Wolfram Demonstrations Project
Algebra
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Demonstrations 1 - 20 of 680
Compute the Euler Axis and Angle GeometricallyComposing Rotations via Hamilton TurnsPrimes in the Heegner FieldsVieta's Formula for Quadratic PolynomialsSturm's Theorem for Polynomials
Compute the Euler Axis and Angle Geometrically
Composing Rotations via Hamilton Turns
Primes in the Heegner Fields
Vieta's Formula for Quadratic Polynomials
Sturm's Theorem for Polynomials
Graphs of Powers and Their ReciprocalsSubstitution TilingsCircular Law for Random MatricesUsing Generating Functions to Solve Enumeration ProblemsVector Transformations and Eigenvectors of 2×2 Matrix
Graphs of Powers and Their Reciprocals
Substitution Tilings
Circular Law for Random Matrices
Using Generating Functions to Solve Enumeration Problems
Vector Transformations and Eigenvectors of 2×2 Matrix
Vector View of the MediantA Polynomial Function with an Irreducible FactorApollonian Edge CirclesZeros of Random Kac PolynomialsEuclidean Algorithm in the Ring of Algebraic Integers Generated by the Square Root of Five
Vector View of the Mediant
A Polynomial Function with an Irreducible Factor
Apollonian Edge Circles
Zeros of Random Kac Polynomials
Euclidean Algorithm in the Ring of Algebraic Integers Generated by the Square Root of Five
2. Extending the Rationals with the Square Root of FivePolynomials in the Complex PlanePatterns from de Bruijn SequencesTrigonometric Functions of Commutative MatricesWichmann-like Rulers
2. Extending the Rationals with the Square Root of Five
Polynomials in the Complex Plane
Patterns from de Bruijn Sequences
Trigonometric Functions of Commutative Matrices
Wichmann-like Rulers

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