Package natural-distance-def: Definition of natural number distance
Information
| name | natural-distance-def |
| version | 1.18 |
| description | Definition of natural number distance |
| author | Joe Hurd <joe@gilith.com> |
| license | HOLLight |
| provenance | HOL Light theory extracted on 2011-11-27 |
| requires | bool |
| show | Data.Bool Number.Natural |
Files
- Package tarball natural-distance-def-1.18.tgz
- Theory file natural-distance-def.thy (included in the package tarball)
Defined Constant
- Number
- Natural
- distance
- Natural
Theorem
⊦ ∀m n. distance m n = if m ≤ n then n - m else m - n
Input Type Operators
- →
- bool
- Number
- Natural
- natural
- Natural
Input Constants
- =
- Data
- Bool
- ∀
- cond
- T
- Bool
- Number
- Natural
- -
- ≤
- Natural
Assumptions
⊦ T
⊦ (∀) = λp. p = λx. T