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Message: <blockquote data-quote="Agback" data-source="post: 1422742" data-attributes="member: 5328">As you can readily confirm, the number of combinations where the faces total to each sum is as follows:0    11    42    103    204    355    566    807    1048    1259    14010    14611    14012    12513    10414    8015    5616    3517    2018    1019    420    1So the number of combinations summing to each total or less is0    11    52    153    354    705    1266    2067    3108    4359    57510    72111    86112    98613    109014    117015    122616    126117    128118    129119    129520    1296For the associated probabilities, divide by the total number of combinations (6^4). The results are approximately:0    0.077%1    0.386%2    1.157%3    2.701%4    5.401%5    9.722%6    15.895%7    23.920%8    33.565%9    44.367%10    55.633%11    66.435%12    76.080%13    84.105%14    90.278%15    94.599%16    97.299%17    98.843%18    99.614%19    99.923%20    100.000%Six different combinations count as matches. P = 6/1296 = 1/216 which is approximately 0.46296%.Each specific match is one combination out of 1296, so P = 1/1296, which is approximately 0.07716%.Regards,Agback</blockquote>