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    • Wirelist

    Wirelist->names

    (wirelist->names x) maps wire->name across a list.

    Signature
    (wirelist->names x) → names
    Arguments
    x — Guard (wirelist-p x).
    Returns
    names — Type (namelist-p names).

    This is an ordinary defprojection.

    Definitions and Theorems

    Function: wirelist->names-exec

    (defun wirelist->names-exec (x acc)
      (declare (xargs :guard (wirelist-p x)))
      (declare (xargs :guard t))
      (let ((__function__ 'wirelist->names-exec))
        (declare (ignorable __function__))
        (if (consp x)
            (wirelist->names-exec (cdr x)
                                  (cons (wire->name (car x)) acc))
          acc)))

    Function: wirelist->names-nrev

    (defun wirelist->names-nrev (x acl2::nrev)
      (declare (xargs :stobjs (acl2::nrev)))
      (declare (xargs :guard (wirelist-p x)))
      (declare (xargs :guard t))
      (let ((__function__ 'wirelist->names-nrev))
        (declare (ignorable __function__))
        (if (atom x)
            (acl2::nrev-fix acl2::nrev)
          (let ((acl2::nrev (acl2::nrev-push (wire->name (car x))
                                             acl2::nrev)))
            (wirelist->names-nrev (cdr x)
                                  acl2::nrev)))))

    Function: wirelist->names

    (defun wirelist->names (x)
     (declare (xargs :guard (wirelist-p x)))
     (declare (xargs :guard t))
     (let ((__function__ 'wirelist->names))
      (declare (ignorable __function__))
      (mbe
       :logic
       (if (consp x)
           (cons (wire->name (car x))
                 (wirelist->names (cdr x)))
         nil)
       :exec
       (if (atom x)
           nil
         (acl2::with-local-nrev (wirelist->names-nrev x acl2::nrev))))))

    Theorem: namelist-p-of-wirelist->names

    (defthm namelist-p-of-wirelist->names
      (b* ((names (wirelist->names x)))
        (namelist-p names))
      :rule-classes :rewrite)

    Theorem: wirelist->names-of-wirelist-fix-x

    (defthm wirelist->names-of-wirelist-fix-x
      (equal (wirelist->names (wirelist-fix x))
             (wirelist->names x)))

    Theorem: wirelist->names-wirelist-equiv-congruence-on-x

    (defthm wirelist->names-wirelist-equiv-congruence-on-x
      (implies (wirelist-equiv x x-equiv)
               (equal (wirelist->names x)
                      (wirelist->names x-equiv)))
      :rule-classes :congruence)

    Theorem: wirelist->names-of-take

    (defthm wirelist->names-of-take
      (implies (<= (nfix acl2::n) (len x))
               (equal (wirelist->names (take acl2::n x))
                      (take acl2::n (wirelist->names x))))
      :rule-classes ((:rewrite)))

    Theorem: wirelist->names-nrev-removal

    (defthm wirelist->names-nrev-removal
      (equal (wirelist->names-nrev x acl2::nrev)
             (append acl2::nrev (wirelist->names x)))
      :rule-classes ((:rewrite)))

    Theorem: wirelist->names-exec-removal

    (defthm wirelist->names-exec-removal
      (equal (wirelist->names-exec x acl2::acc)
             (revappend (wirelist->names x)
                        acl2::acc))
      :rule-classes ((:rewrite)))

    Theorem: wirelist->names-of-rev

    (defthm wirelist->names-of-rev
      (equal (wirelist->names (rev x))
             (rev (wirelist->names x)))
      :rule-classes ((:rewrite)))

    Theorem: wirelist->names-of-list-fix

    (defthm wirelist->names-of-list-fix
      (equal (wirelist->names (list-fix x))
             (wirelist->names x))
      :rule-classes ((:rewrite)))

    Theorem: wirelist->names-of-append

    (defthm wirelist->names-of-append
      (equal (wirelist->names (append acl2::a acl2::b))
             (append (wirelist->names acl2::a)
                     (wirelist->names acl2::b)))
      :rule-classes ((:rewrite)))

    Theorem: cdr-of-wirelist->names

    (defthm cdr-of-wirelist->names
      (equal (cdr (wirelist->names x))
             (wirelist->names (cdr x)))
      :rule-classes ((:rewrite)))

    Theorem: car-of-wirelist->names

    (defthm car-of-wirelist->names
      (equal (car (wirelist->names x))
             (and (consp x) (wire->name (car x))))
      :rule-classes ((:rewrite)))

    Theorem: wirelist->names-under-iff

    (defthm wirelist->names-under-iff
      (iff (wirelist->names x) (consp x))
      :rule-classes ((:rewrite)))

    Theorem: consp-of-wirelist->names

    (defthm consp-of-wirelist->names
      (equal (consp (wirelist->names x))
             (consp x))
      :rule-classes ((:rewrite)))

    Theorem: len-of-wirelist->names

    (defthm len-of-wirelist->names
      (equal (len (wirelist->names x))
             (len x))
      :rule-classes ((:rewrite)))

    Theorem: true-listp-of-wirelist->names

    (defthm true-listp-of-wirelist->names
      (true-listp (wirelist->names x))
      :rule-classes :type-prescription)

    Theorem: wirelist->names-when-not-consp

    (defthm wirelist->names-when-not-consp
      (implies (not (consp x))
               (equal (wirelist->names x) nil))
      :rule-classes ((:rewrite)))

    Theorem: wirelist->names-of-cons

    (defthm wirelist->names-of-cons
      (equal (wirelist->names (cons acl2::a acl2::b))
             (cons (wire->name acl2::a)
                   (wirelist->names acl2::b)))
      :rule-classes ((:rewrite)))