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    • Basic-bind-elim

    Vl-design-bindelim-pass1

    Signature
    (vl-design-bindelim-pass1 x) → (mv new-x delta)
    Arguments
    x — Guard (vl-design-p x).
    Returns
    new-x — Type (vl-design-p new-x).
    delta — Type (vl-binddelta-p delta).

    Definitions and Theorems

    Function: vl-design-bindelim-pass1

    (defun vl-design-bindelim-pass1 (x)
     (declare (xargs :guard (vl-design-p x)))
     (let ((__function__ 'vl-design-bindelim-pass1))
      (declare (ignorable __function__))
      (b* (((vl-design x) (vl-design-fix x))
           (ss (vl-scopestack-init x))
           (itbl (vl-bindelim-create-insttable x))
           (delta nil)
           ((mv new-mods delta)
            (vl-modulelist-bindelim x.mods ss itbl delta))
           ((mv new-ifs delta)
            (vl-interfacelist-bindelim x.interfaces ss itbl delta))
           (warnings x.warnings)
           ((mv warnings new-binds delta)
            (vl-bindelim-bindlist x.binds ss x itbl delta nil warnings))
           (new-x (change-vl-design x
                                    :mods new-mods
                                    :interfaces new-ifs
                                    :binds new-binds
                                    :warnings warnings))
           (delta (fast-alist-clean delta)))
        (fast-alist-free itbl)
        (mv new-x delta))))

    Theorem: vl-design-p-of-vl-design-bindelim-pass1.new-x

    (defthm vl-design-p-of-vl-design-bindelim-pass1.new-x
      (b* (((mv ?new-x ?delta)
            (vl-design-bindelim-pass1 x)))
        (vl-design-p new-x))
      :rule-classes :rewrite)

    Theorem: vl-binddelta-p-of-vl-design-bindelim-pass1.delta

    (defthm vl-binddelta-p-of-vl-design-bindelim-pass1.delta
      (b* (((mv ?new-x ?delta)
            (vl-design-bindelim-pass1 x)))
        (vl-binddelta-p delta))
      :rule-classes :rewrite)

    Theorem: vl-design-bindelim-pass1-of-vl-design-fix-x

    (defthm vl-design-bindelim-pass1-of-vl-design-fix-x
      (equal (vl-design-bindelim-pass1 (vl-design-fix x))
             (vl-design-bindelim-pass1 x)))

    Theorem: vl-design-bindelim-pass1-vl-design-equiv-congruence-on-x

    (defthm vl-design-bindelim-pass1-vl-design-equiv-congruence-on-x
      (implies (vl-design-equiv x x-equiv)
               (equal (vl-design-bindelim-pass1 x)
                      (vl-design-bindelim-pass1 x-equiv)))
      :rule-classes :congruence)