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PROOF BY-INFINITE-DESCENT

  • Proof by infinite descent
  • Mathematical proof technique using contradiction

    In mathematics, a proof by infinite descent, also known as Fermat's method of descent, is a particular kind of proof by contradiction used to show that

    Proof by infinite descent

    Proof_by_infinite_descent

  • Reductio ad absurdum
  • Argument that leads to a logical absurdity

    original assumption is false, and √2 is irrational. Proof by infinite descent is a method of proof whereby a smallest object with desired property is shown

    Reductio ad absurdum

    Reductio ad absurdum

    Reductio_ad_absurdum

  • Fermat's theorem on sums of two squares
  • Condition under which an odd prime is a sum of two squares

    Goldbach dated 12 April 1749. The proof relies on infinite descent, and is only briefly sketched in the letter. The full proof consists in five steps and is

    Fermat's theorem on sums of two squares

    Fermat's theorem on sums of two squares

    Fermat's_theorem_on_sums_of_two_squares

  • Square root of 2
  • Unique positive real number which when multiplied by itself gives 2

    {\sqrt {2}}} . One proof of the number's irrationality is the following proof by infinite descent. It is also a proof of a negation by refutation: it proves

    Square root of 2

    Square root of 2

    Square_root_of_2

  • Direct proof
  • Way of arriving to a mathematical proof

    including proof by infinite descent. Direct proof methods include proof by exhaustion and proof by induction. A direct proof is the simplest form of proof there

    Direct proof

    Direct_proof

  • Proof of Fermat's Last Theorem for specific exponents
  • Partial results found before the complete proof

    Barbara, and Dolan. For one proof by infinite descent, see Infinite descent#Non-solvability of r2 + s4 = t4. Fermat's proof demonstrates that no right

    Proof of Fermat's Last Theorem for specific exponents

    Proof_of_Fermat's_Last_Theorem_for_specific_exponents

  • Minimal counterexample
  • Smallest example which falsifies a claim

    traditionally called proof by infinite descent. In which case, there may be multiple and more complex ways to structure the argument of the proof. The assumption

    Minimal counterexample

    Minimal_counterexample

  • Mathematical proof
  • Reasoning for mathematical statements

    covers number theory, including a proof that the square root of two is irrational and a proof that there are infinitely many prime numbers. Further advances

    Mathematical proof

    Mathematical proof

    Mathematical_proof

  • Mathematical induction
  • Form of mathematical proof

    ample use of a related principle: indirect proof by infinite descent. The induction hypothesis was also employed by the Swiss Jakob Bernoulli, and from then

    Mathematical induction

    Mathematical induction

    Mathematical_induction

  • Proof of impossibility
  • Category of mathematical proof

    431–442. doi:10.1137/0204037. Retrieved 2022-12-11. More generally, proof by infinite descent is applicable to any well-ordered set. Hardy and Wright, p. 42

    Proof of impossibility

    Proof_of_impossibility

  • Ordinal number
  • Generalization of "n-th" to infinite cases

    is true for natural numbers is the basis of Fermat's method of proof by infinite descent, which can be generalized to ordinals and other well-ordered classes

    Ordinal number

    Ordinal number

    Ordinal_number

  • Fermat's Last Theorem
  • 17th-century conjecture proved by Andrew Wiles in 1994

    Fermat's proof. Only one relevant proof by Fermat has survived, in which he uses the technique of infinite descent to show that the area of a right triangle

    Fermat's Last Theorem

    Fermat's Last Theorem

    Fermat's_Last_Theorem

  • Pierre de Fermat
  • French mathematician and lawyer (1601–1665)

    method — Fermat's factorization method — and popularized the proof by infinite descent, which he used to prove Fermat's right triangle theorem which

    Pierre de Fermat

    Pierre de Fermat

    Pierre_de_Fermat

  • Golden ratio
  • Number, approximately 1.618

    is an irrational number. Below are two short proofs of irrationality: This is a proof by infinite descent. Recall that: the whole is the longer part plus

    Golden ratio

    Golden ratio

    Golden_ratio

  • Fermat's right triangle theorem
  • Rational right triangles cannot have square area

    Fermat's marginal notes with the proof of the right triangle theorem, in 1670. Fermat's proof is a proof by infinite descent. It shows that, from any example

    Fermat's right triangle theorem

    Fermat's right triangle theorem

    Fermat's_right_triangle_theorem

  • Stein's lemma
  • Theorem of probability theory

    {N}}(0,I)} . This form has applications in Stein variational gradient descent and Stein variational policy gradient. The univariate probability density

    Stein's lemma

    Stein's_lemma

  • Vieta jumping
  • Mathematical proof technique

    variations of Vieta jumping, all of which involve the common theme of infinite descent by finding new solutions to an equation using Vieta's formulas. Vieta

    Vieta jumping

    Vieta_jumping

  • Mordell–Weil theorem
  • The group of K-rational points of an abelian variety is a finitely-generated abelian group

    been known as far back as the seventeenth century. The process of infinite descent of Fermat was well known, but Mordell succeeded in establishing the

    Mordell–Weil theorem

    Mordell–Weil_theorem

  • Proof that pi is irrational
  • leads to D n > D n + 1 {\displaystyle D_{n}>D_{n+1}} , setting up an infinite descent of positive integers ( D n > D n + 1 > D n + 2 > ⋯ > 0 {\displaystyle

    Proof that pi is irrational

    Proof_that_pi_is_irrational

  • Stochastic gradient descent
  • Optimization algorithm

    approximation of gradient descent optimization, since it replaces the actual gradient (calculated from the entire data set) by an estimate thereof (calculated

    Stochastic gradient descent

    Stochastic_gradient_descent

  • Geoffrey Arend
  • American actor (born 1978)

    best known for his role as Ethan Gross on the ABC drama series Body of Proof, Matt Mahoney on the CBS political drama series Madam Secretary, and a young

    Geoffrey Arend

    Geoffrey Arend

    Geoffrey_Arend

  • Georg Cantor
  • Mathematician (1845–1918)

    defined infinite and well-ordered sets, and proved that the real numbers are more numerous than the natural numbers. Cantor's method of proof of this

    Georg Cantor

    Georg Cantor

    Georg_Cantor

  • Neural tangent kernel
  • Type of kernel induced by artificial neural networks

    gradient descent in the infinite-width limit is fully equivalent to kernel gradient descent with the NTK. As a result, using gradient descent to minimize

    Neural tangent kernel

    Neural_tangent_kernel

  • Parity game
  • Mathematical game played on a directed graph

    determined by the priorities appearing in the play. Typically, player 0 wins an infinite play if the largest priority that occurs infinitely often in the

    Parity game

    Parity game

    Parity_game

  • Brachistochrone curve
  • Fastest curve descent without friction

    βράχιστος χρόνος (brákhistos khrónos) 'shortest time'), or curve of fastest descent, is the one lying on the plane between a point A and a lower point B, where

    Brachistochrone curve

    Brachistochrone curve

    Brachistochrone_curve

  • Existence of God
  • Philosophical question

    is characterized by absurdity, meaninglessness, and despair. According to this argument, humans are finite beings living in an infinite universe, and their

    Existence of God

    Existence_of_God

  • Two New Sciences
  • 1638 book by Galileo Galilei

    ) He resolves the contradiction by denying the possibility of comparing infinite numbers (and of comparing infinite and finite numbers): We can only

    Two New Sciences

    Two New Sciences

    Two_New_Sciences

  • Online machine learning
  • Method of machine learning

    w_{i}\in \mathbb {R} ^{d}} to a possibly infinite dimensional feature represented by a kernel K {\displaystyle K} by instead performing the recursion on the

    Online machine learning

    Online_machine_learning

  • Fundamental theorem of arithmetic
  • Integers have unique prime factorizations

    divided evenly by some prime number.) Proposition 31 is proved directly by infinite descent. Any number either is prime or is measured by some prime number

    Fundamental theorem of arithmetic

    Fundamental theorem of arithmetic

    Fundamental_theorem_of_arithmetic

  • Laplace's method
  • Method for approximate evaluation of integrals

    {\displaystyle a} and b {\displaystyle b} may be infinite. This technique was originally presented in the book by Laplace (1774). In Bayesian statistics, Laplace's

    Laplace's method

    Laplace's_method

  • Lagrange's four-square theorem
  • Every natural number can be represented as the sum of four integer squares

    which rp is also the sum of four squares (this is in the spirit of the infinite descent method of Fermat). For this purpose, we consider for each xi the yi

    Lagrange's four-square theorem

    Lagrange's four-square theorem

    Lagrange's_four-square_theorem

  • Loop variant
  • loop in a computer program by well-founded descent. A basic property of a well-founded relation is that it has no infinite descending chains. Therefore

    Loop variant

    Loop_variant

  • D'arcy Wretzky
  • American bassist (born 1968)

    success of 1995's Mellon Collie and the Infinite Sadness, Corgan said that she began an "apparent slow descent into insanity and/or drugs (take your pick)

    D'arcy Wretzky

    D'arcy Wretzky

    D'arcy_Wretzky

  • Arthur Schopenhauer
  • German philosopher (1788–1860)

    example in the starry heavens, suggests to imagination the infinite, which in turn leads by subtle turns of contemplation to the concept of God. Schopenhauer's

    Arthur Schopenhauer

    Arthur Schopenhauer

    Arthur_Schopenhauer

  • O-minimal theory
  • Type of infinite structure

    specifically in model theory, an infinite structure ( M , < , … ) {\displaystyle (M,<,\dots )} that is totally ordered by < {\displaystyle <} is called an

    O-minimal theory

    O-minimal_theory

  • Cosmological argument
  • Argument for the existence of God

    itself. Other variations expound its finitude in the impossibility of an infinite regress of causal interactions, kinetic interactions between objects in

    Cosmological argument

    Cosmological_argument

  • Policy gradient method
  • Class of reinforcement learning algorithms

    starting state, and T {\displaystyle T} is the time-horizon (which can be infinite). The policy gradient is defined as ∇ θ J ( θ ) {\displaystyle \nabla _{\theta

    Policy gradient method

    Policy_gradient_method

  • Well-ordering principle
  • Statement that all non empty subsets of positive numbers contains a least element

    criminal" method and is similar in its nature to Fermat's method of "infinite descent". Garrett Birkhoff and Saunders Mac Lane wrote in A Survey of Modern

    Well-ordering principle

    Well-ordering_principle

  • Singly and doubly even
  • How many times a number is divisible by 2

    classic proof that the square root of 2 is irrational operates by infinite descent. Usually, the descent part of the proof is abstracted away by assuming

    Singly and doubly even

    Singly_and_doubly_even

  • Rudy Reyes (actor)
  • American actor and marine (born 1971)

    multiplayer. Reyes wrote the book, Hero Living: Seven Strides to Awaken Your Infinite Power (2009), with Angela Smith. He has also authored articles for OFFGRID

    Rudy Reyes (actor)

    Rudy Reyes (actor)

    Rudy_Reyes_(actor)

  • Diophantine equation
  • Polynomial equation whose integer solutions are sought

    for proving that there is no solution— is the method of infinite descent, which was introduced by Pierre de Fermat. Another general method is the Hasse

    Diophantine equation

    Diophantine equation

    Diophantine_equation

  • Langlands program
  • Conjectures connecting number theory and geometry

    generalized these to automorphic cuspidal representations, which are certain infinite dimensional irreducible representations of the general linear group GL(n)

    Langlands program

    Langlands_program

  • Survival film
  • Film genre depicting survival efforts

    Variety. Retrieved October 11, 2018. Ehrlich, David (March 23, 2022). "'Infinite Storm' Review: Naomi Watts Tries to Save an Unwilling Hiker in Tedious

    Survival film

    Survival_film

  • Shandilya (Rishi)
  • Ancient Indian sage

    towards the Moon God. His descendants have a direct descent from the Chandravamsha and a matrilineal descent from the Suryavamsha. Śhāṇḍilya is the son of the

    Shandilya (Rishi)

    Shandilya_(Rishi)

  • J. W. S. Cassels
  • British mathematician (1922–2015)

    of the foundations of the modern theory of infinite descent. His best-known single result may be the proof that the Tate-Shafarevich group of an elliptic

    J. W. S. Cassels

    J._W._S._Cassels

  • 1749 in science
  • April 12 – Euler produces the first proof of Fermat's theorem on sums of two squares, based on infinite descent. April 12 – Official opening of the Radcliffe

    1749 in science

    1749_in_science

  • Hannah Fry
  • British mathematician and broadcaster (born 1984)

    (Vsauce), that started in November 2025. The same month, she presented The Infinite Explorer, a six-part National Geographic documentary series. The following

    Hannah Fry

    Hannah Fry

    Hannah_Fry

  • List of unsolved problems in mathematics
  • there infinitely many balanced primes? Are there infinitely many cluster primes? Are there infinitely many cousin primes? Are there infinitely many Cullen

    List of unsolved problems in mathematics

    List_of_unsolved_problems_in_mathematics

  • Black hole
  • Compact astronomical body

    should have a central singularity, where the curvature of spacetime is infinite. Objects whose gravitational fields are too strong for light to escape

    Black hole

    Black hole

    Black_hole

  • Backtracking line search
  • Mathematical optimization method

    rates is infinite and the sum of squares of learning rates is finite) of diminishing learning rate scheme (see section "Stochastic gradient descent") and

    Backtracking line search

    Backtracking_line_search

  • Glossary of arithmetic and diophantine geometry
  • logic. Infinite descent Infinite descent was Pierre de Fermat's classical method for Diophantine equations. It became one half of the standard proof of the

    Glossary of arithmetic and diophantine geometry

    Glossary_of_arithmetic_and_diophantine_geometry

  • Kurt Gödel
  • Mathematician and philosopher (1906–1978)

    machine Gödel Prize Gödel t-norm Gödel's ontological proof Gödel's Dialectica interpretation Infinite-valued logic List of Austrian scientists List of pioneers

    Kurt Gödel

    Kurt Gödel

    Kurt_Gödel

  • Paul Erdős
  • Hungarian mathematician (1913–1996)

    resulted in the marriage of George and Esther Szekeres. By the time he was 20, Erdős had found a proof for Bertrand's postulate. In 1934, at the age of 21

    Paul Erdős

    Paul Erdős

    Paul_Erdős

  • Selmer group
  • Construct in mathematics

    conjecture: When a second descent exists, the number of generators found is an even number less than what is indicated by the first descent. Cassels explores

    Selmer group

    Selmer group

    Selmer_group

  • Collatz conjecture
  • Open problem on 3x+1 and x/2 functions

    shown to hold for all positive integers up to 2.36×1021, but no general proof has been found. It is named after the mathematician Lothar Collatz, who

    Collatz conjecture

    Collatz_conjecture

  • Sefirot
  • Ten emanations in Kabbalah

    of emanations from the infinite divine essence. This was necessary due to the inability of humanity to exist in God's infinite presence. God does not

    Sefirot

    Sefirot

    Sefirot

  • Galois cohomology
  • Group comohology of Galois modules

    already implicit in the infinite descent arguments of Fermat for elliptic curves. Numerous direct calculations were done, and the proof of the Mordell–Weil

    Galois cohomology

    Galois_cohomology

  • Diane Guerrero
  • American actress and singer

    consecutive wins for the Screen Actors Guild Award for Outstanding Performance by an Ensemble in a Comedy Series. Guerrero is the author of In the Country We

    Diane Guerrero

    Diane Guerrero

    Diane_Guerrero

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

    were proven during the creation and proof of the above theorems, particularly regarding distributivity (such as infinite distributivity), von Neumann developing

    John von Neumann

    John von Neumann

    John_von_Neumann

  • Expectation–maximization algorithm
  • Iterative method for finding maximum likelihood estimates in statistical models

    published by C. F. Jeff Wu in 1983. Wu's proof established the EM method's convergence also outside of the exponential family, as claimed by Dempster–Laird–Rubin

    Expectation–maximization algorithm

    Expectation–maximization algorithm

    Expectation–maximization_algorithm

  • Billy Corgan
  • American musician (born 1967)

    He is of English, Irish, and Scottish descent on his father's side, and Belgian, Flemish, and Italian descent on his mother's side. He grew up Catholic

    Billy Corgan

    Billy Corgan

    Billy_Corgan

  • Sal Maroni
  • Fictional DC Comics character

    published by DC Comics, commonly in association with Batman. The substantial character is portrayed as a powerful mob boss and gangster of Italian descent in

    Sal Maroni

    Sal_Maroni

  • Raven (DC Comics)
  • Comics character

    The Titans Academy is later attacked by Deathstroke and his forces during the events of Dark Crisis on Infinite Earths. Raven and the other Titans fight

    Raven (DC Comics)

    Raven_(DC_Comics)

  • Tablo
  • Canadian rapper (born 1980)

    진실을 요구합니다2), which has a membership of over 33,000 netizens despite proof provided by both the university and the police that Tablo did indeed graduate

    Tablo

    Tablo

    Tablo

  • Least mean squares filter
  • Statistical algorithm

    stochastic gradient descent method in that the filter is only adapted based on the error at the current time. It was invented in 1960 by Stanford University

    Least mean squares filter

    Least_mean_squares_filter

  • Yitang Zhang
  • Chinese-born American mathematician

    proof that there are infinitely many pairs of prime numbers that differ by less than 70 million. This result implies the existence of an infinitely repeatable

    Yitang Zhang

    Yitang Zhang

    Yitang_Zhang

  • Conjugate gradient method
  • Mathematical optimization algorithm

    Townsend presents a Lean verified proof of the conjecture for all restart lengths. Consider the linear system Ax = b given by A x = [ 4 1 1 3 ] [ x 1 x 2 ]

    Conjugate gradient method

    Conjugate gradient method

    Conjugate_gradient_method

  • Michael Atiyah
  • British-Lebanese mathematician (1929–2019)

    did not have a proof of the periodicity theorem, a proof along similar lines was shortly afterwards found by R. Wood. He found a proof of several generalizations

    Michael Atiyah

    Michael Atiyah

    Michael_Atiyah

  • Deep backward stochastic differential equation method
  • {\displaystyle Y} and Z {\displaystyle Z} , and utilizes stochastic gradient descent and other optimization algorithms for training. The fig illustrates the

    Deep backward stochastic differential equation method

    Deep backward stochastic differential equation method

    Deep_backward_stochastic_differential_equation_method

  • Theta model
  • {\displaystyle \alpha t=\pi } , the frequency of spikes is zero since the period is infinite since θ {\displaystyle \theta } can no longer pass through θ = π {\displaystyle

    Theta model

    Theta model

    Theta_model

  • List of Latin phrases (full)
  • automatically updated combination of the twenty lists of Latin phrases starting by a given letter. The classical Latin alphabet did not have the letter "J".

    List of Latin phrases (full)

    List_of_Latin_phrases_(full)

  • One Piece season 20
  • Season of television series

    season of the One Piece anime television series is produced by Toei Animation and directed by Tatsuya Nagamine, Satoshi Itō and Yasunori Koyama. The season

    One Piece season 20

    One_Piece_season_20

  • List of conspiracy theories
  • or suppressed to hide the fact that it is instead a disc, or a single infinite plane. The conspiracy often implicates NASA. Other claims include that

    List of conspiracy theories

    List of conspiracy theories

    List_of_conspiracy_theories

  • Affine symmetric group
  • Number line and triangular tiling's symmetry mathematical structure

    only finitely many possibilities for the number of descents of an affine permutation, but infinitely many affine permutations, it is not possible to naively

    Affine symmetric group

    Affine symmetric group

    Affine_symmetric_group

  • Lea Salonga
  • Filipino actress and singer (born 1971)

    presented on Finding Your Roots revealed that she is of Filipino and German descent, with maternal ancestry traced to the Prussian region. Her great great

    Lea Salonga

    Lea Salonga

    Lea_Salonga

  • Beal conjecture
  • Conjecture in number theory

    Theorem. Since 1997, Beal has offered a monetary prize for a peer-reviewed proof of this conjecture or a counterexample. The value of the prize has increased

    Beal conjecture

    Beal_conjecture

  • List of 2026 albums
  • Howell, Maddy (May 14, 2026). "Seahaven unleash introspective single "Infinite Blue"". Rock Sound. Retrieved May 14, 2026. "Napalm Death bassist Shane

    List of 2026 albums

    List_of_2026_albums

  • List of IDW Publishing publications
  • (March 21, 2008). "IDW Publishing to Release Everybody's Dead, a Zombie Comedy by the Writer of Best-Selling Angel: After the Fall". Comics Bulletin. Retrieved

    List of IDW Publishing publications

    List_of_IDW_Publishing_publications

  • Elliptic curve
  • Algebraic curve in mathematics

    smaller than any constant exist on E. The proof of the theorem is thus a variant of the method of infinite descent and relies on the repeated application

    Elliptic curve

    Elliptic curve

    Elliptic_curve

  • Adam Mars-Jones
  • British novelist and literary critic (born 1954)

    December 2023. Crown, Sarah (16 August 2023). "Caret by Adam Mars-Jones review – a semi-infinite novel". The Guardian. ISSN 0261-3077. Retrieved 10 September

    Adam Mars-Jones

    Adam Mars-Jones

    Adam_Mars-Jones

  • Terence Tao
  • Australian and American mathematician (born 1975)

    conditions on when there exist infinitely many n × 1 matrices x such that all components of Ax + v are prime numbers.[GT10] The proof of Green and Tao was incomplete

    Terence Tao

    Terence Tao

    Terence_Tao

  • Permutation pattern
  • Subpermutation of a longer permutation

    from either of these by interchanging the last two elements or the 1 and the 2. Because this collection of permutations is infinite (in fact, it is the

    Permutation pattern

    Permutation_pattern

  • Paris Hilton
  • American media personality (born 1981)

    Paris (2020), Cooking with Paris (2021), Paris in Love (2021–2023), and Infinite Icon: A Visual Memoir (2026). Under her company, 11:11 Media, she has launched

    Paris Hilton

    Paris Hilton

    Paris_Hilton

  • Islamic philosophy
  • Philosophical tradition in Muslim culture

    impossibility of completing an actual infinite by successive addition", states: "An actual infinite cannot be completed by successive addition." "The temporal

    Islamic philosophy

    Islamic philosophy

    Islamic_philosophy

  • Recurrent neural network
  • Class of artificial neural network

    perceptron network is equivalent to an infinitely deep feedforward network. Similar networks were published by Kaoru Nakano in 1971, Shun'ichi Amari in

    Recurrent neural network

    Recurrent_neural_network

  • Nazi racial theories
  • Racist foundations of Nazism

    Aryan certificate, which was typically done by providing proof that their four grandparents were of Aryan descent and obtaining an Ahnenpass (ancestor’s pass)

    Nazi racial theories

    Nazi racial theories

    Nazi_racial_theories

  • Brotherhood of Dada
  • Group of comic book supervillains

    grown to mural size and is now installed in Dayton Manor in Prague. In Infinite Crisis, a member of H.I.V.E. mentioned seeing Punch and Jewelee at a "Save

    Brotherhood of Dada

    Brotherhood_of_Dada

  • List of Miraculous: Tales of Ladybug & Cat Noir characters
  • Ladybug and was founded by Master Fu. Marinette Dupain-Cheng is a 14-year-old student of French, Chinese, and Italian descent at Françoise Dupont High

    List of Miraculous: Tales of Ladybug & Cat Noir characters

    List_of_Miraculous:_Tales_of_Ladybug_&_Cat_Noir_characters

  • Meanings of minor-planet names: 10001–11000
  • minor planet discoveries are confirmed, they are given a permanent number by the IAU's Minor Planet Center (MPC), and the discoverers can then submit names

    Meanings of minor-planet names: 10001–11000

    Meanings_of_minor-planet_names:_10001–11000

  • P-group
  • Group in which the order of every element is a power of p

    smaller example H/Z whose normalizer in G/Z is N/Z = H/Z, creating an infinite descent. As a corollary, every finite p-group is nilpotent. In another direction

    P-group

    P-group

    P-group

  • Snell's law
  • Formula for refraction angles

    of refraction. Brachistochrone curve – Fastest curve descent without friction for a simple proof by Jacob Bernoulli Calculus of variations – Differential

    Snell's law

    Snell's law

    Snell's_law

  • Directed acyclic graph
  • Directed graph with no directed cycles

    one vertex to another vertex. A walk in a directed graph is a (finite or infinite) sequence ( v 1 , v 2 , … ) {\displaystyle (v_{1},v_{2},\dotsc )} of vertices

    Directed acyclic graph

    Directed acyclic graph

    Directed_acyclic_graph

  • Kundalini
  • Form of divine energy in Hindu mysticism

    "willed process" of raising the Kundalini; rather, the centers are opened by a "descent of the Divine Consciousness" from above. He explained that while certain

    Kundalini

    Kundalini

    Kundalini

  • Walter Gottschalk
  • American mathematician

    first study of surjunctive groups and a short proof of the De Bruijn–Erdős theorem on coloring infinite graphs. As well as being a research mathematician

    Walter Gottschalk

    Walter_Gottschalk

  • André Weil
  • French mathematician (1906-1998)

    theorem had an ad hoc proof; Weil began the separation of the infinite descent argument into two types of structural approach, by means of height functions

    André Weil

    André Weil

    André_Weil

  • Natural selection
  • Mechanism of evolution by differential reproduction

    considering the infinite complexity of the relations of all organic beings to each other and to their conditions of existence, causing an infinite diversity

    Natural selection

    Natural selection

    Natural_selection

  • Heronian triangle
  • Triangle whose side lengths and area are integers

    Robert Daniel (1915). "I. Introduction. Rational Triangles. Method of Infinite Descent". Diophantine Analysis. Wiley. pp. 1–23. Dickson, Leonard Eugene (1920)

    Heronian triangle

    Heronian_triangle

  • Kullback–Leibler divergence
  • Mathematical statistics distance measure

    other hand, on the logit scale implied by weight of evidence, the difference between the two is enormous – infinite perhaps; this might reflect the difference

    Kullback–Leibler divergence

    Kullback–Leibler_divergence

  • Clinton body count conspiracy theory
  • Conspiracy theory about first family of the United States

    political controversies regarding aid given to Haiti by the Clinton Foundation, such as "hurricane-proof" classroom trailers that were found to be structurally

    Clinton body count conspiracy theory

    Clinton body count conspiracy theory

    Clinton_body_count_conspiracy_theory

  • List of Elementary episodes
  • Elementary is an American crime drama created by Robert Doherty and loosely based on Sherlock Holmes and other characters appearing in the works of Sir

    List of Elementary episodes

    List_of_Elementary_episodes

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