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Abstract Algebra 19: Two examples of groups that are not abelian

Abstract Algebra 18: Abelian groups

Abstract Algebra 17: Subgroups

Abstract Algebra 16: The cancellation law

Abstract Algebra 15: The inverse of ab is b^{-1}a^{-1} (socks shoes property)

Abstract Algebra 14: The inverse of any element in a group is unique

Abstract Algebra 13: The identity in a group is unique

Abstract Algebra 12: The integers modulo 5 form a group under addition

Abstract Algebra 11: The group of nonzero real numbers under multiplication

Abstract Algebra 10: The definition of a group

Abstract Algebra 9: Function composition is associative

Abstract Algebra 8: Why is the composition of two one-to-one functions one-to-one?

Abstract Algebra 7: Composition of functions

Abstract Algebra 6: How does the output space affect whether a function is onto or not?

Abstract Algebra 5: Introduction to functions

Abstract Algebra 4: Subsets

Abstract Algebra 3: An introduction to sets

Abstract Algebra 2: When are two groups considered to be the same?

Abstract Algebra 1: Introduction to group theory

Linear Programming 52: Branch and bound

Linear Programming 52: Cutting planes

Linear Programming 51: The sparsity-promoting L1 norm and neighborly polytopes

Linear Programming 50: The sparsity-promoting L1 norm

Linear Programming 49: Optimal transport and Kantarovich-Rubenstein duality

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