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        • Vl-load
        • Vl-load-description
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        • Vl-write-preprocessor-debug-file
        • Vl-load-descriptions
        • Vl-load-files
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        • Vl-read-file-report
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        • Vl-descriptionlist
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• Loader

Vl-load-description

Try to load a description from the search path.

Signature

(vl-load-description name st state) → (mv st state)

Arguments

name — The name of the description we want to load.
    Guard (stringp name).

st — Guard (vl-loadstate-p st).

Returns

st — Type (vl-loadstate-p st).

state — Type (state-p1 state), given (force (state-p1 state)).

Definitions and Theorems

Function: vl-load-description

(defun
 vl-load-description (name st state)
 (declare (xargs :stobjs (state)))
 (declare (xargs :guard (and (stringp name)
                             (vl-loadstate-p st))))
 (let
  ((__function__ 'vl-load-description))
  (declare (ignorable __function__))
  (b*
   (((vl-loadstate st) st)
    ((vl-loadconfig config) st.config)
    (warnings (vl-parsestate->warnings st.pstate))
    ((mv filename warnings)
     (time$
       (vl-find-basename/extension name config.search-exts
                                   (vl-loadstate->spcache st)
                                   warnings)
       :msg "~s0 (search ~s1: ~st sec, ~sa bytes)~%"
       :args (list (vl-loadstate-pad st) name)
       :mintime (vl-loadconfig->mintime (vl-loadstate->config st))))
    (st (vl-loadstate-set-warnings warnings))
    ((unless filename) (mv st state)))
   (time$
     (vl-load-file filename st state)
     :msg "~s0 (*loaded ~f1; ~st sec, ~sa bytes)~%"
     :args (list (vl-loadstate-pad st) filename)
     :mintime (vl-loadconfig->mintime (vl-loadstate->config st))))))

Theorem: vl-loadstate-p-of-vl-load-description.st

(defthm vl-loadstate-p-of-vl-load-description.st
        (b* (((mv ?st acl2::?state)
              (vl-load-description name st state)))
            (vl-loadstate-p st))
        :rule-classes :rewrite)

Theorem: state-p1-of-vl-load-description.state

(defthm state-p1-of-vl-load-description.state
        (implies (force (state-p1 state))
                 (b* (((mv ?st acl2::?state)
                       (vl-load-description name st state)))
                     (state-p1 state)))
        :rule-classes :rewrite)

Theorem: unique-names-after-vl-load-description

(defthm
 unique-names-after-vl-load-description
 (b*
  (((mv new-st &)
    (vl-load-description name st state)))
  (implies
   (uniquep (vl-descriptionlist->names (vl-loadstate->descs st)))
   (no-duplicatesp
        (vl-descriptionlist->names (vl-loadstate->descs new-st))))))