• Top
  • Documentation
  • Books
  • Boolean-reasoning
  • Projects
  • Debugging
  • Std
  • Proof-automation
  • Macro-libraries
  • ACL2
  • Interfacing-tools
  • Hardware-verification
    • Gl
    • Esim
    • Vl2014
    • Sv
      • Svex-stvs
      • Svex-decomposition-methodology
      • Sv-versus-esim
      • Svex-decomp
      • Svex-compose-dfs
      • Svex-compilation
      • Moddb
      • Svmods
        • Address
        • Wire
        • Module
        • Lhs
        • Path
        • Svar-add-namespace
        • Design
        • Modinst
          • Modinst-fix
          • Modinst-equiv
          • Make-modinst
          • Modinst->modname
          • Modinst->instname
          • Change-modinst
          • Modinstlist
          • Modinst-p
        • Lhs-add-namespace
        • Modalist
        • Path-add-namespace
        • Modname->submodnames
        • Name
        • Constraintlist-addr-p
        • Svex-alist-addr-p
        • Svar-map-addr-p
        • Lhspairs-addr-p
        • Modname
        • Assigns-addr-p
        • Lhs-addr-p
        • Lhatom-addr-p
        • Modhier-list-measure
        • Attributes
        • Modhier-measure
        • Modhier-list-measure-aux
        • Modhier-loopfreelist-p
        • Modhier-loopfree-p
      • Svstmt
      • Sv-tutorial
      • Expressions
      • Symbolic-test-vector
      • Vl-to-svex
    • Fgl
    • Vwsim
    • Vl
    • X86isa
    • Svl
    • Rtl
  • Software-verification
  • Math
  • Testing-utilities

• Modinst

Modinst->modname

Get the modname field from a modinst.

Signature

(modinst->modname x) → modname

Arguments

x — Guard (modinst-p x).

Returns

modname — Type (modname-p modname).

This is an ordinary field accessor created by defprod.

Definitions and Theorems

Function: modinst->modname$inline

(defun modinst->modname$inline (x)
  (declare (xargs :guard (modinst-p x)))
  (declare (xargs :guard t))
  (let ((__function__ 'modinst->modname))
    (declare (ignorable __function__))
    (mbe :logic
         (b* ((x (and t x)))
           (modname-fix (std::prod-cdr x)))
         :exec (std::prod-cdr x))))

Theorem: modname-p-of-modinst->modname

(defthm modname-p-of-modinst->modname
  (b* ((modname (modinst->modname$inline x)))
    (modname-p modname))
  :rule-classes :rewrite)

Theorem: modinst->modname$inline-of-modinst-fix-x

(defthm modinst->modname$inline-of-modinst-fix-x
  (equal (modinst->modname$inline (modinst-fix x))
         (modinst->modname$inline x)))

Theorem: modinst->modname$inline-modinst-equiv-congruence-on-x

(defthm modinst->modname$inline-modinst-equiv-congruence-on-x
  (implies (modinst-equiv x x-equiv)
           (equal (modinst->modname$inline x)
                  (modinst->modname$inline x-equiv)))
  :rule-classes :congruence)