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Algebra
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278
Table of contents
278
1. Linear algebra stubs
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Algebra stubs
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1.1. Matrix stubs
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Linear algebra stubs
1.2. Amari distance
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1.3. Antilinear map
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1.4. Anyonic Lie algebra
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1.5. Asymmetric norm
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1.6. Block Lanczos algorithm
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1.7. Category of modules
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1.8. Continuous module
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1.9. Cosocle
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1.10. Countably generated module
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1.11. Determinantal conjecture
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1.12. Dirac spectrum
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1.13. Drazin inverse
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1.14. Dual module
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1.15. Eigengap
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1.16. Elementary divisors
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1.17. Exchange matrix
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1.18. FK-AK space
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1.19. Folded spectrum method
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1.20. Frobenius matrix
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1.21. Gerbaldi's theorem
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1.22. Gradient method
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1.23. Grassmann–Cayley algebra
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1.24. Hamming space
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1.25. Householder operator
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1.26. Independent equation
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1.27. Invariant factor
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1.28. Isotypical representation
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1.29. Lapped transform
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1.30. Liouville space
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1.31. Matrix of ones
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1.32. Matrix pencil
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1.33. Matrix unit
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1.34. Mixed linear complementarity problem
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1.35. Module of covariants
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1.36. Moment matrix
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1.37. Mutual coherence (linear algebra)
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1.38. Operator monotone function
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1.39. Orthogonal diagonalization
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1.40. Orthonormal function system
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1.41. Primitive ideal
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1.42. Quaternionic vector space
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1.43. RRQR factorization
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1.44. Radical of a module
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1.45. Segre classification
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1.46. Semi-Hilbert space
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1.47. Semisimple operator
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1.48. Spectral abscissa
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1.49. Spectral gap
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1.50. Spectrum of a matrix
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1.51. Stably free module
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1.52. Sylvester's determinant identity
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1.53. Symmetric successive over-relaxation
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1.54. Symplectic basis
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1.55. Tensor decomposition
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1.56. Top (algebra)
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1.57. Total set
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1.58. Total subset
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1.59. Totally positive matrix
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1.60. Transform theory
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1.61. Weinstein–Aronszajn identity
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1.62. Wild problem
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1.63. Young–Deruyts development
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1.64. Zero mode
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2. Polynomial stubs
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2.1. Abel polynomials
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Polynomial stubs
2.2. Actuarial polynomials
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Polynomial stubs
2.3. Aitken interpolation
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Polynomial stubs
2.4. Al-Salam–Ismail polynomials
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Polynomial stubs
2.5. Askey–Wilson polynomials
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Polynomial stubs
2.6. Bender–Dunne polynomials
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2.7. Big q-Jacobi polynomials
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2.8. Big q-Legendre polynomials
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2.9. Boas–Buck polynomials
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2.10. Boole polynomials
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Polynomial stubs
2.11. Brenke–Chihara polynomials
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2.12. Caloric polynomial
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Polynomial stubs
2.13. Carlitz–Wan conjecture
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2.14. Central polynomial
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2.15. Charlier polynomials
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Polynomial stubs
2.16. Chihara–Ismail polynomials
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Polynomial stubs
2.17. Continuous q-Legendre polynomials
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2.18. Denisyuk polynomials
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2.19. Dual q-Krawtchouk polynomials
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2.20. FGLM algorithm
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2.21. Faber polynomials
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2.22. Fekete polynomial
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2.23. Generalized Appell polynomials
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2.24. Geronimus polynomials
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2.25. Gottlieb polynomials
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2.26. Gould polynomials
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2.27. Heine–Stieltjes polynomials
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2.28. Hudde's rules
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2.29. Humbert polynomials
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2.30. Kauffman polynomial
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2.31. Kharitonov region
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2.32. Konhauser polynomials
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2.33. LLT polynomial
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2.34. Lommel polynomial
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2.35. Mahler polynomial
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2.36. Mott polynomials
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2.37. Narumi polynomials
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2.38. Padovan polynomials
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2.39. Peters polynomials
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2.40. Pidduck polynomials
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2.41. Pincherle polynomials
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2.42. Polylogarithmic function
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2.43. Principal root of unity
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2.44. Q-Konhauser polynomials
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2.45. Quasi-polynomial
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2.46. Rainville polynomials
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2.47. Rogers–Szegő polynomials
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2.48. Secondary polynomials
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2.49. Sieved Jacobi polynomials
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2.50. Sieved Pollaczek polynomials
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2.51. Sieved orthogonal polynomials
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2.52. Sieved ultraspherical polynomials
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2.53. Sister Celine's polynomials
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2.54. Sparse polynomial
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2.55. Stieltjes polynomials
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2.56. Szegő polynomial
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2.57. Tian yuan shu
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2.58. Tricomi–Carlitz polynomials
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2.59. Trinomial
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2.60. Unimodular polynomial matrix
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2.61. Wall polynomial
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2.62. Wilson polynomials
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3. 0,1-simple lattice
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4. 2-ring
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5. Absolute difference
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6. Affine action
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7. Affine representation
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8. Algebra bundle
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9. Algebraic representation
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10. Algebraic topology (object)
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11. Algebrator
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12. Algebroid function
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13. Almost commutative ring
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14. Alternativity
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15. Andrews–Curtis conjecture
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16. Approximation property (ring theory)
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17. Arason invariant
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18. Arnold's spectral sequence
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19. Arthur's conjectures
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20. Associator
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21. Augmentation (algebra)
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22. B-theorem
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23. Basic theorems in algebraic K-theory
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24. Berlekamp–Zassenhaus algorithm
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25. Binary decision
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26. Borel subalgebra
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27. Braided vector space
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28. Cayley plane
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29. Center (ring theory)
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30. Chevalley basis
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31. Chiral Lie algebra
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32. Chiral algebra
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33. Collapsing algebra
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34. Complementary series representation
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35. Covariant (invariant theory)
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36. Cyclically reduced word
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37. Deformation ring
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38. Derivative algebra (abstract algebra)
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39. Derivator
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40. Disjunction property of Wallman
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41. E7½
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42. Eighth power
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43. Eilenberg–Niven theorem
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44. En-ring
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45. Engel subalgebra
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46. Evectant
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47. Exceptional Lie algebra
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48. Faithful representation
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49. Fifth power (algebra)
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50. Fox derivative
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51. Frobenius formula
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52. Fundamental theorem of algebraic K-theory
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53. Generalized Cohen–Macaulay ring
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54. Gerstenhaber algebra
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55. Gilman–Griess theorem
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56. Gorenstein–Harada theorem
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57. Graded-symmetric algebra
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58. Griess algebra
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59. Grosshans subgroup
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60. Harish-Chandra class
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61. Hasse derivative
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62. Hat notation
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63. Hecke algebra of a finite group
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64. Hecke algebra of a pair
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65. Hermite ring
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66. Heyting field
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67. Hilbert–Kunz function
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68. Hirsch–Plotkin radical
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69. Hochster–Roberts theorem
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70. Hua's identity
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71. Inclusion order
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72. Infinite conjugacy class property
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73. Inflation-restriction exact sequence
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74. Jet group
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75. K-Poincaré algebra
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76. K-Poincaré group
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77. Koszul algebra
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78. Kronecker substitution
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79. Krull's separation lemma
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80. Lie-* algebra
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81. Linear topology
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82. Locally compact field
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83. Locally finite poset
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84. Locally finite variety
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85. Loop algebra
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86. Macaulay representation of an integer
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87. Maharam algebra
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88. Malcev algebra
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89. Mautner's lemma
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90. Maximal semilattice quotient
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91. Modal algebra
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92. Modular equation
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93. Module spectrum
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94. Monad (homological algebra)
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95. Monoidal category action
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96. Monomial representation
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97. Monster vertex algebra
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98. N-ary associativity
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99. Nilpotent cone
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100. Normed algebra
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101. Nullform
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102. O*-algebra
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103. Ockham algebra
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104. Ore algebra
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105. Parabolic Lie algebra
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106. Paraproduct
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107. Parent function
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108. Parker vector
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109. Polynomial differential form
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110. Posner's theorem
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111. Prime (order theory)
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112. Prime factor exponent notation
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113. Primitive element (co-algebra)
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114. Principal subalgebra
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115. Projectionless C*-algebra
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116. Proofs of elementary ring properties
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117. Quadratic Lie algebra
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118. Quadratic algebra
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119. Quantized enveloping algebra
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120. Quantum algebra
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121. Quasi-Lie algebra
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122. Quasi-identity
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123. Quillen's lemma
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124. Quillen spectral sequence
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125. Racah polynomials
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126. Rational representation
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127. Recurrent word
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128. Representation of a Lie superalgebra
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129. Schreier coset graph
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130. Serre's theorem on a semisimple Lie algebra
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131. Seventh power
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132. Shortlex order
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133. Simplicial Lie algebra
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134. Slim lattice
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135. Standard complex
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136. Stone algebra
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137. Strongly measurable function
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138. Sumset
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139. Suslin algebra
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140. Symplectic representation
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141. System of bilinear equations
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142. Tensor product of quadratic forms
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143. Theorem of transition
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144. Topological semigroup
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145. Transgression map
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146. Trichotomy theorem
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147. Trivial representation
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148. Tropical compactification
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149. V-ring (ring theory)
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150. Vogan diagram
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151. Witten zeta function
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152. Zonal polynomial
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1. Linear algebra stubs
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Algebra stubs
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1.1. Matrix stubs
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Linear algebra stubs
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1.2. Amari distance
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Linear algebra stubs
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1.3. Antilinear map
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Linear algebra stubs
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1.4. Anyonic Lie algebra
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Linear algebra stubs
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1.5. Asymmetric norm
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1.6. Block Lanczos algorithm
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1.7. Category of modules
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1.8. Continuous module
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1.9. Cosocle
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1.10. Countably generated module
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1.11. Determinantal conjecture
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1.12. Dirac spectrum
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1.13. Drazin inverse
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1.14. Dual module
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1.15. Eigengap
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1.16. Elementary divisors
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1.17. Exchange matrix
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1.18. FK-AK space
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1.19. Folded spectrum method
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1.20. Frobenius matrix
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1.21. Gerbaldi's theorem
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1.22. Gradient method
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1.23. Grassmann–Cayley algebra
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1.24. Hamming space
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1.25. Householder operator
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1.26. Independent equation
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1.27. Invariant factor
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1.28. Isotypical representation
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1.29. Lapped transform
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1.30. Liouville space
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1.31. Matrix of ones
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1.32. Matrix pencil
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1.33. Matrix unit
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1.34. Mixed linear complementarity problem
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1.35. Module of covariants
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1.36. Moment matrix
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1.37. Mutual coherence (linear algebra)
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1.38. Operator monotone function
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1.39. Orthogonal diagonalization
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1.40. Orthonormal function system
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1.41. Primitive ideal
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1.42. Quaternionic vector space
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1.43. RRQR factorization
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1.44. Radical of a module
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1.45. Segre classification
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1.46. Semi-Hilbert space
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1.47. Semisimple operator
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1.48. Spectral abscissa
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1.49. Spectral gap
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1.50. Spectrum of a matrix
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1.51. Stably free module
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1.52. Sylvester's determinant identity
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1.53. Symmetric successive over-relaxation
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1.54. Symplectic basis
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1.55. Tensor decomposition
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1.56. Top (algebra)
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1.57. Total set
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1.58. Total subset
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1.59. Totally positive matrix
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1.60. Transform theory
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1.61. Weinstein–Aronszajn identity
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1.62. Wild problem
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1.63. Young–Deruyts development
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1.64. Zero mode
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2. Polynomial stubs
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Algebra stubs
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2.1. Abel polynomials
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Polynomial stubs
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2.2. Actuarial polynomials
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Polynomial stubs
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2.3. Aitken interpolation
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Polynomial stubs
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2.4. Al-Salam–Ismail polynomials
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Polynomial stubs
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2.5. Askey–Wilson polynomials
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2.6. Bender–Dunne polynomials
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Polynomial stubs
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2.7. Big q-Jacobi polynomials
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2.8. Big q-Legendre polynomials
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2.9. Boas–Buck polynomials
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2.10. Boole polynomials
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2.11. Brenke–Chihara polynomials
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2.12. Caloric polynomial
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2.13. Carlitz–Wan conjecture
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2.14. Central polynomial
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2.15. Charlier polynomials
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2.16. Chihara–Ismail polynomials
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2.17. Continuous q-Legendre polynomials
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Polynomial stubs
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2.18. Denisyuk polynomials
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Polynomial stubs
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2.19. Dual q-Krawtchouk polynomials
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Polynomial stubs
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2.20. FGLM algorithm
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2.21. Faber polynomials
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2.22. Fekete polynomial
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2.23. Generalized Appell polynomials
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2.24. Geronimus polynomials
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2.25. Gottlieb polynomials
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2.26. Gould polynomials
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2.27. Heine–Stieltjes polynomials
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2.28. Hudde's rules
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2.29. Humbert polynomials
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2.30. Kauffman polynomial
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2.31. Kharitonov region
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2.32. Konhauser polynomials
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2.33. LLT polynomial
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2.34. Lommel polynomial
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2.35. Mahler polynomial
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2.36. Mott polynomials
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2.37. Narumi polynomials
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2.38. Padovan polynomials
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2.39. Peters polynomials
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2.40. Pidduck polynomials
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2.41. Pincherle polynomials
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2.42. Polylogarithmic function
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2.43. Principal root of unity
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2.44. Q-Konhauser polynomials
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2.45. Quasi-polynomial
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2.46. Rainville polynomials
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2.47. Rogers–Szegő polynomials
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2.48. Secondary polynomials
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2.49. Sieved Jacobi polynomials
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2.50. Sieved Pollaczek polynomials
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2.51. Sieved orthogonal polynomials
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2.52. Sieved ultraspherical polynomials
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2.53. Sister Celine's polynomials
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2.54. Sparse polynomial
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2.55. Stieltjes polynomials
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2.56. Szegő polynomial
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2.57. Tian yuan shu
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2.58. Tricomi–Carlitz polynomials
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2.59. Trinomial
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2.60. Unimodular polynomial matrix
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2.61. Wall polynomial
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2.62. Wilson polynomials
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3. 0,1-simple lattice
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4. 2-ring
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5. Absolute difference
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6. Affine action
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7. Affine representation
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8. Algebra bundle
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9. Algebraic representation
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10. Algebraic topology (object)
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11. Algebrator
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12. Algebroid function
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13. Almost commutative ring
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14. Alternativity
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15. Andrews–Curtis conjecture
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16. Approximation property (ring theory)
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17. Arason invariant
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18. Arnold's spectral sequence
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19. Arthur's conjectures
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20. Associator
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21. Augmentation (algebra)
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22. B-theorem
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23. Basic theorems in algebraic K-theory
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24. Berlekamp–Zassenhaus algorithm
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25. Binary decision
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26. Borel subalgebra
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27. Braided vector space
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28. Cayley plane
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29. Center (ring theory)
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30. Chevalley basis
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31. Chiral Lie algebra
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32. Chiral algebra
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33. Collapsing algebra
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34. Complementary series representation
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35. Covariant (invariant theory)
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36. Cyclically reduced word
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37. Deformation ring
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38. Derivative algebra (abstract algebra)
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39. Derivator
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40. Disjunction property of Wallman
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41. E7½
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42. Eighth power
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43. Eilenberg–Niven theorem
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44. En-ring
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45. Engel subalgebra
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46. Evectant
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47. Exceptional Lie algebra
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48. Faithful representation
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49. Fifth power (algebra)
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50. Fox derivative
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51. Frobenius formula
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52. Fundamental theorem of algebraic K-theory
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53. Generalized Cohen–Macaulay ring
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54. Gerstenhaber algebra
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55. Gilman–Griess theorem
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56. Gorenstein–Harada theorem
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57. Graded-symmetric algebra
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58. Griess algebra
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59. Grosshans subgroup
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60. Harish-Chandra class
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61. Hasse derivative
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62. Hat notation
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63. Hecke algebra of a finite group
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64. Hecke algebra of a pair
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65. Hermite ring
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66. Heyting field
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67. Hilbert–Kunz function
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68. Hirsch–Plotkin radical
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69. Hochster–Roberts theorem
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70. Hua's identity
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71. Inclusion order
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72. Infinite conjugacy class property
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73. Inflation-restriction exact sequence
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74. Jet group
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75. K-Poincaré algebra
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76. K-Poincaré group
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77. Koszul algebra
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78. Kronecker substitution
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79. Krull's separation lemma
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80. Lie-* algebra
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81. Linear topology
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82. Locally compact field
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83. Locally finite poset
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84. Locally finite variety
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85. Loop algebra
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86. Macaulay representation of an integer
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87. Maharam algebra
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88. Malcev algebra
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89. Mautner's lemma
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90. Maximal semilattice quotient
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91. Modal algebra
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92. Modular equation
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93. Module spectrum
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94. Monad (homological algebra)
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95. Monoidal category action
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96. Monomial representation
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97. Monster vertex algebra
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98. N-ary associativity
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99. Nilpotent cone
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100. Normed algebra
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101. Nullform
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102. O*-algebra
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103. Ockham algebra
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104. Ore algebra
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105. Parabolic Lie algebra
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106. Paraproduct
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107. Parent function
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108. Parker vector
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109. Polynomial differential form
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110. Posner's theorem
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111. Prime (order theory)
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112. Prime factor exponent notation
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113. Primitive element (co-algebra)
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114. Principal subalgebra
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115. Projectionless C*-algebra
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116. Proofs of elementary ring properties
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117. Quadratic Lie algebra
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118. Quadratic algebra
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119. Quantized enveloping algebra
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120. Quantum algebra
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121. Quasi-Lie algebra
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122. Quasi-identity
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123. Quillen's lemma
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124. Quillen spectral sequence
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125. Racah polynomials
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126. Rational representation
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127. Recurrent word
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128. Representation of a Lie superalgebra
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129. Schreier coset graph
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130. Serre's theorem on a semisimple Lie algebra
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131. Seventh power
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132. Shortlex order
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133. Simplicial Lie algebra
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134. Slim lattice
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135. Standard complex
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136. Stone algebra
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137. Strongly measurable function
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138. Sumset
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139. Suslin algebra
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140. Symplectic representation
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141. System of bilinear equations
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142. Tensor product of quadratic forms
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143. Theorem of transition
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144. Topological semigroup
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145. Transgression map
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146. Trichotomy theorem
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147. Trivial representation
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148. Tropical compactification
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149. V-ring (ring theory)
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150. Vogan diagram
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151. Witten zeta function
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152. Zonal polynomial
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Ancestors
Algebra
Fields of mathematics
Mathematics
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