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    • Moddb

    Moddb-path->wireidx

    Convert a wire path relative to a module into a wire index.

    Signature
    (moddb-path->wireidx path modidx moddb) → idx
    Arguments
    path — Guard (path-p path).
    modidx — Guard (natp modidx).
    moddb — Guard (moddb-ok moddb).
    Returns
    idx — Type (iff (natp idx) idx).

    Definitions and Theorems

    Function: moddb-path->wireidx

    (defun
      moddb-path->wireidx (path modidx moddb)
      (declare (xargs :stobjs (moddb)))
      (declare (xargs :guard (and (path-p path)
                                  (natp modidx)
                                  (moddb-ok moddb))))
      (declare (xargs :guard (< modidx (moddb->nmods moddb))))
      (let ((__function__ 'moddb-path->wireidx))
           (declare (ignorable __function__))
           (b* (((mv err & idx bitsel)
                 (moddb-path->wireidx/decl path modidx moddb))
                ((when err)
                 (b* (((stobj-get name)
                       ((elab-mod (moddb->modsi modidx moddb)))
                       (elab-mod->name elab-mod)))
                     (cw "Error looking up ~x1: ~@0~%from module: ~x2~%"
                         err path name)))
                ((when bitsel)
                 (cw "Didn't expect a bit select: ~x0"
                     path)))
               idx)))

    Theorem: return-type-of-moddb-path->wireidx

    (defthm return-type-of-moddb-path->wireidx
            (b* ((idx (moddb-path->wireidx path modidx moddb)))
                (iff (natp idx) idx))
            :rule-classes :rewrite)

    Theorem: moddb-path->wireidx-of-path-fix-path

    (defthm moddb-path->wireidx-of-path-fix-path
            (equal (moddb-path->wireidx (path-fix path)
                                        modidx moddb)
                   (moddb-path->wireidx path modidx moddb)))

    Theorem: moddb-path->wireidx-path-equiv-congruence-on-path

    (defthm
         moddb-path->wireidx-path-equiv-congruence-on-path
         (implies (path-equiv path path-equiv)
                  (equal (moddb-path->wireidx path modidx moddb)
                         (moddb-path->wireidx path-equiv modidx moddb)))
         :rule-classes :congruence)

    Theorem: moddb-path->wireidx-of-nfix-modidx

    (defthm moddb-path->wireidx-of-nfix-modidx
            (equal (moddb-path->wireidx path (nfix modidx)
                                        moddb)
                   (moddb-path->wireidx path modidx moddb)))

    Theorem: moddb-path->wireidx-nat-equiv-congruence-on-modidx

    (defthm
         moddb-path->wireidx-nat-equiv-congruence-on-modidx
         (implies (nat-equiv modidx modidx-equiv)
                  (equal (moddb-path->wireidx path modidx moddb)
                         (moddb-path->wireidx path modidx-equiv moddb)))
         :rule-classes :congruence)

    Theorem: moddb-path->wireidx-of-moddb-fix-moddb

    (defthm moddb-path->wireidx-of-moddb-fix-moddb
            (equal (moddb-path->wireidx path modidx (moddb-fix moddb))
                   (moddb-path->wireidx path modidx moddb)))

    Theorem: moddb-path->wireidx-moddb-equiv-congruence-on-moddb

    (defthm
         moddb-path->wireidx-moddb-equiv-congruence-on-moddb
         (implies (moddb-equiv moddb moddb-equiv)
                  (equal (moddb-path->wireidx path modidx moddb)
                         (moddb-path->wireidx path modidx moddb-equiv)))
         :rule-classes :congruence)

    Theorem: moddb-path->wireidx-type

    (defthm moddb-path->wireidx-type
            (b* ((?idx (moddb-path->wireidx path modidx moddb)))
                (or (not idx) (natp idx)))
            :rule-classes :type-prescription)

    Theorem: moddb-path->wireidx-bound

    (defthm moddb-path->wireidx-bound
            (b* ((?idx (moddb-path->wireidx path modidx moddb)))
                (implies (and (moddb-ok moddb)
                              (< (nfix modidx)
                                 (nfix (nth *moddb->nmods* moddb)))
                              idx)
                         (< idx
                            (moddb-mod-totalwires modidx moddb))))
            :rule-classes :linear)