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    • Moddb.lisp

    Elab-mod-instoffset

    Signature
    (elab-mod-instoffset instidx elab-mod) → *
    Arguments
    instidx — Guard (natp instidx).

    Definitions and Theorems

    Function: elab-mod-instoffset

    (defun elab-mod-instoffset (instidx elab-mod)
      (declare (xargs :stobjs (elab-mod)))
      (declare (xargs :guard (natp instidx)))
      (declare (xargs :guard (<= instidx (elab-mod-ninsts elab-mod))))
      (let ((__function__ 'elab-mod-instoffset))
        (declare (ignorable __function__))
        (if (>= (lnfix instidx)
                (elab-mod-ninsts elab-mod))
            (elab-mod->totalinsts elab-mod)
          (elab-mod->inst-instoffset instidx elab-mod))))

    Theorem: elab-mod-inst-instoffset-norm

    (defthm elab-mod-inst-instoffset-norm
      (implies (< (nfix instidx)
                  (elab-mod$a-ninsts elab-mod))
               (equal (elab-mod$a->inst-instoffset instidx elab-mod)
                      (elab-mod-instoffset instidx elab-mod))))

    Theorem: elab-mod-totalinsts-norm

    (defthm elab-mod-totalinsts-norm
      (equal (elab-mod$a->totalinsts elab-mod)
             (elab-mod-instoffset (elab-mod-ninsts elab-mod)
                                  elab-mod)))

    Theorem: elab-mod-instoffset-of-nfix-instidx

    (defthm elab-mod-instoffset-of-nfix-instidx
      (equal (elab-mod-instoffset (nfix instidx)
                                  elab-mod)
             (elab-mod-instoffset instidx elab-mod)))

    Theorem: elab-mod-instoffset-nat-equiv-congruence-on-instidx

    (defthm elab-mod-instoffset-nat-equiv-congruence-on-instidx
      (implies (nat-equiv instidx instidx-equiv)
               (equal (elab-mod-instoffset instidx elab-mod)
                      (elab-mod-instoffset instidx-equiv elab-mod)))
      :rule-classes :congruence)

    Theorem: elab-mod-instoffset-of-elab-mod$a-fix-elab-mod

    (defthm elab-mod-instoffset-of-elab-mod$a-fix-elab-mod
      (equal (elab-mod-instoffset instidx (elab-mod$a-fix elab-mod))
             (elab-mod-instoffset instidx elab-mod)))

    Theorem: elab-mod-instoffset-elab-mod$a-equiv-congruence-on-elab-mod

    (defthm elab-mod-instoffset-elab-mod$a-equiv-congruence-on-elab-mod
      (implies (elab-mod$a-equiv elab-mod elab-mod-equiv)
               (equal (elab-mod-instoffset instidx elab-mod)
                      (elab-mod-instoffset instidx elab-mod-equiv)))
      :rule-classes :congruence)