Vipul at 22:11, 2 January 2009

2009-01-02T22:11:11Z

← Older revision		Revision as of 22:11, 2 January 2009
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	# The [[Suzuki group]] <math>Sz(2^p) = {}^2B_2(2^p)</math>, where <math>p</math> is an odd prime.		# The [[Suzuki group]] <math>Sz(2^p) = {}^2B_2(2^p)</math>, where <math>p</math> is an odd prime.
	# The [[projective special linear group]] <math>PSL(3,3)</math>.		# The [[projective special linear group]] <math>PSL(3,3)</math>.

			==Related facts==

			* [[Classification of finite N-groups]]
			* [[Classification of finite simple groups]]

	==References==		==References==

Vipul: New page: ==Statement== Here is a list of all the finite minimal simple groups (up to isomorphism): # The projective special linear group $PSL(2,2^p)$ , where $p$ is a...

2009-01-02T22:10:30Z

New page: ==Statement== Here is a list of all the finite minimal simple groups (up to isomorphism): # The projective special linear group <math>PSL(2,2^p)</math>, where <math>p</math> is a...

New page

==Statement==

Here is a list of all the finite [[minimal simple group]]s (up to isomorphism):

# The [[projective special linear group]] <math>PSL(2,2^p)</math>, where <math>p</math> is a [[prime number]].
# The [[projective special linear group]] <math>PSL(2,3^p)</math>, where <math>p</math> is an odd prime.
# The [[projective special linear group]] <math>PSL(2,p)</math>, where <math>p > 3</math> is a prime such that <math>5 | p^2 + 1</math>.
# The [[Suzuki group]] <math>Sz(2^p) = {}^2B_2(2^p)</math>, where <math>p</math> is an odd prime.
# The [[projective special linear group]] <math>PSL(3,3)</math>.

==References==

===Journal references===

* {{paperlink|Ngroup}}

Classification of finite minimal simple groups - Revision history

Vipul at 22:11, 2 January 2009

Vipul: New page: ==Statement== Here is a list of all the finite minimal simple groups (up to isomorphism): # The projective special linear group PSL(2,2^p), where p is a...

Vipul: New page: ==Statement== Here is a list of all the finite minimal simple groups (up to isomorphism): # The projective special linear group $PSL(2,2^p)$ , where $p$ is a...