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Ramsey Theory Is Needed for Solving Definability Problems of Generalized Quantifiers

1999
In recent years, generalized quantifiers (see [H3]) have received quite a lot of novel interest because of their applications to computer science and linguistics. Their definability theory has made considerable progress during the last decade, which will be the subject of the next section. The proofs of many of these results often use results of Ramsey
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Platonism has nothing to do with Keynes's A Treatise on Probability or General Theory: On F P Ramsey's critique of an imaginary, Platonic, metaphysical, Keynesian, probability relation that never existed

F P Ramsey’s 1922 review in Cambridge Magazine, his 1923 paper,” Induction: Keynes and Wittgenstein” and 1926 paper ,”Truth and Probability”  are all based on claims and assertions about Keynes’s logical theory of probability  which do not exist anywhere in Keynes’s A Treatise on Probability or in anything written by Keynes in his lifetime.
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Generalized Ramsey numbers through adiabatic quantum optimization

Quantum Information Processing, 2016
Frank Gaitan
exaly  

On generalized Ramsey numbers of Erdős and Rogers

Journal of Combinatorial Theory Series B, 2014
Andrzej Dudek, Troy Retter
exaly  

Ramsey interferometry with generalized one-axis twisting echoes

Quantum - the Open Journal for Quantum Science, 2020
Marius Schulte, Klemens Hammerer
exaly  

Dual Ramsey Theorem for Trees

Combinatorica, 2023
exaly  

The Ramsey Numbers of Trees Versus Generalized Wheels

Graphs and Combinatorics, 2018
Longqin Wang, Yaojun Chen
exaly  

Generalized Autobalanced Ramsey Spectroscopy of Clock Transitions

Physical Review Applied, 2018
Maksim Basalaev   +2 more
exaly  

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