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M ALPHA

  • M-ALPHA
  • Stimulant drug

    M-ALPHA, also known as 3,4-methylenedioxy-α-ethyl-N-methylbenzylamine or as α-ethyl-N-methylpiperonylamine, is a psychoactive drug of the substituted

    M-ALPHA

    M-ALPHA

    M-ALPHA

  • Smooth maximum
  • Mathematical approximation

    functions m α ( x 1 , … , x n ) {\displaystyle m_{\alpha }(x_{1},\ldots ,x_{n})} such that for every ⁠ α {\displaystyle \alpha } ⁠, the function ⁠ m α {\displaystyle

    Smooth maximum

    Smooth_maximum

  • Pareto distribution
  • Probability distribution

    \left[e^{tX}\right]=\alpha (-x_{\mathrm {m} }t)^{\alpha }\Gamma (-\alpha ,-x_{\mathrm {m} }t)} M ( 0 , α , x m ) = 1. {\displaystyle M\left(0,\alpha ,x_{\mathrm {m} }\right)=1

    Pareto distribution

    Pareto distribution

    Pareto_distribution

  • Markov constant
  • Property of an irrational number

    approximation theory, the Markov constant M ( α ) {\displaystyle M(\alpha )} of an irrational number α {\displaystyle \alpha } is the factor for which Dirichlet's

    Markov constant

    Markov_constant

  • Kirchhoff–Love plate theory
  • Theory used to determine the stresses and deformations in thin plates

    _{-h}^{h}\sigma _{\alpha \beta }~dx_{3}\\M_{\alpha \beta ,\alpha \beta }+q&=0\quad \quad M_{\alpha \beta }:=\int _{-h}^{h}x_{3}~\sigma _{\alpha \beta }~dx_{3}\end{aligned}}}

    Kirchhoff–Love plate theory

    Kirchhoff–Love plate theory

    Kirchhoff–Love_plate_theory

  • Alpha Kappa Alpha
  • International historically African American collegiate sorority

    Alpha Kappa Alpha Sorority, Inc. (ΑΚΑ) is a historically African-American sorority. The sorority was founded in 1908 at Howard University in Washington

    Alpha Kappa Alpha

    Alpha_Kappa_Alpha

  • Struve function
  • Mathematical function

    m = 0 ∞ ( − 1 ) m Γ ( m + 3 2 ) Γ ( m + α + 3 2 ) ( z 2 ) 2 m + α + 1 , {\displaystyle \mathbf {H} _{\alpha }(z)=\sum _{m=0}^{\infty }{\frac {(-1)^{m}}{\Gamma

    Struve function

    Struve function

    Struve_function

  • Infeld–Van der Waerden symbols
  • Matrices used for Lorentz group spinors

    as σ m α β ˙ and σ ¯ m α ˙ β . {\displaystyle \sigma ^{m}{}_{\alpha {\dot {\beta }}}\quad {\text{and}}\quad {\bar {\sigma }}^{m\,{\dot {\alpha }}\beta

    Infeld–Van der Waerden symbols

    Infeld–Van_der_Waerden_symbols

  • Reissner–Mindlin plate theory
  • Theory used to calculate the deformations and stresses in plates

    M α β , β − Q α = 0 Q α , α + q = 0 {\displaystyle {\begin{aligned}&N_{\alpha \beta ,\alpha }=0\\&M_{\alpha \beta ,\beta }-Q_{\alpha }=0\\&Q_{\alpha

    Reissner–Mindlin plate theory

    Reissner–Mindlin plate theory

    Reissner–Mindlin_plate_theory

  • Alpha Centauri
  • Star system in the Centaurus constellation

    Alpha Centauri (α Centauri, α Cen, or Alpha Cen) is a star system in the southern constellation of Centaurus. It consists of three stars: Rigil Kentaurus

    Alpha Centauri

    Alpha Centauri

    Alpha_Centauri

  • Horn function
  • w ) ≡ ∑ m = 0 ∞ ∑ n = 0 ∞ ( α ) m + n ( β ) m ( β ′ ) n ( γ ) m + n z m w n m ! n ! / ; | z | < 1 ∧ | w | < 1 {\displaystyle F_{1}(\alpha ;\beta ,\beta

    Horn function

    Horn_function

  • Moore matrix
  • Concept in mathematics

    _{3}^{q}&\dots &\alpha _{3}^{q^{n-1}}\\\vdots &\vdots &\ddots &\vdots \\\alpha _{m}&\alpha _{m}^{q}&\dots &\alpha _{m}^{q^{n-1}}\\\end{bmatrix}}} or M i , j =

    Moore matrix

    Moore_matrix

  • EL/M-2258 ALPHA
  • Israeli naval defense radar system

    The EL/M-2258 ALPHA ("Advanced Lightweight Phased Array") is a multi-function active electronically scanned array naval radar system. It was developed

    EL/M-2258 ALPHA

    EL/M-2258_ALPHA

  • Alpha-particle spectroscopy
  • Quantitative measurement of the energy of alpha particles

    T α ( m D m D + m α m D ) = T α ( m D + m α m D ) {\displaystyle {\begin{aligned}Q_{\alpha }&=T_{\alpha }+{\frac {m_{\alpha }}{m_{D}}}T_{\alpha }\\[4pt]&=T_{\alpha

    Alpha-particle spectroscopy

    Alpha-particle_spectroscopy

  • Lever rule
  • Formula for determining the mole or mass fraction of phases in a binary phase diagram

    w_{\rm {B}}m=m_{\rm {B}}=m_{\rm {B}}^{\alpha }+m_{\rm {B}}^{\beta }=w_{\rm {B}}^{\alpha }m^{\alpha }+w_{\rm {B}}^{\beta }\left(m-m^{\alpha }\right)} By

    Lever rule

    Lever_rule

  • Schmidt decomposition
  • Process in linear algebra

    that w = ∑ i = 1 m α i u i ⊗ v i {\textstyle w=\sum _{i=1}^{m}\alpha _{i}u_{i}\otimes v_{i}} , where the scalars α i {\displaystyle \alpha _{i}} are real

    Schmidt decomposition

    Schmidt_decomposition

  • Plate theory
  • Mathematical model of the stresses within flat plates under loading

    M α β , α β + [ N α β   w , β 0 ] , α − q = 0 {\displaystyle {\begin{aligned}N_{\alpha \beta ,\alpha }&=0\\M_{\alpha \beta ,\alpha \beta }+[N_{\alpha

    Plate theory

    Plate theory

    Plate_theory

  • Contact geometry
  • Branch of geometry

    M / ker ⁡ α {\displaystyle TM/\ker \alpha } . The contact structure is coorientable iff T M / ker ⁡ α ≅ M × R {\displaystyle TM/\ker \alpha \cong M\times

    Contact geometry

    Contact_geometry

  • Moser's trick
  • Trick relating differential forms

    \alpha _{0}} and α 1 {\displaystyle \alpha _{1}} on a smooth manifold by a diffeomorphism ψ ∈ D i f f ( M ) {\displaystyle \psi \in \mathrm {Diff} (M)}

    Moser's trick

    Moser's_trick

  • M-α-HMCA
  • Chemical compound

    have not yet been documented. The backbone of the chemical structure is M-alpha whose psychoactive activity has been described by Alexander Shulgin.[citation

    M-α-HMCA

    M-α-HMCA

    M-α-HMCA

  • Noether's theorem
  • Statement relating differentiable symmetries to conserved quantities

    {L}}]&=\sum _{\alpha }m_{\alpha }{\dot {x}}_{\alpha }^{i}-\sum _{\alpha <\beta }t\partial _{i}V_{\alpha \beta }\left({\vec {x}}_{\beta }-{\vec {x}}_{\alpha }\right)\\&=\sum

    Noether's theorem

    Noether's theorem

    Noether's_theorem

  • A.T.O.M. (TV series)
  • English-language French animated TV series

    A.T.O.M. – Alpha Teens On Machines (known as Action Man: A.T.O.M. in some countries) is an English-language French superhero animated television series

    A.T.O.M. (TV series)

    A.T.O.M._(TV_series)

  • Fractal derivative
  • Generalization of derivative to fractals

    = ∑ m = 0 ∞ ( D F α ) m f ( t ) | t = 0 m ! ( S F α ( t ) ) m {\displaystyle f(t)=\sum _{m=0}^{\infty }{\frac {(D_{F}^{\alpha })^{m}f(t)|_{t=0}}{m!}}(S_{F}^{\alpha

    Fractal derivative

    Fractal_derivative

  • Zech's logarithm
  • Tool for a fast finite-field arithmetic

    {\displaystyle \alpha ^{5}=\alpha ^{4}\alpha =(\alpha ^{2}+\alpha +1)\alpha =\alpha ^{3}+\alpha ^{2}+\alpha =\alpha ^{2}+1+\alpha ^{2}+\alpha =\alpha +1} α 6

    Zech's logarithm

    Zech's_logarithm

  • Positive energy theorem
  • Key result in general relativity

    {\displaystyle \alpha =1,\ldots ,n,} consider this as a vector ( P ( M α ) 1 , P ( M α ) 2 , P ( M α ) 3 , E ( M α ) ) {\displaystyle ({\text{P}}(M_{\alpha })_{1}

    Positive energy theorem

    Positive_energy_theorem

  • Bessel function
  • Family of solutions to related differential equations

    m = 0 ∞ ( − 1 ) m m ! Γ ( m + α + 1 ) ( x 2 ) 2 m + α , {\displaystyle J_{\alpha }(x)=\sum _{m=0}^{\infty }{\frac {(-1)^{m}}{m!\,\Gamma (m+\alpha +1)}}{\left({\frac

    Bessel function

    Bessel function

    Bessel_function

  • Field trace
  • Mathematical function

    an element of L, m α : L → L  given by  m α ( x ) = α x {\displaystyle m_{\alpha }:L\to L{\text{ given by }}m_{\alpha }(x)=\alpha x} , is a K-linear

    Field trace

    Field_trace

  • Jacobi polynomials
  • Polynomial sequence

    _{-1}^{1}(1-x)^{\alpha }(1+x)^{\beta }P_{m}^{(\alpha ,\beta )}(x)P_{n}^{(\alpha ,\beta )}(x)\,dx={\frac {2^{\alpha +\beta +1}}{2n+\alpha +\beta +1}}{\frac

    Jacobi polynomials

    Jacobi polynomials

    Jacobi_polynomials

  • Tor functor
  • Construction in homological algebra

    {Tor} _{i}^{R}\left(\bigoplus _{\alpha }M_{\alpha },N\right)&\cong \bigoplus _{\alpha }\operatorname {Tor} _{i}^{R}(M_{\alpha },N)\\\operatorname {Tor}

    Tor functor

    Tor_functor

  • 6G-fructosyltransferase
  • Class of enzymes

    reaction [1-beta-D-fructofuranosyl-(2->1)-]m+1 alpha-D-glucopyranoside + [1-beta-D-fructofuranosyl-(2->1)-]n+1 alpha-D-glucopyranoside ⇌ {\displaystyle \rightleftharpoons

    6G-fructosyltransferase

    6G-fructosyltransferase

  • Harish-Chandra's c-function
  • Function named after Harish Chandra

    (i(\lambda ,\alpha _{0})) \over \Gamma ({1 \over 2}({1 \over 2}m_{\alpha }+1+i(\lambda ,\alpha _{0}))\Gamma ({1 \over 2}({1 \over 2}m_{\alpha }+m_{2\alpha }+i(\lambda

    Harish-Chandra's c-function

    Harish-Chandra's_c-function

  • Bessel polynomials
  • Mathematics concept

    {d^{2}B_{n,m}^{(\alpha ,\beta )}(x)}{dx^{2}}}+[(\alpha +2)x+\beta ]{\frac {dB_{n,m}^{(\alpha ,\beta )}(x)}{dx}}-\left[n(\alpha +n+1)+{\frac {m\beta }{x}}\right]B_{n

    Bessel polynomials

    Bessel_polynomials

  • Calcium-activated potassium channel subunit alpha-1
  • Voltage-gated potassium channel protein

    subunit alpha-1 also known as large conductance calcium-activated potassium channel, subfamily M, alpha member 1 (KCa1.1), or BK channel alpha subunit

    Calcium-activated potassium channel subunit alpha-1

    Calcium-activated potassium channel subunit alpha-1

    Calcium-activated_potassium_channel_subunit_alpha-1

  • Alpha Butte
  • Mountain in Nevada, United States

    Alpha Butte is a summit in the U.S. state of Nevada. The elevation is 5,715 feet (1,742 m). Alpha Butte was named from its location as first in a series

    Alpha Butte

    Alpha_Butte

  • Vlasov equation
  • Description of the time-evolution of plasma

    _{\alpha }\,\mathrm {d} ^{3}\mathbf {p} ,\\\mathbf {v} _{\alpha }&={\frac {\mathbf {p} _{\alpha }/m_{\alpha }}{\sqrt {1+p_{\alpha }^{2}/\left(m_{\alpha

    Vlasov equation

    Vlasov_equation

  • Generation Alpha
  • Cohort born from 2010s to 2020s

    Generation Alpha, often shortened to Gen Alpha, is the demographic cohort succeeding Generation Z and preceding the proposed Generation Beta. While researchers

    Generation Alpha

    Generation Alpha

    Generation_Alpha

  • Bending
  • Strain caused by an external load

    M α β := ∫ − h h x 3   σ α β   d x 3 {\displaystyle M_{\alpha \beta ,\alpha \beta }+q(x)=0~;~~M_{\alpha \beta }:=\int _{-h}^{h}x_{3}~\sigma _{\alpha \beta

    Bending

    Bending

    Bending

  • Quantum channel
  • Foundational object in quantum communication theory

    sequences { n α } , { m α } ⊂ N {\displaystyle \{n_{\alpha }\},\{m_{\alpha }\}\subset \mathbb {N} } where m α → ∞ {\displaystyle m_{\alpha }\rightarrow \infty

    Quantum channel

    Quantum_channel

  • Electromagnetic tensor
  • Mathematical object that describes the electromagnetic field in spacetime

    _{\alpha }m_{\alpha }\left|{\dot {\mathbf {x} }}_{\alpha }\right|^{2}+\sum _{\alpha <\beta }{\frac {q_{\alpha }q_{\beta }}{\left|\mathbf {x} _{\alpha }-\mathbf

    Electromagnetic tensor

    Electromagnetic tensor

    Electromagnetic_tensor

  • Laguerre polynomials
  • Sequence of differential equation solutions

    L_{n}^{(\alpha ')}(x)=(\alpha '-\alpha ){\alpha '+n \choose \alpha '-\alpha }\int _{0}^{x}{\frac {t^{\alpha }(x-t)^{\alpha '-\alpha -1}}{x^{\alpha '}}}L_{n}^{(\alpha

    Laguerre polynomials

    Laguerre polynomials

    Laguerre_polynomials

  • Proxima Centauri
  • Nearest star to the Solar System

    is a member of the Alpha Centauri star system, being identified as component Alpha Centauri C, and is 2.18° southwest of the Alpha Centauri AB pair. It

    Proxima Centauri

    Proxima Centauri

    Proxima_Centauri

  • Kaniadakis Weibull distribution
  • Continuous probability distribution

    m 2 α ) Γ ( 1 2 κ + m 2 α ) Γ ( 1 + m α ) {\displaystyle \operatorname {E} [X^{m}]={\frac {|2\kappa \beta |^{-m/\alpha }}{1+\kappa {\frac {m}{\alpha }}}}{\frac

    Kaniadakis Weibull distribution

    Kaniadakis Weibull distribution

    Kaniadakis_Weibull_distribution

  • Localization formula for equivariant cohomology
  • Geometry formula

    \alpha } on an orbifold M with a torus action and for a sufficient small ξ {\displaystyle \xi } in the Lie algebra of the torus T, we have 1 d MM α

    Localization formula for equivariant cohomology

    Localization_formula_for_equivariant_cohomology

  • Kaniadakis Gamma distribution
  • Continuous probability distribution

    ν 2 − m 2 α ) Γ ( 1 2 κ + ν 2 + m 2 α ) {\displaystyle \operatorname {E} [X^{m}]=\beta ^{-m/\alpha }{\frac {(1+\kappa \nu )(2\kappa )^{-m/\alpha }}{1+\kappa

    Kaniadakis Gamma distribution

    Kaniadakis Gamma distribution

    Kaniadakis_Gamma_distribution

  • Field norm
  • Concept in field theory mathematics

    by α, an element of L, m α : L → L {\displaystyle m_{\alpha }\colon L\to L} m α ( x ) = α x {\displaystyle m_{\alpha }(x)=\alpha x} , is a K-linear transformation

    Field norm

    Field_norm

  • Luttinger–Kohn model
  • Physical model for semiconductors

    H m m ) a m = ∑ n ≠ m A H m n a n + ∑ α ≠ m B H m α a α {\displaystyle (E-H_{mm})a_{m}=\sum _{n\neq m}^{A}H_{mn}a_{n}+\sum _{\alpha \neq m}^{B}H_{m\alpha

    Luttinger–Kohn model

    Luttinger–Kohn_model

  • Rényi entropy
  • Concept in information theory

    Rényi entropy of order α: M α = 1 1 − α log ⁡ [ 1 2 N ∑ P ^ ∈ P N ⟨ P ^ ⟩ 2 α ] {\displaystyle M_{\alpha }={\frac {1}{1-\alpha }}\log \left[{\frac {1}{2^{N}}}\sum

    Rényi entropy

    Rényi_entropy

  • Dirichlet negative multinomial distribution
  • Probability multivariate distribution

    }=x_{0}+x_{1}+\cdots +x_{m}} and α ∙ = α 0 + α 1 + ⋯ + α m {\displaystyle \alpha _{\bullet }=\alpha _{0}+\alpha _{1}+\cdots +\alpha _{m}} . This can also be

    Dirichlet negative multinomial distribution

    Dirichlet_negative_multinomial_distribution

  • Aircraft flight dynamics
  • Science of air vehicle orientation and control in three dimensions

    provided M α < Z α m U M q {\displaystyle M_{\alpha }<{\frac {Z_{\alpha }}{mU}}M_{q}} . This expression is dominated by M α {\displaystyle M_{\alpha }} ,

    Aircraft flight dynamics

    Aircraft flight dynamics

    Aircraft_flight_dynamics

  • TON 618
  • Quasar and Lyman-alpha blob in the constellations of Canes Venatici and Coma Berenices

    618) is a hyperluminous, broad-emission-line, radio-loud quasar, and Lyman-alpha blob located near the border of the constellations Canes Venatici and Coma

    TON 618

    TON 618

    TON_618

  • ALPHA (drug)
  • Chemical compound

    properties, metabolism, and toxicity of ALPHA. The drug was encountered as a novel designer drug by 1996. M-ALPHA (N-methyl analogue) MDM1EA (3,4-methylenedioxy-α

    ALPHA (drug)

    ALPHA (drug)

    ALPHA_(drug)

  • Maximum entropy spectral estimation
  • Spectral density estimation method

    data to an autoregressive model X t = ∑ k = 1 M α k X t − k + ε k {\displaystyle X_{t}=\sum _{k=1}^{M}\alpha _{k}X_{t-k}+\varepsilon _{k}} where the ε k

    Maximum entropy spectral estimation

    Maximum_entropy_spectral_estimation

  • False discovery rate
  • Statistical method for handling multiple comparisons

    {\displaystyle \alpha } for m dependent tests, i.e., M F D R c ( m ) = α ( m + 1 ) 2 m [ ln ⁡ ( m ) + γ ] + 1 . {\displaystyle {\frac {\mathrm {MFDR} }{c(m)}}={\frac

    False discovery rate

    False_discovery_rate

  • Pareto principle
  • Statistical principle about ratio of effects to causes

    m α x α + 1 x ≥ x m , 0 x < x m . {\displaystyle p(x)={\begin{cases}{\frac {\alpha \,x_{\mathrm {m} }^{\alpha }}{x^{\alpha +1}}}&x\geq x_{\mathrm {m}

    Pareto principle

    Pareto principle

    Pareto_principle

  • Integrin alpha M
  • Mammalian protein found in Homo sapiens

    Integrin alpha M (ITGAM) is one protein subunit that forms heterodimeric integrin alpha-M beta-2 (αMβ2) molecule, also known as macrophage-1 antigen (Mac-1)

    Integrin alpha M

    Integrin alpha M

    Integrin_alpha_M

  • Fox–Wright function
  • Generalisation of the generalised hypergeometric function pFq(z)

    \alpha zW_{-\alpha ,1-\alpha }(-z)=W_{-\alpha ,0}(-z)} Two notations, M α ( z ) {\displaystyle M_{\alpha }(z)} and F α ( z ) {\displaystyle F_{\alpha }(z)}

    Fox–Wright function

    Fox–Wright_function

  • Α-Pyrrolidinohexiophenone
  • Stimulant drug

    α-Pyrrolidinohexiophenone (α-PHP, A-PHP, Aphp, alpha-PHP, α-Pyrrolidinohexanophenone, PV-7) is a synthetic stimulant drug of the cathinone class developed

    Α-Pyrrolidinohexiophenone

    Α-Pyrrolidinohexiophenone

    Α-Pyrrolidinohexiophenone

  • Abstract elementary class
  • M α ≺ K M β {\displaystyle \alpha <\beta <\gamma \implies M_{\alpha }\prec _{K}M_{\beta }} ), then: ⋃ α < γ M α ∈ K {\displaystyle \bigcup _{\alpha <\gamma

    Abstract elementary class

    Abstract_elementary_class

  • Rydberg–Ritz combination principle
  • Principle of spectral lines

    {1}{\lambda }},} ν ~ = A − N ( m + α + β ( α − ν ~ ) ) 2 {\displaystyle {\tilde {\nu }}=A-{\frac {N}{(m+{\alpha }+{\beta }({\alpha }-{\tilde {\nu }}))^{2}}}}

    Rydberg–Ritz combination principle

    Rydberg–Ritz_combination_principle

  • Alpha Zeta (professional)
  • American professional fraternity for agriculture and natural resources

    Alpha Zeta (ΑΖ) is a professional fraternity for students and industry professionals in agricultural and natural resources fields. It was founded in 1897

    Alpha Zeta (professional)

    Alpha_Zeta_(professional)

  • Exterior calculus identities
  • m\leq n} we usually write α ∈ Ω k ( M ) {\displaystyle \alpha \in \Omega ^{k}(M)} , β ∈ Ω l ( M ) {\displaystyle \beta \in \Omega ^{l}(M)} , γ ∈ Ω m (

    Exterior calculus identities

    Exterior_calculus_identities

  • Alpha M. Cheney House
  • Historic house in Massachusetts, United States

    The Alpha M. Cheney House is a historic house at 61 Chestnut Street in Southbridge, Massachusetts. It was built in 1881 for Alpha M. Cheney, then one

    Alpha M. Cheney House

    Alpha M. Cheney House

    Alpha_M._Cheney_House

  • Product of experts
  • Machine learning technique

    functions: P ( y | { x k } ) = ∑ j = 1 M α j p j ( y | { x k } ) , {\displaystyle P(y|\{x_{k}\})=\sum _{j=1}^{M}\alpha _{j}p_{j}(y|\{x_{k}\}),} with ∑ j α

    Product of experts

    Product_of_experts

  • Kaprekar's routine
  • Iterative algorithm on numbers

    = 0 n b i ) + ( k − 1 ) b ( ∑ i = 0 n b i ) + k = m {\displaystyle {\begin{aligned}K_{b}(m)&=\alpha -\beta \\&=((2k-1)-(k-1))b^{2n+2}\left(\sum

    Kaprekar's routine

    Kaprekar's_routine

  • Rathjen's psi function
  • \alpha } is said to be to be strongly critical if φ α ( 0 ) = α {\displaystyle \varphi _{\alpha }(0)=\alpha } . For α ∈ Γ M + 1 {\displaystyle \alpha \in

    Rathjen's psi function

    Rathjen's_psi_function

  • Alpha Phi Alpha
  • International historically African American collegiate fraternity

    Alpha Phi Alpha Fraternity, Inc. (ΑΦΑ) is the oldest intercollegiate historically African American fraternity. It was initially a literary and social

    Alpha Phi Alpha

    Alpha_Phi_Alpha

  • Classical orthogonal polynomials
  • Type of orthogonal polynomials

    C n + m ( α ) [ m ] ( x ) . {\displaystyle C_{n}^{(\alpha +m)}(x)={\frac {\Gamma (\alpha )}{2^{m}\Gamma (\alpha +m)}}\!\ C_{n+m}^{(\alpha )[m]}(x).}

    Classical orthogonal polynomials

    Classical_orthogonal_polynomials

  • Gegenbauer polynomials
  • Polynomial sequence

    alpha )}(x)&=1\\C_{1}^{(\alpha )}(x)&=2\alpha x\\(n+1)C_{n+1}^{(\alpha )}(x)&=2(n+\alpha )xC_{n}^{(\alpha )}(x)-(n+2\alpha -1)C_{n-1}^{(\alpha )}(x)

    Gegenbauer polynomials

    Gegenbauer_polynomials

  • Laguerre transform
  • {f}}_{\alpha }(n)\}=f(x)=\sum _{n=0}^{\infty }{\binom {n+\alpha }{n}}^{-1}{\frac {1}{\Gamma (\alpha +1)}}{\tilde {f}}_{\alpha }(n)L_{n}^{\alpha }(x)} Debnath

    Laguerre transform

    Laguerre_transform

  • Software release life cycle
  • Stages in development and support of computer software

    stages, such as pre-alpha, alpha, beta, and release candidate, before the final version, or "gold", is released to the public. Pre-alpha refers to the early

    Software release life cycle

    Software release life cycle

    Software_release_life_cycle

  • Alpha (Black M album)
  • 2021 studio album by Black M

    Alpha is the fourth studio album by French rapper Black M. It was released on 21 May 2021 by Wati B. This is his only free album. It is composed of 14

    Alpha (Black M album)

    Alpha_(Black_M_album)

  • Log structure
  • monoids M {\displaystyle {\mathcal {M}}} on X together with a homomorphism of monoids α : M → O X {\displaystyle \alpha \colon {\mathcal {M}}\to {\mathcal

    Log structure

    Log_structure

  • Dassault/Dornier Alpha Jet
  • French light attack fighter

    The Dassault/Dornier Alpha Jet is a light attack jet and advanced jet trainer co-manufactured by Dassault Aviation of France and Dornier Flugzeugwerke

    Dassault/Dornier Alpha Jet

    Dassault/Dornier Alpha Jet

    Dassault/Dornier_Alpha_Jet

  • Quasisymmetric function
  • series F α = ∑ α ⪰ β M β , {\displaystyle F_{\alpha }=\sum _{\alpha \succeq \beta }M_{\beta },\,} where α ⪰ β {\displaystyle \alpha \succeq \beta } means

    Quasisymmetric function

    Quasisymmetric_function

  • Kaniadakis distribution
  • Continuous probability distribution

    {E} [X^{m}]={\frac {(2\kappa \beta )^{-m/\alpha }}{1+\kappa {\frac {m}{2\alpha }}}}{\frac {\Gamma {\Big (}{\frac {1}{\kappa }}+{\frac {m}{\alpha }}{\Big

    Kaniadakis distribution

    Kaniadakis_distribution

  • Beta wavelet
  • {\begin{cases}{k\cdot t^{\alpha }(1-t)^{\beta }},\\otherwise\end{cases}}} where α = m ( mm 2 − σ 2 ) σ 2 , {\displaystyle \alpha ={\frac {m(m-m^{2}-\sigma ^{2})}{\sigma

    Beta wavelet

    Beta_wavelet

  • Uniformly hyperfinite algebra
  • {\displaystyle \{\alpha (f_{n}),\alpha (f_{m})\}=0\quad {\mbox{and}}\quad \alpha (f_{n})^{*}\alpha (f_{m})+\alpha (f_{m})\alpha (f_{n})^{*}=\langle f_{m},f_{n}\rangle

    Uniformly hyperfinite algebra

    Uniformly_hyperfinite_algebra

  • Quasiprobability distribution
  • Concept in statistics

    {\begin{aligned}W(\alpha ,\alpha ^{*})&={\frac {1}{\pi }}(\alpha +\alpha ^{2}\alpha ^{*}),\\P(\alpha ,\alpha ^{*})&={\frac {1}{\pi }}\alpha ^{2}\alpha ^{*},\\Q(\alpha

    Quasiprobability distribution

    Quasiprobability_distribution

  • Littlewood conjecture
  • Open conjecture in multiplicative Diophantine approximation

    {\displaystyle \liminf _{n\to \infty }n\|n\alpha \|\|n\beta \|=0} for every pair of real numbers α , β {\displaystyle \alpha ,\beta } ? More unsolved problems

    Littlewood conjecture

    Littlewood_conjecture

  • Philo line
  • Type of line segment

    {\displaystyle -2m^{2}{\frac {(P_{x}\alpha -P_{y})[(mP_{x}-P_{y})\alpha ^{3}+P_{x}\alpha ^{2}-2P_{y}\alpha +P_{y}m]}{\alpha ^{3}(\alpha -m)^{3}}}=0.} So calculating

    Philo line

    Philo_line

  • Jacobi transform
  • {\text{where}}\quad \delta _{n}={\frac {2^{\alpha +\beta +1}\Gamma (n+\alpha +1)\Gamma (n+\beta +1)}{n!(\alpha +\beta +2n+1)\Gamma (n+\alpha +\beta +1)}}} Debnath, L. "On

    Jacobi transform

    Jacobi_transform

  • Krippendorff's alpha
  • Statistical measure of inter-rater agreement

    Krippendorff's alpha coefficient, named after academic Klaus Krippendorff, is a statistical measure of the agreement achieved when coding a set of units

    Krippendorff's alpha

    Krippendorff's_alpha

  • Alpha-gal syndrome
  • Acquired allergy resulting from tick bites

    Alpha-gal syndrome (AGS), also known as alpha-gal allergy or mammalian meat allergy (MMA), is an acquired allergy to the epitope of the carbohydrate molecule

    Alpha-gal syndrome

    Alpha-gal syndrome

    Alpha-gal_syndrome

  • Jensen's alpha
  • Financial calculation

    (R_{i}-R_{f})} and Δ M ≡ ( R M − R f ) {\displaystyle \Delta _{M}\equiv (R_{M}-R_{f})} then Jensen's alpha can be expressed as: α J = Δ R − β i M Δ M {\displaystyle

    Jensen's alpha

    Jensen's_alpha

  • Lerch transcendent
  • Special mathematical function

    \Phi (z,s,\alpha )={\frac {1}{\alpha ^{s}}}{}_{s+1}F_{s}\left({\begin{array}{c}1,\alpha ,\alpha ,\alpha ,\cdots \\1+\alpha ,1+\alpha ,1+\alpha ,\cdots \\\end{array}}\mid

    Lerch transcendent

    Lerch_transcendent

  • System F
  • Typed lambda calculus

    {\displaystyle \vdash \Lambda \alpha .\lambda x^{\alpha }.x:\forall \alpha .\alpha \to \alpha } where α {\displaystyle \alpha } is a type variable. The upper-case

    System F

    System_F

  • Hyperfine structure
  • Type of structure in atomic physics

    \neq \alpha '}{\frac {1}{R_{\alpha \alpha '}^{3}}}\left\{{\frac {Z_{\alpha }g_{\alpha '}}{M_{\alpha }}}\mathbf {I} _{\alpha '}+{\frac {Z_{\alpha '}g_{\alpha

    Hyperfine structure

    Hyperfine structure

    Hyperfine_structure

  • Hardaway Hunt Dinwiddie
  • 4th President of Texas A&M

    at VMI, he was the second initiate and a charter member of the Alpha chapter of the Alpha Tau Omega fraternity. Dinwiddie was born on October 25, 1844,

    Hardaway Hunt Dinwiddie

    Hardaway Hunt Dinwiddie

    Hardaway_Hunt_Dinwiddie

  • Exponential distribution
  • Probability distribution

    {p}}_{x}(X)&=\{1-\alpha |{\bar {q}}_{\alpha }(X)=x\}\\&=\{1-\alpha |{\frac {-\ln(1-\alpha )+1}{\lambda }}=x\}\\&=\{1-\alpha |\ln(1-\alpha )=1-\lambda x\}\\&=\{1-\alpha

    Exponential distribution

    Exponential distribution

    Exponential_distribution

  • Gauss–Codazzi equations
  • Fundamental formulas linking the metric and curvature tensor of a manifold

    \alpha (X,Y)=\bot \left(\nabla '_{X}Y\right).} The Gauss formula now asserts that ∇ X {\displaystyle \nabla _{X}} is the Levi-Civita connection for M,

    Gauss–Codazzi equations

    Gauss–Codazzi_equations

  • Moment generating function
  • Concept in probability theory and statistics

    {\displaystyle M_{\alpha X+\beta }(t)=e^{\beta t}M_{X}(\alpha t)} M α X + β ( t ) = E ⁡ [ e ( α X + β ) t ] = e β t E ⁡ [ e α X t ] = e β t M X ( α t ) {\displaystyle

    Moment generating function

    Moment_generating_function

  • Picard–Lindelöf theorem
  • Existence and uniqueness of solutions to initial value problems

    [t_{0}-\alpha ,t_{0}+\alpha ]} we see that ‖ Γ m φ 1 − Γ m φ 2 ‖ ≤ L m α m m ! ‖ φ 1 − φ 2 ‖ {\displaystyle \left\|\Gamma ^{m}\varphi _{1}-\Gamma ^{m}\varphi

    Picard–Lindelöf theorem

    Picard–Lindelöf_theorem

  • Charles Henry Chapman (academic)
  • American academic and fraternity founder

    November 17, 1934) was an American academic and one of the founders of Alpha Phi Alpha, the first Greek letter fraternity for African American men. He is

    Charles Henry Chapman (academic)

    Charles Henry Chapman (academic)

    Charles_Henry_Chapman_(academic)

  • Normal distribution
  • Probability distribution

    {N}}(m_{\alpha },\sigma _{\alpha }^{2})} with m α = α m 0 σ 1 2 + ( 1 − α ) m 1 σ 0 2 α σ 1 2 + ( 1 − α ) σ 0 2 {\textstyle m_{\alpha }={\frac {\alpha m_{0}\sigma

    Normal distribution

    Normal distribution

    Normal_distribution

  • Relativistic angular momentum
  • Angular momentum in special and general relativity

    {\begin{aligned}\mathbf {M} &={\begin{pmatrix}M^{00}&M^{01}&M^{02}&M^{03}\\M^{10}&M^{11}&M^{12}&M^{13}\\M^{20}&M^{21}&M^{22}&M^{23}\\M^{30}&M^{31}&M^{32}&M

    Relativistic angular momentum

    Relativistic angular momentum

    Relativistic_angular_momentum

  • Dissipation model for extended environment
  • Mathematical model

    2 2 m α + 1 2 m ω α 2 Q α 2 ) {\displaystyle {\mathcal {H}}_{bath}=\sum _{\alpha }\left({\frac {P_{\alpha }^{2}}{2m_{\alpha }}}+{\frac {1}{2}}m\omega

    Dissipation model for extended environment

    Dissipation model for extended environment

    Dissipation_model_for_extended_environment

  • Ext functor
  • Construction in homological algebra

    _{\alpha }M_{\alpha },N\right)&\cong \prod _{\alpha }\operatorname {Ext} _{R}^{i}(M_{\alpha },N)\\\operatorname {Ext} _{R}^{i}\left(M,\prod _{\alpha }N_{\alpha

    Ext functor

    Ext_functor

  • Alpha particle
  • Ionizing radiation particle of two protons and two neutrons

    Alpha particles, also called alpha rays or alpha radiation, consist of two protons and two neutrons bound together into a particle identical to the nucleus

    Alpha particle

    Alpha particle

    Alpha_particle

  • Covariant formulation of classical electromagnetism
  • Ways of writing certain laws of physics

    u. Four-momentum: p α = ( E / c , p ) = m 0 u α {\displaystyle p^{\alpha }=(E/c,\mathbf {p} )=m_{0}u^{\alpha }} where p {\displaystyle \mathbf {p} } is

    Covariant formulation of classical electromagnetism

    Covariant formulation of classical electromagnetism

    Covariant_formulation_of_classical_electromagnetism

  • Reduction strategy
  • Relation specifying a rewrite for each object, compatible with a reduction relation

    N]&=\alpha \cdot N&\quad (\lambda y.M)^{\alpha }[x\mapsto N]&=(\lambda y.M[x\mapsto N])^{\alpha }\\y^{\alpha }[x\mapsto N]&=y^{\alpha }&\quad (MN)^{\alpha

    Reduction strategy

    Reduction_strategy

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