1978
DOI: 10.1109/tc.1978.1674988
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A Digital Synthesis Procedure Under Function Symmetries and Mapping Methods

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Cited by 56 publications
(23 citation statements)
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“…Variables x i and x j have non-equivalent (equivalent) symmetry in f(X) iff f 01 = f 10 (f 00 = f 11 ), denoted by NE(x i , x j ) (E(x i , x j )) [7] [8]. These two symmetry types are called classical symmetries.…”
Section: Classical Symmetriesmentioning
confidence: 99%
“…Variables x i and x j have non-equivalent (equivalent) symmetry in f(X) iff f 01 = f 10 (f 00 = f 11 ), denoted by NE(x i , x j ) (E(x i , x j )) [7] [8]. These two symmetry types are called classical symmetries.…”
Section: Classical Symmetriesmentioning
confidence: 99%
“…This notion can be generalized to symmetries under phase assignment, where one of the two exchanged variables can be negated [5]. We term symmetries between variables as first order symmetries.…”
Section: Symmetries In Functional Specificationsmentioning
confidence: 99%
“…Symmetries as functional properties have been studied to improve synthesis quality for a long time [5,6,14]. In this work symmetries establish the key relation between desirable decompositions and the library of primitives which makes such decompositions possible.…”
Section: Introductionmentioning
confidence: 99%
“…In this paper, we propose a novel approach that tries to unify some of the most effective Boolean matching approaches based on canonical forms, ranging from those based on spectral function analysis [10], defined and developed in the '70s, to the most recent, based on functions representation by means of cofactors [1].…”
Section: Introductionmentioning
confidence: 99%