Faster access than browser!Similarities between Finite group and John Horton Conway
Finite group and John Horton Conway have 4 things in common (in Unionpedia): Classification of finite simple groups, List of finite simple groups, Monstrous moonshine, Sporadic group.
Classification of finite simple groups
In mathematics, the classification of the finite simple groups is a theorem stating that every finite simple group belongs to one of four broad classes described below.
Classification of finite simple groups and Finite group · Classification of finite simple groups and John Horton Conway ·
List of finite simple groups
In mathematics, the classification of finite simple groups states that every finite simple group is cyclic, or alternating, or in one of 16 families of groups of Lie type, or one of 26 sporadic groups.
Finite group and List of finite simple groups · John Horton Conway and List of finite simple groups ·
Monstrous moonshine
In mathematics, monstrous moonshine, or moonshine theory, is the unexpected connection between the monster group M and modular functions, in particular, the ''j'' function.
Finite group and Monstrous moonshine · John Horton Conway and Monstrous moonshine ·
Sporadic group
In group theory, a discipline within mathematics, a sporadic group is one of the 26 exceptional groups found in the classification of finite simple groups.
Finite group and Sporadic group · John Horton Conway and Sporadic group ·
The list above answers the following questions
- What Finite group and John Horton Conway have in common
- What are the similarities between Finite group and John Horton Conway
Finite group and John Horton Conway Comparison
Finite group has 85 relations, while John Horton Conway has 111. As they have in common 4, the Jaccard index is 2.04% = 4 / (85 + 111).
References
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