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Algebra and Logic, 1988
This work is based on the results and methods of the author's earlier study of Jordan \(A\)-algebras [Algebra Logika 26, No. 6, 731--755 (1987; Zbl 0648.17008)]. The term algebra is used when working over a commutative associative ring with \(1/2\), while the term ring is used when working over the integers.
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This work is based on the results and methods of the author's earlier study of Jordan \(A\)-algebras [Algebra Logika 26, No. 6, 731--755 (1987; Zbl 0648.17008)]. The term algebra is used when working over a commutative associative ring with \(1/2\), while the term ring is used when working over the integers.
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Mathematics of the USSR-Sbornik, 1973
The class of all compact topological algebras in any variety of universal algebras is closed under the operations of taking direct products, closed sub-algebras and factor-algebras. This fact allows of a beginning to a theory of free compact algebras modelled on well-known studies of free topological groups and algebras by A. A. Markov, M. I. Graev and
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The class of all compact topological algebras in any variety of universal algebras is closed under the operations of taking direct products, closed sub-algebras and factor-algebras. This fact allows of a beginning to a theory of free compact algebras modelled on well-known studies of free topological groups and algebras by A. A. Markov, M. I. Graev and
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Free factor algebras of free linear ?-algebras
Mathematical Notes of the Academy of Sciences of the USSR, 1972This paper concerns free linear Ω-algebras in certain varieties and their subalgebras and factor algebras. Conditions are given ensuring that an epimorphic image of a free linear Ω-algebra in a variety given by permutation identities of zero order is free in this variety. An example is constructed of a variety of linear algebras in which this assertion
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Journal of Symbolic Logic, 1969
Dummett's LC [1] is a system which characterizes all formulas of the propositional calculus which are valid in every chain (for definitions and notation see the first section of [2]). An L-algebra is a Heyting algebra in which (x → y) + (y → x) = 1 for all x, y.
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Dummett's LC [1] is a system which characterizes all formulas of the propositional calculus which are valid in every chain (for definitions and notation see the first section of [2]). An L-algebra is a Heyting algebra in which (x → y) + (y → x) = 1 for all x, y.
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U ( h ) -free modules over the Block algebra B ( q )
Journal of Geometry and Physics, 2021Xiangqian Guo
exaly
ALGEBRAS THAT ARE DEFORMABLE INTO FREE ALGEBRAS
Russian Mathematical Surveys, 1978openaire +1 more source
Free dynamics and algebraic semantics
1977Adamek has recently given general criteria for the construction of a free X-dynamics. We specialize this result to the case in which the free dynamics is over the initial object, noting that the result, μ0:A X → A is an isomorphism. This result not only specializes to the theory of minimal fixed points, but provides a new method of constructing ...
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Strong majorization in a free ✱-algebra
Mathematische Zeitschrift, 2006Scott Mccullough, Mihai Putinar
exaly