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\DOC PSTRIP_ASSUME_TAC \TYPE {PSTRIP_ASSUME_TAC : thm_tactic} \KEYWORDS
\DOC PSTRIP_ASSUME_TAC \TYPE {PSTRIP_ASSUME_TAC : thm_tactic} \KEYWORDS
\DOC PSTRIP_ASSUME_TAC \TYPE {PSTRIP_ASSUME_TAC : thm_tactic} \KEYWORDS
\DOC PSTRIP_ASSUME_TAC \TYPE {PSTRIP_ASSUME_TAC : thm_tactic} \KEYWORDS
\DOC PSPECL \TYPE {PSPECL : (term list -> thm -> thm)} \KEYWORDS
\DOC PSPECL \TYPE {PSPECL : (term list -> thm -> thm)} \KEYWORDS
\DOC PSELECT_INTRO \TYPE {PSELECT_INTRO : (thm -> thm)} \KEYWORDS
\DOC PSELECT_INTRO \TYPE {PSELECT_INTRO : (thm -> thm)} \KEYWORDS
\DOC PSELECT_INTRO \TYPE {PSELECT_INTRO : (thm -> thm)} \KEYWORDS
\DOC PSELECT_INTRO \TYPE {PSELECT_INTRO : (thm -> thm)} \KEYWORDS
\DOC PSELECT_ELIM \KEYWORDS
\DOC PSELECT_ELIM \KEYWORDS
\DOC PSELECT_ELIM \KEYWORDS
\DOC PSELECT_ELIM \KEYWORDS
\DOC PSELECT_CONV \TYPE {PSELECT_CONV : conv} \KEYWORDS
\DOC PSELECT_CONV \TYPE {PSELECT_CONV : conv} \KEYWORDS
\DOC PRUNE_RIGHT_RULE \TYPE {PRUNE_RIGHT_RULE : (thm -> thm)} \SYNOPSIS
\DOC PRUNE_RIGHT_RULE \TYPE {PRUNE_RIGHT_RULE : (thm -> thm)} \SYNOPSIS
\DOC PRUNE_CONV \TYPE {PRUNE_CONV : conv} \SYNOPSIS
\DOC PRUNE_CONV \TYPE {PRUNE_CONV : conv} \SYNOPSIS
\DOC prefer_int \TYPE {intLib.prefer_int : unit -> unit} \SYNOPSIS
\DOC prefer_int \TYPE {intLib.prefer_int : unit -> unit} \SYNOPSIS
\DOC POP_ASSUM \TYPE {POP_ASSUM : thm_tactic -> tactic} \SYNOPSIS
\DOC POP_ASSUM \TYPE {POP_ASSUM : thm_tactic -> tactic} \SYNOPSIS
\DOC PMATCH_MP_TAC \TYPE {PMATCH_MP_TAC : thm_tactic} \KEYWORDS
\DOC PMATCH_MP_TAC \TYPE {PMATCH_MP_TAC : thm_tactic} \KEYWORDS
\DOC PMATCH_MP \TYPE {PMATCH_MP : (thm -> thm -> thm)} \KEYWORDS
\DOC PMATCH_MP \TYPE {PMATCH_MP : (thm -> thm -> thm)} \KEYWORDS
\DOC PEXISTS_UNIQUE_CONV \TYPE {PEXISTS_UNIQUE_CONV : conv} \KEYWORDS
\DOC PEXISTS_UNIQUE_CONV \TYPE {PEXISTS_UNIQUE_CONV : conv} \KEYWORDS
\DOC PEXISTS_UNIQUE_CONV \TYPE {PEXISTS_UNIQUE_CONV : conv} \KEYWORDS
\DOC PEXISTS_UNIQUE_CONV \TYPE {PEXISTS_UNIQUE_CONV : conv} \KEYWORDS
\DOC op_U \SYNOPSIS
\DOC op_U \SYNOPSIS
\DOC ONCE_REWRITE_RULE \TYPE {ONCE_REWRITE_RULE : (thm list -> thm -> thm)} \SYNOPSIS
\DOC ONCE_REWRITE_RULE \TYPE {ONCE_REWRITE_RULE : (thm list -> thm -> thm)} \SYNOPSIS
\DOC non_presburger_subterms \TYPE {non_presburger_subterms : (term -> term list)} \SYNOPSIS
\DOC non_presburger_subterms \TYPE {non_presburger_subterms : (term -> term list)} \SYNOPSIS
\DOC new_definition \TYPE {new_definition : string * term -> thm} \SYNOPSIS
\DOC new_definition \TYPE {new_definition : string * term -> thm} \SYNOPSIS
\DOC new_binder_definition \TYPE {new_binder_definition : string * term -> thm} \SYNOPSIS
\DOC new_binder_definition \TYPE {new_binder_definition : string * term -> thm} \SYNOPSIS
\DOC new_axiom \TYPE {Compat.new_axiom : (string * term) -> thm} \SYNOPSIS
\DOC new_axiom \TYPE {Compat.new_axiom : (string * term) -> thm} \SYNOPSIS
\DOC net_of_thm \TYPE {net_of_thm : bool -> thm
\DOC net_of_thm \TYPE {net_of_thm : bool -> thm
\DOC mk_let \TYPE {mk_let : term * term -> term} \SYNOPSIS
\DOC mk_let \TYPE {mk_let : term * term -> term} \SYNOPSIS