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WEYL SEQUENCE

  • Weyl sequence
  • Mathematical sequence

    In mathematics, a Weyl sequence is a sequence from the equidistribution theorem proven by Hermann Weyl: The sequence of all multiples of an irrational

    Weyl sequence

    Weyl_sequence

  • Equidistributed sequence
  • Type of number sequence

    sequence p(n) is uniformly distributed modulo 1. This was proven by Weyl and is an application of van der Corput's difference theorem. The sequence log(n)

    Equidistributed sequence

    Equidistributed_sequence

  • Pseudorandom number generator
  • Algorithm that generates an approximation of a random number sequence

    generators. A recent innovation is to combine the middle square with a Weyl sequence. This method produces high-quality output through a long period (see

    Pseudorandom number generator

    Pseudorandom_number_generator

  • List of random number generators
  • (rcb_generator)". Technical Report. Widynski, Bernard (2017). "Middle-Square Weyl Sequence RNG". arXiv:1704.00358 [cs.CR]. Kneusel, Ron (2018). Random Numbers

    List of random number generators

    List_of_random_number_generators

  • Middle-square method
  • Pseudorandom number generator

    Modifying the middle-square algorithm with a Weyl sequence improves period and randomness. To generate a sequence of n-digit pseudorandom numbers, an n-digit

    Middle-square method

    Middle-square method

    Middle-square_method

  • Spinor
  • Non-tensorial representation of the spin group

    3-dimensional Euclidean space are quaternionic, Weyl spinors in 4-dimensional Euclidean space are quaternionic, Weyl spinors in Lorentzian signature ( 3 , 1 )

    Spinor

    Spinor

    Spinor

  • List of things named after Hermann Weyl
  • Weyl group Weyl integral Weyl integration formula Weyl law Weyl metrics Weyl module Weyl notation Weyl quantization Weyl relations Weyl scalar Weyl semimetal

    List of things named after Hermann Weyl

    List_of_things_named_after_Hermann_Weyl

  • Essential spectrum
  • Aspect of mathematical spectrum theory

    Such a sequence is called a singular sequence or Weyl sequence. By sparsifying the sequence and applying Gram–Schmidt process, the sequence can be made

    Essential spectrum

    Essential_spectrum

  • Xorshift
  • Class of pseudorandom number generators

    with a simple additive counter modulo 232 (which he calls a "Weyl sequence" after Weyl's equidistribution theorem). This also increases the period by

    Xorshift

    Xorshift

    Xorshift

  • Linear congruential generator
  • Algorithm for generating pseudo-randomized numbers

    but is obviously non-random. Other values of c coprime to m produce a Weyl sequence, which is better distributed but still obviously non-random. Historically

    Linear congruential generator

    Linear congruential generator

    Linear_congruential_generator

  • Exponential sum
  • Finite sum formed using the exponential function

    sequence xn, to show a degree of randomness. The techniques involved are ingenious and subtle. A variant of 'Weyl differencing' investigated by Weyl involving

    Exponential sum

    Exponential_sum

  • Weyl's criterion
  • Topics referred to by the same term

    Weyl's criterion may refer to: Equidistributed sequence#Weyl's criterion in uniform distribution theory Essential spectrum#Weyl's criterion in spectral

    Weyl's criterion

    Weyl's_criterion

  • Equidistribution theorem
  • Integer multiples of any irrational mod 1 are uniformly distributed on the circle

    Hermann Weyl, Wacław Sierpiński and Piers Bohl, variants of this theorem continue to be studied to this day. In 1916, Weyl proved that the sequence a, 22a

    Equidistribution theorem

    Equidistribution theorem

    Equidistribution_theorem

  • Irrational rotation
  • Rotation of a circle by an angle of π times an irrational number

    arithmetic Siegel disc Toeplitz algebra Phase locking (circle map) Weyl sequence Fisher, Todd (2007). "Circle Homomorphisms" (PDF). Archived from the

    Irrational rotation

    Irrational rotation

    Irrational_rotation

  • Hilbert space
  • Type of vector space in math

    unbounded Hermitian operators. Although other mathematicians such as Hermann Weyl and Norbert Wiener had already studied particular Hilbert spaces in great

    Hilbert space

    Hilbert space

    Hilbert_space

  • 57 (number)
  • Natural number

    made by another famous mathematician, Hermann Weyl, in a published article. Sloane, N. J. A. (ed.). "Sequence A001358 (Semiprimes (or biprimes): products

    57 (number)

    57_(number)

  • Spectrum (functional analysis)
  • Set of eigenvalues of a matrix

    contains no convergent subsequence. Such a sequence is called a singular sequence (or a singular Weyl sequence). Example: λ = 0 ∈ σ e s s , 2 ( B ) {\displaystyle

    Spectrum (functional analysis)

    Spectrum_(functional_analysis)

  • Weyl distance function
  • pair of chambers a minimal sequence of reflections (in the Weyl group) to go from one chamber to the other. An adjacent sequence of chambers in a building

    Weyl distance function

    Weyl_distance_function

  • Time
  • Continuous progression from past to future

    causality, being a component quantity of various measurements used to sequence events, to compare the duration of events (or the intervals between them)

    Time

    Time

    Time

  • Almost periodic function
  • Function that "converges" to periodicity

    studied by Harald Bohr and later generalized by Vyacheslav Stepanov, Hermann Weyl and Abram Samoilovitch Besicovitch, amongst others. There is also a notion

    Almost periodic function

    Almost_periodic_function

  • Nested intervals
  • Ranges of numbers contained in each other

    In mathematics, a sequence of nested intervals can be intuitively understood as an ordered collection of intervals I n {\displaystyle I_{n}} on the real

    Nested intervals

    Nested intervals

    Nested_intervals

  • Emmy Noether
  • German mathematician (1882–1935)

    described by Pavel Alexandrov, Albert Einstein, Jean Dieudonné, Hermann Weyl, and Norbert Wiener as the most important woman in the history of mathematics

    Emmy Noether

    Emmy Noether

    Emmy_Noether

  • 900 (number)
  • Natural number

     A. (ed.). "Sequence A162328 (Number of reduced words of length n in the Weyl group D_17)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation

    900 (number)

    900_(number)

  • Local twistor
  • Vector bundle associated with conformal manifolds

    the local twistor bundle. Local twistors can be represented as pairs of Weyl spinors on M (in general from different spin representations, determined

    Local twistor

    Local_twistor

  • 238 (number)
  • Natural number

    (March 2010). "Classification of hyperbolic Dynkin diagrams, root lengths and Weyl group orbits" (PDF). Journal of Physics A: Mathematical and Theoretical.

    238 (number)

    238_(number)

  • Higher-dimensional gamma matrices
  • Gamma matrices for arbitrary Clifford algebras

    theory and supergravity. The Weyl–Brauer matrices provide an explicit construction of higher-dimensional gamma matrices for Weyl spinors. Gamma matrices also

    Higher-dimensional gamma matrices

    Higher-dimensional_gamma_matrices

  • F4 (mathematics)
  • 52-dimensional exceptional simple Lie group

    groups are all given by the Weyl character formula. The dimensions of the smallest irreducible representations of F4 are (sequence A121738 in the OEIS): 1

    F4 (mathematics)

    F4 (mathematics)

    F4_(mathematics)

  • Kerr metric
  • Exact solution for the Einstein field equations

    across the equatorial plane the odd order Weyl moments vanish. For the Kerr vacuum solutions, the first few Weyl moments are given by a 0 = M , a 1 = 0

    Kerr metric

    Kerr metric

    Kerr_metric

  • Hyperoctahedral group
  • Group of symmetries of an n-dimensional hypercube

    in geometry, the hyperoctahedral groups also appear in Lie theory, as the Weyl group associated to the symplectic groups and the orthogonal groups and their

    Hyperoctahedral group

    Hyperoctahedral group

    Hyperoctahedral_group

  • G2 (mathematics)
  • Simple Lie group; the automorphism group of the octonions

    groups are all given by the Weyl character formula. The dimensions of the smallest irreducible representations are (sequence A104599 in the OEIS): 1, 7

    G2 (mathematics)

    G2 (mathematics)

    G2_(mathematics)

  • Zeno's paradoxes
  • Set of philosophical problems

    points, hence there is no infinite sequence of movements, and the paradox is resolved. According to Hermann Weyl, the assumption that space is made of

    Zeno's paradoxes

    Zeno's_paradoxes

  • Glossary of real and complex analysis
  • 2.  Weierstrass M-test. Weitzenböck Weitzenböck formula. Weyl 1.  Weyl calculus. 2.  Weyl quantization. Whitney 1.  The Whitney extension theorem gives

    Glossary of real and complex analysis

    Glossary_of_real_and_complex_analysis

  • E8 (mathematics)
  • 248-dimensional exceptional simple Lie group

    groups are all given by the Weyl character formula. The dimensions of the smallest irreducible representations are (sequence A121732 in the OEIS): 1, 248

    E8 (mathematics)

    E8 (mathematics)

    E8_(mathematics)

  • Lieb–Thirring inequality
  • Inequality in mathematical physics

    of large coupling, that is for potentials β V {\displaystyle \beta V} the Weyl asymptotics lim β → ∞ 1 β γ + n 2 t r ( − Δ + β V ) − γ = L γ , n c l ∫ R

    Lieb–Thirring inequality

    Lieb–Thirring_inequality

  • E6 (mathematics)
  • 78-dimensional exceptional simple Lie group

    groups are all given by the Weyl character formula. The dimensions of the smallest irreducible representations are (sequence A121737 in the OEIS): 1, 27

    E6 (mathematics)

    E6 (mathematics)

    E6_(mathematics)

  • Normal number
  • Number with all digits equally frequent

    the sequence ( b k x ) k = 0 ∞ {\displaystyle {\left(b^{k}x\right)}_{k=0}^{\infty }} is equidistributed modulo 1, or equivalently, using Weyl's criterion

    Normal number

    Normal_number

  • Gentzen's consistency proof
  • Mathematical logic concept

    interpretability, Gentzen's theory is stronger than Peano arithmetic. Hermann Weyl made the following comment in 1946 regarding the significance of Gentzen's

    Gentzen's consistency proof

    Gentzen's_consistency_proof

  • Heisenberg group
  • Group in group theory and physics

    x_{n}^{\ell _{n}}~.} This algebra is called the Weyl algebra. It follows from abstract nonsense that the Weyl algebra Wn is a quotient of U ( h n ) {\displaystyle

    Heisenberg group

    Heisenberg_group

  • Arzelà–Ascoli theorem
  • On when a family of real, continuous functions has a uniformly convergent subsequence

    differential equations, Montel's theorem in complex analysis, and the Peter–Weyl theorem in harmonic analysis and various results concerning compactness of

    Arzelà–Ascoli theorem

    Arzelà–Ascoli_theorem

  • E7 (mathematics)
  • 133-dimensional exceptional simple Lie group

    groups are all given by the Weyl character formula. The dimensions of the smallest irreducible representations are (sequence A121736 in the OEIS): 1, 56

    E7 (mathematics)

    E7 (mathematics)

    E7_(mathematics)

  • Special unitary group
  • Group of unitary complex matrices with determinant of 1

    rank n − 1 is given by the set of diagonal matrices with determinant 1. The Weyl group of SU(n) is the symmetric group Sn, which is represented by signed

    Special unitary group

    Special unitary group

    Special_unitary_group

  • Dot product
  • Algebraic operation on coordinate vectors

    the dot product is an algebraic operation that takes two equal-length sequences of numbers (usually coordinate vectors), and returns a single number.

    Dot product

    Dot_product

  • Orthogonal group
  • Type of group in mathematics

    for their images by g (for details, see Affine space § Subtraction and Weyl's axioms). The kernel of p is the vector space of the translations. So, the

    Orthogonal group

    Orthogonal group

    Orthogonal_group

  • Daya-Nand Verma
  • Indian mathematician (1933-2012)

    Verma, Daya-Nand (1971), Mobius inversion for the Bruhat ordering on a Weyl Group, Ann. Sci. Ecole Norm. Sup. 4e Serie, t.4, pp. 393–398. J.E.Humphreys

    Daya-Nand Verma

    Daya-Nand_Verma

  • Real number
  • Number representing a continuous quantity

    Series in Mathematics. 2015-01-05. Wheeler, John Archibald (1986). "Hermann Weyl and the Unity of Knowledge: In the linkage of four mysteries—the "how come"

    Real number

    Real number

    Real_number

  • Semisimple module
  • Direct sum of irreducible modules

    semisimple. Classic examples of simple, but not semisimple, rings are the Weyl algebras, such as the Q-algebra A = Q ⟨ x , y ⟩ / ⟨ x y − y x − 1 ⟩   , {\displaystyle

    Semisimple module

    Semisimple_module

  • Glossary of Lie groups and Lie algebras
  • subalgebra Unitarian trick Verma module Weyl 1.  Hermann Weyl (1885 – 1955), a German mathematician 2.  A Weyl chamber is one of the connected components

    Glossary of Lie groups and Lie algebras

    Glossary of Lie groups and Lie algebras

    Glossary_of_Lie_groups_and_Lie_algebras

  • Kostant's convexity theorem
  • Theorem about projections of coadjoint orbits of a connected compact Lie group

    coordinates of Λ. Let K be a connected compact Lie group with maximal torus T and Weyl group W = NK(T)/T. Let their Lie algebras be k {\displaystyle {\mathfrak

    Kostant's convexity theorem

    Kostant's_convexity_theorem

  • Discrepancy theory
  • Theory of irregularities of distribution

    history of discrepancy theory was the 1916 paper of Weyl on the uniform distribution of sequences in the unit interval. Discrepancy theory is based on

    Discrepancy theory

    Discrepancy_theory

  • Purine
  • Heterocyclic aromatic organic compound

    Hetero-Rings with Maximum Unsaturation) — Part 2b". In Schaumann E (ed.). Houben-Weyl Methods of Organic Chemistry. Vol. E 9b/2 (4th Supplement ed.). Thieme. p

    Purine

    Purine

    Purine

  • Foundations of mathematics
  • Basic framework of mathematics

    Birkhauser (1992). Weyl 1927 Comments on Hilbert's second lecture on the foundations of mathematics in van Heijenoort 1967:484. Although Weyl the intuitionist

    Foundations of mathematics

    Foundations_of_mathematics

  • Tensor product
  • Mathematical operation on vector spaces

    include the exterior algebra, the symmetric algebra, the Clifford algebra, the Weyl algebra, and the universal enveloping algebra in general. The exterior algebra

    Tensor product

    Tensor_product

  • Conformal cyclic cosmology
  • Cosmological model

    other aspects of cosmology. First, the boundary between aeons satisfies the Weyl curvature hypothesis, thus providing a certain kind of low-entropy past as

    Conformal cyclic cosmology

    Conformal_cyclic_cosmology

  • Diagonalizable matrix
  • Matrices similar to diagonal matrices

    p-Schatten class is the set of all operators with finite p-Schatten norm. Weyl, von Neumann, and Kuroda, showed the following: For any p > 1 {\displaystyle

    Diagonalizable matrix

    Diagonalizable_matrix

  • Black hole
  • Compact astronomical body

    stars. In 1926, Ralph Fowler showed that these stars are not like main-sequence stars, where thermal pressure balances gravity. Instead, a type of quantum-mechanical

    Black hole

    Black hole

    Black_hole

  • Spectral theory of ordinary differential equations
  • Part of spectral theory

    with a linear ordinary differential equation. In his dissertation, Hermann Weyl generalized the classical Sturm–Liouville theory on a finite closed interval

    Spectral theory of ordinary differential equations

    Spectral_theory_of_ordinary_differential_equations

  • Uncertainty principle
  • Foundational principle in quantum physics

    momentum σp was derived by Earle Hesse Kennard later that year and by Hermann Weyl in 1928: σ x σ p ≥ ℏ 2 {\displaystyle \sigma _{x}\sigma _{p}\geq {\frac {\hbar

    Uncertainty principle

    Uncertainty principle

    Uncertainty_principle

  • Young tableau
  • Combinatorial object in representation theory

    occurring exactly once in the sum. Robinson–Schensted correspondence Schur–Weyl duality Knuth, Donald E. (1973), The Art of Computer Programming, Vol. III:

    Young tableau

    Young_tableau

  • Formalism (philosophy of mathematics)
  • View that mathematics does not necessarily represent reality, but is more akin to a game

    Magazine. 52 (4): 207–216. doi:10.1080/0025570X.1979.11976784. Reid, Constance; Weyl, Hermann (1970). Hilbert. Springer-Verlag. p. 198. ISBN 9783662286159. Gödel

    Formalism (philosophy of mathematics)

    Formalism_(philosophy_of_mathematics)

  • Verma module
  • Objects in representation theory of Lie algebras

    Bruhat ordering of the Weyl group. Let 0 ⊂ A ⊂ B ⊂ W λ {\displaystyle 0\subset A\subset B\subset W_{\lambda }} be a sequence of g {\displaystyle {\mathfrak

    Verma module

    Verma_module

  • List of unsolved problems in mathematics
  • on Hochschild cochain complex. Dixmier conjecture: any endomorphism of a Weyl algebra is an automorphism. Fröberg conjecture on the Hilbert functions of

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Clifford group
  • Set of quantum operations

    It has 2 1.5 n 2 + O ( n ) {\displaystyle 2^{1.5n^{2}+O(n)}} elements. Weyl group, which is generated by the SWAP and Hadamard gates. It has 2 n log

    Clifford group

    Clifford_group

  • Exterior algebra
  • Algebra associated to any vector space

    Multilinear algebra Symmetric algebra, the symmetric analog Tensor algebra Weyl algebra, a quantum deformation of the symmetric algebra by a symplectic form

    Exterior algebra

    Exterior algebra

    Exterior_algebra

  • Divergence
  • Vector operator in vector calculus

    variable i is used to refer to an arbitrary component, such as xi. The Voss-Weyl formula, which allows the divergence to be determined using simply partial

    Divergence

    Divergence

    Divergence

  • E8 lattice
  • Lattice in 8-dimensional space with special properties

    Weyl group contains a subgroup of order 128·8! consisting of all permutations of the coordinates and all even sign changes. This subgroup is the Weyl

    E8 lattice

    E8_lattice

  • Anthropic principle
  • Hypothesis about sapient life and the universe

    positive whole number, then wave impulses become distorted. In 1922, Hermann Weyl claimed that Maxwell's theory of electromagnetism can be expressed in terms

    Anthropic principle

    Anthropic_principle

  • Mertens function
  • Summatory function of the Möbius function

    _{n=1}^{\infty }{\frac {(-1)^{n-1}(2\pi )^{2n}}{(2n)!n\zeta (2n+1)x^{2n}}}.} Weyl conjectured that the Mertens function satisfied the approximate functional-differential

    Mertens function

    Mertens function

    Mertens_function

  • Macdonald polynomials
  • Orthogonal symmetric polynomial family

    positive Weyl chamber. ρ is the Weyl vector: half the sum of the positive roots; this is a special element of P+ in the interior of the positive Weyl chamber

    Macdonald polynomials

    Macdonald_polynomials

  • Convolution
  • Integral expressing the amount of overlap of one function as it is shifted over another

    finite-dimensional unitary representations form an orthonormal basis in L2 by the Peter–Weyl theorem, and an analog of the convolution theorem continues to hold, along

    Convolution

    Convolution

    Convolution

  • 120-cell
  • Four-dimensional analog of the dodecahedron

    Another construction method uses quaternions and the Icosahedral symmetry of Weyl group orbits O ( Λ ) = W ( H 4 ) = I {\displaystyle O(\Lambda )=W(H_{4})=I}

    120-cell

    120-cell

    120-cell

  • John von Neumann
  • Hungarian and American mathematician and physicist (1903–1957)

    Rockefeller Foundation to study mathematics under David Hilbert. Hermann Weyl remembers how in the winter of 1926–1927 von Neumann, Emmy Noether, and he

    John von Neumann

    John von Neumann

    John_von_Neumann

  • Affine space
  • Euclidean space without distance and angles

    a subtraction satisfying Weyl's axioms. In this case, the addition of a vector to a point is defined from the first of Weyl's axioms. An affine subspace

    Affine space

    Affine space

    Affine_space

  • Basis (linear algebra)
  • Set of vectors used to define coordinates

    ordered basis, which is therefore not simply an unstructured set, but a sequence, an indexed family, or similar; see § Ordered bases and coordinates below

    Basis (linear algebra)

    Basis (linear algebra)

    Basis_(linear_algebra)

  • The Adventures of Robin Hood
  • 1938 film by Michael Curtiz and William Keighley

    received four nominations, winning three—Best Art Direction (Carl Jules Weyl), Best Film Editing (Ralph Dawson) and Best Original Score (Erich Wolfgang

    The Adventures of Robin Hood

    The Adventures of Robin Hood

    The_Adventures_of_Robin_Hood

  • Reductive group
  • Concept in mathematics

    variation. The Weyl group of a reductive group G means the quotient group of the normalizer of a maximal torus by the torus, W = NG(T)/T. The Weyl group is

    Reductive group

    Reductive group

    Reductive_group

  • Tensor algebra
  • Universal construction in multilinear algebra

    include the exterior algebra, the symmetric algebra, Clifford algebras, the Weyl algebra and universal enveloping algebras. The tensor algebra also has two

    Tensor algebra

    Tensor_algebra

  • Leech lattice
  • 24-dimensional repeating pattern of points

    then the Weyl vector of its norm 2 roots has integral length, and there is a similar construction of the Leech lattice using L and this Weyl vector. Conway

    Leech lattice

    Leech_lattice

  • Harold Scott MacDonald Coxeter
  • Canadian geometer (1907–2003)

    University for a year as a Rockefeller Fellow, where he worked with Hermann Weyl, Oswald Veblen, and Solomon Lefschetz. Returning to Trinity for a year, he

    Harold Scott MacDonald Coxeter

    Harold Scott MacDonald Coxeter

    Harold_Scott_MacDonald_Coxeter

  • Hodge theory
  • Mathematical manifold theory

    proof appeared in 1933, but he considered it "crude in the extreme". Hermann Weyl, one of the most brilliant mathematicians of the era, found himself unable

    Hodge theory

    Hodge_theory

  • Spacetime
  • Mathematical model combining space and time

    positive whole number, then wave impulses become distorted. In 1922, Hermann Weyl claimed that Maxwell's theory of electromagnetism can be expressed in terms

    Spacetime

    Spacetime

    Spacetime

  • Denjoy–Koksma inequality
  • the Koksma–Hlawka inequality of Jurjen Ferdinand Koksma, is a bound for Weyl sums ∑ k = 0 m − 1 f ( x + k ω ) {\displaystyle \sum _{k=0}^{m-1}f(x+k\omega

    Denjoy–Koksma inequality

    Denjoy–Koksma_inequality

  • LessWrong
  • Rationality-focused community blog

    and voted on them using the quadratic voting system, popularized by Glen Weyl and Vitalik Buterin. From the 2000+ posts published that year, the Review

    LessWrong

    LessWrong

    LessWrong

  • List of conjectures
  • Schoenflies conjecture (disproved 1910) Tait's conjecture Von Neumann conjecture Weyl–Berry conjecture Williamson conjecture In contemporary mathematics, ideas

    List of conjectures

    List_of_conjectures

  • Google matrix
  • Stochastic matrix representing links between entities

    12,13,15]. In a number of cases the spectrum is described by the fractal Weyl law [10,12]. The Google matrix can be constructed also for other directed

    Google matrix

    Google matrix

    Google_matrix

  • Monstrous moonshine
  • Monster and modular connection

    one finds that the two Lie algebras are isomorphic, and in particular, the Weyl denominator formula for m {\displaystyle {\mathfrak {m}}} is precisely the

    Monstrous moonshine

    Monstrous moonshine

    Monstrous_moonshine

  • Georg Cantor
  • Mathematician (1845–1918)

    contemporaries such as Leopold Kronecker and Henri Poincaré and later from Hermann Weyl and L. E. J. Brouwer, while Ludwig Wittgenstein raised philosophical objections;

    Georg Cantor

    Georg Cantor

    Georg_Cantor

  • Partition algebra
  • Algebraic structure

    symmetric group and the partition algebra generalizes the original Schur-Weyl duality between the general linear group and the symmetric group. There are

    Partition algebra

    Partition_algebra

  • Minkowski–Bouligand dimension
  • Method of determining fractal dimension

    dimension. Correlation dimension Packing dimension Uncertainty exponent Weyl–Berry conjecture Lacunarity Wagon, Stan (2010). Mathematica in Action: Problem

    Minkowski–Bouligand dimension

    Minkowski–Bouligand dimension

    Minkowski–Bouligand_dimension

  • Fourier series
  • Decomposition of periodic functions

    the [−π,π] case. An alternative extension to compact groups is the Peter–Weyl theorem, which proves results about representations of compact groups analogous

    Fourier series

    Fourier series

    Fourier_series

  • Boy's surface
  • Self-intersecting compact surface, an immersion of the real projective plane

    conformal geometry (Robert Bryant)". The Mathematical Heritage of Hermann Weyl (May 12–16, 1987, Duke University, Durham, North Carolina). Proc. Sympos

    Boy's surface

    Boy's surface

    Boy's_surface

  • Geodesic
  • Straight path on a curved surface or a Riemannian manifold

    length metric space are joined by a minimizing sequence of rectifiable paths, although this minimizing sequence need not converge to a geodesic. The metric

    Geodesic

    Geodesic

    Geodesic

  • Gelfand–Kirillov dimension
  • Given a right module M over the Weyl algebra A n {\displaystyle A_{n}} , the Gelfand–Kirillov dimension of M over the Weyl algebra coincides with the dimension

    Gelfand–Kirillov dimension

    Gelfand–Kirillov_dimension

  • Pentagonal hexecontahedron
  • Catalan solid with 60 faces

    construction method uses quaternions and the icosahedral symmetry of the Weyl group orbits O ( Λ ) = W ( H 3 ) / C 2 ≈ A 5 = I {\displaystyle O(\Lambda

    Pentagonal hexecontahedron

    Pentagonal hexecontahedron

    Pentagonal_hexecontahedron

  • Hilbert transform
  • Integral transform and linear operator

    lectures he gave in Göttingen. The results were later published by Hermann Weyl in his dissertation. Schur improved Hilbert's results about the discrete

    Hilbert transform

    Hilbert_transform

  • Tensor rank decomposition
  • Decomposition in multilinear algebra

    approximated arbitrarily well by a sequence of tensor of rank at most r {\displaystyle r} , even though the limit of the sequence converges to a tensor of rank

    Tensor rank decomposition

    Tensor_rank_decomposition

  • Catastrophe theory
  • Area of mathematics

    (1973). "Normal forms for functions near degenerate critical points, the Weyl groups of Ak, Dk, Ek and Lagrangian singularities". Functional Analysis and

    Catastrophe theory

    Catastrophe_theory

  • Sage Manifolds
  • computation of the Riemann curvature tensor and associated objects (Ricci tensor, Weyl tensor). SageManifolds can also deal with generic affine connections, not

    Sage Manifolds

    Sage_Manifolds

  • Topological group
  • Group that is a topological space with continuous group operations

    representations, which are all finite-dimensional; this is part of the Peter–Weyl theorem. For example, the theory of Fourier series describes the decomposition

    Topological group

    Topological group

    Topological_group

  • Hypercomputation
  • Models of computation

    been independently developed by many different authors, including Hermann Weyl (1927). Philosophie der Mathematik und Naturwissenschaft.; the model is discussed

    Hypercomputation

    Hypercomputation

  • Diophantine approximation
  • Rational-number approximation of a real number

    'expected' value. Hermann Weyl proved a basic result showing that this was equivalent to bounds for exponential sums formed from the sequence. This showed that

    Diophantine approximation

    Diophantine approximation

    Diophantine_approximation

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Online names & meanings

  • Brisendine
  • Surname or Lastname

    English

    Brisendine

    English : variant of Brissenden.

  • Bhabananda
  • Boy/Male

    Bengali, Hindu, Indian

    Bhabananda

    Entertainer

  • Gargot
  • Girl/Female

    Gujarati, Indian, Kannada, Punjabi, Sikh

    Gargot

    Lovely Flower

  • Baug
  • Boy/Male

    Norse

    Baug

    Son of Raud.

  • Bryngerd
  • Girl/Female

    Norse

    Bryngerd

    Mother of Tongue-Stein.

  • Kipps
  • Surname or Lastname

    English

    Kipps

    English : patronymic from Kipp.

  • Georgina
  • Girl/Female

    Latin American Greek

    Georgina

  • Krinshi
  • Girl/Female

    Indian

    Krinshi

    Cute

  • Dewain
  • Boy/Male

    Celtic

    Dewain

    Song.

  • Hibbitt
  • Surname or Lastname

    English

    Hibbitt

    English : from a pet form of the female personal name Isabel (see Hibbs 2).English : from a pet form of the personal name Hilbert.

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WEYL SEQUENCE

  • Welsome
  • a.

    Prosperous; well.

  • Weal-balanced
  • a.

    Balanced or considered with reference to public weal.

  • Republic
  • a.

    Common weal.

  • Well
  • a.

    Safe; as, a chip warranted well at a certain day and place.

  • Welled
  • imp. & p. p.

    of Well

  • Well
  • v. t.

    To pour forth, as from a well.

  • Welling
  • p. pr. & vb. n.

    of Well

  • Weel
  • a. & adv.

    Well.

  • Well-spoken
  • a.

    Spoken with propriety; as, well-spoken words.

  • Weal
  • v. t.

    To promote the weal of; to cause to be prosperous.

  • Well-plighted
  • a.

    Being well folded.

  • Well-informed
  • a.

    Correctly informed; provided with information; well furnished with authentic knowledge; intelligent.

  • Well
  • a.

    Being in health; sound in body; not ailing, diseased, or sick; healthy; as, a well man; the patient is perfectly well.

  • Wele
  • n.

    Prosperity; happiness; well-being; weal.

  • Well
  • a.

    Good in condition or circumstances; desirable, either in a natural or moral sense; fortunate; convenient; advantageous; happy; as, it is well for the country that the crops did not fail; it is well that the mistake was discovered.

  • Well-being
  • n.

    The state or condition of being well; welfare; happiness; prosperity; as, virtue is essential to the well-being of men or of society.

  • Well-spoken
  • a.

    Speaking well; speaking with fitness or grace; speaking kindly.

  • Well-willer
  • n.

    One who wishes well, or means kindly.

  • Well-mannered
  • a.

    Polite; well-bred; complaisant; courteous.

  • Well-set
  • a.

    Well put together; having symmetry of parts.