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Direct Product of Two Groups - Chapter 11 - Lecture 1
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In this video, we begin with the cartesian product of two groups and then define an operation * on it. We then prove that * is a binary operation on G1xG2. We prove that the direct product of two groups becomes a group w.r.t. *. We also remark that if G1 and G2 are both abelian then their direct product is abelian and if G1 and G2 are finite then their direct product is also finite.
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