| |
| | [No title] |
 | | We find some # properties of the continued fraction, which is similar # to, though more general than, those that were studied # by Ramanujan, and raise some questions about it. |
 | | pi[k]=n, by letting # pi1:=[op(1..k-1,pi)] and pi2:=[op(k+1..n,pi)], we have that every element in # convert(pi1,set) must be larger than every element of convert(pi2,set), # or else a (132) would be formed, with the n serving as the `3' of the (132). |
 | | # This holds since our sole (132) pattern can appear in the elements (1) # before n, (2) after n, or (3) with n as the `3' in the (132) pattern. |
| www.math.temple.edu /~zeilberg/tokhniot/MIKLOS (736 words) |
|