• Top
    • Documentation
    • Books
    • Recursion-and-induction
    • Boolean-reasoning
      • Ipasir
      • Aignet
        • Base-api
        • Aignet-construction
        • Representation
        • Aignet-copy-init
        • Aignet-simplify-marked-with-tracking
        • Aignet-cnf
        • Aignet-simplify-with-tracking
        • Aignet-complete-copy
        • Aignet-eval
        • Semantics
        • Aignet-transforms
        • Aignet-simplify-marked
        • Aignet-read-aiger
          • Aignet-write-aiger
          • Aignet-abc-interface
          • Utilities
        • Aig
        • Satlink
        • Truth
        • Ubdds
        • Bdd
        • Faig
        • Bed
        • 4v
      • Projects
      • Debugging
      • Std
      • Proof-automation
      • Macro-libraries
      • ACL2
      • Interfacing-tools
      • Hardware-verification
      • Software-verification
      • Testing-utilities
      • Math
    • Aignet

    Aignet-read-aiger

    Read an aignet from a binary AIGER file.

    Signature
    (aignet-read-aiger fname aignet state) 
      → 
    (mv err new-aignet new-state)
    Arguments
    fname — the name of the aiger file to be read.
        Guard (stringp fname).
    aignet — will be emptied and replaced with the contents of the aiger file.

    Definitions and Theorems

    Function: aignet-read-aiger

    (defun aignet-read-aiger (fname aignet state)
           (declare (xargs :stobjs (aignet state)))
           (declare (xargs :guard (stringp fname)))
           (let ((__function__ 'aignet-read-aiger))
                (declare (ignorable __function__))
                (b* (((mv channel state)
                      (open-input-channel fname :byte state))
                     ((when (not channel))
                      (mv "Could not open input file"
                          aignet state))
                     ((mv err aignet state)
                      (aignet-read-aiger-chan aignet channel state))
                     (state (close-input-channel channel state)))
                    (mv err aignet state))))

    Theorem: state-p1-of-aignet-read-aiger

    (defthm
       state-p1-of-aignet-read-aiger
       (implies
            (and (state-p1 state) (stringp fname))
            (state-p1 (mv-nth 2
                              (aignet-read-aiger fname aignet state)))))

    Theorem: w-state-of-aignet-read-aiger

    (defthm w-state-of-aignet-read-aiger
            (b* (((mv ?err ?new-aignet ?new-state)
                  (aignet-read-aiger fname aignet state)))
                (equal (w new-state) (w state))))