Joint probabilities of the number C of crossings (0, ... 13) and the longest run L (1, ..., 14) in a series of n=14 independent Bernoulli observations for the symmetric case (success probability 0.5). The probabilities are stored in the "times" representations, multiplied by \(2^{14-1}=8192\) and are integers in the symmetric case. Only the joint distributions for n=14, 60, 100 and success probabilities 0.5 and 0.6 are included in the package to avoid excessive storage, but many more cases may be generated by the function crossrunsymm.
joint14symmmatrix, 14 rows and 14 columns