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    • Abstract-syntax-rename-fn

    Fundef-rename-fn

    Signature
    (fundef-rename-fn fundef uid new-fn) → fty::result
    Arguments
    fundef — Guard (fundefp fundef).
    uid — Guard (c$::uidp uid).
    new-fn — Guard (identp new-fn).
    Returns
    fty::result — Type (fundefp fty::result).

    Definitions and Theorems

    Function: fundef-rename-fn

    (defun fundef-rename-fn (fundef uid new-fn)
      (declare (xargs :guard (and (fundefp fundef)
                                  (c$::uidp uid)
                                  (identp new-fn))))
      (declare (ignorable fundef uid new-fn))
      (fundef (c$::fundef->extension fundef)
              (decl-spec-list-rename-fn (c$::fundef->spec fundef)
                                        uid new-fn)
              (declor-rename-fn (fundef->declor fundef)
                                uid new-fn)
              (c$::fundef->asm? fundef)
              (attrib-spec-list-rename-fn (c$::fundef->attribs fundef)
                                          uid new-fn)
              (decl-list-rename-fn (c$::fundef->decls fundef)
                                   uid new-fn)
              (comp-stmt-rename-fn (c$::fundef->body fundef)
                                   uid new-fn)
              (c$::fundef->info fundef)))

    Theorem: fundefp-of-fundef-rename-fn

    (defthm fundefp-of-fundef-rename-fn
      (b* ((fty::result (fundef-rename-fn fundef uid new-fn)))
        (fundefp fty::result))
      :rule-classes :rewrite)

    Theorem: fundef-rename-fn-of-fundef-fix-fundef

    (defthm fundef-rename-fn-of-fundef-fix-fundef
      (equal (fundef-rename-fn (fundef-fix fundef)
                               uid new-fn)
             (fundef-rename-fn fundef uid new-fn)))

    Theorem: fundef-rename-fn-fundef-equiv-congruence-on-fundef

    (defthm fundef-rename-fn-fundef-equiv-congruence-on-fundef
      (implies (c$::fundef-equiv fundef fundef-equiv)
               (equal (fundef-rename-fn fundef uid new-fn)
                      (fundef-rename-fn fundef-equiv uid new-fn)))
      :rule-classes :congruence)

    Theorem: fundef-rename-fn-of-uid-fix-uid

    (defthm fundef-rename-fn-of-uid-fix-uid
      (equal (fundef-rename-fn fundef (c$::uid-fix uid)
                               new-fn)
             (fundef-rename-fn fundef uid new-fn)))

    Theorem: fundef-rename-fn-uid-equiv-congruence-on-uid

    (defthm fundef-rename-fn-uid-equiv-congruence-on-uid
      (implies (c$::uid-equiv uid uid-equiv)
               (equal (fundef-rename-fn fundef uid new-fn)
                      (fundef-rename-fn fundef uid-equiv new-fn)))
      :rule-classes :congruence)

    Theorem: fundef-rename-fn-of-ident-fix-new-fn

    (defthm fundef-rename-fn-of-ident-fix-new-fn
      (equal (fundef-rename-fn fundef uid (ident-fix new-fn))
             (fundef-rename-fn fundef uid new-fn)))

    Theorem: fundef-rename-fn-ident-equiv-congruence-on-new-fn

    (defthm fundef-rename-fn-ident-equiv-congruence-on-new-fn
      (implies (c$::ident-equiv new-fn new-fn-equiv)
               (equal (fundef-rename-fn fundef uid new-fn)
                      (fundef-rename-fn fundef uid new-fn-equiv)))
      :rule-classes :congruence)