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Using MVSIS for Language Equation Solving

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Title: Flexibility in Logic Networks: Combinational and Sequential Author: alanmi Last modified by: alanmi Created Date: 1/26/2004 2:48:16 AM Document presentation format – PowerPoint PPT presentation

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Title: Using MVSIS for Language Equation Solving


1
Using MVSIS for Language Equation Solving
290N The Unknown Component Problem Lecture 4
2
Overview
  • MVSIS
  • Multi-valued networks
  • MVSIS input formats
  • Binary functions and networks (PLA, BLIF)
  • Multi-valued functions and networks (BLIF-MV)
  • FSMs and finite automata (three options)
  • Using BLIF/BLIF-MV followed by stg_extract
  • Using modified KISS2 format
  • Using modified BLIF-MV format
  • Demo

3
MVSIS
  • New logic synthesis system (2001-2004)
  • A successor of SIS (1987-1992)
  • More general algorithms, improved implementation
  • Additional capabilities to work with multi-valued
    networks
  • Optimization procedures using complete
    flexibility
  • Minimization of multi-valued relations
  • Windowing
  • Additional capabilities to work with sequential
    objects
  • Sequential circuits (sweeping, extracting
    sequential DCs, extracting STGs)
  • FSMs and automata (language equation solving
    procedures)

4
MVSIS
  • Credits
  • Robert Brayton, inspiration, guidance, ideas,
    testing,
  • William Jiang, worked on early versions,
    developed fullsimp, club, cvr packages,
    supported the code
  • Roland Jiang, worked on early versions, developed
    the encoding package
  • Yinghua Li, worked on early versions, developed
    pair_decode package and code for asynchronous
    synthesis
  • Donald Chai, worked on early versions, advice on
    programming, data structures, naming APIs
  • Satrajit Chatterjee, contributed a layout-aware
    logic extraction package, advice on programming,
    data structures, supporting the code

5
Multi-Valued Networks
  • Multi-valued networks are more general, compared
    to binary
  • A node may have more than two values
  • A latch may have more than two values
  • A node can be incompletely-specified
  • A node can be non-deterministic

Completely-specified
Incompletely-specified
Non-deterministic
6
MVSIS Input Formats
  • Binary functions and networks
  • PLA, BLIF
  • Multi-valued functions and networks
  • PLA-MV, BLIF-MV
  • FSMs and finite automata
  • (as networks) BLIF, BLIF-MV
  • (as binary STGs) Modified KISS2
  • (as MV STGs) Modified BLIF-MV (under construction)

7
Cube Representation of a Function
  • F ab cd
  • Cube table for variable order (a,b,c,d)
  • 11-- 1
  • --01 1
  • Cube table for variable order (a,c,b,d)
  • 1-1- 1
  • -0-1 1

8
PLA Format
  • .i ltnumber of inputsgt
  • .o ltnumber of outputsgt
  • .ilb ltlist of input namesgt
  • .ob ltlist of output namesgt
  • .p ltnumber of product termsgt
  • ltcube representation of the functiongt
  • .e

9
Example of a PLA file
  • .i 4
  • .o 1
  • .ilb a b c d
  • .ob F
  • .p 2
  • 11-- 1
  • --01 1
  • .e

10
BLIF Format
  • .model ltyou name itgt
  • .inputs ltlist of input namesgt
  • .outputs ltlist of output namesgt
  • .names ltlist of fanin namesgt ltnode_namegt
  • ltPLA representation of the nodes functiongt
  • .names ltlist of fanin namesgt ltnode_namegt
  • ltPLA representation of the nodes functiongt
  • .latch ltlatch_inputgt ltlatch_outputgt ltreset_valuegt
  • .latch ltlatch_inputgt ltlatch_outputgt ltreset_valuegt
  • .end

11
Example of a BLIF file
  • .model example
  • .inputs x y
  • .outputs z
  • .names x y w
  • 11 1
  • .latch w z 0
  • .end

12
BLIF-MV Format
  • Differences compared to BLIF
  • .mv ltvar namegt ltnumber of valuesgt ltlist of value
    namesgt
  • Gives the values of the MV variable (optional for
    binary variables)
  • .default ltvaluegt
  • Gives the default value of the MV node
  • .reset ltlatch_outputgt
  • Gives the reset value (function) of the latch.
  • .table (synonym of .names)
  • Changes to the MV table representation
  • the literals are separated by spaces,
  • multi-valued literal can be represented as a set
    of values, for example, (2,3,5) or as interval of
    values, for example, 3-5
  • the constructs can be used to compactly
    specify multiplexers

13
Example of a BLIF-MV file
BLIF
BLIF-MV
  • .model example
  • .inputs x y
  • .outputs z
  • .mv x 2
  • .mv y 2
  • .mv z 2
  • .mv w 2
  • .table x y w
  • .default 0
  • 1 1 1
  • .latch w z
  • .reset z
  • 0
  • .end

.model example .inputs x y .outputs z .names x y
w 11 1 .latch w z 0 .end
14
Inputting Automata into MVSIS
  • Read in BLIF/BLIF-MV network and extract its STG
    (command stg_extract)
  • Use the modified KISS2 format
  • Use the modified BLIF-MV format (under
    construction)

15
Extracting STG from the network
  • .model example
  • .inputs x y
  • .outputs z
  • .names x y w
  • 11 1
  • .latch w z 0
  • .end

16
Modified KISS format
  • .i ltnumber of inputsgt
  • .o ltnumber of outputsgt (zero, for automata)
  • .ilb ltlist of input namesgt
  • .ob ltlist of output namesgt
  • .p ltnumber of product termsgt
  • .s ltnumber of statesgt
  • .accepting ltlist of accepting statesgt
  • ltcube cover of the conditiongt ltcur stategt ltnext
    stategt
  • ltcube cover of the conditiongt ltcur stategt ltnext
    stategt
  • .e

17
Example of a KISS2 file
  • .i 2
  • .o 0
  • .s 3
  • .p 7
  • .ilb i o
  • .ob
  • .accepting a b
  • 11 a a
  • 00 a b
  • 10 a DC
  • 01 a DC
  • -1 b a
  • -0 b DC
  • -- DC DC
  • .e

18
Modified BLIF-MV format
  • An automaton is represented as an MV network with
    two nodes and one latch
  • The next-state node
  • depends on the inputs and the current state
  • can be non-deterministic if the automaton is
    non-deterministic
  • The binary output node
  • depends on the current state only
  • produces output 1 iff the state is accepting
  • The latch
  • represents the relationship between the current
    state and the next state variables
  • The only additional directive (.fsm)
  • specifies what inputs of the automaton are
    inputs/outputs of the underlying FSM (if
    applicable)

19
Example of a BLIF-MV file
  • .model automaton
  • .inputs i o
  • .outputs ACCEPT
  • .fsm i -gt o
  • .mv CS, NS 3 a b DC
  • .table cs ACCEPT
  • .default 0
  • (a,b) 1
  • .table i o CS NS
  • .default DC
  • 1 1 a a
  • 0 0 a b
  • - 1 b a
  • .latch NS CS
  • .reset CS
  • a
  • .end

.i 2 .o 0 .s 3 .p 7 .ilb i o .ob .accepting a
b 11 a a 00 a b 10 a DC 01 a DC -1 b a -0
b DC -- DC DC .e
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