Rank | Theorem | Name |
7 | Thm* xy<k Thm* Thm* (h:({2..k}). Thm* ({2..k}(g) = {2..k}(h) Thm* (& h(xy) = 0 Thm* (& (u:{2..k}. xy<u h(u) = g(u))) | [can_reduce_composite_factor] |
cites the following: | ||
2 | [factor_smaller] | |
6 | Thm* xy<k Thm* Thm* x<y Thm* Thm* {2..k}(g) = {2..k}(split_factor2(g; x; y)) Thm* & split_factor2(g; x; y)(xy) = 0 Thm* & (u:{2..k}. xy<u split_factor2(g; x; y)(u) = g(u)) | [split_factor2_char] |
6 | Thm* xx<k Thm* Thm* {2..k}(g) = {2..k}(split_factor1(g; x)) Thm* & split_factor1(g; x)(xx) = 0 Thm* & (u:{2..k}. xx<u split_factor1(g; x)(u) = g(u)) | [split_factor1_char] |