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Reference Group Theory Revisited Form

Reference Group Theory Revisited Form

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A group is a collection of a certain symmetry, such as all the rotational symmetry of a cube, or every symmetry of a hexagon, or all the rigid body transformations  that preserve shapes and distances. And the first two are finite groups, and the last one is an infinite group. And for any finite groups, they uniquely decompose into simplest  building blocks that we call simple groups by Jordan Hölder theorem. And this is very much like how any natural numbers can uniquely factor into prime numbers. And we do know exactly what all  the finite simple groups are. So why can't we just recombine  them to make all finite groups? In this video we aim to answer these questions. First main question is, what does it exactly mean for a  group to factor into smaller groups? which is a fairly easy problem. And the much harder problem is, How do we multiply them back  to recover the bigger group? And as a generalization, what are all possible ways to combine any  two groups together t

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