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- From: rlm7638@tamsun.tamu.edu (Jack McKinney)
- Subject: Group Theory Reference needed.
- Message-ID: <1992Sep14.200018.4959@tamsun.tamu.edu>
- Sender: Daniel Grayson <dan@math.uiuc.edu>
- X-Submissions-To: sci-math-research@uiuc.edu
- Organization: Texas A&M University, College Station
- X-Administrivia-To: sci-math-research-request@uiuc.edu
- Approved: Daniel Grayson <dan@math.uiuc.edu>
- Date: Mon, 14 Sep 1992 20:03:31 GMT
- Lines: 29
-
- I am looking for a reference that contains a list of all the groups
- of all orders up to a given limit [i.e., a book can only be so large.]
- For example:
-
- Groups of order 1: {e}
- Groups of order 2: {<a>:a^2=e} [Z_2]
- Groups of order 3: {<a>:a^3=e} [Z_3]
- Groups of order 4: {<a>:a^4=e} [Z_4]
- {<a,b,c>:a^2=b^2=c^2=e} [V=Z_2xZ_2]
- Groups of order 5: {<a>:a^5=e} [Z_5]
- Groups of order 6: {<a>:a^6=e} [Z_6]
- {<a,b>:a^2=e,y^3=e,xy^2=yx} [S_3]
- Groups of order 7: {<a>:a^7=e} [Z_7]
-
- ad nauseum...
-
- I know that there are 5 groups of order 8, 2 of order 9, etc.
- I would like to see a book that [not necessarily with derivations] will
- list each group of each order.
- Another thing I would like to see is a list of characters for
- a number of finite groups. (i.e. all the finite groups of some particular
- order and smaller.)
-
-
- +--------------------------------------------------------+--------------------+
- | Martin: Have we done this before? | Jack McKinney |
- | Halsey: Are we doing this now? -from Brain Dead | jmckinney@tamu.edu |
- +--------------------------------------------------------+--------------------+
-
-