Semantics of MML Query
Grzegorz Bancerek (2012)
Formalized Mathematics
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In the paper the semantics of MML Query queries is given. The formalization is done according to [4]
Grzegorz Bancerek (2012)
Formalized Mathematics
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In the paper the semantics of MML Query queries is given. The formalization is done according to [4]
Guillaume C. L. Brümmer, Eraldo Giuli (1992)
Commentationes Mathematicae Universitatis Carolinae
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We introduce the concept of firm classes of morphisms as basis for the axiomatic study of completions of objects in arbitrary categories. Results on objects injective with respect to given morphism classes are included. In a finitely well-complete category, firm classes are precisely the coessential first factors of morphism factorization structures.
Pinus, A.G. (2009)
Sibirskij Matematicheskij Zhurnal
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Cruttwell, G.S.H., Marmolejo, F., Wood, R.J. (2007)
Theory and Applications of Categories [electronic only]
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Freyd, Peter (2008)
Theory and Applications of Categories [electronic only]
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D. Bredikhin (1993)
Banach Center Publications
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Karol Pąk (2014)
Formalized Mathematics
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In this article we formalize the Bertrand’s Ballot Theorem based on [17]. Suppose that in an election we have two candidates: A that receives n votes and B that receives k votes, and additionally n ≥ k. Then this theorem states that the probability of the situation where A maintains more votes than B throughout the counting of the ballots is equal to (n − k)/(n + k). This theorem is item #30 from the “Formalizing 100 Theorems” list maintained by Freek Wiedijk at http://www.cs.ru.nl/F.Wiedijk/100/. ...
Pinus, A.G., Mordvinov, Ya.L. (2002)
Sibirskij Matematicheskij Zhurnal
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Katsumi Wasaki (2008)
Formalized Mathematics
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To evaluate our formal verification method on a real-size calculation circuit, in this article, we continue to formalize the concept of the 4-2 Binary Addition Cell primitives (FTAs) to define the structures of calculation units for a very fast multiplication algorithm for VLSI implementation [11]. We define the circuit structure of four-types FTAs, TYPE-0 to TYPE-3, using the series constructions of the Generalized Full Adder Circuits (GFAs) that generalized adder to have for each positive...
Pyrkin, S.G. (2000)
Sibirskij Matematicheskij Zhurnal
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