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    • Defstruct-implementation

    Defstruct-gen-recognizer-all-conjuncts

    Generate conjuncts for all members in the recognizer of the structures.

    Signature
    (defstruct-gen-recognizer-all-conjuncts memtypes) → terms
    Arguments
    memtypes — Guard (member-type-listp memtypes).
    Returns
    terms — A list of untranslated terms.
        Type (true-listp terms).

    This calls defstruct-gen-recognizer-conjuncts on all the members. See that function for details on the conjuncts.

    Definitions and Theorems

    Function: defstruct-gen-recognizer-all-conjuncts

    (defun defstruct-gen-recognizer-all-conjuncts (memtypes)
     (declare (xargs :guard (member-type-listp memtypes)))
     (let ((__function__ 'defstruct-gen-recognizer-all-conjuncts))
      (declare (ignorable __function__))
      (cond
       ((endp memtypes) nil)
       (t
        (append
            (defstruct-gen-recognizer-conjuncts (car memtypes))
            (defstruct-gen-recognizer-all-conjuncts (cdr memtypes)))))))

    Theorem: true-listp-of-defstruct-gen-recognizer-all-conjuncts

    (defthm true-listp-of-defstruct-gen-recognizer-all-conjuncts
      (b* ((terms (defstruct-gen-recognizer-all-conjuncts memtypes)))
        (true-listp terms))
      :rule-classes :rewrite)

    Theorem: defstruct-gen-recognizer-all-conjuncts-of-member-type-list-fix-memtypes

    (defthm
     defstruct-gen-recognizer-all-conjuncts-of-member-type-list-fix-memtypes
     (equal (defstruct-gen-recognizer-all-conjuncts
                 (member-type-list-fix memtypes))
            (defstruct-gen-recognizer-all-conjuncts memtypes)))

    Theorem: defstruct-gen-recognizer-all-conjuncts-member-type-list-equiv-congruence-on-memtypes

    (defthm
     defstruct-gen-recognizer-all-conjuncts-member-type-list-equiv-congruence-on-memtypes
     (implies
        (member-type-list-equiv memtypes memtypes-equiv)
        (equal (defstruct-gen-recognizer-all-conjuncts memtypes)
               (defstruct-gen-recognizer-all-conjuncts memtypes-equiv)))
     :rule-classes :congruence)