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At: min ar alt 2 2 1

1. f:
2. n:
3. i: (n+1)
4. f(n-i) = f(n)
5. j:
6. 0 < j
7. j < n-i+1
8. MinAr(f;j+i-1;n) = MinAr(f;j-1;n-i)+i
9. f(n-(j+i)) = f(n)

MinAr(f;j+i-1;n) = MinAr(f;j;n-i)+i

By:
RW (AddrC [3] (RecUnfoldC `min_ar`)) 0
THEN
SplitOnConclITE


Generated subgoals:

110. f(n-i-j) = f(n-i)
MinAr(f;j+i-1;n) = j+i
210. f(n-i-j) = f(n-i)
MinAr(f;j+i-1;n) = MinAr(f;j-1;n-i)+i


About:
equalintsubtractaddnatural_number
functionboolapplyless_than