Nuprl - Proof: quot rem exists n 1 1 1 2

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At: quot rem exists n 1 1 1 2

1. a :

2. b :

3. c :

c1:

. c1<c

(

. a = q

b+c1)

(

, r:

b. a = q

b+r)
5.

. a = q

b+c
6.

c<b

, r:

b. a = q

b+r

By:	InstHyp [c-b] 4

Generated subgoal:

1 q:. a = qb+c-b
1 step

About:

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