List questions from simple-groups

Published on 28 Sep 2011 - 13:23

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Infinitely many simple groups with conditions on order?

Published on 14 Oct 2011 - 22:36

118

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Number counting functions related to simple groups and asymptotic law of distribution

Published on 20 Oct 2011 - 15:40

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Infinite 2-generated simple group

Published on 28 Oct 2011 - 10:41

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Coincidences with orders of simple groups

Published on 28 Nov 2011 - 16:08

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Simple group of order 168

Published on 03 Jan 2012 - 2:14

685

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There is no simple group of order $448=2^6\cdot 7$

Published on 03 Jan 2012 - 5:32

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Presentations for alternating groups

Published on 20 Mar 2012 - 23:51

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Is there an infinite simple group with no element of order $2$?

Published on 01 May 2012 - 22:56

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How do I show that every group of order 90 is not simple?

Published on 18 May 2012 - 13:11

545

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Proof that every element of A_5 is an involution or a product of two involutions?

Published on 13 Jun 2012 - 14:45

85

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Number of prime divisors of the order of $E_8(q)$.

Published on 20 Jun 2012 - 1:33

984

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Simple group of order $660$ is isomorphic to a subgroup of $A_{12}$

Published on 21 Jul 2012 - 2:35

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Proof that all abelian simple groups are cyclic groups of prime order

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Every normal subgroup of a finite group is contained in some composition series

Published on 06 Sep 2012 - 16:12

List Question

What makes simple groups so special?

Infinitely many simple groups with conditions on order?

Number counting functions related to simple groups and asymptotic law of distribution

Infinite 2-generated simple group

Coincidences with orders of simple groups

Simple group of order 168

There is no simple group of order $448=2^6\cdot 7$

Presentations for alternating groups

Is there an infinite simple group with no element of order $2$?

How do I show that every group of order 90 is not simple?

Proof that every element of A_5 is an involution or a product of two involutions?

Number of prime divisors of the order of $E_8(q)$.

Simple group of order $660$ is isomorphic to a subgroup of $A_{12}$

Proof that all abelian simple groups are cyclic groups of prime order

Every normal subgroup of a finite group is contained in some composition series

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