Resources
=========

Books
-----

-  [Pinter 1982] “A Book of Abstract Algebra”, Pinter, C.C., 1982,
   McGraw-Hill.

-  [Sawyer 1978] “A Concrete Approach to Abstract Algebra”, Sawyer,
   W.W., 1978, Dover Publications.

-  [Carter 2009] “`Visual Group
   Theory <https://bookstore.ams.org/clrm-32>`__”, Carter, N.C., 2009,
   Mathematical Association of America

Papers
------

-  `Classification of Groups of Order n ≤ 8
   (PDF) <http://www2.lawrence.edu/fast/corrys/Math300/8Groups.pdf>`__
-  `Groupoids and Smarandache
   Groupoids <https://arxiv.org/ftp/math/papers/0304/0304490.pdf>`__ by
   W. B. Vasantha Kandasamy

Websites
--------

-  `Group
   Explorer <https://nathancarter.github.io/group-explorer/index.html>`__
   – Visualization software for the abstract algebra classroom
-  `Groupprops, The Group Properties Wiki
   (beta) <https://groupprops.subwiki.org/wiki/Main_Page>`__
-  `GroupNames <https://people.maths.bris.ac.uk/~matyd/GroupNames/index.html>`__
   – “A database, under construction, of names, extensions, properties
   and character tables of finite groups of small order.”
-  `GAP <https://www.gap-system.org/#:~:text=What%20is%20GAP%3F,data%20libraries%20of%20algebraic%20objects.>`__
   – “Groups, Algorithms, Programming - a System for Computational
   Discrete Algebra”
-  `Groups of small
   order <http://www.math.ucsd.edu/~atparris/small_groups.html>`__:
   Compiled by John Pedersen, Dept of Mathematics, University of South
   Florida
-  `List of small
   groups <https://en.wikipedia.org/wiki/List_of_small_groups>`__:
   Finite groups of small order up to group isomorphism
-  Klein four-group, V4

   -  `Wikipedia <https://en.wikipedia.org/wiki/Klein_four-group>`__
   -  `Group
      Explorer <https://github.com/nathancarter/group-explorer/blob/master/groups/V_4.group>`__

-  Cyclic group

   -  `Wikipedia <https://en.wikipedia.org/wiki/Cyclic_group>`__
   -  `Z4, cyclic group of order
      4 <https://github.com/nathancarter/group-explorer/blob/master/groups/Z_4.group>`__

-  Symmetric group

   -  `Symmetric group on 3
      letters <https://github.com/nathancarter/group-explorer/blob/master/groups/S_3.group>`__.
      Another name for this group is “Dihedral group on 3 vertices”

-  `“Rings and
   Fields” <http://www-groups.mcs.st-andrews.ac.uk/~john/MT4517/index.html>`__,
   John O’Connor & Edmund Robertson, School of Math. & Stat., Univ. of
   St Andrews, Scotland
-  `SACK <https://github.com/johnkerl/sack>`__ A simple abstract-algebra
   calculator. Includes some elementary group routines.

Miscellaneous
-------------

-  `“3 Ways to Add Images to Your Jupyter
   Notebook” <https://www.base64-image.de/>`__