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Dear Gap Forum,
I am interested in finding the irreducible representations of GL(2,n) - =
the group of 2-by-2 invertible matrices with integer entries modulo n. =
Here, n is not necessarily a power of a prime number. How can I use Gap =
to find these irreducible representations?=20
Thank you Gap forum.
Edgar Reyes
Southeastern Louisiana University
------=_NextPart_000_0004_01BF7319.684FCC60 Content-Type: text/html; charset="iso-8859-1" Content-Transfer-Encoding: quoted-printable <!DOCTYPE HTML PUBLIC "-//W3C//DTD W3 HTML//EN"> <HTML> <HEAD> <META content=3Dtext/html;charset=3Diso-8859-1 = http-equiv=3DContent-Type> <META content=3D'"MSHTML 4.72.3110.7"' name=3DGENERATOR> </HEAD> <BODY bgColor=3D#ffffff> <DIV><FONT color=3D#000000 size=3D2>Dear Gap Forum,</FONT></DIV> <DIV><FONT color=3D#000000 size=3D2></FONT> </DIV> <DIV><FONT color=3D#000000 size=3D2>I am interested in finding the = irreducible=20 representations of GL(2,n) - the group of 2-by-2 invertible matrices = with=20 integer entries modulo n. Here, n is not necessarily a power of a prime = number.=20 How can I use Gap to find these irreducible representations? = </FONT></DIV> <DIV><FONT color=3D#000000 size=3D2></FONT> </DIV> <DIV><FONT color=3D#000000 size=3D2>Thank you Gap forum.</FONT></DIV> <DIV><FONT color=3D#000000 size=3D2></FONT> </DIV> <DIV><FONT size=3D2>Edgar Reyes</FONT></DIV> <DIV><FONT size=3D2>Southeastern Louisiana University</FONT></DIV> <DIV><FONT color=3D#000000 size=3D2></FONT> </DIV> <DIV><FONT color=3D#000000 size=3D2></FONT> </DIV></BODY></HTML> ------=_NextPart_000_0004_01BF7319.684FCC60--
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