An Alternative Proof of the Linearity of the Size-Ramsey Number of Paths

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An Alternative Proof of the Linearity of the Size-ramsey Number of Paths

The size-Ramsey number r̂(F ) of a graph F is the smallest integer m such that there exists a graph G on m edges with the property that every colouring of the edges of G with two colours yields a monochromatic copy of F . In 1983, Beck provided a beautiful argument that shows that r̂(Pn) is linear, solving a problem of Erdős. In this note, we provide another proof of this fact that actually gives...

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An Alternative Proof of the Linearity of the Size-Ramsey Number of Paths

The size-Ramsey number r̂(F ) of a graph F is the smallest integer m such that there exists a graph G on m edges with the property that every colouring of the edges of G with two colours yields a monochromatic copy of F . In 1983, Beck provided a beautiful argument that shows that r̂(Pn) is linear, solving a problem of Erdős. In this note, we provide another proof of this fact that actually gives...

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ژورنال

عنوان ژورنال: Combinatorics, Probability and Computing

سال: 2014

ISSN: 0963-5483,1469-2163

DOI: 10.1017/s096354831400056x