1977
DOI: 10.1016/0003-4843(77)90005-5
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Flipping properties: A unifying thread in the theory of large cardinals

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Cited by 29 publications
(62 citation statements)
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“…Since we don't have to deal with the 's anymore we note that n-Ramseyness can now be described using a Π 1 2n`2 -formula and normal n-Ramseyness using a Π 1 2n`3 -formula. We already have the following characterisations, as proven in Abramson et al (1977). Proof.…”
mentioning
confidence: 83%
“…Since we don't have to deal with the 's anymore we note that n-Ramseyness can now be described using a Π 1 2n`2 -formula and normal n-Ramseyness using a Π 1 2n`3 -formula. We already have the following characterisations, as proven in Abramson et al (1977). Proof.…”
mentioning
confidence: 83%
“…I n the flipping properties approach of [2], one limits hirirself to the examination of families of partitions into two pieces. Now in most cases the size of the partitions involved does not play any significant role (as long as it is less than x).…”
mentioning
confidence: 99%
“…Definición. Sea F un filtro sobre κ; decimos que f : κ → κ no está acotada si para cada η < κ el conjunto {ξ < κ | η < f (ξ)} tiene medida positiva (módulo F) 1 . Y decimos que f : κ → κ es una primera función, módulo F, cuando no está acotada pero si g : κ → κ es tal que {ξ < κ | g(ξ) < f (ξ)} ∈ F entonces g está acotada 2 , según F.…”
Section: Capítulounclassified
“…Note que esto es más fuerte que Π 1 n -indescriptible y recuerde que Π 1 1 -indescrip-tible implica compacto débil. Lema 2.3.10.…”
Section: Es Inmediato Porque Debido Al Teorema Deunclassified
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