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• Selresolve

Vl-modulelist-selresolve

(vl-modulelist-selresolve x ss) maps vl-module-selresolve across a list.

Signature

(vl-modulelist-selresolve x ss) → new-x

Arguments

x — Guard (vl-modulelist-p x).

ss — Guard (vl-scopestack-p ss).

Returns

new-x — Type (vl-modulelist-p new-x).

This is an ordinary defprojection.

Definitions and Theorems

Function: vl-modulelist-selresolve-exec

(defun vl-modulelist-selresolve-exec (x ss acc)
  (declare (xargs :guard (and (vl-modulelist-p x)
                              (vl-scopestack-p ss))))
  (declare (xargs :guard t))
  (let ((__function__ 'vl-modulelist-selresolve-exec))
    (declare (ignorable __function__))
    (if (consp x)
        (vl-modulelist-selresolve-exec
             (cdr x)
             ss
             (cons (vl-module-selresolve (car x) ss)
                   acc))
      acc)))

Function: vl-modulelist-selresolve-nrev

(defun vl-modulelist-selresolve-nrev (x ss nrev)
  (declare (xargs :stobjs (nrev)))
  (declare (xargs :guard (and (vl-modulelist-p x)
                              (vl-scopestack-p ss))))
  (declare (xargs :guard t))
  (let ((__function__ 'vl-modulelist-selresolve-nrev))
    (declare (ignorable __function__))
    (if (atom x)
        (nrev-fix nrev)
      (let ((nrev (nrev-push (vl-module-selresolve (car x) ss)
                             nrev)))
        (vl-modulelist-selresolve-nrev (cdr x)
                                       ss nrev)))))

Function: vl-modulelist-selresolve

(defun vl-modulelist-selresolve (x ss)
 (declare (xargs :guard (and (vl-modulelist-p x)
                             (vl-scopestack-p ss))))
 (declare (xargs :guard t))
 (let ((__function__ 'vl-modulelist-selresolve))
  (declare (ignorable __function__))
  (mbe
   :logic
   (if (consp x)
       (cons (vl-module-selresolve (car x) ss)
             (vl-modulelist-selresolve (cdr x) ss))
     nil)
   :exec
   (if (atom x)
       nil
     (with-local-nrev (vl-modulelist-selresolve-nrev x ss nrev))))))

Theorem: vl-modulelist-p-of-vl-modulelist-selresolve

(defthm vl-modulelist-p-of-vl-modulelist-selresolve
  (b* ((new-x (vl-modulelist-selresolve x ss)))
    (vl-modulelist-p new-x))
  :rule-classes :rewrite)

Theorem: vl-modulelist-selresolve-of-vl-modulelist-fix-x

(defthm vl-modulelist-selresolve-of-vl-modulelist-fix-x
  (equal (vl-modulelist-selresolve (vl-modulelist-fix x)
                                   ss)
         (vl-modulelist-selresolve x ss)))

Theorem: vl-modulelist-selresolve-vl-modulelist-equiv-congruence-on-x

(defthm vl-modulelist-selresolve-vl-modulelist-equiv-congruence-on-x
  (implies (vl-modulelist-equiv x x-equiv)
           (equal (vl-modulelist-selresolve x ss)
                  (vl-modulelist-selresolve x-equiv ss)))
  :rule-classes :congruence)

Theorem: vl-modulelist-selresolve-of-vl-scopestack-fix-ss

(defthm vl-modulelist-selresolve-of-vl-scopestack-fix-ss
  (equal (vl-modulelist-selresolve x (vl-scopestack-fix ss))
         (vl-modulelist-selresolve x ss)))

Theorem: vl-modulelist-selresolve-vl-scopestack-equiv-congruence-on-ss

(defthm
      vl-modulelist-selresolve-vl-scopestack-equiv-congruence-on-ss
  (implies (vl-scopestack-equiv ss ss-equiv)
           (equal (vl-modulelist-selresolve x ss)
                  (vl-modulelist-selresolve x ss-equiv)))
  :rule-classes :congruence)

Theorem: vl-modulelist-selresolve-of-update-nth

(defthm vl-modulelist-selresolve-of-update-nth
 (implies
  (<= (nfix acl2::n) (len acl2::x))
  (equal
      (vl-modulelist-selresolve (update-nth acl2::n acl2::v acl2::x)
                                ss)
      (update-nth acl2::n
                  (vl-module-selresolve acl2::v ss)
                  (vl-modulelist-selresolve acl2::x ss))))
 :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-of-revappend

(defthm vl-modulelist-selresolve-of-revappend
  (equal (vl-modulelist-selresolve (revappend acl2::x acl2::y)
                                   ss)
         (revappend (vl-modulelist-selresolve acl2::x ss)
                    (vl-modulelist-selresolve acl2::y ss)))
  :rule-classes ((:rewrite)))

Theorem: nthcdr-of-vl-modulelist-selresolve

(defthm nthcdr-of-vl-modulelist-selresolve
  (equal (nthcdr acl2::n
                 (vl-modulelist-selresolve acl2::x ss))
         (vl-modulelist-selresolve (nthcdr acl2::n acl2::x)
                                   ss))
  :rule-classes ((:rewrite)))

Theorem: nth-of-vl-modulelist-selresolve

(defthm nth-of-vl-modulelist-selresolve
  (equal (nth acl2::n
              (vl-modulelist-selresolve acl2::x ss))
         (and (< (nfix acl2::n) (len acl2::x))
              (vl-module-selresolve (nth acl2::n acl2::x)
                                    ss)))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-nrev-removal

(defthm vl-modulelist-selresolve-nrev-removal
  (equal (vl-modulelist-selresolve-nrev acl2::x ss nrev)
         (append nrev
                 (vl-modulelist-selresolve acl2::x ss)))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-exec-removal

(defthm vl-modulelist-selresolve-exec-removal
  (equal (vl-modulelist-selresolve-exec acl2::x ss acl2::acc)
         (revappend (vl-modulelist-selresolve acl2::x ss)
                    acl2::acc))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-of-take

(defthm vl-modulelist-selresolve-of-take
  (implies (<= (nfix acl2::n) (len acl2::x))
           (equal (vl-modulelist-selresolve (take acl2::n acl2::x)
                                            ss)
                  (take acl2::n
                        (vl-modulelist-selresolve acl2::x ss))))
  :rule-classes ((:rewrite)))

Theorem: set-equiv-congruence-over-vl-modulelist-selresolve

(defthm set-equiv-congruence-over-vl-modulelist-selresolve
  (implies (set-equiv acl2::x acl2::y)
           (set-equiv (vl-modulelist-selresolve acl2::x ss)
                      (vl-modulelist-selresolve acl2::y ss)))
  :rule-classes ((:congruence)))

Theorem: subsetp-of-vl-modulelist-selresolve-when-subsetp

(defthm subsetp-of-vl-modulelist-selresolve-when-subsetp
  (implies (subsetp acl2::x acl2::y)
           (subsetp (vl-modulelist-selresolve acl2::x ss)
                    (vl-modulelist-selresolve acl2::y ss)))
  :rule-classes ((:rewrite)))

Theorem: member-of-vl-module-selresolve-in-vl-modulelist-selresolve

(defthm member-of-vl-module-selresolve-in-vl-modulelist-selresolve
  (implies (member acl2::k acl2::x)
           (member (vl-module-selresolve acl2::k ss)
                   (vl-modulelist-selresolve acl2::x ss)))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-of-rev

(defthm vl-modulelist-selresolve-of-rev
  (equal (vl-modulelist-selresolve (rev acl2::x)
                                   ss)
         (rev (vl-modulelist-selresolve acl2::x ss)))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-of-list-fix

(defthm vl-modulelist-selresolve-of-list-fix
  (equal (vl-modulelist-selresolve (list-fix acl2::x)
                                   ss)
         (vl-modulelist-selresolve acl2::x ss))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-of-append

(defthm vl-modulelist-selresolve-of-append
  (equal (vl-modulelist-selresolve (append acl2::a acl2::b)
                                   ss)
         (append (vl-modulelist-selresolve acl2::a ss)
                 (vl-modulelist-selresolve acl2::b ss)))
  :rule-classes ((:rewrite)))

Theorem: cdr-of-vl-modulelist-selresolve

(defthm cdr-of-vl-modulelist-selresolve
  (equal (cdr (vl-modulelist-selresolve acl2::x ss))
         (vl-modulelist-selresolve (cdr acl2::x)
                                   ss))
  :rule-classes ((:rewrite)))

Theorem: car-of-vl-modulelist-selresolve

(defthm car-of-vl-modulelist-selresolve
  (equal (car (vl-modulelist-selresolve acl2::x ss))
         (and (consp acl2::x)
              (vl-module-selresolve (car acl2::x)
                                    ss)))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-under-iff

(defthm vl-modulelist-selresolve-under-iff
  (iff (vl-modulelist-selresolve acl2::x ss)
       (consp acl2::x))
  :rule-classes ((:rewrite)))

Theorem: consp-of-vl-modulelist-selresolve

(defthm consp-of-vl-modulelist-selresolve
  (equal (consp (vl-modulelist-selresolve acl2::x ss))
         (consp acl2::x))
  :rule-classes ((:rewrite)))

Theorem: len-of-vl-modulelist-selresolve

(defthm len-of-vl-modulelist-selresolve
  (equal (len (vl-modulelist-selresolve acl2::x ss))
         (len acl2::x))
  :rule-classes ((:rewrite)))

Theorem: true-listp-of-vl-modulelist-selresolve

(defthm true-listp-of-vl-modulelist-selresolve
  (true-listp (vl-modulelist-selresolve acl2::x ss))
  :rule-classes :type-prescription)

Theorem: vl-modulelist-selresolve-when-not-consp

(defthm vl-modulelist-selresolve-when-not-consp
  (implies (not (consp acl2::x))
           (equal (vl-modulelist-selresolve acl2::x ss)
                  nil))
  :rule-classes ((:rewrite)))

Theorem: vl-modulelist-selresolve-of-cons

(defthm vl-modulelist-selresolve-of-cons
  (equal (vl-modulelist-selresolve (cons acl2::a acl2::b)
                                   ss)
         (cons (vl-module-selresolve acl2::a ss)
               (vl-modulelist-selresolve acl2::b ss)))
  :rule-classes ((:rewrite)))