>In many ways, it deviates strongly from that shape. Particularly, the >"levels" don't line up at all -- rather, what lines up are levels of equal >tenney complexity. You can make a "tenney tree" -- that would be better. /.../ >>"Members from the first 3 iterations are confined to their >>iteration level by their harmonic entropy values. Members from >>further iterations begin to occupy the ranges of the first 3." > >Is this supposed to sound special in some way? I don't know. Just that Stern-Brocot level obeys Tenney complexity for the first 3 levels. >>"The local minima shown on these graphs correspond to members of a >>3-iteration Stern Brocot tree on 1/1 and 0/1, plus selected members >>of further iterations (those reached by increasingly dropping the >>right-hand side of the iterations)." > >Can you formalize "increasingly dropping the right-hand side of the >iterations"? Not easily. -Carl ____________________________________________________________ To learn how to configure this list via e-mail (subscribe, unsubscribe, etc.), send a message to listar@xxxxxxxxxxxxx with the subject line "info tuning-math". Or visit the website: < //www.freelists.org/list/tuning-math > .