| A History of Abstract Algebra |
| | Determinants Matrices and linear transformations |
| | Linear independence, basis, and dimension |
| | Noncommutative ring theory |
| | The abstract definition of a ring |
| | Emmy Noether and Emil Artin |
| | The abstract definition of a field |
| | Biographies of Selected Mathematicians |
| | Emmy Noether and the Advent of Abstract Algebra |
| | A course in abstract algebra inspired by history |
| | Development of "specialized" theories of groups |
| | Emergence of abstraction in group theory |
| | Consolidation of the abstract group concept |
| | >>Note: dawn of abstract group theory |
| | Divergence of developments in group theory |
| | Cubic and quartic equations |
| | The cubic and complex numbers |
| | Algebraic notation: Viete and Descartes |
| | The theory of equations and the Fundamental Theorem of Algebra |
| | A History of Abstract Algebra |
| | Biographies of Selected Mathematicians |
| | Differential geometry, probability, statistics |
| | A History of Abstract Algebra |
| | A course in abstract algebra inspired by history |
| | Problem I: Why is (-1)(-1) = 1? |
| | Problem II: What are the integer solutions of |
| | Problem III: Can we trisect a 60° angle using only straightedge and compass? |
| | Problem V: "Papa, can you multiply triples?" |
| | A History of Abstract Algebra |
| | Emmy Noether and the Advent of Abstract Algebra |
| | Noncommutative algebra and representation theory |
| | Applications of noncommutative to commutative algebra |
| | A History of Abstract Algebra |
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