Aug 7, 2013 · In this paper, we generalize a correspondence due to Krasner between invariance under groups of permutations and definability in $\La_{\infty\infty}$
The dual character of invariance under transformations and definability by some operations has been used in classical works by, for example, Galois and ...
Abstract. The dual character of invariance under transformations and definability by some operations has been used in classical work by for example Galois ...
The dual character of invariance under transformations and definability by some operations has been used in classical works by, for example, Galois and ...
This paper generalizes a correspondence due to Krasner between invariance under groups of permutations and definability in $\La_{\ infty\infty}$ so as to ...
Abstract. The dual character of invariance under transformations and definability by some operations has been used in classical work by for example Galois ...
The dual character of invariance under transformations and definability by some operations has been used in classical work by for example Galois and Klein.
The dual character of invariance under transformations and definability by some operations has been used in classical work by for example Galois and Klein.
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The paper introduces a general setting in which invariance criteria for logical operations can be compared and argues for invariance under potential isomorphism ...
Aug 21, 2012 · A quantifier is a logical constant iff it can de defined (in typed λ- calculus) from equality and monadic quantifiers invariant under talk- ... I ...