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SIGMA IDEAL

  • Sigma-ideal
  • Family closed under subsets and countable unions

    𝜎-ideal, or sigma ideal, of a σ-algebra (𝜎, read "sigma") is a subset with certain desirable closure properties. It is a special type of ideal. Its

    Sigma-ideal

    Sigma-ideal

  • Sigma Chi
  • North American collegiate fraternity

    cultivate and maintain the high ideals of friendship, justice, and learning upon which Sigma Chi was founded." Sigma Chi was founded in 1855 by Benjamin

    Sigma Chi

    Sigma Chi

    Sigma_Chi

  • Phi Sigma Sigma
  • North American collegiate sorority

    associations in the United States and Canada. Phi Sigma Sigma was founded to establish the twin ideals of promoting the brotherhood of man and alleviation

    Phi Sigma Sigma

    Phi_Sigma_Sigma

  • Negligible set
  • Mathematical set regarded as insignificant

    also need this ideal to be a sigma-ideal, so that countable unions of negligible sets are also negligible. If I and J are both ideals of subsets of the

    Negligible set

    Negligible_set

  • Delta-sigma modulation
  • Method for converting signals between digital and analog

    Delta–sigma (ΔΣ; or sigma–delta, ΣΔ) modulation is an oversampling method for encoding signals into low bit depth digital signals at a very high sample-frequency

    Delta-sigma modulation

    Delta-sigma modulation

    Delta-sigma_modulation

  • Alpha and beta male
  • Slang terms for men

    Bateman from the 2000 film American Psycho is often cited as an ideal representation of a "sigma male", both through memes and unironic discussion. Beth Skwarecki

    Alpha and beta male

    Alpha_and_beta_male

  • Sigma Alpha Mu
  • American collegiate fraternity

    keeping with the ideal of democracy which had always been part of the fraternity's creed. Thus, responsive to this thinking, Sigma Alpha Mu at its 1953

    Sigma Alpha Mu

    Sigma_Alpha_Mu

  • Magnetohydrodynamics
  • Model of electrically conducting fluids

    σ n σ q σ u σ {\displaystyle \mathbf {J} =\sum _{\sigma }n_{\sigma }q_{\sigma }\mathbf {u} _{\sigma }} and the center of mass velocity expressed as: v

    Magnetohydrodynamics

    Magnetohydrodynamics

    Magnetohydrodynamics

  • Nilradical of a ring
  • Ideal of the nilpotent elements

    that there is a prime ideal that does not contain f . {\displaystyle f.} Consider the set Σ {\displaystyle \Sigma } of all ideals that do not contain any

    Nilradical of a ring

    Nilradical_of_a_ring

  • Normal distribution
  • Probability distribution

    {\textstyle \sigma ^{2}} is the variance. The standard deviation of the distribution is the positive value ⁠ σ {\displaystyle \sigma } ⁠ (sigma). A random

    Normal distribution

    Normal distribution

    Normal_distribution

  • Phi Beta Sigma
  • International historically Black American collegiate fraternity

    Phi Beta Sigma Fraternity, Inc. (ΦΒΣ) is a historically African American fraternity. It was founded at Howard University in Washington, D.C., in 1914

    Phi Beta Sigma

    Phi_Beta_Sigma

  • Alpha Sigma Phi
  • North American collegiate fraternity

    Alpha Sigma Phi (ΑΣΦ), commonly known as A Sig, is an intercollegiate men's social fraternity. Founded in 1845 at Yale University in New Haven, Connecticut

    Alpha Sigma Phi

    Alpha Sigma Phi

    Alpha_Sigma_Phi

  • Delta Sigma Phi
  • American collegiate fraternity

    Delta Sigma Phi (ΔΣΦ), commonly known as Delta Sig, is a fraternity established in 1899 at The City College of New York (CCNY). It was likely the first

    Delta Sigma Phi

    Delta_Sigma_Phi

  • Delta Sigma Theta
  • International historically African American sorority

    Delta Sigma Theta Sorority, Inc. (ΔΣΘ) is a historically African American sorority. The organization was founded by college-educated women dedicated to

    Delta Sigma Theta

    Delta_Sigma_Theta

  • Stickelberger's theorem
  • Gives information about the Galois module structure of class groups of cyclotomic fields

    \theta (F)=\sum _{\sigma \in G_{F}}a_{\sigma }\sigma \in \mathbb {Z} [G_{F}]} and if J {\displaystyle J} is any fractional ideal of F {\displaystyle

    Stickelberger's theorem

    Stickelberger's_theorem

  • Sigma Pi
  • North American collegiate fraternity

    Sigma Pi (ΣΠ) is a collegiate fraternity in North America. As of 2021, it had more than 5,000 undergraduate members and over 118,000 alumni. The fraternity

    Sigma Pi

    Sigma_Pi

  • Riesz space
  • Partially ordered vector space, ordered as a lattice

    {\displaystyle \sigma } -ideal, but the converse is not true in general. The intersection of an arbitrary family of bands is again a band. As with ideals, for every

    Riesz space

    Riesz_space

  • Pi Lambda Phi
  • International collegiate fraternity

    "ideal of transcending racial, national, and religious differences." Beta Sigma Rho was founded at Cornell University on October 12, 1910. Beta Sigma Rho

    Pi Lambda Phi

    Pi Lambda Phi

    Pi_Lambda_Phi

  • Scale-free ideal gas
  • Ideal gas with no physical scale

    The scale-free ideal gas (SFIG) is a physical model assuming a collection of non-interacting elements with a stochastic proportional growth. It is the

    Scale-free ideal gas

    Scale-free_ideal_gas

  • Field of sets
  • Algebraic concept in measure theory, also referred to as an algebra of sets

    from sets to numbers σ-algebra – Algebraic structure of set algebra Sigma-ideal – Family closed under subsets and countable unions 𝜎-ring – Family of

    Field of sets

    Field_of_sets

  • Slip factor
  • Measure of the fluid slip in the impeller of a compressor or a turbine

    w 2 ′ V w 2 {\displaystyle \sigma ={\frac {V'_{w2}}{V_{w2}}}} where, V'w2 : Actual Whirl Velocity Component , Vw2  : Ideal Whirl Velocity Component Usually

    Slip factor

    Slip_factor

  • Stefan–Boltzmann law
  • Physical law on the emissive power of black body

    ∘ = σ T 4 . {\displaystyle M^{\circ }=\sigma \,T^{4}.} The constant of proportionality, σ {\displaystyle \sigma } , is called the Stefan–Boltzmann constant

    Stefan–Boltzmann law

    Stefan–Boltzmann law

    Stefan–Boltzmann_law

  • Spinor
  • Non-tensorial representation of the spin group

    {i} &=-\sigma _{2}\sigma _{3}=-i\sigma _{1}\\\mathbf {j} &=-\sigma _{3}\sigma _{1}=-i\sigma _{2}\\\mathbf {k} &=-\sigma _{1}\sigma _{2}=-i\sigma _{3}\end{aligned}}}

    Spinor

    Spinor

    Spinor

  • Uncertainty principle
  • Foundational principle in quantum physics

    that year and by Hermann Weyl in 1928: σ x σ p ≥ ℏ 2 {\displaystyle \sigma _{x}\sigma _{p}\geq {\frac {\hbar }{2}}} where ℏ = h 2 π {\displaystyle \hbar

    Uncertainty principle

    Uncertainty principle

    Uncertainty_principle

  • Rolled throughput yield
  • Production economics term

    Sigma Articles. Lean Sigma Corporation. 5 June 2013. Retrieved 19 September 2013. McShane-Vaughn, Mary (11 January 2023). The ASQ Certified Six Sigma

    Rolled throughput yield

    Rolled_throughput_yield

  • Phi Sigma Kappa
  • North American collegiate fraternity

    Phi Sigma Kappa (ΦΣΚ), colloquially known as Phi Sig or PSK, is a men's social and academic fraternity with approximately 74 active chapters and provisional

    Phi Sigma Kappa

    Phi_Sigma_Kappa

  • Ideal chain
  • Molecular model for describing polymers

    An ideal chain (or freely-jointed chain) is the simplest model in polymer chemistry to describe polymers, such as nucleic acids and proteins. It assumes

    Ideal chain

    Ideal_chain

  • Lennard-Jones potential
  • Model of intermolecular interactions

    {\displaystyle V_{\text{LJ}}(r)=4\varepsilon \left[\left({\frac {\sigma }{r}}\right)^{12}-\left({\frac {\sigma }{r}}\right)^{6}\right],} where r is the distance between

    Lennard-Jones potential

    Lennard-Jones potential

    Lennard-Jones_potential

  • Phi Sigma Alpha
  • Puerto Rican social fraternity

    Phi Sigma Alpha (ΦΣΑ), commonly known as La Sigma, is a Puerto Rican fraternity originally established as the Sigma Delta Alpha Fraternity (Sociedad de

    Phi Sigma Alpha

    Phi_Sigma_Alpha

  • Ideal norm
  • In commutative algebra, the norm of an ideal is a generalization of a norm of an element in the field extension. It is particularly important in number

    Ideal norm

    Ideal_norm

  • Patrick Bateman
  • Protagonist from American Psycho

    various online communities, some of which portray Bateman as an ideal representation of a "sigma male". At the beginning of American Psycho, Bateman is a 27-year-old

    Patrick Bateman

    Patrick_Bateman

  • Sigma Iota Rho
  • Collegiate honour society for international studies

    society's motto: "Prudence, Ideals, Power". Sigma Iota Rho's symbols are a spider, falcon, and lightning representing prudence, ideals, and power. Its colors

    Sigma Iota Rho

    Sigma_Iota_Rho

  • Johnson's parabolic formula
  • Formula to quantify column buckling under a given load

    − 1 E ( σ y 2 π ) 2 ( l k ) 2 {\displaystyle \sigma _{cr}=\sigma _{y}-{1 \over E}{\left({\frac {\sigma _{y}}{2\pi }}\right)}^{2}{\left({\frac {l}{k}}\right)}^{2}}

    Johnson's parabolic formula

    Johnson's parabolic formula

    Johnson's_parabolic_formula

  • Principal ideal ring
  • Ring in which every ideal is principal

    right (left) ideal ring is a ring R in which every right (left) ideal is of the form xR (Rx) for some element x of R. (The right and left ideals of this form

    Principal ideal ring

    Principal_ideal_ring

  • Activity coefficient
  • Value accounting for thermodynamic non-ideality of mixtures

    account for deviation of a mixture of chemical substances from ideal behaviour. In an ideal mixture, the microscopic interactions between each pair of chemical

    Activity coefficient

    Activity_coefficient

  • Bodenstein number
  • Dimensionless parameter in chemistry

    system: σ θ 2 = σ 2 τ 2 = 2 B o + 8 B o 2 {\displaystyle \sigma _{\theta }^{2}={\frac {\sigma ^{2}}{\tau ^{2}}}={\frac {2}{\mathit {Bo}}}+{\frac {8}{{\mathit

    Bodenstein number

    Bodenstein_number

  • Sigma Mu Sigma
  • American college fraternity (1921–2020)

    Sigma Mu Sigma (ΣΜΣ) is a former American college fraternity founded in 1921 at Trine University, formerly Tri-State University. Sigma Mu Sigma was historically

    Sigma Mu Sigma

    Sigma_Mu_Sigma

  • Polyhedral complex
  • Math concept

    {\displaystyle \sigma _{1},\sigma _{2}\in {\mathcal {K}}} is a face of both σ 1 {\displaystyle \sigma _{1}} and σ 2 {\displaystyle \sigma _{2}} . Note that

    Polyhedral complex

    Polyhedral_complex

  • General equation of heat transfer
  • Entropy production in Newtonian fluids

    {\begin{aligned}v_{i}{\partial \sigma _{ij} \over {\partial x_{j}}}&={\partial \over {\partial x_{j}}}\left(\sigma _{ij}v_{i}\right)-\sigma _{ij}{\partial v_{i}

    General equation of heat transfer

    General_equation_of_heat_transfer

  • Z-factor
  • Measure of statistical effect size

    {\displaystyle \sigma } ) of samples (s) and controls (c). Given these values ( μ s {\displaystyle \mu _{s}} , σ s {\displaystyle \sigma _{s}} , and μ c

    Z-factor

    Z-factor

  • Alpha Gamma Upsilon
  • Defunct American collegiate fraternity

    Institute in Fort Wayne, Indiana. In May 1965, it was absorbed in part by Alpha Sigma Phi (ΑΣΦ). Alpha Gamma Upsilon was founded by Herbert R. Carter, Homer H

    Alpha Gamma Upsilon

    Alpha Gamma Upsilon

    Alpha_Gamma_Upsilon

  • Gamma Sigma Sigma
  • American collegiate service sorority

    same ideals of Gamma Sigma Sigma while also emphasizing inclusive practices. "Gamma Sigma Sigma - 2008 Alumni Press Kit" (PDF). Gamma Sigma Sigma. Becque

    Gamma Sigma Sigma

    Gamma_Sigma_Sigma

  • Stanley–Reisner ring
  • Mathematical ring

    quotient of a polynomial algebra over a field by a square-free monomial ideal. Such ideals are described more geometrically in terms of finite simplicial complexes

    Stanley–Reisner ring

    Stanley–Reisner_ring

  • Sigma Tau Gamma
  • North American collegiate fraternity

    Sigma Tau Gamma (ΣΤΓ), commonly known as Sig Tau, is a United States college social fraternity founded on June 28, 1920, at the University of Central

    Sigma Tau Gamma

    Sigma_Tau_Gamma

  • Defunct North American collegiate sororities
  • its badge. Its flower was the violet. Became the Gamma Beta Sigma chapter of Alpha Sigma Alpha. Phi Mu Epsilon (ΦΜΕ) music sorority was established on

    Defunct North American collegiate sororities

    Defunct_North_American_collegiate_sororities

  • Embedding
  • Inclusion of one mathematical structure in another, preserving properties of interest

    homomorphism σ : E → F {\displaystyle \sigma :E\rightarrow F} . The kernel of σ {\displaystyle \sigma } is an ideal of E {\displaystyle E} , which cannot

    Embedding

    Embedding

  • Sigma hole interactions
  • Intermolecular forces between oppositely-charged sites on molecules

    In chemistry, sigma hole interactions (or σ-hole interactions) are a family of intermolecular forces that can occur between several classes of molecules

    Sigma hole interactions

    Sigma_hole_interactions

  • Gamma Iota Sigma
  • American college insurance fraternity

    Sigma. Each of the three sides symbolizes three of four fraternal ideals. Gamma Iota Sigma Coat of Arms is in the shape of what is known as a fire mark. Fire

    Gamma Iota Sigma

    Gamma Iota Sigma

    Gamma_Iota_Sigma

  • Beta Sigma Phi
  • North American general sorority

    selected based on their representation of the ideals of Beta Sigma Phi. The Torch is the online magazine of Beta Sigma Phi, publishing stories and poems by members

    Beta Sigma Phi

    Beta_Sigma_Phi

  • Semigroup
  • Algebraic structure

    monoid). Any ideal of a ring with the multiplication of the ring. The set of all finite strings over a fixed alphabet Σ {\displaystyle \Sigma } with concatenation

    Semigroup

    Semigroup

  • Ideal lattice
  • Mathematical object

    \mathbb {R} ^{n}} ). The family of ideal lattices for the ring R {\displaystyle R} under the embedding σ {\displaystyle \sigma } is the set of all lattices

    Ideal lattice

    Ideal_lattice

  • Phi Sigma Pi
  • American coed college honor fraternity

    Bigelow Arthur Kresge John Doak Harold Patterson Harry Hill Phi Sigma Pi's established ideals for its members called the Tripod: scholarship, leadership and

    Phi Sigma Pi

    Phi_Sigma_Pi

  • Lie algebra
  • Algebraic structure used in analysis

    {\displaystyle \sigma :A\otimes A\otimes A\to A\otimes A\otimes A} is defined as σ = ( i d ⊗ τ ) ∘ ( τ ⊗ i d ) , {\displaystyle \sigma =(\mathrm {id} \otimes

    Lie algebra

    Lie algebra

    Lie_algebra

  • Inductor
  • Passive two-terminal electrical component that stores energy in its magnetic field

    a short circuit. The constitutive equation describes the behavior of an ideal inductor with inductance L {\displaystyle L} , and without resistance, capacitance

    Inductor

    Inductor

    Inductor

  • Measure (mathematics)
  • Generalization of mass, length, area and volume

    statement that the ideal of null sets is κ {\displaystyle \kappa } -complete. A measure space ( X , Σ , μ ) {\displaystyle (X,\Sigma ,\mu )} is called

    Measure (mathematics)

    Measure (mathematics)

    Measure_(mathematics)

  • Sigma 30mm F2.8 EX DN
  • Photographic lens

    this lens an ideal partner for APS-C and MFT cameras. An aesthetically updated version, the Sigma 30mm F2.8 DN Art was announced by Sigma on January 29

    Sigma 30mm F2.8 EX DN

    Sigma 30mm F2.8 EX DN

    Sigma_30mm_F2.8_EX_DN

  • Two-fluid model
  • Model for superfluidity and traffic

    {v} _{\rm {n}}=-{\frac {\rho _{\rm {n}}}{\rho }}\nabla p-\rho _{\rm {s}}\sigma \nabla T+\eta \nabla ^{2}\mathbf {v} _{\rm {n}};} ρ s ∂ v s ∂ t + ρ s (

    Two-fluid model

    Two-fluid_model

  • Capacitor
  • Electronic component

    )&=j\omega Q(\omega )=j\omega \oint _{\Sigma }{\boldsymbol {D}}({\boldsymbol {r}},\omega )\cdot \mathrm {d} {\boldsymbol {\Sigma }}\\&=\left[G(\omega )+j\omega

    Capacitor

    Capacitor

    Capacitor

  • Banach algebra
  • Particular kind of algebraic structure

    unital Banach algebra A e {\displaystyle A_{e}} so as to form a closed ideal of A e {\displaystyle A_{e}} . Often one assumes a priori that the algebra

    Banach algebra

    Banach_algebra

  • Coefficient of variation
  • Relative measure of dispersion expressed as the ratio of standard deviation to the mean

    It is defined as the ratio of the standard deviation σ {\displaystyle \sigma } to the mean μ {\displaystyle \mu } (or its absolute value, | μ | {\displaystyle

    Coefficient of variation

    Coefficient_of_variation

  • Sigma-2 receptor
  • Protein-coding gene in the species Homo sapiens

    selectivity and affinity for sigma-2 receptors, and high lipophilicity, making them ideal for usage in the brain. Because sigma-2 receptors are highly expressed

    Sigma-2 receptor

    Sigma-2 receptor

    Sigma-2_receptor

  • Induction equation
  • Concept in magnetohydrodynamics

    \times \mathbf {B} =\mathbf {J} /\sigma } where v {\displaystyle \mathbf {v} } is the velocity field. σ {\displaystyle \sigma } is the electric conductivity

    Induction equation

    Induction_equation

  • Electrical resistivity and conductivity
  • Measure of a substance's ability to resist or conduct electric current

    sigma _{xx}&\sigma _{xy}&\sigma _{xz}\\\sigma _{yx}&\sigma _{yy}&\sigma _{yz}\\\sigma _{zx}&\sigma _{zy}&\sigma

    Electrical resistivity and conductivity

    Electrical_resistivity_and_conductivity

  • Bergman's diamond lemma
  • Gröbner bases for non-commutative algebra

    ⊆ k ⟨ X ⟩ {\displaystyle \{g_{\sigma }\}_{\sigma \in S}\subseteq k\langle X\rangle } which generates a 2-sided ideal I {\displaystyle I} of k ⟨ X ⟩ {\displaystyle

    Bergman's diamond lemma

    Bergman's_diamond_lemma

  • Polynomial identity ring
  • {\displaystyle s_{N}(X_{1},\ldots ,X_{N})=\sum _{\sigma \in S_{N}}\operatorname {sgn}(\sigma )X_{\sigma (1)}\dotsm X_{\sigma (N)}=0~} The m × m matrix ring over any

    Polynomial identity ring

    Polynomial_identity_ring

  • Tropical geometry
  • Skeletonized version of algebraic geometry

    constructions such as the Amplituhedron and tropological (topological Carrollian) sigma models. Tropical geometry has also found applications in phylogenetics.

    Tropical geometry

    Tropical geometry

    Tropical_geometry

  • Delta Sigma Xi
  • Filipino college confraternity

    Delta Sigma Xi, Inc. (ΔΣΞ) (also Delta Sigma Xi) is a confraternity that was established at the Manuel Luis Quezon University (MLQU), Philippines, in 1971

    Delta Sigma Xi

    Delta_Sigma_Xi

  • M–sigma relation
  • Concept in astronomy

    The M–sigma (or M–σ) relation is an empirical correlation between the stellar velocity dispersion σ of a galaxy bulge and the mass M of the supermassive

    M–sigma relation

    M–sigma relation

    M–sigma_relation

  • Discriminant of an algebraic number field
  • Measure of the size of the ring of integers

    \left({\begin{array}{cccc}\sigma _{1}(b_{1})&\sigma _{1}(b_{2})&\cdots &\sigma _{1}(b_{n})\\\sigma _{2}(b_{1})&\ddots &&\vdots \\\vdots &&\ddots &\vdots \\\sigma _{n}(b_{1})&\cdots

    Discriminant of an algebraic number field

    Discriminant of an algebraic number field

    Discriminant_of_an_algebraic_number_field

  • Mega Man X
  • Video game series

    blatantly evil villains like Sigma, the writing staff decided to leave them some "moral leeway". They did not want the ideals of Repliforce and the Maverick

    Mega Man X

    Mega_Man_X

  • Quaternion
  • Four-dimensional number system

    -i\,\sigma _{1}=-\sigma _{2}\,\sigma _{3},\quad \mathbf {j} \mapsto -i\,\sigma _{2}=-\sigma _{3}\,\sigma _{1},\quad \mathbf {k} \mapsto -i\,\sigma _{3}=-\sigma

    Quaternion

    Quaternion

    Quaternion

  • Splitting of prime ideals in Galois extensions
  • Aspect of algebraic number theory

    number field K, and the way the prime ideals P of the ring of integers OK factorise as products of prime ideals of OL, provides one of the richest parts

    Splitting of prime ideals in Galois extensions

    Splitting_of_prime_ideals_in_Galois_extensions

  • Collision frequency
  • Physics calculation for collisions

    two atomic or molecular species in a given volume, per unit time. In an ideal gas, assuming that the species behave like hard spheres, the collision frequency

    Collision frequency

    Collision_frequency

  • Python (programming language)
  • General-purpose programming language

    Najaarsconferentie (Dutch UNIX Users Group). even though the design of C is far from ideal, its influence on Python is considerable. "Classes". The Python Tutorial

    Python (programming language)

    Python (programming language)

    Python_(programming_language)

  • Sigma-ring
  • Family of sets closed under countable unions

    mathematics, a nonempty collection of sets is called a 𝜎-ring (pronounced sigma-ring) if it is closed under countable union and relative complementation

    Sigma-ring

    Sigma-ring

  • Woody Harrelson
  • American actor (born 1961)

    where he studied theater and English. While there, he was a member of the Sigma Chi fraternity and became friends with future vice president Mike Pence

    Woody Harrelson

    Woody Harrelson

    Woody_Harrelson

  • Principalization (algebra)
  • When an idea extends to a principal ideal in an extension of algebraic number fields

    principal ideal of L / K {\displaystyle L/K} , since ( A O L ) σ = A σ O L = A ⋅ H O L = A O L {\displaystyle (A{\mathcal {O}}_{L})^{\sigma }=A^{\sigma }{\mathcal

    Principalization (algebra)

    Principalization_(algebra)

  • Sigma Delta Pi
  • American collegiate Hispanic honor society

    membership in support of the Society's goals and ideals. Unlike many collegiate honor societies, Sigma Delta Pi was conceived, planned, and funded entirely

    Sigma Delta Pi

    Sigma_Delta_Pi

  • Tetraethylene glycol dimethyl ether
  • Chemical compound

    and thermal stability. Its high boiling point and stability makes it an ideal candidate for separation processes and high temperature reactions. TEGDME

    Tetraethylene glycol dimethyl ether

    Tetraethylene_glycol_dimethyl_ether

  • Stress majorization
  • Geometric placement based on ideal distances

    The function σ {\displaystyle \sigma } is a cost or loss function that measures the squared differences between ideal ( m {\displaystyle m} -dimensional)

    Stress majorization

    Stress_majorization

  • Mean squared error
  • Measure of the error of an estimator

    sigma ^{2}+\sigma ^{4}\\&={\frac {(n-1)^{2}}{a^{2}}}\operatorname {E} \left[S_{n-1}^{4}\right]-2\left({\frac {n-1}{a}}\right)\sigma ^{4}+\sigma ^{4}&&\operatorname

    Mean squared error

    Mean_squared_error

  • Signal-to-noise statistic
  • \mu _{b}} and standard deviation σ a {\displaystyle \sigma _{a}} and σ b {\displaystyle \sigma _{b}} respectively is: D s n = ( μ a − μ b ) ( σ a + σ

    Signal-to-noise statistic

    Signal-to-noise_statistic

  • RCH 155
  • German 155 mm self-propelled howitzer

    AGM-Piranha IV 10×10 AAC (GDLS) the Archer (BAE Bofors), the CAESAR, and the Sigma. SIGMA 155 – (Israel) Archer artillery system – (Sweden) Unit cost is based

    RCH 155

    RCH 155

    RCH_155

  • Jet bundle
  • Construction in differential topology

    \sigma (x),\sigma '(x))d(\sigma '(x))\\&=a(x,\sigma (x),\sigma '(x))dx+b(x,\sigma (x),\sigma '(x))\sigma '(x)dx+c(x,\sigma (x),\sigma '(x))\sigma ''(x)dx\\&=[a(x

    Jet bundle

    Jet_bundle

  • Exterior algebra
  • Algebra associated to any vector space

    }}\sum _{\sigma \in {\mathfrak {S}}_{r+p}}\operatorname {sgn} (\sigma )t^{i_{\sigma (1)}\cdots i_{\sigma (r)}}s^{i_{\sigma (r+1)}\cdots i_{\sigma (r+p)}}{\mathbf

    Exterior algebra

    Exterior algebra

    Exterior_algebra

  • Phi Sigma Epsilon
  • American collegiate fraternity 1910–1985

    merger with the Phi Sigma Kappa (ΦΣΚ) fraternity. In 1985, most Phi Sigma Epsilon chapters participated in the merger. Phi Sigma Kappa incorporated many

    Phi Sigma Epsilon

    Phi_Sigma_Epsilon

  • Modern portfolio theory
  • Mathematical framework for investment risk

    {\displaystyle \sigma _{p}^{2}=w_{A}^{2}\sigma _{A}^{2}+w_{B}^{2}\sigma _{B}^{2}+w_{C}^{2}\sigma _{C}^{2}+2w_{A}w_{B}\sigma _{A}\sigma _{B}\rho _{AB}+2w_{A}w_{C}\sigma

    Modern portfolio theory

    Modern portfolio theory

    Modern_portfolio_theory

  • Universal representation (C*-algebra)
  • {\begin{aligned}f(\sigma _{1}(a),\sigma _{1}(a^{*}),\sigma _{1}(aa^{*}),\sigma _{1}(a^{*}a),&\cdots ,\sigma _{m}(a),\sigma _{m}(a^{*}),\sigma _{m}(aa^{*}),\sigma _{m}(a^{*}a))\\\leq

    Universal representation (C*-algebra)

    Universal_representation_(C*-algebra)

  • Etendue
  • Measure of the "spread" of light in an optical system

    {d} G_{\Sigma }=n^{2}\,\mathrm {d} \Sigma \cos \theta _{\Sigma }\,\mathrm {d} \Omega _{\Sigma }=n^{2}\,\mathrm {d} \Sigma \cos \theta _{\Sigma }{\frac

    Etendue

    Etendue

    Etendue

  • Analog-to-digital converter
  • System that converts an analog signal into a digital signal

    can be implemented efficiently. A delta–sigma ADC (also known as a sigma–delta ADC) consists of a delta–sigma modulator followed by a digital filter.

    Analog-to-digital converter

    Analog-to-digital converter

    Analog-to-digital_converter

  • Cassie's law
  • Physical law in fluid mechanics

    cos ⁡ θ 1 + σ 2 cos ⁡ θ 2 {\displaystyle \cos \theta _{c}=\sigma _{1}\cos \theta _{1}+\sigma _{2}\cos \theta _{2}} where θ 1 {\displaystyle \theta _{1}}

    Cassie's law

    Cassie's law

    Cassie's_law

  • Symmetric algebra
  • "Smallest" commutative algebra that contains a vector space

    can be built as the quotient of the tensor algebra T(V) by the two-sided ideal generated by the elements of the form x ⊗ y − y ⊗ x. All these definitions

    Symmetric algebra

    Symmetric_algebra

  • Nilpotent
  • Element in a ring whose some power is 0

    Pauli matrices σ ± = ( σ x ± i σ y ) / 2 {\displaystyle \sigma _{\pm }=(\sigma _{x}\pm i\sigma _{y})/2} . An operand Q {\displaystyle Q} that satisfies

    Nilpotent

    Nilpotent

  • Radar cross section
  • Strength of an object's radar echo

    σ0 or σ0 ("sigma nought"), which is the average radar cross section of a set of objects per unit area: σ 0 = ⟨ σ A ⟩ {\displaystyle \sigma ^{0}=\left\langle

    Radar cross section

    Radar cross section

    Radar_cross_section

  • Orbital hybridisation
  • Mixing (superposition) of atomic orbitals

    N(s+{\sqrt {3}}p\sigma )} , where N is a normalisation constant (here 1/2) and pσ is a p orbital directed along the C-H axis to form a sigma bond. The ratio

    Orbital hybridisation

    Orbital_hybridisation

  • Successive-approximation ADC
  • Type of analog-to-digital converter

    temperature. As of 2012[update], SAR ADCs are limited to 18 bits, while delta-sigma ADCs (which can be 24 bits) are better suited if more than 16 bits are needed

    Successive-approximation ADC

    Successive-approximation ADC

    Successive-approximation_ADC

  • Phi Sigma Phi
  • American collegiate social fraternity

    evolution of ideals and dedication to independence and freedom of choice. Former Phi Sigma Epsilon alumni were elected to serve as Phi Sigma Phi's first

    Phi Sigma Phi

    Phi_Sigma_Phi

  • Epsilon Sigma Alpha
  • Collegiate and service organization

    Sigma Alpha International (ΕΣΑ) is an International community and collegiate coeducational service organization. Established in 1929, Epsilon Sigma Alpha

    Epsilon Sigma Alpha

    Epsilon_Sigma_Alpha

  • Continuous stirred-tank reactor
  • Type of chemical reactor

    the ideal PFR response. The variance associated with F(t) for a pulse stimulus into a cascade of CSTRs is σ t 2 = t ¯ 2 n {\displaystyle \sigma _{t}^{2}={\frac

    Continuous stirred-tank reactor

    Continuous stirred-tank reactor

    Continuous_stirred-tank_reactor

  • Maximum likelihood estimation
  • Method of estimating the parameters of a statistical model, given observations

    {\partial }{\partial \sigma }}\log {\Bigl (}{\mathcal {L}}(\mu ,\sigma ^{2}){\Bigr )}=-{\frac {\,n\,}{\sigma }}+{\frac {1}{\sigma ^{3}}}\sum _{i=1}^{n}(\

    Maximum likelihood estimation

    Maximum_likelihood_estimation

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