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COLLAPSING ALGEBRA

  • Collapsing algebra
  • In mathematics, a collapsing algebra is a type of Boolean algebra sometimes used in forcing to reduce ("collapse") the size of cardinals. The posets used

    Collapsing algebra

    Collapsing_algebra

  • Complete Boolean algebra
  • Boolean algebra with all operators and laws forming a complete logical system

    such that x(m) < x(n). (This boolean algebra is called a collapsing algebra, because forcing with it collapses the cardinal κ onto ω.) In particular

    Complete Boolean algebra

    Complete_Boolean_algebra

  • Relational algebra
  • Theory of relational databases

    In database theory, relational algebra is a theory that uses algebraic structures for modeling data and defining queries on it with well founded semantics

    Relational algebra

    Relational_algebra

  • Glossary of set theory
  • ZFC 3.  A Cohen algebra is a Boolean algebra whose completion is free Col collapsing algebra A collapsing algebra Col(κ,λ) collapses cardinals between

    Glossary of set theory

    Glossary_of_set_theory

  • 2
  • Natural number

    (or edges) and two vertices. In Euclidean space, digons are degenerate, collapsing to a line segment between the two vertices. In spherical geometry, however

    2

    2

  • Representation theorem
  • Proof that every structure with certain properties is isomorphic to another structure

    enveloping algebra. Ado's theorem states that every finite-dimensional Lie algebra over a field of characteristic zero embeds into the Lie algebra of endomorphisms

    Representation theorem

    Representation_theorem

  • Quotient space (linear algebra)
  • Vector space consisting of affine subsets

    linear algebra, the quotient of a vector space V {\displaystyle V} by a subspace U {\displaystyle U} is a vector space obtained by "collapsing" U {\displaystyle

    Quotient space (linear algebra)

    Quotient_space_(linear_algebra)

  • Emmy Noether
  • German mathematician (1882–1935)

    abstract algebra and mathematical physics. As one of the leading mathematicians of her time, she developed theories of rings, fields, and algebras. She also

    Emmy Noether

    Emmy Noether

    Emmy_Noether

  • Subdirectly irreducible algebra
  • with 1 thereby collapsing everything above those two implications to 1. Hence every finite chain of two or more elements as a Heyting algebra is subdirectly

    Subdirectly irreducible algebra

    Subdirectly_irreducible_algebra

  • Algebraic normal form
  • Boolean polynomials as sums of monomials

    Algebraic normal form (ANF) is a representation of functions in boolean algebra. Formulas written in ANF are also known as ring sum normal form (RSNF

    Algebraic normal form

    Algebraic_normal_form

  • Spacetime algebra
  • Setting of relativistic physics in geometric algebra

    spacetime algebra (STA) is the application of Clifford algebra Cl1,3(R), or equivalently the geometric algebra G(M4) of physics. Spacetime algebra provides

    Spacetime algebra

    Spacetime_algebra

  • Alexander Grothendieck
  • French mathematician (1928–2014)

    of modern algebraic geometry. His research extended the scope of the field and added elements of commutative algebra, homological algebra, sheaf theory

    Alexander Grothendieck

    Alexander Grothendieck

    Alexander_Grothendieck

  • Mostowski collapse lemma
  • Result in mathematics and set theory

    In mathematical logic, the Mostowski collapse lemma, also known as the Shepherdson–Mostowski collapse, is a theorem of set theory introduced by Andrzej

    Mostowski collapse lemma

    Mostowski_collapse_lemma

  • Hilbert space
  • Type of vector space in math

    investigating operator algebras in the 1930s, as rings of operators on a Hilbert space. Such algebras are now known as von Neumann algebras. In the 1940s, Israel

    Hilbert space

    Hilbert space

    Hilbert_space

  • Baker–Campbell–Hausdorff formula
  • Formula in Lie theory

    the Lie algebra of a Lie group. There are various ways of writing the formula, but all ultimately yield an expression for Z in Lie algebraic terms, that

    Baker–Campbell–Hausdorff formula

    Baker–Campbell–Hausdorff_formula

  • Invertible matrix
  • Matrix with a multiplicative inverse

    In linear algebra, an invertible matrix (non-singular, non-degenerate or regular) is a square matrix that has an inverse. In other words, if a matrix

    Invertible matrix

    Invertible_matrix

  • Collapse (topology)
  • mathematics, a collapse reduces a simplicial complex (or more generally, a CW complex) to a homotopy-equivalent subcomplex. Collapses, like CW complexes

    Collapse (topology)

    Collapse_(topology)

  • Straightedge and compass construction
  • Method of drawing geometric objects

    be transferred even with a collapsing compass; see compass equivalence theorem. Note however that whilst a non-collapsing compass held against a straightedge

    Straightedge and compass construction

    Straightedge and compass construction

    Straightedge_and_compass_construction

  • Telescoping (mathematics)
  • Property of an iterated binary operation

    In mathematics, telescoping refers to a property of certain algebraic expressions or iterated binary operations in which successive terms cancel each

    Telescoping (mathematics)

    Telescoping (mathematics)

    Telescoping_(mathematics)

  • Spectral sequence
  • Tool in homological algebra

    In homological algebra and algebraic topology, a spectral sequence is a means of computing homology groups by taking successive approximations. Spectral

    Spectral sequence

    Spectral_sequence

  • William Kingdon Clifford
  • British mathematician and philosopher (1845–1879)

    introduced what is now termed geometric algebra. This is a special case of what later became known as the Clifford algebra, which was named in his honour. The

    William Kingdon Clifford

    William Kingdon Clifford

    William_Kingdon_Clifford

  • Singular matrix
  • Square matrix without an inverse

    singular if and only if its determinant, det⁡(A)=0. In classical linear algebra, a matrix is called non-singular (or invertible) when it has an inverse;

    Singular matrix

    Singular matrix

    Singular_matrix

  • Closed preordered set
  • Zbl 1007.03002. Kurilić, Miloš S. (2025). "Iterated reduced powers of collapsing algebras". Annals of Pure and Applied Logic. 176 (6) 103567: Paper No. 103567

    Closed preordered set

    Closed_preordered_set

  • Black hole
  • Compact astronomical body

    star would be gravitationally collapsing slowly enough that quantum effects would keep it just on the cusp of fully collapsing into a black hole. A gravastar

    Black hole

    Black hole

    Black_hole

  • Jacques Lacan
  • French psychoanalyst and writer (1901–1981)

    manner more closely resembling Hegel's philosophy. Lacan often used an algebraic symbology for his concepts: the big other (l'Autre) is designated A, and

    Jacques Lacan

    Jacques Lacan

    Jacques_Lacan

  • Covariance and contravariance of vectors
  • Vector behavior under coordinate changes

    In physics, especially in multilinear algebra and tensor analysis, covariance and contravariance describe how the quantitative description of certain

    Covariance and contravariance of vectors

    Covariance and contravariance of vectors

    Covariance_and_contravariance_of_vectors

  • Cone (topology)
  • Transformation of a topological space

    especially algebraic topology, the cone of a topological space X is intuitively obtained by stretching X into a cylinder and then collapsing one of its

    Cone (topology)

    Cone (topology)

    Cone_(topology)

  • List of Annoying Orange episodes
  • and devoured Grapefruit and his next paper roll. Boaring – Pear was an algebra teacher. One day, his whiteboard actually boared a hole into a portal,

    List of Annoying Orange episodes

    List_of_Annoying_Orange_episodes

  • Plus and minus signs
  • Mathematical symbols (+ and −)

    operations, depending on the mathematical system under consideration. Many algebraic structures, such as vector spaces and matrix rings, have some operation

    Plus and minus signs

    Plus_and_minus_signs

  • Holographic principle
  • Principle in theoretical physics

    asymptotic symmetry of 2+1 dimensional gravity gives rise to a Virasoro algebra, whose corresponding quantum theory is a 2-dimensional conformal field

    Holographic principle

    Holographic_principle

  • Künneth theorem
  • Relates the homology of two objects to the homology of their product

    In mathematics, especially in homological algebra and algebraic topology, a Künneth theorem, also called a Künneth formula, is a statement relating the

    Künneth theorem

    Künneth_theorem

  • Ramification (mathematics)
  • Branching out of a mathematical structure

    together) as when a covering map degenerates at a point of a space, with some collapsing of the fibers of the mapping. Ramification is the main object of study

    Ramification (mathematics)

    Ramification (mathematics)

    Ramification_(mathematics)

  • Scalar multiplication
  • Algebraic operation

    basic operations defining a vector space in linear algebra (or more generally, a module in abstract algebra). In common geometrical contexts, scalar multiplication

    Scalar multiplication

    Scalar multiplication

    Scalar_multiplication

  • Loop quantum gravity
  • Theory of quantum gravity merging quantum mechanics and general relativity

    as the master equation. That the master constraint Poisson algebra is an honest Lie algebra opens the possibility of using a method, known as group averaging

    Loop quantum gravity

    Loop quantum gravity

    Loop_quantum_gravity

  • Meanings of minor-planet names: 7001–8000
  • mathematician and astronomer who invented the linear astrolabe and developed new algebraic methods for solving certain types of cubic equations with positive solutions

    Meanings of minor-planet names: 7001–8000

    Meanings_of_minor-planet_names:_7001–8000

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

    have connections to his work on von Neumann algebras, as well as AW*-algebras and various kinds of C*-algebras. Many smaller technical results were proven

    John von Neumann

    John von Neumann

    John_von_Neumann

  • Dirac equation
  • Relativistic quantum mechanical wave equation

    matrix. The Dirac algebra is a special case of the more general mathematical structure known as a Clifford algebra. The Dirac algebra can also be seen

    Dirac equation

    Dirac_equation

  • Percy Jackson and the Olympians (TV series)
  • 2023 American fantasy television series

    Written by Original release date  1 1 "I Accidentally Vaporize My Pre-Algebra Teacher" James Bobin Rick Riordan & Jonathan E. Steinberg December 19, 2023 (2023-12-19)

    Percy Jackson and the Olympians (TV series)

    Percy_Jackson_and_the_Olympians_(TV_series)

  • YouTube
  • Video-sharing platform

    2007. Retrieved March 26, 2017. Carter, Lewis (April 7, 2008). "Web could collapse as video demand soars". The Daily Telegraph. Archived from the original

    YouTube

    YouTube

    YouTube

  • Bra–ket notation
  • Notation for quantum states

    Bra–ket notation or Dirac notation is a mathematical notation for linear algebra and linear operators on complex vector spaces together with their dual

    Bra–ket notation

    Bra–ket_notation

  • Axiom
  • Statement that is taken to be true

    the abstract parallels between algebraic systems were seen to be more important than the details, and modern algebra was born. In the modern view, axioms

    Axiom

    Axiom

    Axiom

  • Hafez Bashar al-Assad
  • Son of Bashar al-Assad (born 2001)

    dissertation on number theory, titled Arithmetic Questions of Polynomials in Algebraic Number Fields, at Moscow State University. Assad dedicated his thesis

    Hafez Bashar al-Assad

    Hafez_Bashar_al-Assad

  • Grigori Perelman
  • Russian mathematician (born 1966)

    level, every singularity looks either like a cylinder collapsing to its axis, or a sphere collapsing to its center. Perelman's proof of his canonical neighborhoods

    Grigori Perelman

    Grigori Perelman

    Grigori_Perelman

  • List of lemmas
  • Shapiro's lemma Stewart–Walker lemma (tensors) Whitehead's lemma (Lie algebras) Zariski's lemma Abhyankar's lemma Fundamental lemma (Langlands program)

    List of lemmas

    List_of_lemmas

  • Relative homology
  • Homology for a pair of topological spaces

    In algebraic topology, a branch of mathematics, the (singular) homology of a topological space relative to a subspace is a construction in singular homology

    Relative homology

    Relative_homology

  • Probability
  • Number measuring the chance an event occurs

    probability for some zero-probability events, for example by using a σ-algebra of such events (such as those arising from a continuous random variable)

    Probability

    Probability

    Probability

  • Neal Mohan
  • American business executive (born 1973)

    the company. DoubleClick relied on Mohan for cost-cutting following the collapse of the dot-com bubble. He became the vice president of business operations

    Neal Mohan

    Neal Mohan

    Neal_Mohan

  • Mesopotamia
  • Historical region of West Asia

    measuring the travel of the Sun, therefore, representing time. The roots of algebra can be traced to the ancient Babylonia who developed an advanced arithmetical

    Mesopotamia

    Mesopotamia

    Mesopotamia

  • Bloch sphere
  • Representation of a quantum mechanical system

    The reason is that the Lie algebra of the group SU(2) of special unitary 2×2 matrices is isomorphic to the Lie algebra of the group SO(3) of three-dimensional

    Bloch sphere

    Bloch sphere

    Bloch_sphere

  • Botafogo FR
  • Association football club in Brazil

    name first given to the Botafogo Football Club. The idea came during an algebra lesson at Alfredo Gomes College.[citation needed] The Electro Club was

    Botafogo FR

    Botafogo FR

    Botafogo_FR

  • Boolean-valued model
  • Set theory concept

    "true" and "false", but instead take values in some fixed complete Boolean algebra. Boolean-valued models were introduced by Dana Scott, Robert M. Solovay

    Boolean-valued model

    Boolean-valued_model

  • Glossary of algebraic topology
  • Mathematics glossary

    glossary of properties and concepts in algebraic topology in mathematics. See also: glossary of topology, list of algebraic topology topics, glossary of category

    Glossary of algebraic topology

    Glossary_of_algebraic_topology

  • Vector overlay
  • GIS analysis operation on vector data

    result. Thus, this particular use of polygon overlay can be treated as an algebra that is homomorphic to Boolean logic. This enables the use of GIS to solve

    Vector overlay

    Vector_overlay

  • Berger's sphere
  • in 1962. The Lie group SU(2) is diffeomorphic to the 3-sphere. Its Lie algebra is a three-dimensional real vector space spanned by u1=(0ii0),u2=(0−110)

    Berger's sphere

    Berger's_sphere

  • Surjective function
  • Mathematical function such that every output has at least one input

    surjective function induces a bijection defined on a quotient of its domain by collapsing all arguments mapping to a given fixed image. More precisely, every surjection

    Surjective function

    Surjective_function

  • Implicit function theorem
  • On converting relations to functions of several real variables

    graph. It is not always possible to solve the equation F(x,y)=0 for y algebraically, and the implicit function theorem gives analytic conditions under which

    Implicit function theorem

    Implicit_function_theorem

  • String theory
  • Theory of subatomic structure

    called algebraic varieties which are defined by the vanishing of polynomials. For example, the Clebsch cubic illustrated on the right is an algebraic variety

    String theory

    String_theory

  • Deaths in February 2024
  • Çinici aramızdan ayrıldı... (in Turkish) Green MP Efeso Collins dies after collapsing at Auckland charity event Robert David Fulton Murray Gerstenhaber እውቁ

    Deaths in February 2024

    Deaths_in_February_2024

  • Islamic Golden Age
  • Period of cultural flourishing from 786 to 1258

    role in the development of algebra, arithmetic and Hindu–Arabic numerals. He has been described as the father of algebra by some. Another Persian mathematician

    Islamic Golden Age

    Islamic Golden Age

    Islamic_Golden_Age

  • Density matrix
  • Mathematical tool in quantum physics

    the Hilbert space ℋ1 alone is given by p(m)=⟨Ψ|(Πm⊗I)|Ψ⟩, which after algebraic manipulation becomes p(m)=tr⁡[Πm(tr2|Ψ⟩⟨Ψ|)], where tr2 denotes the partial

    Density matrix

    Density_matrix

  • Carlos Slim
  • Mexican business oligarch (born 1940)

    National Autonomous University of Mexico, where he also concurrently taught algebra and linear programming. Though Slim was a civil engineering major, he also

    Carlos Slim

    Carlos Slim

    Carlos_Slim

  • Correspondence theorem
  • Theorem in group theory

    spaces, and algebras. More generally an analogous result that concerns congruence relations instead of normal subgroups holds for any algebraic structure

    Correspondence theorem

    Correspondence_theorem

  • Scientific Revolution
  • Emergence of modern science (1572–1687)

    symbolic notation of parameters in algebra. In 1637, René Descartes greatly improved the scope and formalization of algebra in La Géométrie. Newton's development

    Scientific Revolution

    Scientific Revolution

    Scientific_Revolution

  • Monodromy
  • Mathematical behavior near singularities

    monodromy is the study of how objects from mathematical analysis, algebraic topology, algebraic geometry and differential geometry behave as they "run round"

    Monodromy

    Monodromy

    Monodromy

  • Nationalist Congress Party
  • Political party in India

    2017. "The legend of Ram – a conversation with Ram Jethmalani". Algebra talks. Algebra. Archived from the original on 13 June 2018. Retrieved 13 June 2018

    Nationalist Congress Party

    Nationalist Congress Party

    Nationalist_Congress_Party

  • Borel hierarchy
  • Mathematical logic hierarchy

    is a stratification of the Borel algebra generated by the open subsets of a Polish space. Elements of this algebra are called Borel sets; each Borel

    Borel hierarchy

    Borel_hierarchy

  • Homotopy groups of spheres
  • How spheres of various dimensions can wrap around each other

    In the mathematical field of algebraic topology, the homotopy groups of spheres describe how spheres of various dimensions can wrap around each other

    Homotopy groups of spheres

    Homotopy groups of spheres

    Homotopy_groups_of_spheres

  • Conway group Co1
  • Sporadic simple group

    In the area of modern algebra known as group theory, the Conway group Co1 is a sporadic simple group of order    4,157,776,806,543,360,000 = 221 · 39 ·

    Conway group Co1

    Conway group Co1

    Conway_group_Co1

  • Leonhard Euler
  • Swiss mathematician (1707–1783)

    (Foundations of differential calculus) Vollständige Anleitung zur Algebra (1765) (Elements of Algebra) Institutiones calculi integralis (1768–1770) (Foundations

    Leonhard Euler

    Leonhard Euler

    Leonhard_Euler

  • Magnus Carlsen
  • Norwegian chess grandmaster (born 1990)

    World Under-14 Championship. Carlsen vs. Ernst, 2004 This example uses algebraic notation. At age 13, Carlsen made headlines after his victory in the C

    Magnus Carlsen

    Magnus Carlsen

    Magnus_Carlsen

  • History of mathematical notation
  • Origin and evolution of the symbols used to write equations and formulas

    notation for algebra was syncopated algebra, in which some symbolism is used, but which does not contain all of the characteristics of symbolic algebra. For instance

    History of mathematical notation

    History_of_mathematical_notation

  • Star Wars: Episode II – Attack of the Clones
  • 2002 film by George Lucas

    argued how the film can be used in classrooms for topics such as linear algebra, calculus, and numerical analysis. Scholar Bradley Schauer said that the

    Star Wars: Episode II – Attack of the Clones

    Star_Wars:_Episode_II_–_Attack_of_the_Clones

  • Android 16
  • 2025 Android mobile operating system

    and includes a selection bar and a snack bar that can be expanded or collapsed. Additionally, the picker now includes search functionality, enabling

    Android 16

    Android 16

    Android_16

  • Principal component analysis
  • Method of data analysis

    data can be easily identified. PCA is a form of feature selection by collapsing correlated features. The principal components of a collection of points

    Principal component analysis

    Principal component analysis

    Principal_component_analysis

  • Werner Heisenberg
  • German physicist (1901–1976)

    theory of crystals in 1921. While matrices were used in these cases, the algebra of matrices with their multiplication did not enter the picture as they

    Werner Heisenberg

    Werner Heisenberg

    Werner_Heisenberg

  • Singular perturbation
  • Concept in mathematics

    of differential equations, boundary conditions cannot be satisfied; in algebraic equations, the possible number of solutions is decreased. Singular perturbation

    Singular perturbation

    Singular_perturbation

  • Subatomic particle
  • Particle smaller than an atom

    Quark". indicate 1947. Fritzsch, Harald; Gell-Mann, Murray (1972). "Current algebra: Quarks and what else?". EConf. C720906V2: 135–165. arXiv:hep-ph/0208010

    Subatomic particle

    Subatomic particle

    Subatomic_particle

  • Second law of thermodynamics
  • Physical law for entropy and heat

    heat is supplied to the system at several places we have to take the algebraic sum of the corresponding terms. For open systems (also allowing exchange

    Second law of thermodynamics

    Second law of thermodynamics

    Second_law_of_thermodynamics

  • Wiz, Inc.
  • Israeli-American cloud information security company

    Security". Fortune. Orbach, Meir (2024-05-02). "Wiz deal to acquire Lacework collapses". Calcalist. Retrieved 2024-05-16. Lunden, Ingrid (2024-11-21). "Wiz acquires

    Wiz, Inc.

    Wiz, Inc.

    Wiz,_Inc.

  • Leon Trotsky
  • Soviet politician and revolutionary (1879–1940)

    ISBN 978-1-83976-333-5. Rees, John (1998). "Trotsky and the Dialectic of History". The Algebra of Revolution. Routledge. pp. 263–290. doi:10.4324/9780203983171-12. ISBN 9780203983171

    Leon Trotsky

    Leon Trotsky

    Leon_Trotsky

  • Rajiv Dixit
  • Indian activist

    cause to be cardiac arrest. Dixit had been brought to the hospital after collapsing in a bathroom at an ashram in the nearby town of Bemetara. In later interviews

    Rajiv Dixit

    Rajiv Dixit

    Rajiv_Dixit

  • List of oldest higher-learning institutions
  • Advanced education in the ancient world

    but was not limited to Quranic exegesis (tafsir), Islamic jurisprudence, algebra, astronomy, botany, cartography and geography, grammar, history, literature

    List of oldest higher-learning institutions

    List of oldest higher-learning institutions

    List_of_oldest_higher-learning_institutions

  • Italian Renaissance
  • Italian cultural movement from the 14th to 17th century

    dissected animals. Major developments in mathematics include the spread of algebra throughout Europe, especially Italy. Luca Pacioli published a book on mathematics

    Italian Renaissance

    Italian Renaissance

    Italian_Renaissance

  • Baby boomers
  • Demographic cohort born from 1946 to 1964

    George F. (2003). "Algebra – Introduction". Precalculus Mathematics in a Nutshell: Geometry, Algebra, Trigonometry: Geometry, Algebra, Trigonometry. Wipf

    Baby boomers

    Baby boomers

    Baby_boomers

  • Glitter (soundtrack)
  • 2001 soundtrack and studio album by Mariah Carey

    Charts? Sympathy for Mariah, 2001's Biggest Flops, Nine Inch Nails' Chart Algebra". MTV. Archived from the original on April 3, 2017. Retrieved March 15

    Glitter (soundtrack)

    Glitter_(soundtrack)

  • Lifted-product code
  • Quantum LDPC code construction

    the tensor product or Kronecker product to matrices over a commutative algebra. Lifted products were introduced by Pavel Panteleev and Gleb Kalachev and

    Lifted-product code

    Lifted-product_code

  • Isaac Asimov bibliography (chronological)
  • Science (1984; Basic Books) The Double Planet (Abelard-Schuman) Realm of Algebra (Houghton Mifflin) Words from the Myths† (Houghton Mifflin) Life and Energy

    Isaac Asimov bibliography (chronological)

    Isaac_Asimov_bibliography_(chronological)

  • Sanskrit
  • Ancient Indo-Aryan language of South Asia

    Iyengar, These are just generic names for works of law an account of Indian algebra Kāma·śāstra, 'the science of love' Most Tripiṭaka historic texts in the

    Sanskrit

    Sanskrit

    Sanskrit

  • List of Nagi-Asu: A Lull in the Sea episodes
  • school rooftop. They run into Miuna and Sayu, who talk about studying for algebra. Before leaving, Chisaki gives five salt cream puffs to the others. After

    List of Nagi-Asu: A Lull in the Sea episodes

    List_of_Nagi-Asu:_A_Lull_in_the_Sea_episodes

  • Singularity theory
  • Mathematical theory

    misleading: all the singularities of algebraic geometry can be recovered as some sort of very general collapse (through multiple processes). This result

    Singularity theory

    Singularity_theory

  • History of artificial intelligence
  • the possibility that all rational thought could be made as systematic as algebra or geometry. Hobbes wrote in Leviathan: "For reason ... is nothing but

    History of artificial intelligence

    History of artificial intelligence

    History_of_artificial_intelligence

  • Solomon Feferman
  • American philosopher and mathematician

    products of algebraic systems", Fund. Math. 47, 57–103. Feferman, Solomon (1975), "A language and axioms for explicit mathematics", Algebra and logic (Fourteenth

    Solomon Feferman

    Solomon Feferman

    Solomon_Feferman

  • Groupoid
  • Category where every morphism is invertible; generalization of a group

    groupoid in the algebraic sense. Explicit reference to ⁠G0⁠ (and hence to ⁠id⁠) can be dropped. Conversely, given a groupoid ⁠G⁠ in the algebraic sense, define

    Groupoid

    Groupoid

  • Post-quantum cryptography
  • Cryptography secured against quantum computers

    where the quantum computer tests all possible periods in parallel, then collapsing on a correct solution, or solutions), such a speed-up has never been proven

    Post-quantum cryptography

    Post-quantum_cryptography

  • Supersymmetric theory of stochastic dynamics
  • Theory of stochastic partial differential equations

    can be seen as an algebraic dual to the traditional set-theoretic framework of the dynamical systems theory, with its added algebraic structure and an

    Supersymmetric theory of stochastic dynamics

    Supersymmetric_theory_of_stochastic_dynamics

  • Ludwig Wittgenstein
  • Austrian philosopher and logician (1889–1951)

    profoundly self-doubting Judaism, which had always the possibility of collapsing into a destructive self-hatred (as it did in Weininger's case) but which

    Ludwig Wittgenstein

    Ludwig Wittgenstein

    Ludwig_Wittgenstein

  • Haidbauer incident
  • Physical assault of a child by Ludwig Wittgenstein

    that he was doing it to the girls too. Girls were not expected to grasp algebra, writes Monk, much less have their ears boxed over it. Bartley interviewed

    Haidbauer incident

    Haidbauer_incident

  • Plankalkül
  • Programming language designed 1942 to 1945

    Plankalkül has drawn comparisons to the language APL, and to relational algebra. It includes assignment statements, subroutines, conditional statements

    Plankalkül

    Plankalkül

  • List of Battle for Dream Island episodes
  • List of web series episodes

    contestants and sends the remaining eliminated contestants to "Eternal Algebra Class Withfour" [sic] (abbreviated as EXIT, and part of the Fourest, a

    List of Battle for Dream Island episodes

    List of Battle for Dream Island episodes

    List_of_Battle_for_Dream_Island_episodes

  • List of Ray Donovan episodes
  • go to Ray's house. Terry spends the night with Maureen. 47 11 "Chinese Algebra" John Dahl Sean Conway & Chad Feehan September 11, 2016 (2016-09-11) 1

    List of Ray Donovan episodes

    List of Ray Donovan episodes

    List_of_Ray_Donovan_episodes

Searches for online references containing COLLAPSING ALGEBRA

COLLAPSING ALGEBRA

Search references containing COLLAPSING ALGEBRA

COLLAPSING ALGEBRA

  • MERLIN
  • Male

    English

    MERLIN

    English form of Latin Merlinus, the name of a famous wizard of Arthurian legend, MERLIN means "sea-fort." Merlin was introduced into Arthurian legend by Geoffrey of Monmouth. According to Geoffrey, Merlin was the son of a demon and a princess. He became known for his prophetic abilities at a very young age and was consulted by King Vortigern to explain why his castle kept collapsing. Merlin revealed that there was an underground lake in which two dragons slept, a white one and a red one, representing the Saxons and Britons, and this was the portent for things to come. He is also called Myrddin Emrys, meaning "Merlin the Immortal." 

    MERLIN

  • VORTIGERN
  • Male

    English

    VORTIGERN

    Anglicized form of Old Welsh Guorthigern, VORTIGERN means "high lord" or "overlord." In Arthurian legend, this is the name of the king who allowed the Saxons to settle in Britain in return for the hand of Hengist's daughter. Because his castle, Dinas Emrys, kept collapsing, Vortigern consulted Aurelius Ambrosianus, whom Geoffrey of Monmouth identified with Merlin in his retelling of the story. 

    VORTIGERN

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COLLAPSING ALGEBRA

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