package coq-core

You can search for identifiers within the package.

in-package search v0.2.0

The Coq Proof Assistant -- Core Binaries and Tools

Install

md5=13d2793fc6413aac5168822313e4864e

sha512=ec8379df34ba6e72bcf0218c66fef248b0e4c5c436fb3f2d7dd83a2c5f349dd0874a67484fcf9c0df3e5d5937d7ae2b2a79274725595b4b0065a381f70769b42

Proof format used by the proof-generating procedures. It is fairly close to Coq format but a bit more liberal.

It is used for proofs over Z, Q, R. However, certain constructions e.g. CutPrf are only relevant for Z.

Sourcetype prf_rule =

Sourcetype proof =

Sourceval pr_size : prf_rule -> NumCompat.Q.t

Sourceval pr_rule_max_def : prf_rule -> int

Sourceval pr_rule_max_hyp : prf_rule -> int

Sourceval proof_max_def : proof -> int

Sourceval normalise_proof : int -> proof -> int * proof

Sourceval output_prf_rule : Stdlib.out_channel -> prf_rule -> unit

Sourceval output_proof : Stdlib.out_channel -> proof -> unit

Sourceval add_proof : prf_rule -> prf_rule -> prf_rule

Sourceval mul_cst_proof : NumCompat.Q.t -> prf_rule -> prf_rule

Sourceval mul_proof : prf_rule -> prf_rule -> prf_rule

Sourcemodule Env : sig ... end

Sourceval compile_proof : Env.t -> proof -> Micromega.zArithProof

val cmpl_prf_rule : 
  ('a Micromega.pExpr -> 'a Micromega.pol) ->
  (NumCompat.Q.t -> 'a) ->
  Env.t ->
  prf_rule ->
  'a Micromega.psatz

Sourceval proof_of_farkas : prf_rule Mutils.IMap.t -> Vect.t -> prf_rule

Sourceval simplify_proof : proof -> proof * Mutils.ISet.t