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An amalgam uniqueness result for recognising \(q^6:\mathrm{SU}_3(q)\), \(G_2(q)\), or \(3^{\cdot}M_{10}\) using biaffine polar spaces - MaRDI portal

An amalgam uniqueness result for recognising \(q^6:\mathrm{SU}_3(q)\), \(G_2(q)\), or \(3^{\cdot}M_{10}\) using biaffine polar spaces (Q405823)

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scientific article; zbMATH DE number 6340864
Language Label Description Also known as
English
An amalgam uniqueness result for recognising \(q^6:\mathrm{SU}_3(q)\), \(G_2(q)\), or \(3^{\cdot}M_{10}\) using biaffine polar spaces
scientific article; zbMATH DE number 6340864

    Statements

    An amalgam uniqueness result for recognising \(q^6:\mathrm{SU}_3(q)\), \(G_2(q)\), or \(3^{\cdot}M_{10}\) using biaffine polar spaces (English)
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    8 September 2014
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    amalgam
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    recognition theorem
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    Mathieu group
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    \(G_2\)
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    hyperplane
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    diagram geometry
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    biaffine polar space
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    Identifiers