Are there any websites that explain how a person could learn the language

and simple meaning of groups (symmetry) for easy understanding,

maybe an online mathematics game or something?

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- Jul 1st 2010, 03:04 PMconejo584Simple Group Theory
Are there any websites that explain how a person could learn the language

and simple meaning of groups (symmetry) for easy understanding,

maybe an online mathematics game or something? - Jul 1st 2010, 03:17 PMpickslides
- Jul 5th 2010, 03:04 AMSwlabr
I think that is, quite frankly, a rude and unhelpful answer. The OP is, essentially, wanting a decent resource and I do not think a google search is a good way of finding such a thing. Thus, they asked here. If they had asked for a book people would offer suggestions, so what really is the difference?

Now, as an answer to the question, I do not believe a resource in the form of a game exists (although perhaps a google search would throw one up?.........). However, there are many intriguing beginner books in this area!

As a text book, I can (personally) recommend a book entitled `Abstract Algebra: Groups, Rings and Fields' by Perry. It gives a nice overview to the whole area of abstract algebra, not just to groups.

If you are interested in groups as a way of looking at symmetry, this book looks interesting. It deals with group actions early on, and group actions are the things you are wanting to look at - a group acts on a set and it is these actions that are the symmetry that sort of `define' groups. It's what makes them interesting (in some peoples opinions, anyway). - Jul 5th 2010, 03:13 PMpickslides
Hi Swlabr, I respect your response, I can see how that may have come across a little cold.

You are correct in saying the OP needed a more detailed kick start, but my response may have done the trick? The poster may be relatively new to the world wide web and not considered a simple google search. The OP is clearly at the beginning of his/her journey into group theory and google will return lots of great papers and Youtube clips introducing the topic at minimal cost.

If the poster asked a more direct question on the topic i.e. "prove a given set is a group and commutes or is closed under a certain operation etc, etc..." a more detailed reply would've been given.

*extends olive branch* - Jul 6th 2010, 02:05 AMSwlabr
- Jul 6th 2010, 03:57 AMpickslides