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SPLITTING LEMMA-FUNCTIONS

  • Splitting lemma (functions)
  • singularity theory, the splitting lemma is a useful result due to René Thom which provides a way of simplifying the local expression of a function usually applied

    Splitting lemma (functions)

    Splitting_lemma_(functions)

  • Johnson–Lindenstrauss lemma
  • Mathematical result

    In mathematics, the Johnson–Lindenstrauss lemma is a result named after William B. Johnson and Joram Lindenstrauss concerning low-distortion embeddings

    Johnson–Lindenstrauss lemma

    Johnson–Lindenstrauss_lemma

  • List of lemmas
  • Abhyankar's lemma Fundamental lemma (Langlands program) Five lemma Horseshoe lemma Nine lemma Short five lemma Snake lemma Splitting lemma Yoneda lemma Matrix

    List of lemmas

    List_of_lemmas

  • Splitting theorem
  • Theorem in differential geometry

    each Busemann function is in fact (weakly) a harmonic function. Weyl's lemma implies the infinite differentiability of the Busemann functions. Then, the

    Splitting theorem

    Splitting_theorem

  • List of mathematical proofs
  • Ramsey's theorem Rao–Blackwell theorem Rice's theorem Rolle's theorem Splitting lemma squeeze theorem Sum rule in differentiation Sum rule in integration

    List of mathematical proofs

    List_of_mathematical_proofs

  • Fourier transform
  • Mathematical transform that expresses a function of time as a function of frequency

    Riemann–Lebesgue lemma) vanishing at infinity. Here C 0 ( R ) {\displaystyle C_{0}(\mathbb {R} )} denotes the space of continuous functions on R {\displaystyle

    Fourier transform

    Fourier transform

    Fourier_transform

  • Exact sequence
  • Sequence of homomorphisms such that each kernel equals the preceding image

    {\displaystyle 0\to R/(I\cap J)\to R/I\oplus R/J\to R/(I+J)\to 0} The splitting lemma states that, for a short exact sequence 0 → A →   f   B →   g   C →

    Exact sequence

    Exact sequence

    Exact_sequence

  • Complex differential form
  • Differential form on a manifold which is permitted to have complex coefficients

    from splitting of the homotopy operator for d {\displaystyle d} . This is a content of the Poincaré lemma on a complex manifold. The Poincaré lemma for

    Complex differential form

    Complex_differential_form

  • Radu I. Boț
  • Romanian mathematician and academic

    strong duality and optimality conditions. Subsequently, he extended Farkas’ Lemma to systems with finite and infinite convex constraints, using two duality

    Radu I. Boț

    Radu_I._Boț

  • Logarithm
  • Mathematical function, inverse of an exponential function

    cognitive science, New York: John Wiley & Sons, ISBN 978-0-470-01619-0, lemmas Psychophysics and Perception: Overview Siegler, Robert S.; Opfer, John E

    Logarithm

    Logarithm

    Logarithm

  • Borsuk–Ulam theorem
  • Theorem in topology

    can be proved from Tucker's lemma. Let g : S n → R n {\displaystyle g:S^{n}\to \mathbb {R} ^{n}} be a continuous odd function. Because g is continuous on

    Borsuk–Ulam theorem

    Borsuk–Ulam theorem

    Borsuk–Ulam_theorem

  • Disjoint-set data structure
  • Data structure for storing non-overlapping sets

    is O(m log* n), where log* denotes the iterated logarithm. Lemma 1: As the find function follows the path along to the root, the rank of node it encounters

    Disjoint-set data structure

    Disjoint-set_data_structure

  • Globally hyperbolic spacetime
  • Spacetime manifold

    Bernal, A. N. and Sánchez, M. (2005). "Smoothness of time functions and the metric splitting of globally hyperbolic spacetimes". Communications in Mathematical

    Globally hyperbolic spacetime

    Globally_hyperbolic_spacetime

  • Transcendental number
  • In mathematics, a non-algebraic number

    (1995). "Transcendentality of zeros of higher dereivatives of functions involving Bessel functions". International Journal of Mathematics and Mathematical Sciences

    Transcendental number

    Transcendental_number

  • List of numerical analysis topics
  • book containing formulas and tables of many special functions Digital Library of Mathematical Functions — successor of book by Abramowitz and Stegun Curse

    List of numerical analysis topics

    List_of_numerical_analysis_topics

  • List of abstract algebra topics
  • Branch of mathematics that studies algebraic structures

    Fitting lemma Schur's lemma Nakayama's lemma Krull–Schmidt theorem Steinitz exchange lemma Jordan–Hölder theorem Artin–Rees lemma Schanuel's lemma Morita

    List of abstract algebra topics

    List_of_abstract_algebra_topics

  • Cubic equation
  • Polynomial equation of degree 3

    They are not symmetric functions of the roots (exchanging x1 and x2 exchanges also s1 and s2), but some simple symmetric functions of s1 and s2 are also

    Cubic equation

    Cubic equation

    Cubic_equation

  • Bekić's theorem
  • Theorem about fixed points of multiple variables

    computability theory, Bekić's theorem or Bekić's lemma is a theorem about fixed-points which allows splitting a mutual recursion into recursions on one variable

    Bekić's theorem

    Bekić's_theorem

  • Riesz–Thorin theorem
  • Theorem on operator interpolation

    simple functions with ‖ g ‖ q θ ′ = 1 {\textstyle \lVert g\rVert _{q_{\theta }'}=1} . The left-hand side can be rewritten by means of the following lemma. Lemma—Let

    Riesz–Thorin theorem

    Riesz–Thorin_theorem

  • List of theorems
  • of integrals List of laws List of lemmas List of limits List of logarithmic identities List of mathematical functions List of mathematical identities List

    List of theorems

    List_of_theorems

  • Proof by exhaustion
  • Type of mathematical proof

    odd integers Positive, negative and zero values Different intervals of a function This argument is especially useful when a single argument cannot easily

    Proof by exhaustion

    Proof_by_exhaustion

  • Hilbert transform
  • Integral transform and linear operator

    analytic functions, which has come to be known as the Riemann–Hilbert problem. Hilbert's work was mainly concerned with the Hilbert transform for functions defined

    Hilbert transform

    Hilbert_transform

  • Complex plane
  • Geometric representation of the complex numbers

    Almost all of complex analysis is concerned with complex functions – that is, with functions that map some subset of the complex plane into some other

    Complex plane

    Complex plane

    Complex_plane

  • Kähler manifold
  • Manifold with Riemannian, complex and symplectic structure

    the complex version of the Poincaré lemma, known as the local ∂ ∂ ¯ {\displaystyle \partial {\bar {\partial }}} -lemma, every Kähler metric can locally be

    Kähler manifold

    Kähler_manifold

  • Elementary symmetric polynomial
  • Mathematical function

    property, which uses multi-index notation for monomials in the variables Xi. Lemma. The leading term of eλt (X1, ..., Xn) is X λ. Proof. The leading term of

    Elementary symmetric polynomial

    Elementary_symmetric_polynomial

  • Dirichlet integral
  • Integral of sin(x)/x from 0 to infinity

    As a function of the complex variable ⁠ z {\displaystyle z} ⁠, it has a simple pole at the origin, which prevents the application of Jordan's lemma, whose

    Dirichlet integral

    Dirichlet integral

    Dirichlet_integral

  • Gelfand pair
  • Mathematical object

    pairs is closely related to the topic of spherical functions in the classical theory of special functions, and to the theory of Riemannian symmetric spaces

    Gelfand pair

    Gelfand_pair

  • Consensus splitting
  • Type of fair division

    Consensus splitting, also called exact division, is a partition of a continuous resource ("cake") into some k pieces, such that each of n people with

    Consensus splitting

    Consensus_splitting

  • Section (category theory)
  • Right inverse of a morphism

    Barry, Mitchell (1965). Theory of categories. Academic Press. Splitting lemma Inverse function § Left and right inverses Transversal (combinatorics) Mac Lane

    Section (category theory)

    Section (category theory)

    Section_(category_theory)

  • Glossary of number theory
  • series elliptic curve Elliptic curve Erdős Erdős–Kac theorem Euclid's lemma Euclid's lemma states that if a prime p divides the product of two integers ab,

    Glossary of number theory

    Glossary_of_number_theory

  • Stallings theorem about ends of groups
  • Theorem in group theory

    groups and their splittings. Revista Matemática Complutense vol. 16(2003), no. 1, pp. 5–101 M. Kapovich. Energy of harmonic functions and Gromov's proof

    Stallings theorem about ends of groups

    Stallings_theorem_about_ends_of_groups

  • DFA minimization
  • Task of transforming a deterministic finite automaton

    When no more splits of this type can be found, the algorithm terminates. Lemma. Given a fixed character c and an equivalence class Y that splits into equivalence

    DFA minimization

    DFA minimization

    DFA_minimization

  • Stratification (mathematics)
  • Index of articles associated with the same name

    equality and membership is said to be stratified if and only if there is a function σ {\displaystyle \sigma } which sends each variable appearing in ϕ {\displaystyle

    Stratification (mathematics)

    Stratification_(mathematics)

  • Emmy Noether
  • German mathematician (1882–1935)

    his work in group theory, particularly Fitting's theorem and the Fitting lemma. He died at the age of 31 of a bone disease. Witt was initially supervised

    Emmy Noether

    Emmy Noether

    Emmy_Noether

  • Poisson distribution
  • Discrete probability distribution

    Poisson sampling Poisson wavelet Queueing theory Renewal theory Robbins lemma Skellam distribution Tweedie distribution Zero-inflated model Zero-truncated

    Poisson distribution

    Poisson distribution

    Poisson_distribution

  • Fundamental theorem of algebra
  • Every polynomial has a real or complex root

    of the theorem use the fact (sometimes called the "growth lemma") that a polynomial function p(z) of degree n whose dominant coefficient is 1 behaves like

    Fundamental theorem of algebra

    Fundamental_theorem_of_algebra

  • Indefinite sum
  • Inverse of a finite difference

    Principia, Book III, Lemma V, Case 1 Iaroslav V. Blagouchine (2018). "Three notes on Ser's and Hasse's representations for the zeta-functions" (PDF). Integers

    Indefinite sum

    Indefinite sum

    Indefinite_sum

  • Field (mathematics)
  • Algebraic structure with addition, multiplication, and division

    holomorphic functions, i.e., complex-valued differentiable functions. Their ratios form the field of meromorphic functions on X. The function field of an

    Field (mathematics)

    Field (mathematics)

    Field_(mathematics)

  • Kronecker product
  • Mathematical operation on matrices

    unique solution, if and only if A and B are invertible (Horn & Johnson 1991, Lemma 4.3.1). If X and C are row-ordered into the column vectors u and v, respectively

    Kronecker product

    Kronecker_product

  • Ideal (ring theory)
  • Submodule of a mathematical ring

    C(\mathbb {R} )} is given by those functions that vanish for large enough arguments, i.e. those continuous functions f {\displaystyle f} for which there

    Ideal (ring theory)

    Ideal_(ring_theory)

  • Radon transform
  • Integral transform in mathematics

    single-dimensional ones, as a dimensional splitting method. The process of reconstruction produces the image (or function f {\displaystyle f} in the previous

    Radon transform

    Radon transform

    Radon_transform

  • Constructive set theory
  • Axiomatic set theories based on the principles of mathematical constructivism

    constructively, Zorn's lemma does not imply choice: When membership in function domains fails to be decidable, the extremal function granted by that principle

    Constructive set theory

    Constructive_set_theory

  • Game theory
  • Mathematical models of strategic interactions

    proposer, is endowed with a sum of money. The proposer is tasked with splitting it with another player, the responder (who knows what the total sum is)

    Game theory

    Game_theory

  • Differential geometry of surfaces
  • Mathematics of smooth surfaces

    v, h(u, v)), known as Monge patches. Functions F as in the third definition are called local defining functions. The equivalence of all three definitions

    Differential geometry of surfaces

    Differential geometry of surfaces

    Differential_geometry_of_surfaces

  • Ricci curvature
  • Tensor in differential geometry

    ⁠. The functions g i j {\displaystyle g_{ij}} are defined by evaluating g {\displaystyle g} on coordinate vector fields, while the functions g i j {\displaystyle

    Ricci curvature

    Ricci curvature

    Ricci_curvature

  • Arrow's impossibility theorem
  • Proof all ranked voting rules have spoilers

    ISBN 978-3-319-23261-4 Quesada, Antonio (2002). "From social choice functions to dictatorial social welfare functions". Economics Bulletin. 4 (16): 1–7. Doron, Gideon;

    Arrow's impossibility theorem

    Arrow's_impossibility_theorem

  • Carl Friedrich Gauss
  • German polymath and scholar (1777–1855)

    other researches on the AGM and lemniscatic functions, led him to plenty of results on Jacobi theta functions, culminating in the discovery in 1808 of the

    Carl Friedrich Gauss

    Carl Friedrich Gauss

    Carl_Friedrich_Gauss

  • 3-manifold
  • Mathematical space

    Dehn's lemma and should more properly be called the "disk theorem". It was first proven by Christos Papakyriakopoulos in 1956, along with Dehn's lemma and

    3-manifold

    3-manifold

    3-manifold

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

    particularly well with isometric group actions (Švarc-Milnor lemma, Hopf-Rinow theorem, Morse lemma...). They are often an adequate framework for generalizing

    Geodesic

    Geodesic

    Geodesic

  • List of inventions and discoveries by women
  • and the theory of Sturmian words. Noether normalization lemma The Noether normalization lemma is a result of commutative algebra, introduced by Emmy Noether

    List of inventions and discoveries by women

    List_of_inventions_and_discoveries_by_women

  • Forcing (mathematics)
  • Technique invented by Paul Cohen for proving consistency and independence results

    can be obtained from any standard model through the Mostowski collapse lemma, but the existence of any standard model of Z F C {\displaystyle {\mathsf

    Forcing (mathematics)

    Forcing_(mathematics)

  • Katalin Marton
  • Hungarian mathematician (1941–2019)

    based on an information-theoretic coupling inequality, of the blowing-up lemma, published in 1986. This result, which arose out of work of Grigory Margulis

    Katalin Marton

    Katalin_Marton

  • Arrow–Debreu model
  • Economic Model

    This modification changes supply and demand functions from point-valued functions into set-valued functions (or "correspondences"), and the application

    Arrow–Debreu model

    Arrow–Debreu_model

  • Japanese conjugation
  • Overview of how Japanese verbs conjugate

    adjectives). Verb bases function as the necessary stem forms to which inflectional suffixes attach. The "default" dictionary form, or lemma, of any conjugational

    Japanese conjugation

    Japanese conjugation

    Japanese_conjugation

  • Holomorphic vector bundle
  • Complex vector bundle on a complex manifold

    transition functions ψ i , j {\displaystyle \psi _{i,j}} . If we use the coordinate z {\displaystyle z} on the fiber, then we can form transition functions ψ i

    Holomorphic vector bundle

    Holomorphic_vector_bundle

  • Harmonic map
  • Concept in mathematics

    1964, Section 8A; Hamilton 1975, p.128-130; Lin & Wang 2008, Lemma 5.3.3. Aubin 1998, Lemma 10.11; Eells & Sampson 1964, Section 3C; Jost 1997, Formula

    Harmonic map

    Harmonic_map

  • List of unsolved problems in mathematics
  • Pablo Parrilo, Motakuri Ramana, 2005) The Langlands–Shelstad fundamental lemma (Ngô Bảo Châu and Gérard Laumon, 2004) Milnor conjecture (Vladimir Voevodsky

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Parity of zero
  • Quality of zero being an even number

    explained by the degree sum formula. Sperner's lemma is a more advanced application of the same strategy. The lemma states that a certain kind of coloring on

    Parity of zero

    Parity of zero

    Parity_of_zero

  • Norm residue isomorphism theorem
  • Theorem relating Milnor K-theory and Galois cohomology

    Bibcode:1970InMat...9..318M. doi:10.1007/bf01425486. Rost, Markus (1998). "Chain lemma for splitting fields of symbols". Srinivas, V. (2008). Algebraic K-theory. Modern

    Norm residue isomorphism theorem

    Norm_residue_isomorphism_theorem

  • Irreducible polynomial
  • Polynomial without nontrivial factorization

    R) is a unique factorization domain if the same is true for R. Gauss's lemma (polynomial) Rational root theorem, a method of finding whether a polynomial

    Irreducible polynomial

    Irreducible_polynomial

  • Oscillator representation
  • Representation theory of the symplectic group

    (Rellich's lemma). It follows from Sobolev's inequality that the intersection of the spaces Hs is S {\displaystyle {\mathcal {S}}} . Functions in S {\displaystyle

    Oscillator representation

    Oscillator_representation

  • Shing-Tung Yau
  • Chinese-American mathematician (born 1949)

    generalize the classical Schwarz−Pick lemma of complex analysis. Lars Ahlfors, among others, had previously generalized the lemma to the setting of Riemann surfaces

    Shing-Tung Yau

    Shing-Tung Yau

    Shing-Tung_Yau

  • Quadratic reciprocity
  • Gives conditions for the solvability of quadratic equations modulo prime numbers

    special cases, and proved it in 1927. Dedekind zeta function Rational reciprocity law Zolotarev's lemma Gauss, DA § 4, arts 107–150 E.g. in his mathematical

    Quadratic reciprocity

    Quadratic reciprocity

    Quadratic_reciprocity

  • Pierre-Louis Lions
  • French mathematician (born 1956)

    [DLM91] In the physical sense, such results, known as velocity-averaging lemmas, correspond to the fact that macroscopic observables have greater smoothness

    Pierre-Louis Lions

    Pierre-Louis Lions

    Pierre-Louis_Lions

  • Grushko theorem
  • Theorem in group theory

    required. Stallings' proof of Grushko Theorem follows from the following lemma. Let F be a finitely generated free group, with n generators. Let G1 and

    Grushko theorem

    Grushko_theorem

  • Fokker–Planck equation
  • Partial differential equation

    can be done taking the expectation from the integral form of the Itô's lemma: E ( p ( X t ) ) = p ( X 0 ) + E ( ∫ 0 t ( ∂ ∂ t + μ ∂ ∂ x + σ 2 2 ∂ 2 ∂

    Fokker–Planck equation

    Fokker–Planck equation

    Fokker–Planck_equation

  • Fokas method
  • analytic functions (written in terms of G {\displaystyle G} ). Hence the integrals can be computed rapidly (all at once) by expanding the functions in a Chebyshev

    Fokas method

    Fokas_method

  • Gradient discretisation method
  • Method for numerical differential equations

    \Pi _{D}u} . The following error estimate, inspired by G. Strang's second lemma, holds and defining: which measures the coercivity (discrete Poincaré constant)

    Gradient discretisation method

    Gradient discretisation method

    Gradient_discretisation_method

  • Glossary of botanical terms
  • base of a floret (formed from the rachilla joint and/or the base of the lemma), which may or may not elongate and is often covered in hairs or bristles

    Glossary of botanical terms

    Glossary_of_botanical_terms

  • Logicism
  • School of thought in philosophy of mathematics

    edition of PM (1927) Russell holds that "functions occur only through their values, ... all functions of functions are extensional, ... [and] consequently

    Logicism

    Logicism

  • Cyclic order
  • Alternative mathematical ordering

    necessary to consider functions between sets. A function between two cyclically ordered sets, f : X → Y, is called a monotonic function or a homomorphism

    Cyclic order

    Cyclic order

    Cyclic_order

  • Quadtree
  • Tree data structure that partitions a 2D area

    subdivisions were used much earlier (for instance in the Whitney covering lemma of 1934), this data structure was named a quadtree by Raphael Finkel and

    Quadtree

    Quadtree

    Quadtree

  • Finite subgroups of SU(2)
  • Use of mathematical groups in magnetochemistry

    representation are given graphically by an undirected graph. By Schur's lemma, irreducible representations of Γ × {±1} are just irreducible representations

    Finite subgroups of SU(2)

    Finite subgroups of SU(2)

    Finite_subgroups_of_SU(2)

  • Friedberg–Muchnik theorem
  • Theorem about Turing reductions

    Permitting lemma—Given enumerable sequences of finite sets A n ↑ A , C n ↑ C {\displaystyle A_{n}\uparrow A,C_{n}\uparrow C} , and a function f : N → N

    Friedberg–Muchnik theorem

    Friedberg–Muchnik_theorem

  • Maschke's theorem
  • Concerns the decomposition of representations of a finite group into irreducible pieces

    x)\\&=t\cdot \varphi (x),\end{aligned}}} so φ is in fact K[G]-linear. By the splitting lemma, K [ G ] = V ⊕ ker ⁡ φ {\displaystyle K[G]=V\oplus \ker \varphi }

    Maschke's theorem

    Maschke's theorem

    Maschke's_theorem

  • CAT(0) group
  • Type of group used in topology and geometric group theory

    theorem), and G {\displaystyle G} is finitely generated (see Švarc-Milnor lemma). In particular, CAT(0) groups are finitely generated, and the space X {\displaystyle

    CAT(0) group

    CAT(0)_group

  • Evolutionary history of plants
  • bracts, the lemma and the palea, but genetic evidence and morphology suggest that lodicules are homologous to eudicot petals. The palea and lemma may be homologous

    Evolutionary history of plants

    Evolutionary history of plants

    Evolutionary_history_of_plants

  • Gaussian integer
  • Complex number whose real and imaginary parts are both integers

    common divisors, Bézout's identity, the principal ideal property, Euclid's lemma, the unique factorization theorem, and the Chinese remainder theorem, all

    Gaussian integer

    Gaussian integer

    Gaussian_integer

  • Arithmetic
  • Branch of elementary mathematics

    Confrey, Jere (1994). "Splitting, Similarity, and Rate of Change: A New Approach to Multiplication and Exponential Functions". In Harel, Guershon; Confrey

    Arithmetic

    Arithmetic

    Arithmetic

  • Glossary of set theory
  • but not over subsets Fodor 1.  Géza Fodor 2.  Fodor's lemma states that a regressive function on a regular uncountable cardinal is constant on a stationary

    Glossary of set theory

    Glossary_of_set_theory

  • Pareto efficiency
  • Weakly optimal allocation of resources

    It is Pareto efficient, since any other discrete allocation (without splitting items) makes someone worse off. However, it is not fractionally Pareto

    Pareto efficiency

    Pareto_efficiency

  • Integral element
  • Mathematical element

    typically not noetherian). Normal scheme Noether normalization lemma Algebraic integer Splitting of prime ideals in Galois extensions Torsor (algebraic geometry)

    Integral element

    Integral_element

  • Path-integral formulation
  • Formulation of quantum mechanics

    {\dot {x}}]=x{\frac {dx}{dt}}-{\frac {dx}{dt}}x=1} This is called the Itō lemma in stochastic calculus, and the (euclideanized) canonical commutation relations

    Path-integral formulation

    Path-integral_formulation

  • Rebound attack
  • Type of cryptographic statistical attack

    The rebound attack is a tool in the cryptanalysis of cryptographic hash functions. The attack was first published in 2009 by Florian Mendel, Christian Rechberger

    Rebound attack

    Rebound_attack

  • Cooperative bargaining
  • Problem in process of sharing surplus

    offers bargaining game, players take turns acting as the proposer for splitting some surplus. The division of the surplus in the unique subgame perfect

    Cooperative bargaining

    Cooperative_bargaining

  • Structural proof theory
  • Subdiscipline of proof theory

    cut formula A {\displaystyle A} is effectively used as an intermediate lemma that is introduced and then eliminated. The significance of eliminating

    Structural proof theory

    Structural_proof_theory

  • Foliation
  • In mathematics, a partition of a manifold into submanifolds

    _{ij}^{2}:{}&\mathbb {R} ^{n}\to \mathbb {R} ^{p}\end{aligned}}} The splitting of the transition functions φij into φ i j 1 ( x ) {\displaystyle \varphi _{ij}^{1}(x)}

    Foliation

    Foliation

    Foliation

  • Glossary of field theory
  • Field theory is the branch of algebra that studies fields

    variety has a rational point. Henselian field A field satisfying Hensel lemma w.r.t. some valuation. A generalization of complete fields. Hilbertian field

    Glossary of field theory

    Glossary_of_field_theory

  • Projective linear group
  • Construction in group theory

    g(l)) ∈ I. For PSL (except PSL(2, 2) and PSL(2, 3)) this follows by Grün's lemma because SL is a perfect group (hence center equals hypercenter), but for

    Projective linear group

    Projective linear group

    Projective_linear_group

  • Ramification group
  • Filtration of the Galois group of a local field extension

    its maximal ideal for L {\displaystyle L} . As a consequence of Hensel's lemma, one can write O L = O K [ α ] {\displaystyle {\mathcal {O}}_{L}={\mathcal

    Ramification group

    Ramification_group

  • Pythagorean theorem
  • Relation between sides of a right triangle

    normal to their common base, connecting the parallel lines BD and AL. (lemma 2) Since C is collinear with A and G, and this line is parallel to FB, then

    Pythagorean theorem

    Pythagorean theorem

    Pythagorean_theorem

  • Group (mathematics)
  • Set with associative invertible operation

    simple groups, for example. See Aschbacher 2004. See, for example, Schur's Lemma for the impact of a group action on simple modules. A more involved example

    Group (mathematics)

    Group (mathematics)

    Group_(mathematics)

  • Glossary of graph theory
  • total degree is the sum of the degrees of all vertices; by the handshaking lemma it is an even number. The degree sequence is the collection of degrees of

    Glossary of graph theory

    Glossary_of_graph_theory

  • English phonology
  • Phonology of the English language

    syllable ending in an unreduced short vowel, this is avoided. Thus the word lemma should be divided /ˈlɛm.ə/ and not */ˈlɛ.mə/, even though the latter division

    English phonology

    English_phonology

  • Romani people
  • Ethnic group

    Dicționarul etimologic român (in Romanian), quoted in DEX-online (see lemma rudár (sing.), rudári (pl.) followed by both definitions: "gold-miner" and

    Romani people

    Romani people

    Romani_people

  • Geometric group theory
  • Area in mathematics devoted to the study of finitely generated groups

    possible Dehn functions of finitely presented groups, as well as results providing explicit constructions of groups with fractional Dehn functions. The theory

    Geometric group theory

    Geometric group theory

    Geometric_group_theory

  • Trilemma
  • Difficult choice from three options

    Kenneth Arrow proved that it is impossible to create a social welfare function that simultaneously satisfies three key criteria: Pareto efficiency, non-dictatorship

    Trilemma

    Trilemma

  • Dinosaur
  • Clade of reptiles

    Archived from the original on December 10, 2019. Retrieved October 13, 2019. Lemma for 'δεινός Archived December 10, 2019, at the Wayback Machine' from Henry

    Dinosaur

    Dinosaur

    Dinosaur

  • Differential algebra
  • Algebraic study of differential equations

    the known functions appearing in the equation belong to K , {\displaystyle K,} and the indeterminates are symbols for the unknown functions. So, let K

    Differential algebra

    Differential_algebra

  • Ultimatum game
  • Game in economic experiments

    to change based on characterizing the proposer's role as giving versus splitting versus taking, or characterizing the game as a windfall game versus a

    Ultimatum game

    Ultimatum game

    Ultimatum_game

AI & ChatGPT searchs for online references containing SPLITTING LEMMA-FUNCTIONS

SPLITTING LEMMA-FUNCTIONS

AI search references containing SPLITTING LEMMA-FUNCTIONS

SPLITTING LEMMA-FUNCTIONS

  • Leoma
  • Girl/Female

    English

    Leoma

    Bright.

    Leoma

  • Lema | லேமாஂ
  • Girl/Female

    Tamil

    Lema | லேமாஂ

    The name lemma means a creeper, A deer, A lady

    Lema | லேமாஂ

  • Bhettr
  • Boy/Male

    Indian, Sanskrit

    Bhettr

    Breaking; Splitting

    Bhettr

  • Lema |
  • Girl/Female

    Muslim

    Lema |

    The name lemma means a creeper, A deer, A lady

    Lema |

  • GEMMA
  • Female

    English

    GEMMA

    Italian name GEMMA means "precious stone."

    GEMMA

  • Lema
  • Girl/Female

    Hindu

    Lema

    The name lemma means a creeper, A deer, A lady

    Lema

  • Lemmy
  • Boy/Male

    Hebrew

    Lemmy

    Devoted to God. The hero (Lemuel Gulliver) of Jonathan Swift's satire, 'Gulliver's Travels'.

    Lemmy

  • Leoma
  • Girl/Female

    American, Anglo, Australian, British, English, Jamaican

    Leoma

    Bright; Like a Lion; Brilliant; Clever; Feminine Form of Leo; Lion

    Leoma

  • Dari
  • Boy/Male

    Indian, Sanskrit

    Dari

    Splitting; Opening; Moving Slowly

    Dari

  • Gemma
  • Girl/Female

    African, American, Australian, British, Chinese, Christian, Danish, Dutch, English, French, German, Irish, Italian, Jamaican, Latin

    Gemma

    Jewel; Precious Stone; Gem

    Gemma

  • Todika
  • Girl/Female

    Indian, Sanskrit

    Todika

    Splitting; Breaking

    Todika

  • Lemm
  • Surname or Lastname

    North German

    Lemm

    North German : from a short form of Lambert.English : from Lemme, a pet form of an Old English personal name, either Lēodmǣr or Lēofmǣr (see Lemmer).

    Lemm

  • Jemma
  • Girl/Female

    English Italian Hebrew

    Jemma

    Jemma

  • Hemma
  • Boy/Male

    British, English, Finnish

    Hemma

    Home; Home Land

    Hemma

  • Jemma
  • Girl/Female

    American, Australian, British, Christian, English, Italian, Latin

    Jemma

    Little Dove; Gem; Precious Stone; Jewel

    Jemma

  • Gemma
  • Girl/Female

    French Latin Italian

    Gemma

    Jewel.

    Gemma

  • EMMA
  • Female

    English

    EMMA

    Old Norman French name of Germanic origin, derived from the element ermen/irmen, EMMA means "entire, whole." 

    EMMA

  • LEMMY
  • Male

    Hebrew

    LEMMY

    Pet form of English Lemuel and Hebrew Lemuwel, LEMMY means "by God" or "for God." 

    LEMMY

  • JEMMA
  • Female

    English

    JEMMA

    Variant spelling of Italian Gemma, JEMMA means "precious stone."

    JEMMA

  • Kemma
  • Girl/Female

    British, English

    Kemma

    Desire

    Kemma

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SPLITTING LEMMA-FUNCTIONS

  • Sitting
  • n.

    The act or time of sitting, as to a portrait painter, photographer, etc.

  • Lemmas
  • pl.

    of Lemma

  • Sitting
  • n.

    The actual presence or meeting of any body of men in their seats, clothed with authority to transact business; a session; as, a sitting of the judges of the King's Bench, or of a commission.

  • Kipper
  • v. t.

    To cure, by splitting, salting, and smoking.

  • Lemmata
  • pl.

    of Lemma

  • Diffission
  • n.

    Act of cleaving or splitting.

  • Sputation
  • n.

    The act of spitting; expectoration.

  • Glut
  • n.

    A wooden wedge used in splitting blocks.

  • Ear-splitting
  • a.

    Deafening; disagreeably loud or shrill; as, ear-splitting strains.

  • Lemma
  • n.

    A preliminary or auxiliary proposition demonstrated or accepted for immediate use in the demonstration of some other proposition, as in mathematics or logic.

  • Froe
  • n.

    An iron cleaver or splitting tool; a frow.

  • Gemmae
  • pl.

    of Gemma

  • Excreation
  • n.

    Act of spitting out.

  • Upsitting
  • n.

    A sitting up of a woman after her confinement, to receive and entertain her friends.

  • Sputative
  • a.

    Inclined to spit; spitting much.

  • Cleavage
  • n.

    The act of cleaving or splitting.

  • Fission
  • n.

    A cleaving, splitting, or breaking up into parts.

  • Frowey
  • a.

    Working smoothly, or without splitting; -- said of timber.

  • Splitting
  • p. pr. & vb. n.

    of Split