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README.md

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This small library enables the use of the Micromega tactics for goals stated
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with the definitions of the Mathematical Components library by extending the
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zify tactic.
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This small library enables the use of the Micromega arithmetic solvers of Coq
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for goals stated with the definitions of the Mathematical Components library
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by extending the zify tactic.
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## Meta
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```
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## File contents
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- `zify_ssreflect.v`: Z-ification instances for the `coq-mathcomp-ssreflect`
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library
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- `zify_algebra.v`: Z-ification instances for the `coq-mathcomp-algebra`
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library
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- `zify.v`: re-exports all the Z-ification instances
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- `ssrZ.v`: provides a minimal facility for reasoning about `Z` and relating
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`Z` and `int`

coq-mathcomp-zify.opam

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synopsis: "Micromega tactics for Mathematical Components"
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description: """
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This small library enables the use of the Micromega tactics for goals stated
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with the definitions of the Mathematical Components library by extending the
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zify tactic."""
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This small library enables the use of the Micromega arithmetic solvers of Coq
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for goals stated with the definitions of the Mathematical Components library
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by extending the zify tactic."""
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build: [make "-j%{jobs}%" ]
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install: [make "install"]

meta.yml

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Micromega tactics for Mathematical Components
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description: |-
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This small library enables the use of the Micromega tactics for goals stated
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with the definitions of the Mathematical Components library by extending the
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zify tactic.
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This small library enables the use of the Micromega arithmetic solvers of Coq
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for goals stated with the definitions of the Mathematical Components library
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by extending the zify tactic.
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authors:
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- name: Kazuhiko Sakaguchi
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[MathComp](https://math-comp.github.io) 1.12.0 or later
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namespace: mathcomp.zify
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documentation: |-
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## File contents
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- `zify_ssreflect.v`: Z-ification instances for the `coq-mathcomp-ssreflect`
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library
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- `zify_algebra.v`: Z-ification instances for the `coq-mathcomp-algebra`
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library
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- `zify.v`: re-exports all the Z-ification instances
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- `ssrZ.v`: provides a minimal facility for reasoning about `Z` and relating
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`Z` and `int`
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---

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