Searching for "Computable Boolean Algebras." – sorted by Relevance.
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Effective presentability of Boolean algebras of Cantor-Bendixson rank 1
- , IL 61801-2917, USA Abstract We show that there is a computable Boolean algebra B and a computably
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Using Blind Search and Formal Concepts for Binary Factor Analysis
- methods based on exact computing, boolean algebra and the theory of formal concepts. Keywords: Binary
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Hirschfeldt; Degree spectra of relations on Boolean algebras, Algebra and Logic 42
- Abstract We show that every computable relation on a computable Boolean algebra B is either definable by a
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2005], Boolean algebras, Tarski invariants and index sets, in preparation
- if they are elementarily equivalent. Moreover, given the invariant of a boolean algebra, there is a computable procedure
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Arithmetic Backwards from Shannon to the Chinese Abacus
- , and discovered key relationships between Boolean algebra and computer circuits [6]. Born in the state of Michigan
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Questions in Computable Algebra and Combinatorics
- . For instance, it is unknown whether there is a lown Boolean algebra with no computable copy, as we will see
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Computability, Definability and Algebraic Structures
- . For instance, to prove that if a boolean algebra has infinitely many atoms then it is not computably
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Definable encodings in the computably enumerable sets
- = A)}. S(A) is the splits of A and S(A) forms a Boolean algebra. R(A) = {R : R ⊆ A and R is computable
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Effective Categoricity of Equivalence Structures
- [11], and Remmel [29] established that a computable Boolean algebra is computably categorical
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Effective Categoricity of Abelian p-Groups
- Boolean algebra is computably categorical if and only if it has finitely many atoms (see also LaRoche [25
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