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    • Svstmt-compile.lisp

    Make-empty-svjumpstate

    Signature
    (make-empty-svjumpstate st &key (constraints 'nil)) → jst
    Arguments
    st — Guard (svstate-p st).
    constraints — Guard (constraintlist-p constraints).
    Returns
    jst — Type (svjumpstate-p jst).

    Definitions and Theorems

    Function: make-empty-svjumpstate-fn

    (defun make-empty-svjumpstate-fn (st constraints)
      (declare (xargs :guard (and (svstate-p st)
                                  (constraintlist-p constraints))))
      (let ((__function__ 'make-empty-svjumpstate))
        (declare (ignorable __function__))
        (make-svjumpstate :constraints constraints
                          :breakcond 0
                          :breakst st
                          :continuecond 0
                          :continuest st
                          :returncond 0
                          :returnst st)))

    Theorem: svjumpstate-p-of-make-empty-svjumpstate

    (defthm svjumpstate-p-of-make-empty-svjumpstate
      (b* ((jst (make-empty-svjumpstate-fn st constraints)))
        (svjumpstate-p jst))
      :rule-classes :rewrite)

    Theorem: vars-of-make-empty-svjumpstate

    (defthm vars-of-make-empty-svjumpstate
     (b* ((?jst (make-empty-svjumpstate-fn st constraints)))
       (implies (and (not (member v (svstate-vars st)))
                     (not (member v (constraintlist-vars constraints))))
                (not (member v (svjumpstate-vars jst))))))

    Theorem: accs-of-make-empty-svjumpstate

    (defthm accs-of-make-empty-svjumpstate
      (b* ((?jst (make-empty-svjumpstate-fn st constraints)))
        (b* (((svjumpstate jst)))
          (and (equal jst.constraints
                      (constraintlist-fix constraints))
               (equal jst.breakcond 0)
               (equal jst.breakst (svstate-fix st))
               (equal jst.continuecond 0)
               (equal jst.continuest (svstate-fix st))
               (equal jst.returncond 0)
               (equal jst.returnst (svstate-fix st))))))

    Theorem: make-empty-svjumpstate-fn-of-svstate-fix-st

    (defthm make-empty-svjumpstate-fn-of-svstate-fix-st
      (equal (make-empty-svjumpstate-fn (svstate-fix st)
                                        constraints)
             (make-empty-svjumpstate-fn st constraints)))

    Theorem: make-empty-svjumpstate-fn-svstate-equiv-congruence-on-st

    (defthm make-empty-svjumpstate-fn-svstate-equiv-congruence-on-st
      (implies (svstate-equiv st st-equiv)
               (equal (make-empty-svjumpstate-fn st constraints)
                      (make-empty-svjumpstate-fn st-equiv constraints)))
      :rule-classes :congruence)

    Theorem: make-empty-svjumpstate-fn-of-constraintlist-fix-constraints

    (defthm make-empty-svjumpstate-fn-of-constraintlist-fix-constraints
     (equal
         (make-empty-svjumpstate-fn st (constraintlist-fix constraints))
         (make-empty-svjumpstate-fn st constraints)))

    Theorem: make-empty-svjumpstate-fn-constraintlist-equiv-congruence-on-constraints

    (defthm
     make-empty-svjumpstate-fn-constraintlist-equiv-congruence-on-constraints
     (implies (constraintlist-equiv constraints constraints-equiv)
              (equal (make-empty-svjumpstate-fn st constraints)
                     (make-empty-svjumpstate-fn st constraints-equiv)))
     :rule-classes :congruence)