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At: normalization lemma 1 1 1 1 1 1 1 3 1 2 1 2
1. hyp: Formula List
2. concl: Formula List
3. fhyp.((f) > 0)
4. M: Formula List
5. N: Formula List
6. f: Formula
7. x1: Formula
8. x2: Formula
9. (x1x2) > 0
10. hyp = (M @ (x1x2.N))
11. L: Sequent List
12. sL.((s) = 0)
13. sL.|= s |= < [x1; x2/ M @ N],concl >
14. a:Assignment. sL.a | s a | < [x1; x2/ M @ N],concl >
15. a: Assignment
16. sL.a | s

a | < M @ (x1x2.N),concl >
By: BackThru Thm* concl,M,N:Formula List, q,r:Formula, a:Assignment. a | < [q; r/ M @ N],concl > a | < M @ (qr.N),concl >
Generated subgoal:

1 a | < [x1; x2/ M @ N],concl >

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pairconslistapplynatural_number
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