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    • Vcd.lisp

    Vcd-dump-first-snapshot-aux

    Signature
    (vcd-dump-first-snapshot-aux n vcd-vals vcd-wiremap p) → p1
    Arguments
    n — Guard (natp n).
    p — Guard (vl-printedlist-p p).
    Returns
    p1 — Type (vl-printedlist-p p1).

    Definitions and Theorems

    Function: vcd-dump-first-snapshot-aux

    (defun vcd-dump-first-snapshot-aux (n vcd-vals vcd-wiremap p)
     (declare (xargs :stobjs (vcd-vals vcd-wiremap)))
     (declare (xargs :guard (and (natp n) (vl-printedlist-p p))))
     (declare (xargs :guard (and (<= (vcdwires-length vcd-wiremap)
                                     (4vecs-length vcd-vals))
                                 (<= n (vcdwires-length vcd-wiremap)))))
     (let ((__function__ 'vcd-dump-first-snapshot-aux))
       (declare (ignorable __function__))
       (b* (((when (mbe :logic (zp (- (vcdwires-length vcd-wiremap)
                                      (nfix n)))
                        :exec (eql (vcdwires-length vcd-wiremap) n)))
             (vl::vl-printedlist-fix p))
            (wire (get-vcdwire n vcd-wiremap))
            ((vcd-wire wire) wire)
            ((when (equal wire.code ""))
             (cw "~x0, ~s1: skipping wire with empty code~%"
                 n wire.name)
             (vcd-dump-first-snapshot-aux (1+ (lnfix n))
                                          vcd-vals vcd-wiremap p))
            (wire.width (vcd-wire->width wire))
            (valstr (vcd-4vec-bitstr (get-4vec n vcd-vals)
                                     wire.width))
            (p (if (eql wire.width 1)
                   (rlist* p valstr)
                 (rlist* p #\b valstr #\Space)))
            (p (rlist* p wire.code #\Newline)))
         (vcd-dump-first-snapshot-aux (1+ (lnfix n))
                                      vcd-vals vcd-wiremap p))))

    Theorem: vl-printedlist-p-of-vcd-dump-first-snapshot-aux

    (defthm vl-printedlist-p-of-vcd-dump-first-snapshot-aux
      (b* ((p1 (vcd-dump-first-snapshot-aux n vcd-vals vcd-wiremap p)))
        (vl-printedlist-p p1))
      :rule-classes :rewrite)

    Theorem: vcd-dump-first-snapshot-aux-of-nfix-n

    (defthm vcd-dump-first-snapshot-aux-of-nfix-n
      (equal (vcd-dump-first-snapshot-aux (nfix n)
                                          vcd-vals vcd-wiremap p)
             (vcd-dump-first-snapshot-aux n vcd-vals vcd-wiremap p)))

    Theorem: vcd-dump-first-snapshot-aux-nat-equiv-congruence-on-n

    (defthm vcd-dump-first-snapshot-aux-nat-equiv-congruence-on-n
     (implies
      (nat-equiv n n-equiv)
      (equal
          (vcd-dump-first-snapshot-aux n vcd-vals vcd-wiremap p)
          (vcd-dump-first-snapshot-aux n-equiv vcd-vals vcd-wiremap p)))
     :rule-classes :congruence)