Blake canonical form (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Blake canonical form" in English language version.

refsWebsite

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9doi.org

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4semanticscholar.org

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4jstor.org

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3wikidata.org

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1stuba.sk

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1books.google.com

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1wikipedia.org

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1researchgate.net

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1sanu.ac.rs

9,183^rd place

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1worldcat.org

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1loc.gov

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1handle.net

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books.google.com

Kandel, Abraham (1998). Foundations of Digital Logic Design. World Scientific. p. 177. ISBN 978-9-81023110-1.

doi.org

Sasao, Tsutomu (1996). "Ternary Decision Diagrams and their Applications". In Sasao, Tsutomu; Fujita, Masahira (eds.). Representations of Discrete Functions. p. 278. doi:10.1007/978-1-4613-1385-4_12. ISBN 978-0792397205.
Feldman, Vitaly [at Wikidata] (2009). "Hardness of Approximate Two-Level Logic Minimization and PAC Learning with Membership Queries". Journal of Computer and System Sciences. 75: 13–25 [13–14]. doi:10.1016/j.jcss.2008.07.007.
Paul, Wolfgang Jakob [in German] (1974). "Boolesche Minimalpolynome und Überdeckungsprobleme". Acta Informatica (in German). 4 (4): 321–336. doi:10.1007/BF00289615. S2CID 35973949.
Blake, Archie (September 1938). "Corrections to Canonical Expressions in Boolean Algebra". The Journal of Symbolic Logic. 3 (3): 112–113. doi:10.2307/2267595. JSTOR 2267595. S2CID 5810863.
McKinsey, John Charles Chenoweth, ed. (June 1938). "Blake, Archie. Canonical expressions in Boolean algebra, Department of Mathematics, University of Chicago, 1937". The Journal of Symbolic Logic (Review). 3 (2:93): 93. doi:10.2307/2267634. JSTOR 2267634. S2CID 122640691.
Vasyukevich, Vadim O. (2011). "1.10 Venjunctive Properties (Basic Formulae)". Written at Riga, Latvia. Asynchronous Operators of Sequential Logic: Venjunction & Sequention — Digital Circuits Analysis and Design. Lecture Notes in Electrical Engineering (LNEE). Vol. 101 (1 ed.). Berlin / Heidelberg, Germany: Springer-Verlag. p. 20. doi:10.1007/978-3-642-21611-4. ISBN 978-3-642-21610-7. ISSN 1876-1100. LCCN 2011929655. (xiii+1+123+7 pages) (NB. The back cover of this book erroneously states volume 4, whereas it actually is volume 101.)
Quine, Willard Van Orman (November 1955). "A Way to Simplify Truth Functions". The American Mathematical Monthly. 62 (9): 627–631. doi:10.2307/2307285. hdl:10338.dmlcz/142789. JSTOR 2307285.
Bing, Kurt (1956). "On simplifying truth-functional formulas". The Journal of Symbolic Logic. 21 (3): 253–254. doi:10.2307/2269097. JSTOR 2269097. S2CID 37877557.
Mossé, Milan; Sha, Harry; Tan, Li-Yang (2022). "A Generalization of the Satisfiability Coding Lemma and Its Applications". DROPS-IDN/V2/Document/10.4230/LIPIcs.SAT.2022.9. Schloss Dagstuhl – Leibniz-Zentrum für Informatik: 9:1–9:18. doi:10.4230/LIPIcs.SAT.2022.9.

handle.net

hdl.handle.net

Quine, Willard Van Orman (November 1955). "A Way to Simplify Truth Functions". The American Mathematical Monthly. 62 (9): 627–631. doi:10.2307/2307285. hdl:10338.dmlcz/142789. JSTOR 2307285.

jstor.org

Blake, Archie (September 1938). "Corrections to Canonical Expressions in Boolean Algebra". The Journal of Symbolic Logic. 3 (3): 112–113. doi:10.2307/2267595. JSTOR 2267595. S2CID 5810863.
McKinsey, John Charles Chenoweth, ed. (June 1938). "Blake, Archie. Canonical expressions in Boolean algebra, Department of Mathematics, University of Chicago, 1937". The Journal of Symbolic Logic (Review). 3 (2:93): 93. doi:10.2307/2267634. JSTOR 2267634. S2CID 122640691.
Quine, Willard Van Orman (November 1955). "A Way to Simplify Truth Functions". The American Mathematical Monthly. 62 (9): 627–631. doi:10.2307/2307285. hdl:10338.dmlcz/142789. JSTOR 2307285.
Bing, Kurt (1956). "On simplifying truth-functional formulas". The Journal of Symbolic Logic. 21 (3): 253–254. doi:10.2307/2269097. JSTOR 2269097. S2CID 37877557.

loc.gov

lccn.loc.gov

Vasyukevich, Vadim O. (2011). "1.10 Venjunctive Properties (Basic Formulae)". Written at Riga, Latvia. Asynchronous Operators of Sequential Logic: Venjunction & Sequention — Digital Circuits Analysis and Design. Lecture Notes in Electrical Engineering (LNEE). Vol. 101 (1 ed.). Berlin / Heidelberg, Germany: Springer-Verlag. p. 20. doi:10.1007/978-3-642-21611-4. ISBN 978-3-642-21610-7. ISSN 1876-1100. LCCN 2011929655. (xiii+1+123+7 pages) (NB. The back cover of this book erroneously states volume 4, whereas it actually is volume 101.)

researchgate.net

McKinsey, John Charles Chenoweth, ed. (June 1938). "Blake, Archie. Canonical expressions in Boolean algebra, Department of Mathematics, University of Chicago, 1937". The Journal of Symbolic Logic (Review). 3 (2:93): 93. doi:10.2307/2267634. JSTOR 2267634. S2CID 122640691.

sanu.ac.rs

elib.mi.sanu.ac.rs

Brown, Frank Markham [at Wikidata]; Rudeanu, Sergiu [at Wikidata] (1986), A Functional Approach to the Theory of Prime Implicants, Publication de l'institut mathématique, Nouvelle série, vol. 40, pp. 23–32

semanticscholar.org

api.semanticscholar.org

Paul, Wolfgang Jakob [in German] (1974). "Boolesche Minimalpolynome und Überdeckungsprobleme". Acta Informatica (in German). 4 (4): 321–336. doi:10.1007/BF00289615. S2CID 35973949.
Blake, Archie (September 1938). "Corrections to Canonical Expressions in Boolean Algebra". The Journal of Symbolic Logic. 3 (3): 112–113. doi:10.2307/2267595. JSTOR 2267595. S2CID 5810863.
McKinsey, John Charles Chenoweth, ed. (June 1938). "Blake, Archie. Canonical expressions in Boolean algebra, Department of Mathematics, University of Chicago, 1937". The Journal of Symbolic Logic (Review). 3 (2:93): 93. doi:10.2307/2267634. JSTOR 2267634. S2CID 122640691.
Bing, Kurt (1956). "On simplifying truth-functional formulas". The Journal of Symbolic Logic. 21 (3): 253–254. doi:10.2307/2269097. JSTOR 2269097. S2CID 37877557.

stuba.sk

www2.fiit.stuba.sk

Brown, Frank Markham [at Wikidata] (2012) [2003, 1990]. "Chapter 3: The Blake Canonical Form". Boolean Reasoning - The Logic of Boolean Equations (reissue of 2nd ed.). Mineola, New York: Dover Publications, Inc. pp. 4, 77ff, 81. ISBN 978-0-486-42785-0. [1]

wikidata.org

Brown, Frank Markham [at Wikidata] (2012) [2003, 1990]. "Chapter 3: The Blake Canonical Form". Boolean Reasoning - The Logic of Boolean Equations (reissue of 2nd ed.). Mineola, New York: Dover Publications, Inc. pp. 4, 77ff, 81. ISBN 978-0-486-42785-0. [1]
Feldman, Vitaly [at Wikidata] (2009). "Hardness of Approximate Two-Level Logic Minimization and PAC Learning with Membership Queries". Journal of Computer and System Sciences. 75: 13–25 [13–14]. doi:10.1016/j.jcss.2008.07.007.
Brown, Frank Markham [at Wikidata]; Rudeanu, Sergiu [at Wikidata] (1986), A Functional Approach to the Theory of Prime Implicants, Publication de l'institut mathématique, Nouvelle série, vol. 40, pp. 23–32

wikipedia.org

de.wikipedia.org

Paul, Wolfgang Jakob [in German] (1974). "Boolesche Minimalpolynome und Überdeckungsprobleme". Acta Informatica (in German). 4 (4): 321–336. doi:10.1007/BF00289615. S2CID 35973949.

worldcat.org

search.worldcat.org

Vasyukevich, Vadim O. (2011). "1.10 Venjunctive Properties (Basic Formulae)". Written at Riga, Latvia. Asynchronous Operators of Sequential Logic: Venjunction & Sequention — Digital Circuits Analysis and Design. Lecture Notes in Electrical Engineering (LNEE). Vol. 101 (1 ed.). Berlin / Heidelberg, Germany: Springer-Verlag. p. 20. doi:10.1007/978-3-642-21611-4. ISBN 978-3-642-21610-7. ISSN 1876-1100. LCCN 2011929655. (xiii+1+123+7 pages) (NB. The back cover of this book erroneously states volume 4, whereas it actually is volume 101.)