Infinite Monochromatic Paths and a Theorem of Erdős-Hajnal-Rado.

Shimon Garti; Menachem Magidor; Saharon Shelah

doi:10.37236/8849

Infinite Monochromatic Paths and a Theorem of Erdős-Hajnal-Rado.

Shimon Garti, Menachem Magidor, Saharon Shelah

Einstein Institute of Mathematics

Research output: Contribution to journal › Article › peer-review

2 Scopus citations

Abstract

We prove that if is a singular cardinal with countable cofinality and 2µ = µ+ then (Formula presented).

Original language	English
Article number	P2.8
Number of pages	11
Journal	Electronic Journal of Combinatorics
Volume	27
Issue number	2
DOIs	https://doi.org/10.37236/8849
State	Published - 2020

Bibliographical note

Funding Information:
The first and the third authors gratefully acknowledge the support of the ERC, grant no. 338821. This is publication 1165 of the third author.

Publisher Copyright:
© The authors. Released under the CC BY-ND license (International 4.0).

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10.37236/8849

https://dblp.org/db/journals/combinatorics/combinatorics27.html#GartiMS20

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title = "Infinite Monochromatic Paths and a Theorem of Erd{\H o}s-Hajnal-Rado.",

abstract = "We prove that if is a singular cardinal with countable cofinality and 2µ = µ+ then (Formula presented).",

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Infinite Monochromatic Paths and a Theorem of Erdős-Hajnal-Rado.

Abstract

Bibliographical note

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