Nuprl - Proof: comp nat ind tp 1 1 1

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At: comp nat ind tp 1 1 1

1. P :

Prop
2.

. (

. j<i

P(j))

P(i)
3. i :

P(i)

By:	Analogy Tactic Directive: %S% p. let i var_of_hyp (get_int_arg `hn` p) p , let z get_distinct_var `zz' p in Assert (mk_all_term z ((mk_all_term i (((mk_implies_term (mk_less_than_term (mvt i) (mvt z)) (concl p)))) p

Generated subgoals:

1   zz,i:. i<zz  P(i)
20 steps

2 4. zz,i:. i<zz  P(i)
  P(i)
11 steps

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