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Faig-constructors

F-aig-xdet

(f-aig-xdet a) constructs an FAIG for 4v-xdet.

Signature
(f-aig-xdet a) → *

Definitions and Theorems

Function: f-aig-xdet$inline

(defun f-aig-xdet$inline (a)
  (declare (xargs :guard t))
  (let ((__function__ 'f-aig-xdet))
    (declare (ignorable __function__))
    (b* (((faig a1 a0) a))
      (cons (aig-iff a1 a0) t))))

Theorem: faig-eval-of-f-aig-xdet

(defthm faig-eval-of-f-aig-xdet
  (equal (faig-eval (f-aig-xdet a) env)
         (f-aig-xdet (faig-eval a env))))

Theorem: faig-fix-equiv-implies-equal-f-aig-xdet-1

(defthm faig-fix-equiv-implies-equal-f-aig-xdet-1
  (implies (faig-fix-equiv a a-equiv)
           (equal (f-aig-xdet a)
                  (f-aig-xdet a-equiv)))
  :rule-classes (:congruence))