Added option to calculate the mutual information instead of Fst, as an choice for realSFS fst. MI has nice properties (it is a true metric, it is additive, satisfies triangle inequality etc) which Fst does not. Some prefer MI to Fst for selection scans, demographics, etc. A reference is here.

The MI is calculated with -whichFst 2 flag to realSFS fst index. Here, the numerator is the mutual information, and the denominator is the joint entropy: so the "global" result with realSFS fst stats is the normalized mutual information (aka Shannon differentiation) -- a metric that is bounded in [0,1]. Like with vanilla fst, the print option prints out the numerator (MI) and denominator (joint entropy) per site. Because of the additivity property, the whole weighted vs. unweighted distinction is moot. To avoid redundant code, realSFS fst stats still labels the output as "Fst" even though it is not (and gives meaningless population branch statistics, with three populations). But, the initial realSFS fst index prints a warning to this effect.

I also changed the formatting for realSFS fst print to output numbers with a higher precision and switch to scientific notation if necessary. This avoids annoying round-off errors where both numerator and denominator are small.

Finally, I updated the help message for realSFS fst to reflect these updates and also the other options ... copying from the wiki where possible.