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Výsledek výzkumu

A definable failure of the Singular Cardinal Hypothesis

^{++}$-strong cardinal, where $kappa$ is $kappa^{++}$-strong if there is an embedding $j:VWe show first that it is consistent that $kappa$ is a measurable cardinal where$, $aleph_omega$ strong limit, while...

BA - Obecná matematika

  • 2012
  • Jx
  • Odkaz
Výsledek výzkumu

Global Singularization and the Failure of SCH

The paper studies the connection between the failure of SCH on singular cardinals with countable cofinality and the values of the continuum function on the former regular cardinals. The proofs use the almost optimal large cardin...

BA - Obecná matematika

  • 2010
  • Jx
Výsledek výzkumu

Large cardinals and their effect on the continuum function on regular cardinals

of the Easton theorem in the context of large cardinals. In particular, we will consider inaccessible, Mahlo, weakly compact, Ramsey, measurable, strong, Woodin, and supercompact cardinals. The paper concludes with a resul...

BA - Obecná matematika

  • 2016
  • Jx
Výsledek výzkumu

The tree property

of obtaining a strong limit cardinal $kappa$ with $2^kappa$ (arbitrarily) large large-cardinal assumptions (supercompacts vs. strong cardinals of low degree). (c). The possibility of obtaining a model whe...

Pure mathematics

  • 2017
  • O
Výsledek výzkumu

Narrow systems revisited

and cardinal arithmetic, introducing and studying generalized narrow system properties as a way to approach two open questions about two-cardinal tree properties. The first of these questions asks whether the strong tree p...

Pure mathematics

  • 2024
  • Jimp
  • Odkaz
Výsledek výzkumu

The tree property at the aleph_2n's and the failure of SCH at aleph_omega

We show - starting from a hypermeasurable-type large cardinal assumption - that one can force a model where 2?? = ??+2, ?? is a strong limit cardinal, and the tree property holds at all ?2n, for n > 0. This provides a parti...

BA - Obecná matematika

  • 2015
  • Jx
  • Odkaz
Výsledek výzkumu

Large Cardinals and the Continuum Hypothesis

that perhaps "strong axioms of infinity" (large cardinals) could decide interesting setThis is a survey paper which discusses the impact of large cardinals unfounded for CH - one can show that virtually all large cardi...

BA - Obecná matematika

  • 2013
  • Jx
Výsledek výzkumu

The tree property at the double successor of a singular cardinal with a larger gap

Starting from a Laver-indestructible supercompact $kappa$ and a weakly compact $lambda$ above $kappa$, we show there is a forcing extension where $kappa$ is a strong limit singular cardinal with cofinality $omega$, $2^kappa = kappa^...

Pure mathematics

  • 2018
  • Jimp
  • Odkaz
Výsledek výzkumu

The tree property at aleph_{omega+2} with a finite gap

at the double successor of a singular strong limit cardinal $kappa$ since we need to ensureLet $kappa$ be an infinite regular cardinal. The tree property at $kappa the tree property at the double successor of an infinite r...

Pure mathematics

  • 2017
  • O
  • Odkaz
Výsledek výzkumu

Cardinal František z Ditrichštejna and pre-Bílá Hora Brno

Authors observe the relationship of cardinal František Ditrichštejn towards Brno as the head royal town in the country in the period between 1599 - 1619 joined the uprising against Habsburgs. They pay attention to both the Cardinal´...

AB - Dějiny

  • 2007
  • D
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