Rank | Theorem | Name |
6 | Thm* k:{2...}, g:({2..k }  ), x:{2..k }.
Thm* x x<k
Thm* 
Thm*  {2..k }(g) =  {2..k }(split_factor1(g; x))
Thm* & split_factor1(g; x)(x x) = 0
Thm* & ( u:{2..k }. x x<u  split_factor1(g; x)(u) = g(u)) | [split_factor1_char] |
cites the following: |
2 | Thm* i:{2...}, j:{1...}. j<i j | [factor_smaller] |
5 | Thm* a,c,b: , f:({a..b }  ).
Thm* a c  c<b   {a..b }(f) =  {a..c }(f) c f(c)  {c+1..b }(f) | [eval_factorization_split_pluck] |
4 | Thm* i: , x,y: . i x i y = i (x+y) | [sum_exponent] |
4 | Thm* a,b,c: . (a b) c = a c b c | [exp_reduce1] |
0 | Thm* x: . x 0 = 1 | [exponent_zero] |