Nuprl - Proof: rel exp monotone

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At: rel exp monotone

, T:Type, R1,R2:(T

Prop). R1 => R2

R1^n => R2^n

By:	InductionOnNat

Generated subgoals:

1   T:Type, R1,R2:(TTProp). R1 => R2  R1^0 => R2^0
1 step

2 1. n :
2. 0<n
3. T:Type, R1,R2:(TTProp). R1 => R2  R1^n-1 => R2^n-1
  T:Type, R1,R2:(TTProp). R1 => R2  R1^n => R2^n
2 steps

About:

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(4steps total) PrintForm Definitions mb nat Sections MarkB generic Doc

1	T:Type, R1,R2:(TTProp). R1 => R2 R1^0 => R2^0	1 step
2	1. n : 2. 0<n 3. T:Type, R1,R2:(TTProp). R1 => R2 R1^n-1 => R2^n-1 T:Type, R1,R2:(TTProp). R1 => R2 R1^n => R2^n	2 steps