
(2, -1) ~ (3, 23) => 0.000430584
(2, -1) ~ (3, 24) => 0.000358582
(2, -1) ~ (3, 25) => 0.000420928
(2, -1) ~ (3, 26) => 0.000649154
(2, -1) ~ (3, 27) => 0.00186402
(2, -1) ~ (3, 28) => 0.0031389
(2, -1) ~ (3, 29) => 0.00758296
(2, -1) ~ (3, 30) => 0.0126536
(2, -1) ~ (3, 31) => 0.0246056
(2, -1) ~ (3, 32) => 0.0261086
(2, -1) ~ (3, 33) => 0.026698
(2, -1) ~ (3, 34) => 0.0287742
(2, -1) ~ (3, 35) => 0.0302554
(2, -1) ~ (3, 36) => 0.0323676
(2, -1) ~ (3, 37) => 0.0352216
(2, -1) ~ (3, 38) => 0.030678
(2, -1) ~ (3, 39) => 0.0428905
(2, -1) ~ (3, 40) => 0.0624694
(2, -1) ~ (3, 41) => 0.0810661
(2, -1) ~ (3, 42) => 0.175892
(2, -1) ~ (3, 43) => 0.274551
(2, -1) ~ (3, 44) => 0.396857
(2, -1) ~ (3, 45) => 0.355815
(2, -1) ~ (3, 46) => 0.324496
(2, -1) ~ (3, 47) => 0.249781
(2, -1) ~ (3, 48) => 0.243421
(2, -1) ~ (3, 49) => 0.230155
(2, -1) ~ (3, 50) => 0.33125
(2, -1) ~ (3, 51) => 0.501183
(2, -1) ~ (3, 52) => 0.492875
(2, -1) ~ (3, 53) => 0.446452
(2, -1) ~ (3, 54) => 0.452109
(2, -1) ~ (3, 55) => 0.486626
(2, -1) ~ (3, 56) => 0.405619
(2, -1) ~ (3, 57) => 0.17997
(2, -1) ~ (3, 58) => 0.194379
(2, -1) ~ (3, 59) => 0.157466
(2, -1) ~ (3, 60) => 0.18267
(2, -1) ~ (3, 61) => 0.127357
(2, -1) ~ (3, 62) => 0.129932
(2, -1) ~ (3, 63) => 0.124055
(2, -1) ~ (3, 64) => 0.0971181
(2, -1) ~ (3, 65) => 0.076926
(2, -1) ~ (3, 66) => 0.0482416
(2, -1) ~ (3, 67) => 0.0174562
(2, -1) ~ (3, 68) => 0.0149099

; Sparse posterior probability matrix for sequences 2 and 4
; Format is:
;   (2, position_1) ~ (4, position_2) => prob
; which means that (2, position_1) is aligned to (4, position_2) with probability prob.
;   (2, position_1) ~ (4, -1) => prob
; means that (2, position_1) is aligned to a gap in 4 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(2, 0) ~ (4, 0) => 0.998542
(2, 1) ~ (4, 1) => 0.995426
(2, 2) ~ (4, 2) => 0.988666
(2, 3) ~ (4, 3) => 0.9822
(2, 4) ~ (4, 4) => 0.976237
(2, 4) ~ (4, 5) => 0.011716
(2, 5) ~ (4, 5) => 0.970037
(2, 5) ~ (4, 6) => 0.0135695
(2, 6) ~ (4, 6) => 0.969056
(2, 6) ~ (4, 7) => 0.0128288
(2, 7) ~ (4, 7) => 0.967063
(2, 7) ~ (4, 8) => 0.0117285
(2, 8) ~ (4, 8) => 0.961482
(2, 8) ~ (4, 10) => 0.0113458
(2, 9) ~ (4, 9) => 0.945805
(2, 9) ~ (4, 11) => 0.0200771
(2, 10) ~ (4, 10) => 0.917843
(2, 10) ~ (4, 12) => 0.0322421
(2, 11) ~ (4, 11) => 0.898282
(2, 11) ~ (4, 13) => 0.0360191
(2, 12) ~ (4, 12) => 0.875037
(2, 12) ~ (4, 14) => 0.03943
(2, 13) ~ (4, 13) => 0.839135
(2, 13) ~ (4, 15) => 0.0426612
(2, 13) ~ (4, 16) => 0.0126761
(2, 14) ~ (4, 14) => 0.791557
(2, 14) ~ (4, 16) => 0.0512953
(2, 14) ~ (4, 17) => 0.0182511
(2, 15) ~ (4, 15) => 0.752944
(2, 15) ~ (4, 17) => 0.0601359
(2, 15) ~ (4, 18) => 0.0200182
(2, 16) ~ (4, 13) => 0.0143305
(2, 16) ~ (4, 14) => 0.0207263
(2, 16) ~ (4, 16) => 0.626354
(2, 16) ~ (4, 18) => 0.107548
(2, 16) ~ (4, 19) => 0.0164787
(2, 16) ~ (4, 26) => 0.0135834
(2, 17) ~ (4, 14) => 0.0194406
(2, 17) ~ (4, 15) => 0.034932
(2, 17) ~ (4, 17) => 0.488906
(2, 17) ~ (4, 19) => 0.201939
(2, 17) ~ (4, 20) => 0.0127226
(2, 17) ~ (4, 27) => 0.0163895
(2, 18) ~ (4, 15) => 0.0234762
(2, 18) ~ (4, 16) => 0.0780552
(2, 18) ~ (4, 18) => 0.194741
(2, 18) ~ (4, 20) => 0.428106
(2, 18) ~ (4, 21) => 0.0118382
(2, 18) ~ (4, 28) => 0.0185021
(2, 19) ~ (4, 10) => 0.0133417
(2, 19) ~ (4, 13) => 0.0139654
(2, 19) ~ (4, 16) => 0.0487628
(2, 19) ~ (4, 17) => 0.0960511
(2, 19) ~ (4, 19) => 0.118091
(2, 19) ~ (4, 20) => 0.0149224
(2, 19) ~ (4, 21) => 0.464154
(2, 19) ~ (4, 29) => 0.0207406
(2, 20) ~ (4, 11) => 0.0194049
(2, 20) ~ (4, 14) => 0.016594
(2, 20) ~ (4, 17) => 0.0584456
(2, 20) ~ (4, 18) => 0.139877
(2, 20) ~ (4, 20) => 0.0892666
(2, 20) ~ (4, 22) => 0.490776
(2, 20) ~ (4, 30) => 0.0225482
(2, 21) ~ (4, 12) => 0.0283802
(2, 21) ~ (4, 15) => 0.0199346
(2, 21) ~ (4, 18) => 0.0615525
(2, 21) ~ (4, 19) => 0.173024
(2, 21) ~ (4, 21) => 0.0478844
(2, 21) ~ (4, 23) => 0.528753
(2, 21) ~ (4, 31) => 0.0254757
(2, 22) ~ (4, 13) => 0.0395842
(2, 22) ~ (4, 16) => 0.0218912
(2, 22) ~ (4, 19) => 0.0538685
(2, 22) ~ (4, 20) => 0.180307
(2, 22) ~ (4, 22) => 0.0236441
(2, 22) ~ (4, 24) => 0.545339
(2, 22) ~ (4, 32) => 0.0289556
(2, 23) ~ (4, 14) => 0.0456339
(2, 23) ~ (4, 17) => 0.0208566
(2, 23) ~ (4, 20) => 0.0535287
(2, 23) ~ (4, 21) => 0.168727
(2, 23) ~ (4, 23) => 0.010217
(2, 23) ~ (4, 25) => 0.565428
(2, 23) ~ (4, 31) => 0.0102546
(2, 23) ~ (4, 33) => 0.0325792
(2, 24) ~ (4, 15) => 0.0482736
(2, 24) ~ (4, 18) => 0.0218967
(2, 24) ~ (4, 21) => 0.0416151
(2, 24) ~ (4, 22) => 0.157218
(2, 24) ~ (4, 23) => 0.0106472
(2, 24) ~ (4, 26) => 0.588907
(2, 24) ~ (4, 32) => 0.0122367
(2, 24) ~ (4, 34) => 0.0283261
(2, 25) ~ (4, 16) => 0.0499502
(2, 25) ~ (4, 19) => 0.0197446
(2, 25) ~ (4, 22) => 0.0277653
(2, 25) ~ (4, 23) => 0.118998
(2, 25) ~ (4, 27) => 0.62122
(2, 25) ~ (4, 33) => 0.0131312
(2, 25) ~ (4, 34) => 0.0316962
(2, 25) ~ (4, 35) => 0.0298539
(2, 26) ~ (4, 17) => 0.0527431
(2, 26) ~ (4, 20) => 0.0187036
(2, 26) ~ (4, 23) => 0.0206173
(2, 26) ~ (4, 24) => 0.10183
(2, 26) ~ (4, 28) => 0.629162
(2, 26) ~ (4, 34) => 0.0134891
(2, 26) ~ (4, 35) => 0.0435539
(2, 26) ~ (4, 36) => 0.0292252
(2, 27) ~ (4, 18) => 0.0545301
(2, 27) ~ (4, 21) => 0.0165803
(2, 27) ~ (4, 23) => 0.0149166
(2, 27) ~ (4, 24) => 0.0168673
(2, 27) ~ (4, 25) => 0.0685298
(2, 27) ~ (4, 29) => 0.611743
(2, 27) ~ (4, 30) => 0.0193867
(2, 27) ~ (4, 35) => 0.0121248
(2, 27) ~ (4, 36) => 0.0525759
(2, 27) ~ (4, 37) => 0.0312284
(2, 28) ~ (4, 19) => 0.0536277
(2, 28) ~ (4, 22) => 0.0149467
(2, 28) ~ (4, 24) => 0.0165919
(2, 28) ~ (4, 25) => 0.0180463
(2, 28) ~ (4, 26) => 0.0384618
(2, 28) ~ (4, 28) => 0.0159832
(2, 28) ~ (4, 29) => 0.013103
(2, 28) ~ (4, 30) => 0.60593
(2, 28) ~ (4, 31) => 0.0227669
(2, 28) ~ (4, 36) => 0.0144775
(2, 28) ~ (4, 37) => 0.0556122
(2, 28) ~ (4, 38) => 0.0311845
(2, 28) ~ (4, 39) => 0.0107012
(2, 29) ~ (4, 20) => 0.048755
(2, 29) ~ (4, 25) => 0.0264382
(2, 29) ~ (4, 26) => 0.0184859
(2, 29) ~ (4, 28) => 0.0110817
(2, 29) ~ (4, 29) => 0.0453943
(2, 29) ~ (4, 30) => 0.0174069
(2, 29) ~ (4, 31) => 0.572724
(2, 29) ~ (4, 32) => 0.0257223
(2, 29) ~ (4, 37) => 0.015401
(2, 29) ~ (4, 38) => 0.0567127
(2, 29) ~ (4, 39) => 0.0286675
(2, 29) ~ (4, 40) => 0.0111553
(2, 30) ~ (4, 21) => 0.0412323
(2, 30) ~ (4, 23) => 0.0151097
(2, 30) ~ (4, 26) => 0.0289787
(2, 30) ~ (4, 27) => 0.0123347
(2, 30) ~ (4, 29) => 0.0321478
(2, 30) ~ (4, 30) => 0.0536235
(2, 30) ~ (4, 31) => 0.0235189
(2, 30) ~ (4, 32) => 0.40967
(2, 30) ~ (4, 33) => 0.0225321
(2, 30) ~ (4, 38) => 0.0181489
(2, 30) ~ (4, 39) => 0.061002
(2, 30) ~ (4, 40) => 0.0271024
(2, 30) ~ (4, 41) => 0.0108536
(2, 31) ~ (4, 22) => 0.028064
(2, 31) ~ (4, 24) => 0.0264322
(2, 31) ~ (4, 27) => 0.0269888
(2, 31) ~ (4, 28) => 0.0158611
(2, 31) ~ (4, 30) => 0.0415634
(2, 31) ~ (4, 31) => 0.069801
(2, 31) ~ (4, 32) => 0.0137445
(2, 31) ~ (4, 33) => 0.200735
(2, 31) ~ (4, 34) => 0.0193556
(2, 31) ~ (4, 39) => 0.0241224
(2, 31) ~ (4, 40) => 0.0699924
(2, 31) ~ (4, 41) => 0.0249167
(2, 31) ~ (4, 42) => 0.0105018
(2, 32) ~ (4, 23) => 0.0136887
(2, 32) ~ (4, 25) => 0.0282818
(2, 32) ~ (4, 29) => 0.0114172
(2, 32) ~ (4, 31) => 0.0589819
(2, 32) ~ (4, 32) => 0.258287
(2, 32) ~ (4, 33) => 0.0422695
(2, 32) ~ (4, 34) => 0.0996642
(2, 32) ~ (4, 40) => 0.0349906
(2, 32) ~ (4, 41) => 0.0800872
(2, 32) ~ (4, 42) => 0.0236234
(2, 32) ~ (4, 43) => 0.0105396
(2, 33) ~ (4, 26) => 0.0272326
(2, 33) ~ (4, 32) => 0.0678857
(2, 33) ~ (4, 33) => 0.419549
(2, 33) ~ (4, 34) => 0.0618204
(2, 33) ~ (4, 35) => 0.0860165
(2, 33) ~ (4, 41) => 0.0373187
(2, 33) ~ (4, 42) => 0.0834393
(2, 33) ~ (4, 43) => 0.0225148
(2, 33) ~ (4, 44) => 0.0104026
(2, 34) ~ (4, 27) => 0.0278057
(2, 34) ~ (4, 33) => 0.088788
(2, 34) ~ (4, 34) => 0.477058
(2, 34) ~ (4, 35) => 0.0675444
(2, 34) ~ (4, 36) => 0.0774371
(2, 34) ~ (4, 42) => 0.0371009
(2, 34) ~ (4, 43) => 0.0842122
(2, 34) ~ (4, 44) => 0.0201752
(2, 35) ~ (4, 28) => 0.0286754
(2, 35) ~ (4, 34) => 0.0837725
(2, 35) ~ (4, 35) => 0.506085
(2, 35) ~ (4, 36) => 0.0747323
(2, 35) ~ (4, 37) => 0.0764505
(2, 35) ~ (4, 43) => 0.0355005
(2, 35) ~ (4, 44) => 0.0828104
(2, 35) ~ (4, 45) => 0.0136008
(2, 36) ~ (4, 29) => 0.027168
(2, 36) ~ (4, 35) => 0.0643335
(2, 36) ~ (4, 36) => 0.510644
(2, 36) ~ (4, 37) => 0.0893118
(2, 36) ~ (4, 38) => 0.0813454
(2, 36) ~ (4, 44) => 0.0324763
(2, 36) ~ (4, 45) => 0.0769031
(2, 36) ~ (4, 46) => 0.0122441
(2, 36) ~ (4, 47) => 0.0117149
(2, 36) ~ (4, 48) => 0.017039
(2, 37) ~ (4, 30) => 0.0229957
(2, 37) ~ (4, 36) => 0.0706496
(2, 37) ~ (4, 37) => 0.510045
(2, 37) ~ (4, 38) => 0.100204
(2, 37) ~ (4, 39) => 0.0855251
(2, 37) ~ (4, 45) => 0.029787
(2, 37) ~ (4, 46) => 0.0661604
(2, 37) ~ (4, 48) => 0.0135499
(2, 37) ~ (4, 49) => 0.0269367
(2, 38) ~ (4, 31) => 0.0175032
(2, 38) ~ (4, 37) => 0.0700266
(2, 38) ~ (4, 38) => 0.500383
(2, 38) ~ (4, 39) => 0.105014
(2, 38) ~ (4, 40) => 0.0818513
(2, 38) ~ (4, 46) => 0.0234666
(2, 38) ~ (4, 47) => 0.045906
(2, 38) ~ (4, 49) => 0.0131891
(2, 38) ~ (4, 50) => 0.0505568
(2, 39) ~ (4, 32) => 0.0174012
(2, 39) ~ (4, 38) => 0.0729988
(2, 39) ~ (4, 39) => 0.495093
(2, 39) ~ (4, 40) => 0.111376
(2, 39) ~ (4, 41) => 0.0786771
(2, 39) ~ (4, 47) => 0.0283747
(2, 39) ~ (4, 48) => 0.0460581
(2, 39) ~ (4, 51) => 0.0545152
(2, 40) ~ (4, 33) => 0.0162995
(2, 40) ~ (4, 39) => 0.076679
(2, 40) ~ (4, 40) => 0.493329
(2, 40) ~ (4, 41) => 0.114089
(2, 40) ~ (4, 42) => 0.0766321
(2, 40) ~ (4, 48) => 0.0278742
(2, 40) ~ (4, 49) => 0.0420016
(2, 40) ~ (4, 51) => 0.0110042
(2, 40) ~ (4, 52) => 0.0547848
(2, 41) ~ (4, 34) => 0.0116131
(2, 41) ~ (4, 40) => 0.0914023
(2, 41) ~ (4, 41) => 0.473634
(2, 41) ~ (4, 42) => 0.111796
(2, 41) ~ (4, 43) => 0.0713917
(2, 41) ~ (4, 49) => 0.0269032
(2, 41) ~ (4, 50) => 0.0395052
(2, 41) ~ (4, 52) => 0.0132486
(2, 41) ~ (4, 53) => 0.0566103
(2, 42) ~ (4, 40) => 0.010478
(2, 42) ~ (4, 41) => 0.119968
(2, 42) ~ (4, 42) => 0.468146
(2, 42) ~ (4, 43) => 0.114051
(2, 42) ~ (4, 44) => 0.0674412
(2, 42) ~ (4, 49) => 0.0116669
(2, 42) ~ (4, 50) => 0.0207721
(2, 42) ~ (4, 51) => 0.0295392
(2, 42) ~ (4, 53) => 0.012907
(2, 42) ~ (4, 54) => 0.0614878
(2, 43) ~ (4, 41) => 0.0117239
(2, 43) ~ (4, 42) => 0.131597
(2, 43) ~ (4, 43) => 0.455075
(2, 43) ~ (4, 44) => 0.110172
(2, 43) ~ (4, 45) => 0.0534491
(2, 43) ~ (4, 50) => 0.0282732
(2, 43) ~ (4, 51) => 0.0164233
(2, 43) ~ (4, 52) => 0.0210911
(2, 43) ~ (4, 53) => 0.0203271
(2, 43) ~ (4, 54) => 0.0161768
(2, 43) ~ (4, 55) => 0.0610701
(2, 44) ~ (4, 42) => 0.0112944
(2, 44) ~ (4, 43) => 0.139226
(2, 44) ~ (4, 44) => 0.421492
(2, 44) ~ (4, 45) => 0.0887165
(2, 44) ~ (4, 46) => 0.040336
(2, 44) ~ (4, 51) => 0.0649874
(2, 44) ~ (4, 52) => 0.0112763
(2, 44) ~ (4, 53) => 0.0119737
(2, 44) ~ (4, 54) => 0.053519
(2, 44) ~ (4, 55) => 0.0155204
(2, 44) ~ (4, 56) => 0.0574473
(2, 45) ~ (4, 44) => 0.142093
(2, 45) ~ (4, 45) => 0.338973
(2, 45) ~ (4, 46) => 0.077569
(2, 45) ~ (4, 47) => 0.0328013
(2, 45) ~ (4, 49) => 0.0101379
(2, 45) ~ (4, 51) => 0.0124482
(2, 45) ~ (4, 52) => 0.136998
(2, 45) ~ (4, 54) => 0.0126651
(2, 45) ~ (4, 55) => 0.0692334
(2, 45) ~ (4, 56) => 0.0110808
(2, 45) ~ (4, 57) => 0.0585642
(2, 46) ~ (4, 45) => 0.128081
(2, 46) ~ (4, 46) => 0.266793
(2, 46) ~ (4, 47) => 0.066356
(2, 46) ~ (4, 48) => 0.0234567
(2, 46) ~ (4, 50) => 0.012666
(2, 46) ~ (4, 52) => 0.0160433
(2, 46) ~ (4, 53) => 0.241252
(2, 46) ~ (4, 54) => 0.0103079
(2, 46) ~ (4, 56) => 0.0726072
(2, 46) ~ (4, 58) => 0.0620953
(2, 47) ~ (4, 46) => 0.11423
(2, 47) ~ (4, 47) => 0.204916
(2, 47) ~ (4, 48) => 0.054265
(2, 47) ~ (4, 49) => 0.0122485
(2, 47) ~ (4, 51) => 0.0217386
(2, 47) ~ (4, 53) => 0.0281462
(2, 47) ~ (4, 54) => 0.278594
(2, 47) ~ (4, 55) => 0.0621101
(2, 47) ~ (4, 57) => 0.0578478
(2, 47) ~ (4, 59) => 0.0566805
(2, 48) ~ (4, 47) => 0.0887885
(2, 48) ~ (4, 48) => 0.113481
(2, 48) ~ (4, 49) => 0.0294213
(2, 48) ~ (4, 50) => 0.0277509
(2, 48) ~ (4, 52) => 0.0240366
(2, 48) ~ (4, 53) => 0.0183568
(2, 48) ~ (4, 54) => 0.0513192
(2, 48) ~ (4, 55) => 0.316657
(2, 48) ~ (4, 56) => 0.113577
(2, 48) ~ (4, 58) => 0.039584
(2, 48) ~ (4, 60) => 0.0580738
(2, 49) ~ (4, 47) => 0.010221
(2, 49) ~ (4, 48) => 0.0671802
(2, 49) ~ (4, 49) => 0.031381
(2, 49) ~ (4, 51) => 0.0425332
(2, 49) ~ (4, 53) => 0.0248722
(2, 49) ~ (4, 54) => 0.0435647
(2, 49) ~ (4, 55) => 0.0433843
(2, 49) ~ (4, 56) => 0.288596
(2, 49) ~ (4, 57) => 0.256565
(2, 49) ~ (4, 59) => 0.0262983
(2, 49) ~ (4, 61) => 0.050732
(2, 50) ~ (4, 49) => 0.0370334
(2, 50) ~ (4, 50) => 0.0265945
(2, 50) ~ (4, 52) => 0.0411731
(2, 50) ~ (4, 54) => 0.0251351
(2, 50) ~ (4, 55) => 0.0520817
(2, 50) ~ (4, 56) => 0.0309156
(2, 50) ~ (4, 57) => 0.281636
(2, 50) ~ (4, 58) => 0.329423
(2, 50) ~ (4, 60) => 0.0218362
(2, 50) ~ (4, 62) => 0.0427575
(2, 51) ~ (4, 51) => 0.0206836
(2, 51) ~ (4, 53) => 0.0389724
(2, 51) ~ (4, 56) => 0.0332808
(2, 51) ~ (4, 57) => 0.0210553
(2, 51) ~ (4, 58) => 0.261659
(2, 51) ~ (4, 59) => 0.481388
(2, 51) ~ (4, 63) => 0.0250212
(2, 52) ~ (4, 52) => 0.017403
(2, 52) ~ (4, 54) => 0.0313144
(2, 52) ~ (4, 58) => 0.0163025
(2, 52) ~ (4, 59) => 0.226902
(2, 52) ~ (4, 60) => 0.569504
(2, 52) ~ (4, 64) => 0.0147197
(2, 53) ~ (4, 53) => 0.0109879
(2, 53) ~ (4, 55) => 0.0228179
(2, 53) ~ (4, 59) => 0.0133433
(2, 53) ~ (4, 60) => 0.208012
(2, 53) ~ (4, 61) => 0.63705
(2, 54) ~ (4, 56) => 0.0137268
(2, 54) ~ (4, 60) => 0.0124162
(2, 54) ~ (4, 61) => 0.188405
(2, 54) ~ (4, 62) => 0.690922
(2, 55) ~ (4, 61) => 0.010233
(2, 55) ~ (4, 62) => 0.16719
(2, 55) ~ (4, 63) => 0.746819
(2, 56) ~ (4, 63) => 0.148808
(2, 56) ~ (4, 64) => 0.792702
(2, 57) ~ (4, 64) => 0.126001
(2, 57) ~ (4, 65) => 0.839467
(2, 58) ~ (4, 65) => 0.101762
(2, 58) ~ (4, 66) => 0.875193
(2, 59) ~ (4, 66) => 0.0770482
(2, 59) ~ (4, 67) => 0.907624
(2, 60) ~ (4, 67) => 0.0518415
(2, 60) ~ (4, 68) => 0.938915
(2, 61) ~ (4, 68) => 0.0344177
(2, 61) ~ (4, 69) => 0.959284
(2, 62) ~ (4, 69) => 0.0276166
(2, 62) ~ (4, 70) => 0.96798

; gap posteriors
(2, 0) ~ (4, -1) => 0.00145835
(2, 1) ~ (4, -1) => 0.00457394
(2, 2) ~ (4, -1) => 0.0113339
(2, 3) ~ (4, -1) => 0.0178
(2, 4) ~ (4, -1) => 0.0120469
(2, 5) ~ (4, -1) => 0.0163938
(2, 6) ~ (4, -1) => 0.0181152
(2, 7) ~ (4, -1) => 0.0212082
(2, 8) ~ (4, -1) => 0.0271727
(2, 9) ~ (4, -1) => 0.034118
(2, 10) ~ (4, -1) => 0.0499147
(2, 11) ~ (4, -1) => 0.0656988
(2, 12) ~ (4, -1) => 0.0855329
(2, 13) ~ (4, -1) => 0.105528
(2, 14) ~ (4, -1) => 0.138896
(2, 15) ~ (4, -1) => 0.166902
(2, 16) ~ (4, -1) => 0.200979
(2, 17) ~ (4, -1) => 0.22567
(2, 18) ~ (4, -1) => 0.245282
(2, 19) ~ (4, -1) => 0.209971
(2, 20) ~ (4, -1) => 0.163088
(2, 21) ~ (4, -1) => 0.114996
(2, 22) ~ (4, -1) => 0.106411
(2, 23) ~ (4, -1) => 0.0927752
(2, 24) ~ (4, -1) => 0.0908801
(2, 25) ~ (4, -1) => 0.08764
(2, 26) ~ (4, -1) => 0.090675
(2, 27) ~ (4, -1) => 0.101518
(2, 28) ~ (4, -1) => 0.0885668
(2, 29) ~ (4, -1) => 0.122055
(2, 30) ~ (4, -1) => 0.243746
(2, 31) ~ (4, -1) => 0.427921
(2, 32) ~ (4, -1) => 0.338169
(2, 33) ~ (4, -1) => 0.183821
(2, 34) ~ (4, -1) => 0.119878
(2, 35) ~ (4, -1) => 0.0983728
(2, 36) ~ (4, -1) => 0.0768198
(2, 37) ~ (4, -1) => 0.0741467
(2, 38) ~ (4, -1) => 0.0921037
(2, 39) ~ (4, -1) => 0.0955057
(2, 40) ~ (4, -1) => 0.0873058
(2, 41) ~ (4, -1) => 0.103895
(2, 42) ~ (4, -1) => 0.0835427
(2, 43) ~ (4, -1) => 0.0746221
(2, 44) ~ (4, -1) => 0.0842112
(2, 45) ~ (4, -1) => 0.0974357
(2, 46) ~ (4, -1) => 0.100342
(2, 47) ~ (4, -1) => 0.109223
(2, 48) ~ (4, -1) => 0.118954
(2, 49) ~ (4, -1) => 0.114672
(2, 50) ~ (4, -1) => 0.111414
(2, 51) ~ (4, -1) => 0.117939
(2, 52) ~ (4, -1) => 0.123854
(2, 53) ~ (4, -1) => 0.10779
(2, 54) ~ (4, -1) => 0.0945296
(2, 55) ~ (4, -1) => 0.0757575
(2, 56) ~ (4, -1) => 0.0584903
(2, 57) ~ (4, -1) => 0.0345322
(2, 58) ~ (4, -1) => 0.0230455
(2, 59) ~ (4, -1) => 0.0153277
(2, 60) ~ (4, -1) => 0.00924337
(2, 61) ~ (4, -1) => 0.00629866
(2, 62) ~ (4, -1) => 0.00440294

(2, -1) ~ (4, 0) => 0.00145835
(2, -1) ~ (4, 1) => 0.00457394
(2, -1) ~ (4, 2) => 0.0113339
(2, -1) ~ (4, 3) => 0.0178
(2, -1) ~ (4, 4) => 0.0237629
(2, -1) ~ (4, 5) => 0.0182473
(2, -1) ~ (4, 6) => 0.0173745
(2, -1) ~ (4, 7) => 0.0201079
(2, -1) ~ (4, 8) => 0.02679
(2, -1) ~ (4, 9) => 0.054195
(2, -1) ~ (4, 10) => 0.0574693
(2, -1) ~ (4, 11) => 0.0622358
(2, -1) ~ (4, 12) => 0.0643405
(2, -1) ~ (4, 13) => 0.0569663
(2, -1) ~ (4, 14) => 0.0666182
(2, -1) ~ (4, 15) => 0.0777789
(2, -1) ~ (4, 16) => 0.111015
(2, -1) ~ (4, 17) => 0.204611
(2, -1) ~ (4, 18) => 0.399836
(2, -1) ~ (4, 19) => 0.363226
(2, -1) ~ (4, 20) => 0.153688
(2, -1) ~ (4, 21) => 0.207969
(2, -1) ~ (4, 22) => 0.257586
(2, -1) ~ (4, 23) => 0.267052
(2, -1) ~ (4, 24) => 0.29294
(2, -1) ~ (4, 25) => 0.293276
(2, -1) ~ (4, 26) => 0.284351
(2, -1) ~ (4, 27) => 0.295261
(2, -1) ~ (4, 28) => 0.280734
(2, -1) ~ (4, 29) => 0.238287
(2, -1) ~ (4, 30) => 0.216545
(2, -1) ~ (4, 31) => 0.198974
(2, -1) ~ (4, 32) => 0.166097
(2, -1) ~ (4, 33) => 0.164116
(2, -1) ~ (4, 34) => 0.173205
(2, -1) ~ (4, 35) => 0.190488
(2, -1) ~ (4, 36) => 0.170258
(2, -1) ~ (4, 37) => 0.151924
(2, -1) ~ (4, 38) => 0.139023
(2, -1) ~ (4, 39) => 0.113196
(2, -1) ~ (4, 40) => 0.0683219
(2, -1) ~ (4, 41) => 0.0487309
(2, -1) ~ (4, 42) => 0.0458689
(2, -1) ~ (4, 43) => 0.0674903
(2, -1) ~ (4, 44) => 0.112937
(2, -1) ~ (4, 45) => 0.27049
(2, -1) ~ (4, 46) => 0.399201
(2, -1) ~ (4, 47) => 0.510922
(2, -1) ~ (4, 48) => 0.637096
(2, -1) ~ (4, 49) => 0.75908
(2, -1) ~ (4, 50) => 0.793881
(2, -1) ~ (4, 51) => 0.726127
(2, -1) ~ (4, 52) => 0.663945
(2, -1) ~ (4, 53) => 0.535594
(2, -1) ~ (4, 54) => 0.415915
(2, -1) ~ (4, 55) => 0.357125
(2, -1) ~ (4, 56) => 0.378768
(2, -1) ~ (4, 57) => 0.324332
(2, -1) ~ (4, 58) => 0.290936
(2, -1) ~ (4, 59) => 0.195387
(2, -1) ~ (4, 60) => 0.130158
(2, -1) ~ (4, 61) => 0.11358
(2, -1) ~ (4, 62) => 0.0991303
(2, -1) ~ (4, 63) => 0.0793515
(2, -1) ~ (4, 64) => 0.0665778
(2, -1) ~ (4, 65) => 0.0587713
(2, -1) ~ (4, 66) => 0.0477591
(2, -1) ~ (4, 67) => 0.0405344
(2, -1) ~ (4, 68) => 0.0266672
(2, -1) ~ (4, 69) => 0.0130997
(2, -1) ~ (4, 70) => 0.0320196

; Sparse posterior probability matrix for sequences 3 and 4
; Format is:
;   (3, position_1) ~ (4, position_2) => prob
; which means that (3, position_1) is aligned to (4, position_2) with probability prob.
;   (3, position_1) ~ (4, -1) => prob
; means that (3, position_1) is aligned to a gap in 4 with probability prob.
; sequence is 0-based and position is 0-based

; match posteriors
(3, 0) ~ (4, 0) => 0.997285
(3, 1) ~ (4, 1) => 0.992992
(3, 2) ~ (4, 2) => 0.988812
(3, 3) ~ (4, 3) => 0.983294
(3, 4) ~ (4, 4) => 0.971159
(3, 5) ~ (4, 5) => 0.964403
(3, 6) ~ (4, 6) => 0.932676
(3, 7) ~ (4, 4) => 0.0138149
(3, 7) ~ (4, 7) => 0.901384
(3, 8) ~ (4, 5) => 0.0165789
(3, 8) ~ (4, 8) => 0.871325
(3, 9) ~ (4, 6) => 0.0441118
(3, 9) ~ (4, 9) => 0.80773
(3, 10) ~ (4, 7) => 0.0721722
(3, 10) ~ (4, 10) => 0.742859
(3, 10) ~ (4, 11) => 0.0103132
(3, 11) ~ (4, 8) => 0.101789
(3, 11) ~ (4, 11) => 0.722337
(3, 11) ~ (4, 12) => 0.0104381
(3, 12) ~ (4, 9) => 0.164341
(3, 12) ~ (4, 12) => 0.712839
(3, 13) ~ (4, 10) => 0.225053
(3, 13) ~ (4, 13) => 0.709947
(3, 14) ~ (4, 11) => 0.245643
(3, 14) ~ (4, 14) => 0.703531
(3, 15) ~ (4, 12) => 0.25589
(3, 15) ~ (4, 15) => 0.695015
(3, 16) ~ (4, 13) => 0.258876
(3, 16) ~ (4, 16) => 0.685029
(3, 17) ~ (4, 14) => 0.265331
(3, 17) ~ (4, 17) => 0.676414
(3, 17) ~ (4, 18) => 0.0128501
(3, 18) ~ (4, 12) => 0.0104514
(3, 18) ~ (4, 15) => 0.271436
(3, 18) ~ (4, 18) => 0.655436
(3, 18) ~ (4, 19) => 0.0279704
(3, 19) ~ (4, 13) => 0.0112605
(3, 19) ~ (4, 16) => 0.277563
(3, 19) ~ (4, 19) => 0.620308
(3, 19) ~ (4, 20) => 0.0424477
(3, 19) ~ (4, 21) => 0.0149749
(3, 20) ~ (4, 14) => 0.0118974
(3, 20) ~ (4, 17) => 0.277555
(3, 20) ~ (4, 20) => 0.596722
(3, 20) ~ (4, 21) => 0.0403282
(3, 20) ~ (4, 22) => 0.0436599
(3, 21) ~ (4, 15) => 0.0122614
(3, 21) ~ (4, 18) => 0.268807
(3, 21) ~ (4, 21) => 0.373359
(3, 21) ~ (4, 22) => 0.0585173
(3, 21) ~ (4, 23) => 0.259138
(3, 22) ~ (4, 16) => 0.0126356
(3, 22) ~ (4, 19) => 0.259571
(3, 22) ~ (4, 22) => 0.233008
(3, 22) ~ (4, 23) => 0.066998
(3, 22) ~ (4, 24) => 0.397471
(3, 23) ~ (4, 17) => 0.0128529
(3, 23) ~ (4, 20) => 0.25384
(3, 23) ~ (4, 23) => 0.149743
(3, 23) ~ (4, 24) => 0.0764351
(3, 23) ~ (4, 25) => 0.476947
(3, 24) ~ (4, 18) => 0.0117948
(3, 24) ~ (4, 21) => 0.164833
(3, 24) ~ (4, 24) => 0.0405693
(3, 24) ~ (4, 25) => 0.0595401
(3, 24) ~ (4, 26) => 0.697766
(3, 25) ~ (4, 19) => 0.0109566
(3, 25) ~ (4, 22) => 0.0747387
(3, 25) ~ (4, 25) => 0.0173782
(3, 25) ~ (4, 26) => 0.0392685
(3, 25) ~ (4, 27) => 0.834523
(3, 26) ~ (4, 20) => 0.010506
(3, 26) ~ (4, 23) => 0.0238937
(3, 26) ~ (4, 27) => 0.029038
(3, 26) ~ (4, 28) => 0.913101
(3, 27) ~ (4, 24) => 0.0125322
(3, 27) ~ (4, 28) => 0.0173845
(3, 27) ~ (4, 29) => 0.942428
(3, 28) ~ (4, 25) => 0.0100139
(3, 28) ~ (4, 29) => 0.0150017
(3, 28) ~ (4, 30) => 0.952637
(3, 29) ~ (4, 30) => 0.011663
(3, 29) ~ (4, 31) => 0.963971
(3, 30) ~ (4, 32) => 0.971813
(3, 31) ~ (4, 33) => 0.975934
(3, 32) ~ (4, 34) => 0.981038
(3, 33) ~ (4, 35) => 0.985724
(3, 34) ~ (4, 36) => 0.989666
(3, 35) ~ (4, 37) => 0.991388
(3, 36) ~ (4, 38) => 0.99414
(3, 37) ~ (4, 39) => 0.996371
(3, 38) ~ (4, 40) => 0.998076
(3, 39) ~ (4, 41) => 0.998239
(3, 40) ~ (4, 42) => 0.998395
(3, 41) ~ (4, 43) => 0.998593
(3, 42) ~ (4, 44) => 0.998744
(3, 43) ~ (4, 45) => 0.998774
(3, 44) ~ (4, 46) => 0.998657
(3, 45) ~ (4, 47) => 0.99856
(3, 46) ~ (4, 48) => 0.998716
(3, 47) ~ (4, 49) => 0.998885
(3, 48) ~ (4, 50) => 0.998833
(3, 49) ~ (4, 51) => 0.998673
(3, 50) ~ (4, 52) => 0.998235
(3, 51) ~ (4, 53) => 0.998379
(3, 52) ~ (4, 54) => 0.998923
(3, 53) ~ (4, 55) => 0.999092
(3, 54) ~ (4, 56) => 0.999044
(3, 55) ~ (4, 57) => 0.998946
(3, 56) ~ (4, 58) => 0.999078
(3, 57) ~ (4, 59) => 0.999169
(3, 58) ~ (4, 60) => 0.999287
(3, 59) ~ (4, 61) => 0.999352
(3, 60) ~ (4, 62) => 0.999499
(3, 61) ~ (4, 63) => 0.999638
(3, 62) ~ (4, 64) => 0.999671
(3, 63) ~ (4, 65) => 0.999653
(3, 64) ~ (4, 66) => 0.999679
(3, 65) ~ (4, 67) => 0.999716
(3, 66) ~ (4, 68) => 0.999772
(3, 67) ~ (4, 69) => 0.999893
(3, 68) ~ (4, 70) => 0.999934

; gap posteriors
(3, 0) ~ (4, -1) => 0.00271541
(3, 1) ~ (4, -1) => 0.00700843
(3, 2) ~ (4, -1) => 0.0111883
(3, 3) ~ (4, -1) => 0.0167065
(3, 4) ~ (4, -1) => 0.0288411
(3, 5) ~ (4, -1) => 0.0355971
(3, 6) ~ (4, -1) => 0.0673243
(3, 7) ~ (4, -1) => 0.084801
(3, 8) ~ (4, -1) => 0.112096
(3, 9) ~ (4, -1) => 0.148158
(3, 10) ~ (4, -1) => 0.174656
(3, 11) ~ (4, -1) => 0.165435
(3, 12) ~ (4, -1) => 0.12282
(3, 13) ~ (4, -1) => 0.0650001
(3, 14) ~ (4, -1) => 0.0508256
(3, 15) ~ (4, -1) => 0.0490953
(3, 16) ~ (4, -1) => 0.0560949
(3, 17) ~ (4, -1) => 0.0454046
(3, 18) ~ (4, -1) => 0.034706
(3, 19) ~ (4, -1) => 0.0334462
(3, 20) ~ (4, -1) => 0.0298373
(3, 21) ~ (4, -1) => 0.0279173
(3, 22) ~ (4, -1) => 0.0303174
(3, 23) ~ (4, -1) => 0.0301821
(3, 24) ~ (4, -1) => 0.0254968
(3, 25) ~ (4, -1) => 0.0231351
(3, 26) ~ (4, -1) => 0.0234612
(3, 27) ~ (4, -1) => 0.0276558
(3, 28) ~ (4, -1) => 0.0223477
(3, 29) ~ (4, -1) => 0.0243657
(3, 30) ~ (4, -1) => 0.0281865
(3, 31) ~ (4, -1) => 0.0240664
(3, 32) ~ (4, -1) => 0.0189616
(3, 33) ~ (4, -1) => 0.0142764
(3, 34) ~ (4, -1) => 0.0103343
(3, 35) ~ (4, -1) => 0.0086115
(3, 36) ~ (4, -1) => 0.00586039
(3, 37) ~ (4, -1) => 0.00362867
(3, 38) ~ (4, -1) => 0.00192404
(3, 39) ~ (4, -1) => 0.00176054
(3, 40) ~ (4, -1) => 0.0016048
(3, 41) ~ (4, -1) => 0.00140727
(3, 42) ~ (4, -1) => 0.00125629
(3, 43) ~ (4, -1) => 0.00122613
(3, 44) ~ (4, -1) => 0.00134307
(3, 45) ~ (4, -1) => 0.00144017
(3, 46) ~ (4, -1) => 0.0012843
(3, 47) ~ (4, -1) => 0.0011152
(3, 48) ~ (4, -1) => 0.00116652
(3, 49) ~ (4, -1) => 0.00132734
(3, 50) ~ (4, -1) => 0.0017646
(3, 51) ~ (4, -1) => 0.00162137
(3, 52) ~ (4, -1) => 0.00107741
(3, 53) ~ (4, -1) => 0.000908136
(3, 54) ~ (4, -1) => 0.000956237
(3, 55) ~ (4, -1) => 0.00105375
(3, 56) ~ (4, -1) => 0.000921726
(3, 57) ~ (4, -1) => 0.00083077
(3, 58) ~ (4, -1) => 0.000712752
(3, 59) ~ (4, -1) => 0.000647902
(3, 60) ~ (4, -1) => 0.000500739
(3, 61) ~ (4, -1) => 0.000361562
(3, 62) ~ (4, -1) => 0.000329196
(3, 63) ~ (4, -1) => 0.000346661
(3, 64) ~ (4, -1) => 0.000320613
(3, 65) ~ (4, -1) => 0.000283718
(3, 66) ~ (4, -1) => 0.000228167
(3, 67) ~ (4, -1) => 0.000107467
(3, 68) ~ (4, -1) => 0.0001

(3, -1) ~ (4, 0) => 0.00271541
(3, -1) ~ (4, 1) => 0.00700843
(3, -1) ~ (4, 2) => 0.0111883
(3, -1) ~ (4, 3) => 0.0167065
(3, -1) ~ (4, 4) => 0.0150261
(3, -1) ~ (4, 5) => 0.0190183
(3, -1) ~ (4, 6) => 0.0232125
(3, -1) ~ (4, 7) => 0.0264437
(3, -1) ~ (4, 8) => 0.0268854
(3, -1) ~ (4, 9) => 0.0279289
(3, -1) ~ (4, 10) => 0.032088
(3, -1) ~ (4, 11) => 0.0217061
(3, -1) ~ (4, 12) => 0.010382
(3, -1) ~ (4, 13) => 0.0199166
(3, -1) ~ (4, 14) => 0.0192406
(3, -1) ~ (4, 15) => 0.0212876
(3, -1) ~ (4, 16) => 0.0247724
(3, -1) ~ (4, 17) => 0.0331775
(3, -1) ~ (4, 18) => 0.0511122
(3, -1) ~ (4, 19) => 0.0811947
(3, -1) ~ (4, 20) => 0.096484
(3, -1) ~ (4, 21) => 0.406505
(3, -1) ~ (4, 22) => 0.590076
(3, -1) ~ (4, 23) => 0.500228
(3, -1) ~ (4, 24) => 0.472993
(3, -1) ~ (4, 25) => 0.436121
(3, -1) ~ (4, 26) => 0.262965
(3, -1) ~ (4, 27) => 0.136439
(3, -1) ~ (4, 28) => 0.0695145
(3, -1) ~ (4, 29) => 0.0425707
(3, -1) ~ (4, 30) => 0.0357003
(3, -1) ~ (4, 31) => 0.0360287
(3, -1) ~ (4, 32) => 0.0281865
(3, -1) ~ (4, 33) => 0.0240664
(3, -1) ~ (4, 34) => 0.0189616
(3, -1) ~ (4, 35) => 0.0142764
(3, -1) ~ (4, 36) => 0.0103343
(3, -1) ~ (4, 37) => 0.0086115
(3, -1) ~ (4, 38) => 0.00586039
(3, -1) ~ (4, 39) => 0.00362867
(3, -1) ~ (4, 40) => 0.00192404
(3, -1) ~ (4, 41) => 0.00176054
(3, -1) ~ (4, 42) => 0.0016048
(3, -1) ~ (4, 43) => 0.00140727
(3, -1) ~ (4, 44) => 0.00125629
(3, -1) ~ (4, 45) => 0.00122613
(3, -1) ~ (4, 46) => 0.00134307
(3, -1) ~ (4, 47) => 0.00144017
(3, -1) ~ (4, 48) => 0.0012843
(3, -1) ~ (4, 49) => 0.0011152
(3, -1) ~ (4, 50) => 0.00116652
(3, -1) ~ (4, 51) => 0.00132734
(3, -1) ~ (4, 52) => 0.0017646
(3, -1) ~ (4, 53) => 0.00162137
(3, -1) ~ (4, 54) => 0.00107741
(3, -1) ~ (4, 55) => 0.000908136
(3, -1) ~ (4, 56) => 0.000956237
(3, -1) ~ (4, 57) => 0.00105375
(3, -1) ~ (4, 58) => 0.000921726
(3, -1) ~ (4, 59) => 0.00083077
(3, -1) ~ (4, 60) => 0.000712752
(3, -1) ~ (4, 61) => 0.000647902
(3, -1) ~ (4, 62) => 0.000500739
(3, -1) ~ (4, 63) => 0.000361562
(3, -1) ~ (4, 64) => 0.000329196
(3, -1) ~ (4, 65) => 0.000346661
(3, -1) ~ (4, 66) => 0.000320613
(3, -1) ~ (4, 67) => 0.000283718
(3, -1) ~ (4, 68) => 0.000228167
(3, -1) ~ (4, 69) => 0.000107467
(3, -1) ~ (4, 70) => 0.0001