Faster access than browser!
270 relations: Additional Mathematics, Admissible decision rule, American Regions Mathematics League, Amstrad CP/M Plus character set, Andrica's conjecture, Antisymmetric relation, Apollonius of Perga, Area theorem (conformal mapping), Asymmetric relation, Atari ST character set, ≤, Bar (diacritic), Barrow's inequality, Bekenstein bound, Below, Bennett's inequality, Bernoulli's inequality, Bessel's inequality, Bicentric quadrilateral, Bihari–LaSalle inequality, Binary relation, Bitstream International Character Set, Body and Brain Connection, Bogomol'nyi–Prasad–Sommerfield bound, Bonnesen's inequality, Borell–Brascamp–Lieb inequality, Bracket, Brunn–Minkowski theorem, C (programming language), Capital in the Twenty-First Century, Carleman's inequality, Casio Algebra FX Series, Casio calculator character sets, Cauchy–Schwarz inequality, Chebyshev–Markov–Stieltjes inequalities, Clinical nutrition, Code page 1118, Code page 259, Code page 293, Code page 310, Code page 351, Code page 437, Code page 668, Code page 737, Code page 770, Code page 860, Code page 861, Code page 862, Code page 863, Code page 866, ..., Code page 867, Code page 907, Code page 922, Comparison, Conformal dimension, Constraint (mathematics), Contact dynamics, Contour set, Crossing number inequality, Crux Mathematicorum, Cube (algebra), CWI-2, DEC Special Graphics, DEC Technical Character Set, Desmos (graphing), DG International, Differential variational inequality, Dimensional analysis, Direct proof, Dissipative operator, EBCDIC 264, EBCDIC 352, Egorov's theorem, Eilenberg's inequality, Elementary mathematics, EPR paradox, Equality (mathematics), Equation, Ermelinda DeLaViña, Esperanto orthography, Etemadi's inequality, Euclidean space, Exponential sum, Extended Latin-8, Fatou's lemma, Fatou–Lebesgue theorem, Fauve (collective), Feasible region, Filename, Finitary relation, FOCAL character set, Futoshiki, Ge, GEM character set, German keyboard layout, Global Television Network, Goldbach's conjecture, GOST 10859, Gradshteyn and Ryzhik, Greater, Greater-than sign, Half-space (geometry), Hardy's inequality, Harnack's inequality, Hölder's inequality, Height of a polynomial, Hermite–Hadamard inequality, History of mathematical notation, History of trigonometry, Hoeffding's lemma, HP Roman, Hyperplane, IEC-P27-1, Inequalities in information theory, Inequality, Inequation, Ingleton's inequality, International Mathematical Olympiad, Interval (mathematics), Interval contractor, Introduction to systolic geometry, ISO 6862, ISO IR-68, Isoperimetric inequality, JIS X 0208, Johan Jensen (mathematician), Josip Pečarić, Jung's theorem, Kamenický encoding, Kissing number problem, Kneser's theorem (combinatorics), Kolmogorov's inequality, KPS 9566, KS X 1001, Ky Fan inequality, Ky Fan's inequality, Lagrangian coherent structure, Language of mathematics, Lars-Erik Persson, LEQ, Less-than sign, Level of measurement, Linear inequality, Linear partial information, List of computer algebra systems, List of inequalities, List of lemmas, List of mathematical symbols, List of mathematical symbols by subject, List of order theory topics, List of real analysis topics, List of triangle inequalities, List of types of numbers, Loewner's torus inequality, Log sum inequality, Logic optimization, Lotus International Character Set, Lotus Multi-Byte Character Set, LT, Mac OS Celtic, Mac OS Gaelic, Mac OS Roman, MacGreek encoding, Macintosh Central European encoding, Maclaurin's inequality, Magic number (oil), Markov brothers' inequality, Math Girls, Mathematics education in New York, Mazovia encoding, Mental operations, Metric map, MIK (character set), Minkowski–Bouligand dimension, Mountain research, MSX character set, Multiple integral, Mxparser, N-terminal prohormone of brain natriuretic peptide, N-Triples, NEC APC character set, Negative number, Nesbitt's inequality, New Math, Newton's inequalities, Neyman–Pearson lemma, Nonlinear programming, NuCalc, Number sense, Number sentence, OMS encoding, On Numbers and Games, Operator (computer programming), Orders of magnitude (acceleration), Outline of discrete mathematics, Peetre's inequality, Pierre Hérigone, Pinsker's inequality, Polar sine, Polyhedral combinatorics, Popoviciu's inequality, Population proportion, Prékopa–Leindler inequality, Pregnanetriol, Progesterone, Proper transfer function, Ptolemy's inequality, Pushing on a string, Rayleigh–Faber–Krahn inequality, Real algebraic geometry, Real coordinate space, Reference ranges for blood tests, Relational operator, Resistor–transistor logic, Revealed preference, Rheumatoid arthritis, Ring of periods, RPL character set, Satisfiability modulo theories, Sbrk, Schur's inequality, Shapiro inequality, Sharp pocket computer character sets, Sides of an equation, Sign (mathematics), Signorini problem, Simon (computer), Small number, Sputtering, Square One Television, Stanford Extended ASCII, Stanley's reciprocity theorem, Steffensen's inequality, Strict, Subadditivity, Subset, Super Boy Allan, Superadditivity, Symbol (typeface), Table of mathematical symbols by introduction date, Talagrand's concentration inequality, Tamás Erdélyi (mathematician), Tampa Bay Rays, Tangential quadrilateral, Tarski–Seidenberg theorem, Tatyana Shaposhnikova, Themistocles M. Rassias, TI calculator character sets, Tilde, Timeline of quantum mechanics, Trace inequalities, Triangle inequality, Tupper's self-referential formula, Uncertainty principle, Unit sphere, United States of America Mathematical Olympiad, Universal algebra, Upper and lower bounds, Variational inequality, Vertical bar, Welch bounds, Western Latin character sets (computing), Willerton's fish, Wirtinger's inequality, Wirtinger's inequality for functions, Worldwide Online Olympiad Training, Xerox Character Code Standard, Young's convolution inequality, Young's inequality for products, 5040 (number). Expand index (220 more) »
Additional Mathematics
Additional Mathematics is a UK qualification pilot scheme in its final year of implementation for a GCSE level qualification in mathematics which is applied to a range of problems set out in a different format to the standard Mathematics GCSE.
New!!: Inequality (mathematics) and Additional Mathematics · See more »
Admissible decision rule
In statistical decision theory, an admissible decision rule is a rule for making a decision such that there is not any other rule that is always "better" than it (or at least sometimes better and never worse), in the precise sense of "better" defined below.
New!!: Inequality (mathematics) and Admissible decision rule · See more »
American Regions Mathematics League
The American Regions Mathematics League (ARML), is an annual, national high school mathematics team competition held simultaneously at four locations in the United States: the University of Iowa, Penn State, UNLV, and the newly added site at the University of Georgia.
New!!: Inequality (mathematics) and American Regions Mathematics League · See more »
Amstrad CP/M Plus character set
The Amstrad CP/M Plus character set (alternatively known as PCW character set or ZX Spectrum +3 character set) refers to a group of 8-bit character sets introduced by Amstrad/Locomotive Software for use in conjunction with their adaptation of Digital Research's CP/M Plus on various Amstrad CPC / Schneider CPC and Amstrad PCW / Schneider Joyce machines.
New!!: Inequality (mathematics) and Amstrad CP/M Plus character set · See more »
Andrica's conjecture
Andrica's conjecture (named after Dorin Andrica) is a conjecture regarding the gaps between prime numbers.
New!!: Inequality (mathematics) and Andrica's conjecture · See more »
Antisymmetric relation
In mathematics, a binary relation R on a set X is anti-symmetric if there is no pair of distinct elements of X each of which is related by R to the other.
New!!: Inequality (mathematics) and Antisymmetric relation · See more »
Apollonius of Perga
Apollonius of Perga (Ἀπολλώνιος ὁ Περγαῖος; Apollonius Pergaeus; late 3rdearly 2nd centuries BC) was a Greek geometer and astronomer known for his theories on the topic of conic sections.
New!!: Inequality (mathematics) and Apollonius of Perga · See more »
Area theorem (conformal mapping)
In the mathematical theory of conformal mappings, the area theorem gives an inequality satisfied by the power series coefficients of certain conformal mappings.
New!!: Inequality (mathematics) and Area theorem (conformal mapping) · See more »
Asymmetric relation
In mathematics, an asymmetric relation is a binary relation on a set X where.
New!!: Inequality (mathematics) and Asymmetric relation · See more »
Atari ST character set
The Atari ST character set is the character set of the Atari ST personal computer family including the Atari STE, TT and Falcon.
New!!: Inequality (mathematics) and Atari ST character set · See more »
≤
≤ may refer to.
New!!: Inequality (mathematics) and ≤ · See more »
Bar (diacritic)
A bar or stroke is a modification consisting of a line drawn through a grapheme.
New!!: Inequality (mathematics) and Bar (diacritic) · See more »
Barrow's inequality
In geometry, Barrow's inequality is an inequality relating the distances between an arbitrary point within a triangle, the vertices of the triangle, and certain points on the sides of the triangle.
New!!: Inequality (mathematics) and Barrow's inequality · See more »
Bekenstein bound
In physics, the Bekenstein bound is an upper limit on the entropy S, or information I, that can be contained within a given finite region of space which has a finite amount of energy—or conversely, the maximum amount of information required to perfectly describe a given physical system down to the quantum level.
New!!: Inequality (mathematics) and Bekenstein bound · See more »
Below
Below may refer to.
New!!: Inequality (mathematics) and Below · See more »
Bennett's inequality
In probability theory, Bennett's inequality provides an upper bound on the probability that the sum of independent random variables deviates from its expected value by more than any specified amount.
New!!: Inequality (mathematics) and Bennett's inequality · See more »
Bernoulli's inequality
In real analysis, Bernoulli's inequality (named after Jacob Bernoulli) is an inequality that approximates exponentiations of 1 + x.
New!!: Inequality (mathematics) and Bernoulli's inequality · See more »
Bessel's inequality
In mathematics, especially functional analysis, Bessel's inequality is a statement about the coefficients of an element x in a Hilbert space with respect to an orthonormal sequence.
New!!: Inequality (mathematics) and Bessel's inequality · See more »
Bicentric quadrilateral
In Euclidean geometry, a bicentric quadrilateral is a convex quadrilateral that has both an incircle and a circumcircle.
New!!: Inequality (mathematics) and Bicentric quadrilateral · See more »
Bihari–LaSalle inequality
The Bihari–LaSalle inequality, was proved by the American mathematician Joseph P. LaSalle (1916–1983) in 1949 and by the Hungarian mathematician Imre Bihari (1915–1998) in 1956.
New!!: Inequality (mathematics) and Bihari–LaSalle inequality · See more »
Binary relation
In mathematics, a binary relation on a set A is a set of ordered pairs of elements of A. In other words, it is a subset of the Cartesian product A2.
New!!: Inequality (mathematics) and Binary relation · See more »
Bitstream International Character Set
The Bitstream International Character Set (BICS) was developed by Bitstream, Inc.
New!!: Inequality (mathematics) and Bitstream International Character Set · See more »
Body and Brain Connection
Body and Brain Connection, also known as Dr.
New!!: Inequality (mathematics) and Body and Brain Connection · See more »
Bogomol'nyi–Prasad–Sommerfield bound
The Bogomol'nyi–Prasad–Sommerfield bound (named after Evgeny Bogomolny, Manoj Prasad, and Charles Sommerfield) is a series of inequalities for solutions of partial differential equations depending on the homotopy class of the solution at infinity.
New!!: Inequality (mathematics) and Bogomol'nyi–Prasad–Sommerfield bound · See more »
Bonnesen's inequality
Bonnesen's inequality is an inequality relating the length, the area, the radius of the incircle and the radius of the circumcircle of a Jordan curve.
New!!: Inequality (mathematics) and Bonnesen's inequality · See more »
Borell–Brascamp–Lieb inequality
In mathematics, the Borell–Brascamp–Lieb inequality is an integral inequality due to many different mathematicians but named after Christer Borell, Herm Jan Brascamp and Elliott Lieb.
New!!: Inequality (mathematics) and Borell–Brascamp–Lieb inequality · See more »
Bracket
A bracket is a tall punctuation mark typically used in matched pairs within text, to set apart or interject other text.
New!!: Inequality (mathematics) and Bracket · See more »
Brunn–Minkowski theorem
In mathematics, the Brunn–Minkowski theorem (or Brunn–Minkowski inequality) is an inequality relating the volumes (or more generally Lebesgue measures) of compact subsets of Euclidean space.
New!!: Inequality (mathematics) and Brunn–Minkowski theorem · See more »
C (programming language)
C (as in the letter ''c'') is a general-purpose, imperative computer programming language, supporting structured programming, lexical variable scope and recursion, while a static type system prevents many unintended operations.
New!!: Inequality (mathematics) and C (programming language) · See more »
Capital in the Twenty-First Century
Capital in the Twenty-First Century is a 2013 book by French economist Thomas Piketty.
New!!: Inequality (mathematics) and Capital in the Twenty-First Century · See more »
Carleman's inequality
Carleman's inequality is an inequality in mathematics, named after Torsten Carleman, who proved it in 1923 and used it to prove the Denjoy–Carleman theorem on quasi-analytic classes.
New!!: Inequality (mathematics) and Carleman's inequality · See more »
Casio Algebra FX Series
The Casio Algebra FX series was a line of graphing calculators manufactured by Casio Computer Co., Ltd from 1999 to 2003.
New!!: Inequality (mathematics) and Casio Algebra FX Series · See more »
Casio calculator character sets
Casio calculator character sets are a group of character sets used by various Casio calculators and pocket computers.
New!!: Inequality (mathematics) and Casio calculator character sets · See more »
Cauchy–Schwarz inequality
In mathematics, the Cauchy–Schwarz inequality, also known as the Cauchy–Bunyakovsky–Schwarz inequality, is a useful inequality encountered in many different settings, such as linear algebra, analysis, probability theory, vector algebra and other areas.
New!!: Inequality (mathematics) and Cauchy–Schwarz inequality · See more »
Chebyshev–Markov–Stieltjes inequalities
In mathematical analysis, the Chebyshev–Markov–Stieltjes inequalities are inequalities related to the problem of moments that were formulated in the 1880s by Pafnuty Chebyshev and proved independently by Andrey Markov and (somewhat later) by Thomas Jan Stieltjes.
New!!: Inequality (mathematics) and Chebyshev–Markov–Stieltjes inequalities · See more »
Clinical nutrition
Clinical nutrition is nutrition of patients in health care.
New!!: Inequality (mathematics) and Clinical nutrition · See more »
Code page 1118
Code page 1118 (also known as CP 1118, IBM 01118, Code page 774, CP 774) is a code page used under DOS to write the Lithuanian language.
New!!: Inequality (mathematics) and Code page 1118 · See more »
Code page 259
Code page 259 is EBCDIC code page used by IBM mainframes.
New!!: Inequality (mathematics) and Code page 259 · See more »
Code page 293
Code page 293 is EBCDIC code page used by IBM mainframes.
New!!: Inequality (mathematics) and Code page 293 · See more »
Code page 310
Code page 310 is EBCDIC code page used by IBM mainframes.
New!!: Inequality (mathematics) and Code page 310 · See more »
Code page 351
Code page 351 is EBCDIC code page used by IBM mainframes.
New!!: Inequality (mathematics) and Code page 351 · See more »
Code page 437
Code page 437 is the character set of the original IBM PC (personal computer), or DOS.
New!!: Inequality (mathematics) and Code page 437 · See more »
Code page 668
The following table shows code page 668.
New!!: Inequality (mathematics) and Code page 668 · See more »
Code page 737
Code page 737 (also known as CP 737, IBM 00737, OEM 737, MS-DOS Greek) is a code page used under DOS to write the Greek language.
New!!: Inequality (mathematics) and Code page 737 · See more »
Code page 770
Code page 770 (also known as CP 770) is a code page used under DOS to write the Estonian, Lithuanian and Latvian languages.
New!!: Inequality (mathematics) and Code page 770 · See more »
Code page 860
Code page 860 (also known as CP 860, IBM 00860, OEM 860, DOS Portuguese) is a code page used under DOS to write Portuguese and it is also suitable to write Spanish and Italian.
New!!: Inequality (mathematics) and Code page 860 · See more »
Code page 861
Code page 861 (also known as CP 861, IBM 00861, OEM 861, DOS Icelandic) is a code page used under DOS to write the Icelandic language (as well as other Nordic languages).
New!!: Inequality (mathematics) and Code page 861 · See more »
Code page 862
Code page 862 (also known as CP 862, IBM 00862, OEM 862 (Hebrew), MS-DOS Hebrew) is a code page used under DOS for Hebrew.
New!!: Inequality (mathematics) and Code page 862 · See more »
Code page 863
Code page 863 (also known as CP 863, IBM 00863, OEM 863, MS-DOS French Canada) is a code page used under DOS to write French language (mainly in Quebec) although it lacks the letters Æ, æ, Œ, œ, Ÿ and ÿ.
New!!: Inequality (mathematics) and Code page 863 · See more »
Code page 866
Code page 866 (CP 866; Альтернативная кодировка) is a code page used under DOS and OS/2 to write Cyrillic script.
New!!: Inequality (mathematics) and Code page 866 · See more »
Code page 867
Code page 867 is a Hebrew 8-bit code page defined by IBM in 1998.
New!!: Inequality (mathematics) and Code page 867 · See more »
Code page 907
Code page 907 is code page developed by IBM.
New!!: Inequality (mathematics) and Code page 907 · See more »
Code page 922
Code page 922 (also known as CP 922, IBM 00922) is a code page used under IBM AIX and DOS to write the Estonian.
New!!: Inequality (mathematics) and Code page 922 · See more »
Comparison
Comparison is the one for which things compare.
New!!: Inequality (mathematics) and Comparison · See more »
Conformal dimension
In mathematics, the conformal dimension of a metric space X is the infimum of the Hausdorff dimension over the conformal gauge of X, that is, the class of all metric spaces quasisymmetric to X.
New!!: Inequality (mathematics) and Conformal dimension · See more »
Constraint (mathematics)
In mathematics, a constraint is a condition of an optimization problem that the solution must satisfy.
New!!: Inequality (mathematics) and Constraint (mathematics) · See more »
Contact dynamics
Contact dynamics deals with the motion of multibody systems subjected to unilateral contacts and friction.
New!!: Inequality (mathematics) and Contact dynamics · See more »
Contour set
In mathematics, contour sets generalize and formalize the everyday notions of.
New!!: Inequality (mathematics) and Contour set · See more »
Crossing number inequality
In the mathematics of graph drawing, the crossing number inequality or crossing lemma gives a lower bound on the minimum number of crossings of a given graph, as a function of the number of edges and vertices of the graph.
New!!: Inequality (mathematics) and Crossing number inequality · See more »
Crux Mathematicorum
Crux Mathematicorum is a scientific journal of mathematics published by the Canadian Mathematical Society.
New!!: Inequality (mathematics) and Crux Mathematicorum · See more »
Cube (algebra)
In arithmetic and algebra, the cube of a number is its third power: the result of the number multiplied by itself twice: It is also the number multiplied by its square: This is also the volume formula for a geometric cube with sides of length, giving rise to the name.
New!!: Inequality (mathematics) and Cube (algebra) · See more »
CWI-2
CWI-2 (a.k.a. CWI, cp-hu, HUCWI, or HU8CWI2) is a Hungarian code page frequently used in the 1980s and early 1990s.
New!!: Inequality (mathematics) and CWI-2 · See more »
DEC Special Graphics
DEC Special Graphics is a 7-bit character set developed by Digital Equipment Corporation.
New!!: Inequality (mathematics) and DEC Special Graphics · See more »
DEC Technical Character Set
DEC Technical (TCS) is a 7-bit character set developed by Digital Equipment Corporation.
New!!: Inequality (mathematics) and DEC Technical Character Set · See more »
Desmos (graphing)
Desmos is an advanced graphing calculator implemented as a web application and a mobile application written in JavaScript.
New!!: Inequality (mathematics) and Desmos (graphing) · See more »
DG International
This is the DG International (Data General International) character set.
New!!: Inequality (mathematics) and DG International · See more »
Differential variational inequality
In mathematics, a differential variational inequality (DVI) is a dynamical system that incorporates ordinary differential equations and variational inequalities or complementarity problems.
New!!: Inequality (mathematics) and Differential variational inequality · See more »
Dimensional analysis
In engineering and science, dimensional analysis is the analysis of the relationships between different physical quantities by identifying their base quantities (such as length, mass, time, and electric charge) and units of measure (such as miles vs. kilometers, or pounds vs. kilograms) and tracking these dimensions as calculations or comparisons are performed.
New!!: Inequality (mathematics) and Dimensional analysis · See more »
Direct proof
In mathematics and logic, a direct proof is a way of showing the truth or falsehood of a given statement by a straightforward combination of established facts, usually axioms, existing lemmas and theorems, without making any further assumptions.
New!!: Inequality (mathematics) and Direct proof · See more »
Dissipative operator
In mathematics, a dissipative operator is a linear operator A defined on a linear subspace D(A) of Banach space X, taking values in X such that for all λ > 0 and all x ∈ D(A) A couple of equivalent definitions are given below.
New!!: Inequality (mathematics) and Dissipative operator · See more »
EBCDIC 264
IBM code page 38 (CCSID 38) is an EBCDIC code page with full ASCII used in IBM mainframes.
New!!: Inequality (mathematics) and EBCDIC 264 · See more »
EBCDIC 352
IBM code page 352 (CCSID 352) is an EBCDIC code page used in IBM mainframes.
New!!: Inequality (mathematics) and EBCDIC 352 · See more »
Egorov's theorem
In measure theory, an area of mathematics, Egorov's theorem establishes a condition for the uniform convergence of a pointwise convergent sequence of measurable functions.
New!!: Inequality (mathematics) and Egorov's theorem · See more »
Eilenberg's inequality
Eilenberg's inequality is a mathematical inequality for Lipschitz-continuous functions.
New!!: Inequality (mathematics) and Eilenberg's inequality · See more »
Elementary mathematics
Elementary mathematics consists of mathematics topics frequently taught at the primary or secondary school levels.
New!!: Inequality (mathematics) and Elementary mathematics · See more »
EPR paradox
The Einstein–Podolsky–Rosen paradox or the EPR paradox of 1935 is a thought experiment in quantum mechanics with which Albert Einstein and his colleagues Boris Podolsky and Nathan Rosen (EPR) claimed to demonstrate that the wave function does not provide a complete description of physical reality, and hence that the Copenhagen interpretation is unsatisfactory; resolutions of the paradox have important implications for the interpretation of quantum mechanics.
New!!: Inequality (mathematics) and EPR paradox · See more »
Equality (mathematics)
In mathematics, equality is a relationship between two quantities or, more generally two mathematical expressions, asserting that the quantities have the same value, or that the expressions represent the same mathematical object.
New!!: Inequality (mathematics) and Equality (mathematics) · See more »
Equation
In mathematics, an equation is a statement of an equality containing one or more variables.
New!!: Inequality (mathematics) and Equation · See more »
Ermelinda DeLaViña
Ermelinda DeLaViña is a Hispanic American mathematician specializing in graph theory.
New!!: Inequality (mathematics) and Ermelinda DeLaViña · See more »
Esperanto orthography
Esperanto is written in a Latin-script alphabet of twenty-eight letters, with upper and lower case.
New!!: Inequality (mathematics) and Esperanto orthography · See more »
Etemadi's inequality
In probability theory, Etemadi's inequality is a so-called "maximal inequality", an inequality that gives a bound on the probability that the partial sums of a finite collection of independent random variables exceed some specified bound.
New!!: Inequality (mathematics) and Etemadi's inequality · See more »
Euclidean space
In geometry, Euclidean space encompasses the two-dimensional Euclidean plane, the three-dimensional space of Euclidean geometry, and certain other spaces.
New!!: Inequality (mathematics) and Euclidean space · See more »
Exponential sum
In mathematics, an exponential sum may be a finite Fourier series (i.e. a trigonometric polynomial), or other finite sum formed using the exponential function, usually expressed by means of the function Therefore, a typical exponential sum may take the form summed over a finite sequence of real numbers xn.
New!!: Inequality (mathematics) and Exponential sum · See more »
Extended Latin-8
This is an extension of ISO 8859-14 for Windows CeltScript fonts.
New!!: Inequality (mathematics) and Extended Latin-8 · See more »
Fatou's lemma
In mathematics, Fatou's lemma establishes an inequality relating the Lebesgue integral of the limit inferior of a sequence of functions to the limit inferior of integrals of these functions.
New!!: Inequality (mathematics) and Fatou's lemma · See more »
Fatou–Lebesgue theorem
In mathematics, the Fatou–Lebesgue theorem establishes a chain of inequalities relating the integrals (in the sense of Lebesgue) of the limit inferior and the limit superior of a sequence of functions to the limit inferior and the limit superior of integrals of these functions.
New!!: Inequality (mathematics) and Fatou–Lebesgue theorem · See more »
Fauve (collective)
Fauve collective, sometimes stylized as FAUVE, is a French arts collective of music and videography established in 2010 in Paris.
New!!: Inequality (mathematics) and Fauve (collective) · See more »
Feasible region
In mathematical optimization, a feasible region, feasible set, search space, or solution space is the set of all possible points (sets of values of the choice variables) of an optimization problem that satisfy the problem's constraints, potentially including inequalities, equalities, and integer constraints.
New!!: Inequality (mathematics) and Feasible region · See more »
Filename
A filename (also written as two words, file name) is a name used to uniquely identify a computer file stored in a file system.
New!!: Inequality (mathematics) and Filename · See more »
Finitary relation
In mathematics, a finitary relation has a finite number of "places".
New!!: Inequality (mathematics) and Finitary relation · See more »
FOCAL character set
In computing FOCAL character set refers to a group of 8-bit single byte character sets introduced by Hewlett-Packard since 1979.
New!!: Inequality (mathematics) and FOCAL character set · See more »
Futoshiki
, or More or Less, is a logic puzzle game from Japan.
New!!: Inequality (mathematics) and Futoshiki · See more »
Ge
Ge or GE may refer to.
New!!: Inequality (mathematics) and Ge · See more »
GEM character set
The GEM character set is the character set of Digital Research's graphical user interface GEM on Intel platforms.
New!!: Inequality (mathematics) and GEM character set · See more »
German keyboard layout
The German keyboard layout is a QWERTZ keyboard layout commonly used in Austria and Germany.
New!!: Inequality (mathematics) and German keyboard layout · See more »
Global Television Network
Global Television Network (more commonly called Global, or occasionally Global TV) is a privately owned Canadian English-language broadcast television network.
New!!: Inequality (mathematics) and Global Television Network · See more »
Goldbach's conjecture
Goldbach's conjecture is one of the oldest and best-known unsolved problems in number theory and all of mathematics.
New!!: Inequality (mathematics) and Goldbach's conjecture · See more »
GOST 10859
GOST 10859 (1964) is a standard of the Soviet Union which defined how to encode data on punched cards.
New!!: Inequality (mathematics) and GOST 10859 · See more »
Gradshteyn and Ryzhik
Gradshteyn and Ryzhik (GR) is the informal name of a comprehensive table of integrals originally compiled by the Russian mathematicians I. S. Gradshteyn and I. M. Ryzhik.
New!!: Inequality (mathematics) and Gradshteyn and Ryzhik · See more »
Greater
Greater may refer to.
New!!: Inequality (mathematics) and Greater · See more »
Greater-than sign
The greater-than sign is a mathematical symbol that denotes an inequality between two values.
New!!: Inequality (mathematics) and Greater-than sign · See more »
Half-space (geometry)
In geometry, a half-space is either of the two parts into which a plane divides the three-dimensional Euclidean space.
New!!: Inequality (mathematics) and Half-space (geometry) · See more »
Hardy's inequality
Hardy's inequality is an inequality in mathematics, named after G. H. Hardy.
New!!: Inequality (mathematics) and Hardy's inequality · See more »
Harnack's inequality
In mathematics, Harnack's inequality is an inequality relating the values of a positive harmonic function at two points, introduced by.
New!!: Inequality (mathematics) and Harnack's inequality · See more »
Hölder's inequality
In mathematical analysis, Hölder's inequality, named after Otto Hölder, is a fundamental inequality between integrals and an indispensable tool for the study of ''Lp'' spaces.
New!!: Inequality (mathematics) and Hölder's inequality · See more »
Height of a polynomial
In mathematics, the height and length of a polynomial P with complex coefficients are measures of its "size".
New!!: Inequality (mathematics) and Height of a polynomial · See more »
Hermite–Hadamard inequality
In mathematics, the Hermite–Hadamard inequality, named after Charles Hermite and Jacques Hadamard and sometimes also called Hadamard's inequality, states that if a function ƒ: → R is convex, then the following chain of inequalities hold.
New!!: Inequality (mathematics) and Hermite–Hadamard inequality · See more »
History of mathematical notation
The history of mathematical notation includes the commencement, progress, and cultural diffusion of mathematical symbols and the conflict of the methods of notation confronted in a notation's move to popularity or inconspicuousness.
New!!: Inequality (mathematics) and History of mathematical notation · See more »
History of trigonometry
Early study of triangles can be traced to the 2nd millennium BC, in Egyptian mathematics (Rhind Mathematical Papyrus) and Babylonian mathematics.
New!!: Inequality (mathematics) and History of trigonometry · See more »
Hoeffding's lemma
In probability theory, Hoeffding's lemma is an inequality that bounds the moment-generating function of any bounded random variable.
New!!: Inequality (mathematics) and Hoeffding's lemma · See more »
HP Roman
In computing HP Roman is a family of character sets consisting of HP Roman Extension, HP Roman-8, HP Roman-9 and several variants.
New!!: Inequality (mathematics) and HP Roman · See more »
Hyperplane
In geometry, a hyperplane is a subspace whose dimension is one less than that of its ambient space.
New!!: Inequality (mathematics) and Hyperplane · See more »
IEC-P27-1
IEC-P27-1 (or ISO IR-143) is an 8-bit character set developed by the IEC.
New!!: Inequality (mathematics) and IEC-P27-1 · See more »
Inequalities in information theory
Inequalities are very important in the study of information theory.
New!!: Inequality (mathematics) and Inequalities in information theory · See more »
Inequality
Inequality may refer to.
New!!: Inequality (mathematics) and Inequality · See more »
Inequation
In mathematics, an inequation is a statement that an inequality holds between two values.
New!!: Inequality (mathematics) and Inequation · See more »
Ingleton's inequality
In mathematics, Ingleton's inequality is an inequality that is satisfied by the rank function of any representable matroid.
New!!: Inequality (mathematics) and Ingleton's inequality · See more »
International Mathematical Olympiad
The International Mathematical Olympiad (IMO) is an annual six-problem mathematical olympiad for pre-college students, and is the oldest of the International Science Olympiads.
New!!: Inequality (mathematics) and International Mathematical Olympiad · See more »
Interval (mathematics)
In mathematics, a (real) interval is a set of real numbers with the property that any number that lies between two numbers in the set is also included in the set.
New!!: Inequality (mathematics) and Interval (mathematics) · See more »
Interval contractor
In mathematics, an interval contractor (or contractor for short) associated to a set X is an operator C which associates to a box in Rn another box C() of Rn such that the two following properties are always satisfied.
New!!: Inequality (mathematics) and Interval contractor · See more »
Introduction to systolic geometry
Systolic geometry is a branch of differential geometry, a field within mathematics, studying problems such as the relationship between the area inside a closed curve C, and the length or perimeter of C. Since the area A may be small while the length l is large, when C looks elongated, the relationship can only take the form of an inequality.
New!!: Inequality (mathematics) and Introduction to systolic geometry · See more »
ISO 6862
ISO 6862 is an International Standard and a character set developed by ISO.
New!!: Inequality (mathematics) and ISO 6862 · See more »
ISO IR-68
ISO IR-68 is character set developed by ISO.
New!!: Inequality (mathematics) and ISO IR-68 · See more »
Isoperimetric inequality
In mathematics, the isoperimetric inequality is a geometric inequality involving the surface area of a set and its volume.
New!!: Inequality (mathematics) and Isoperimetric inequality · See more »
JIS X 0208
JIS X 0208 is a 2-byte character set specified as a Japanese Industrial Standard, containing 6879 graphic characters suitable for writing text, place names, personal names, and so forth in the Japanese language.
New!!: Inequality (mathematics) and JIS X 0208 · See more »
Johan Jensen (mathematician)
Johan Ludwig William Valdemar Jensen, mostly known as Johan Jensen (8 May 1859 – 5 March 1925), was a Danish mathematician and engineer.
New!!: Inequality (mathematics) and Johan Jensen (mathematician) · See more »
Josip Pečarić
Josip Pečarić (born 3 September 1948) is a Croatian Academician, mathematician and the professor of mathematics at the University of Zagreb, Croatia.
New!!: Inequality (mathematics) and Josip Pečarić · See more »
Jung's theorem
In geometry, Jung's theorem is an inequality between the diameter of a set of points in any Euclidean space and the radius of the minimum enclosing ball of that set.
New!!: Inequality (mathematics) and Jung's theorem · See more »
Kamenický encoding
The Kamenický encoding (Czech: kódování Kamenických), named for the brothers Jiří and Marian Kamenický, was a code page for personal computers running DOS, very popular in Czechoslovakia (since 1993, the Czech Republic and Slovakia) around 1985–1995.
New!!: Inequality (mathematics) and Kamenický encoding · See more »
Kissing number problem
In geometry, a kissing number is defined as the number of non-overlapping unit spheres that can be arranged such that they each touch another given unit sphere.
New!!: Inequality (mathematics) and Kissing number problem · See more »
Kneser's theorem (combinatorics)
In mathematics, Kneser's theorem is an inequality among the sizes of certain sumsets in abelian groups.
New!!: Inequality (mathematics) and Kneser's theorem (combinatorics) · See more »
Kolmogorov's inequality
In probability theory, Kolmogorov's inequality is a so-called "maximal inequality" that gives a bound on the probability that the partial sums of a finite collection of independent random variables exceed some specified bound.
New!!: Inequality (mathematics) and Kolmogorov's inequality · See more »
KPS 9566
KPS 9566 is a North Korean standard which specifies an ISO 2022-compliant 94x94 two-byte coded character set for the Chosŏn'gŭl (Hangul) writing system used for the Korean language.
New!!: Inequality (mathematics) and KPS 9566 · See more »
KS X 1001
KS X 1001 (Korean Graphic Character Set for Information Interchange), formerly called KS C 5601, is a South Korean coded character set standard to represent hangul and hanja characters on a computer.
New!!: Inequality (mathematics) and KS X 1001 · See more »
Ky Fan inequality
In mathematics, there are two different results that share the common name of the Ky Fan inequality.
New!!: Inequality (mathematics) and Ky Fan inequality · See more »
Ky Fan's inequality
In mathematics, there are different results that share the common name of the Ky Fan inequality.
New!!: Inequality (mathematics) and Ky Fan's inequality · See more »
Lagrangian coherent structure
Lagrangian coherent structures (LCSs) are distinguished surfaces of trajectories in a dynamical system that exert a major influence on nearby trajectories over a time interval of interest.
New!!: Inequality (mathematics) and Lagrangian coherent structure · See more »
Language of mathematics
The language of mathematics is the system used by mathematicians to communicate mathematical ideas among themselves.
New!!: Inequality (mathematics) and Language of mathematics · See more »
Lars-Erik Persson
Lars-Erik Persson (born 24 September 1944) is a Swedish professor in mathematics, which is especially known for his works in Fourier analysis, function spaces, inequalities, interpolation theory and related problems connected to convexity and quasi-monotone functions.
New!!: Inequality (mathematics) and Lars-Erik Persson · See more »
LEQ
LEQ may refer to.
New!!: Inequality (mathematics) and LEQ · See more »
Less-than sign
The less-than sign is a mathematical symbol that denotes an inequality between two values.
New!!: Inequality (mathematics) and Less-than sign · See more »
Level of measurement
Level of measurement or scale of measure is a classification that describes the nature of information within the values assigned to variables.
New!!: Inequality (mathematics) and Level of measurement · See more »
Linear inequality
In mathematics a linear inequality is an inequality which involves a linear function.
New!!: Inequality (mathematics) and Linear inequality · See more »
Linear partial information
Linear partial information (LPI) is a method of making decisions based on insufficient or fuzzy information.
New!!: Inequality (mathematics) and Linear partial information · See more »
List of computer algebra systems
The following tables provide a comparison of computer algebra systems (CAS).
New!!: Inequality (mathematics) and List of computer algebra systems · See more »
List of inequalities
This page lists Wikipedia articles about named mathematical inequalities.
New!!: Inequality (mathematics) and List of inequalities · See more »
List of lemmas
This following is a list of lemmas (or, "lemmata", i.e. minor theorems, or sometimes intermediate technical results factored out of proofs).
New!!: Inequality (mathematics) and List of lemmas · See more »
List of mathematical symbols
This is a list of symbols used in all branches of mathematics to express a formula or to represent a constant.
New!!: Inequality (mathematics) and List of mathematical symbols · See more »
List of mathematical symbols by subject
This list of mathematical symbols by subject shows a selection of the most common symbols that are used in modern mathematical notation within formulas, grouped by mathematical topic.
New!!: Inequality (mathematics) and List of mathematical symbols by subject · See more »
List of order theory topics
Order theory is a branch of mathematics that studies various kinds of objects (often binary relations) that capture the intuitive notion of ordering, providing a framework for saying when one thing is "less than" or "precedes" another.
New!!: Inequality (mathematics) and List of order theory topics · See more »
List of real analysis topics
This is a list of articles that are considered real analysis topics.
New!!: Inequality (mathematics) and List of real analysis topics · See more »
List of triangle inequalities
In geometry, triangle inequalities are inequalities involving the parameters of triangles, that hold for every triangle, or for every triangle meeting certain conditions.
New!!: Inequality (mathematics) and List of triangle inequalities · See more »
List of types of numbers
Numbers can be classified according to how they are represented or according to the properties that they have.
New!!: Inequality (mathematics) and List of types of numbers · See more »
Loewner's torus inequality
In differential geometry, Loewner's torus inequality is an inequality due to Charles Loewner.
New!!: Inequality (mathematics) and Loewner's torus inequality · See more »
Log sum inequality
In information theory, the log sum inequality is an inequality which is useful for proving several theorems in information theory.
New!!: Inequality (mathematics) and Log sum inequality · See more »
Logic optimization
Logic optimization, a part of logic synthesis in electronics, is the process of finding an equivalent representation of the specified logic circuit under one or more specified constraints.
New!!: Inequality (mathematics) and Logic optimization · See more »
Lotus International Character Set
The Lotus International Character Set (LICS) is a proprietary single-byte character encoding introduced in 1985 by Lotus Development Corporation.
New!!: Inequality (mathematics) and Lotus International Character Set · See more »
Lotus Multi-Byte Character Set
The Lotus Multi-Byte Character Set (LMBCS) is a proprietary multi-byte character encoding originally conceived in 1988 at Lotus Development Corporation with input from Bob Balaban and others.
New!!: Inequality (mathematics) and Lotus Multi-Byte Character Set · See more »
LT
LT, lt, and variants may refer to.
New!!: Inequality (mathematics) and LT · See more »
Mac OS Celtic
Mac OS Celtic is a character encoding used by the Mac OS to represent Welsh text (like ISO 8859-14), replacing 14 of the Mac OS Roman characters with Welsh characters.
New!!: Inequality (mathematics) and Mac OS Celtic · See more »
Mac OS Gaelic
The table below shows Mac OS Gaelic, which replaces 23 Mac OS Celtic characters with Gaelic characters.
New!!: Inequality (mathematics) and Mac OS Gaelic · See more »
Mac OS Roman
Mac OS Roman is a character encoding primarily used by the classic Mac OS to represent text.
New!!: Inequality (mathematics) and Mac OS Roman · See more »
MacGreek encoding
MacGreek encoding or Macintosh Greek encoding is used in Apple Macintosh computers to represent texts in the Greek language that uses the Greek script.
New!!: Inequality (mathematics) and MacGreek encoding · See more »
Macintosh Central European encoding
Macintosh Central European encoding is used in Apple Macintosh computers to represent texts in Central European and Southeastern European languages that use the Latin script.
New!!: Inequality (mathematics) and Macintosh Central European encoding · See more »
Maclaurin's inequality
In mathematics, Maclaurin's inequality, named after Colin Maclaurin, is a refinement of the inequality of arithmetic and geometric means.
New!!: Inequality (mathematics) and Maclaurin's inequality · See more »
Magic number (oil)
The magic number is a term in economics that denotes the price of crude oil (measured in dollars per barrel) at which a crude oil exporting economy runs a deficit.
New!!: Inequality (mathematics) and Magic number (oil) · See more »
Markov brothers' inequality
In mathematics, the Markov brothers' inequality is an inequality proved in the 1890s by brothers Andrey Markov and Vladimir Markov, two Russian mathematicians.
New!!: Inequality (mathematics) and Markov brothers' inequality · See more »
Math Girls
is the first in a series of math-themed young adult novels of the same name by Japanese author Hiroshi Yuki.
New!!: Inequality (mathematics) and Math Girls · See more »
Mathematics education in New York
Mathematics education in New York in regard to both content and teaching method can vary depending on the type of school a person attends.
New!!: Inequality (mathematics) and Mathematics education in New York · See more »
Mazovia encoding
Mazovia encoding is used under DOS to represent Polish texts.
New!!: Inequality (mathematics) and Mazovia encoding · See more »
Mental operations
Mental operations are operations that affect mental contents.
New!!: Inequality (mathematics) and Mental operations · See more »
Metric map
In the mathematical theory of metric spaces, a metric map is a function between metric spaces that does not increase any distance (such functions are always continuous).
New!!: Inequality (mathematics) and Metric map · See more »
MIK (character set)
MIK (МИК) is a 8-bit Cyrillic code page used with DOS.
New!!: Inequality (mathematics) and MIK (character set) · See more »
Minkowski–Bouligand dimension
Estimating the box-counting dimension of the coast of Great Britain In fractal geometry, the Minkowski–Bouligand dimension, also known as Minkowski dimension or box-counting dimension, is a way of determining the fractal dimension of a set S in a Euclidean space Rn, or more generally in a metric space (X, d).
New!!: Inequality (mathematics) and Minkowski–Bouligand dimension · See more »
Mountain research
Mountain research or montology, traditionally also known as orology (from Greek oros ὄρος for 'mountain' and logos λόγος), is a field of research that regionally concentrates on the Earth's surface's part covered by mountain landscapes.
New!!: Inequality (mathematics) and Mountain research · See more »
MSX character set
MSX character sets are a group of single- and double-byte character sets developed by Microsoft for MSX computers.
New!!: Inequality (mathematics) and MSX character set · See more »
Multiple integral
The multiple integral is a definite integral of a function of more than one real variable, for example, or.
New!!: Inequality (mathematics) and Multiple integral · See more »
Mxparser
mXparser is an open-source mathematical expressions parser/evaluator providing abilities to calculate various expressions at a run time.
New!!: Inequality (mathematics) and Mxparser · See more »
N-terminal prohormone of brain natriuretic peptide
The N-terminal prohormone of brain natriuretic peptide (NT-proBNP or BNPT) is a prohormone with a 76 amino acid N-terminal inactive protein that is cleaved from the molecule to release brain natriuretic peptide.
New!!: Inequality (mathematics) and N-terminal prohormone of brain natriuretic peptide · See more »
N-Triples
N-Triples is a format for storing and transmitting data.
New!!: Inequality (mathematics) and N-Triples · See more »
NEC APC character set
NEC APC is an 8-bit character set developed by NEC for the NEC APC, a CP/M-86 and MS-DOS-compatible personal computer in 1983.
New!!: Inequality (mathematics) and NEC APC character set · See more »
Negative number
In mathematics, a negative number is a real number that is less than zero.
New!!: Inequality (mathematics) and Negative number · See more »
Nesbitt's inequality
In mathematics, Nesbitt's inequality is a special case of the Shapiro inequality.
New!!: Inequality (mathematics) and Nesbitt's inequality · See more »
New Math
New Mathematics or New Math was a brief, dramatic change in the way mathematics was taught in American grade schools, and to a lesser extent in European countries, during the 1960s.
New!!: Inequality (mathematics) and New Math · See more »
Newton's inequalities
In mathematics, the Newton inequalities are named after Isaac Newton.
New!!: Inequality (mathematics) and Newton's inequalities · See more »
Neyman–Pearson lemma
In statistics, the Neyman–Pearson lemma was introduced by Jerzy Neyman and Egon Pearson in a paper in 1933.
New!!: Inequality (mathematics) and Neyman–Pearson lemma · See more »
Nonlinear programming
In mathematics, nonlinear programming is the process of solving an optimization problem defined by a system of equalities and inequalities, collectively termed constraints, over a set of unknown real variables, along with an objective function to be maximized or minimized, where some of the constraints or the objective function are nonlinear.
New!!: Inequality (mathematics) and Nonlinear programming · See more »
NuCalc
NuCalc, also known as Graphing Calculator, is a computer software tool made by the company Pacific Tech.
New!!: Inequality (mathematics) and NuCalc · See more »
Number sense
In mathematics education, number sense can refer to "an intuitive understanding of numbers, their magnitude, relationships, and how they are affected by operations".
New!!: Inequality (mathematics) and Number sense · See more »
Number sentence
In mathematics education, a number sentence is typically an equation or inequality expressed using numbers and common symbols.
New!!: Inequality (mathematics) and Number sentence · See more »
OMS encoding
OMS (aka TeX math symbol) is a 7-bit TeX encoding developed by Donald E. Knuth.
New!!: Inequality (mathematics) and OMS encoding · See more »
On Numbers and Games
On Numbers and Games is a mathematics book by John Horton Conway first published in 1976.
New!!: Inequality (mathematics) and On Numbers and Games · See more »
Operator (computer programming)
Programming languages typically support a set of operators: constructs which behave generally like functions, but which differ syntactically or semantically from usual functions.
New!!: Inequality (mathematics) and Operator (computer programming) · See more »
Orders of magnitude (acceleration)
This page lists examples of the acceleration occurring in various situations.
New!!: Inequality (mathematics) and Orders of magnitude (acceleration) · See more »
Outline of discrete mathematics
Discrete mathematics is the study of mathematical structures that are fundamentally discrete rather than continuous.
New!!: Inequality (mathematics) and Outline of discrete mathematics · See more »
Peetre's inequality
In mathematics, Peetre's inequality, named after Jaak Peetre, says that for any real number t and any vectors x and y in Rn, the following inequality holds.
New!!: Inequality (mathematics) and Peetre's inequality · See more »
Pierre Hérigone
Pierre Hérigone (Latinized as Petrus Herigonius) (1580–1643) was a French mathematician and astronomer.
New!!: Inequality (mathematics) and Pierre Hérigone · See more »
Pinsker's inequality
In information theory, Pinsker's inequality, named after its inventor Mark Semenovich Pinsker, is an inequality that bounds the total variation distance (or statistical distance) in terms of the Kullback–Leibler divergence.
New!!: Inequality (mathematics) and Pinsker's inequality · See more »
Polar sine
In geometry, the polar sine generalizes the sine function of angle to the vertex angle of a polytope.
New!!: Inequality (mathematics) and Polar sine · See more »
Polyhedral combinatorics
Polyhedral combinatorics is a branch of mathematics, within combinatorics and discrete geometry, that studies the problems of counting and describing the faces of convex polyhedra and higher-dimensional convex polytopes.
New!!: Inequality (mathematics) and Polyhedral combinatorics · See more »
Popoviciu's inequality
In convex analysis, Popoviciu's inequality is an inequality about convex functions.
New!!: Inequality (mathematics) and Popoviciu's inequality · See more »
Population proportion
A population proportion, generally denoted by P and in some textbooks by \pi, is a parameter that describes a percentage value associated with a population.
New!!: Inequality (mathematics) and Population proportion · See more »
Prékopa–Leindler inequality
In mathematics, the Prékopa–Leindler inequality is an integral inequality closely related to the reverse Young's inequality, the Brunn–Minkowski inequality and a number of other important and classical inequalities in analysis.
New!!: Inequality (mathematics) and Prékopa–Leindler inequality · See more »
Pregnanetriol
Pregnanetriol, or 5β-pregnane-3α,17α,20α-triol is a steroid and inactive metabolite of progesterone.
New!!: Inequality (mathematics) and Pregnanetriol · See more »
Progesterone
Progesterone (P4) is an endogenous steroid and progestogen sex hormone involved in the menstrual cycle, pregnancy, and embryogenesis of humans and other species.
New!!: Inequality (mathematics) and Progesterone · See more »
Proper transfer function
In control theory, a proper transfer function is a transfer function in which the degree of the numerator does not exceed the degree of the denominator.
New!!: Inequality (mathematics) and Proper transfer function · See more »
Ptolemy's inequality
In Euclidean geometry, Ptolemy's inequality relates the six distances determined by four points in the plane or in a higher-dimensional space.
New!!: Inequality (mathematics) and Ptolemy's inequality · See more »
Pushing on a string
Pushing on a string is a figure of speech for influence that is more effective in moving things in one direction than another – you can pull, but not push. If something is connected to someone by a string, they can move it toward themselves by pulling on the string, but they cannot move it away from themselves by pushing on the string.
New!!: Inequality (mathematics) and Pushing on a string · See more »
Rayleigh–Faber–Krahn inequality
In spectral geometry, the Rayleigh–Faber–Krahn inequality, named after its conjecturer, Lord Rayleigh, and two individuals who independently proved the conjecture, G. Faber and Edgar Krahn, is an inequality concerning the lowest Dirichlet eigenvalue of the Laplace operator on a bounded domain in \mathbb^n, n \ge 2.
New!!: Inequality (mathematics) and Rayleigh–Faber–Krahn inequality · See more »
Real algebraic geometry
In mathematics, real algebraic geometry is the study of real algebraic sets, i.e. real-number solutions to algebraic equations with real-number coefficients, and mappings between them (in particular real polynomial mappings).
New!!: Inequality (mathematics) and Real algebraic geometry · See more »
Real coordinate space
In mathematics, real coordinate space of dimensions, written R (also written with blackboard bold) is a coordinate space that allows several (''n'') real variables to be treated as a single variable.
New!!: Inequality (mathematics) and Real coordinate space · See more »
Reference ranges for blood tests
Reference ranges for blood tests are sets of values used by a health professional to interpret a set of medical test results from blood samples.
New!!: Inequality (mathematics) and Reference ranges for blood tests · See more »
Relational operator
In computer science, a relational operator is a programming language construct or operator that tests or defines some kind of relation between two entities.
New!!: Inequality (mathematics) and Relational operator · See more »
Resistor–transistor logic
Resistor–transistor logic (RTL) (sometimes also transistor–resistor logic (TRL)) is a class of digital circuits built using resistors as the input network and bipolar junction transistors (BJTs) as switching devices.
New!!: Inequality (mathematics) and Resistor–transistor logic · See more »
Revealed preference
Revealed preference theory, pioneered by economist Paul Samuelson, is a method of analyzing choices made by individuals, mostly used for comparing the influence of policies on consumer behavior.
New!!: Inequality (mathematics) and Revealed preference · See more »
Rheumatoid arthritis
Rheumatoid arthritis (RA) is a long-term autoimmune disorder that primarily affects joints.
New!!: Inequality (mathematics) and Rheumatoid arthritis · See more »
Ring of periods
In mathematics, a period is a number that can be expressed as an integral of an algebraic function over an algebraic domain.
New!!: Inequality (mathematics) and Ring of periods · See more »
RPL character set
The RPL character set is an 8-bit character set and encoding used by most RPL calculators manufactured by Hewlett-Packard as well as by the HP 82240B thermo printer.
New!!: Inequality (mathematics) and RPL character set · See more »
Satisfiability modulo theories
In computer science and mathematical logic, the satisfiability modulo theories (SMT) problem is a decision problem for logical formulas with respect to combinations of background theories expressed in classical first-order logic with equality.
New!!: Inequality (mathematics) and Satisfiability modulo theories · See more »
Sbrk
brk and sbrk are basic memory management system calls used in Unix and Unix-like operating systems to control the amount of memory allocated to the data segment of the process.
New!!: Inequality (mathematics) and Sbrk · See more »
Schur's inequality
In mathematics, Schur's inequality, named after Issai Schur, establishes that for all non-negative real numbers x, y, z and a positive number t, with equality if and only if x.
New!!: Inequality (mathematics) and Schur's inequality · See more »
Shapiro inequality
In mathematics, the Shapiro inequality is an inequality proposed by H. Shapiro in 1954.
New!!: Inequality (mathematics) and Shapiro inequality · See more »
Sharp pocket computer character sets
The Sharp pocket computer character sets are a number of 8-bit character sets used by various Sharp pocket computers and calculators in the 1980s and mid 1990s.
New!!: Inequality (mathematics) and Sharp pocket computer character sets · See more »
Sides of an equation
In mathematics, LHS is informal shorthand for the left-hand side of an equation.
New!!: Inequality (mathematics) and Sides of an equation · See more »
Sign (mathematics)
In mathematics, the concept of sign originates from the property of every non-zero real number of being positive or negative.
New!!: Inequality (mathematics) and Sign (mathematics) · See more »
Signorini problem
The Signorini problem is an elastostatics problem in linear elasticity: it consists in finding the elastic equilibrium configuration of an anisotropic non-homogeneous elastic body, resting on a rigid frictionless surface and subject only to its mass forces.
New!!: Inequality (mathematics) and Signorini problem · See more »
Simon (computer)
Simon was a relay-based computer, described by Edmund Berkeley in a series of thirteen construction articles in Radio-Electronics magazine, from October 1950.
New!!: Inequality (mathematics) and Simon (computer) · See more »
Small number
Within a set of positive numbers, a number is small if it is close to zero.
New!!: Inequality (mathematics) and Small number · See more »
Sputtering
Sputtering is a process whereby particles are ejected from a solid target material due to bombardment of the target by energetic particles, particularly gas ions in a laboratory.
New!!: Inequality (mathematics) and Sputtering · See more »
Square One Television
Square One Television (sometimes referred to as Square One or Square One TV) is an American children's television program produced by the Children's Television Workshop (now known as Sesame Workshop) to teach mathematics and abstract mathematical concepts to young viewers.
New!!: Inequality (mathematics) and Square One Television · See more »
Stanford Extended ASCII
Stanford Extended ASCII (SEASCII) is a derivation of the 7-bit ASCII character set developed at the Stanford Artificial Intelligence Laboratory (SAIL/SU-AI) in the early 1970s.
New!!: Inequality (mathematics) and Stanford Extended ASCII · See more »
Stanley's reciprocity theorem
In combinatorial mathematics, Stanley's reciprocity theorem, named after MIT mathematician Richard P. Stanley, states that a certain functional equation is satisfied by the generating function of any rational cone (defined below) and the generating function of the cone's interior.
New!!: Inequality (mathematics) and Stanley's reciprocity theorem · See more »
Steffensen's inequality
Steffensen's inequality is an equation in mathematics named after Johan Frederik Steffensen.
New!!: Inequality (mathematics) and Steffensen's inequality · See more »
Strict
In mathematical writing, the adjective strict is used to modify technical terms which have multiple meanings.
New!!: Inequality (mathematics) and Strict · See more »
Subadditivity
In mathematics, subadditivity is a property of a function that states, roughly, that evaluating the function for the sum of two elements of the domain always returns something less than or equal to the sum of the function's values at each element.
New!!: Inequality (mathematics) and Subadditivity · See more »
Subset
In mathematics, a set A is a subset of a set B, or equivalently B is a superset of A, if A is "contained" inside B, that is, all elements of A are also elements of B. A and B may coincide.
New!!: Inequality (mathematics) and Subset · See more »
Super Boy Allan
is an educational video game developed by Asmik Corporation for the Family Computer Disk System, and published by Sunsoft in 1987.
New!!: Inequality (mathematics) and Super Boy Allan · See more »
Superadditivity
In mathematics, a sequence, n ≥ 1, is called superadditive if it satisfies the inequality for all m and n. The major reason for the use of superadditive sequences is the following lemma due to Michael Fekete.
New!!: Inequality (mathematics) and Superadditivity · See more »
Symbol (typeface)
Symbol is one of the four standard fonts available on all PostScript-based printers, starting with Apple's original LaserWriter (1985).
New!!: Inequality (mathematics) and Symbol (typeface) · See more »
Table of mathematical symbols by introduction date
The following table lists many specialized symbols commonly used in mathematics, ordered by their introduction date.
New!!: Inequality (mathematics) and Table of mathematical symbols by introduction date · See more »
Talagrand's concentration inequality
In probability theory, Talagrand's concentration inequality is an isoperimetric-type inequality for product probability spaces.
New!!: Inequality (mathematics) and Talagrand's concentration inequality · See more »
Tamás Erdélyi (mathematician)
Tamás Erdélyi is a Hungarian-born mathematician working at Texas A&M University.
New!!: Inequality (mathematics) and Tamás Erdélyi (mathematician) · See more »
Tampa Bay Rays
The Tampa Bay Rays are an American professional baseball team based in St. Petersburg, Florida.
New!!: Inequality (mathematics) and Tampa Bay Rays · See more »
Tangential quadrilateral
In Euclidean geometry, a tangential quadrilateral (sometimes just tangent quadrilateral) or circumscribed quadrilateral is a convex quadrilateral whose sides are all tangent to a single circle within the quadrilateral.
New!!: Inequality (mathematics) and Tangential quadrilateral · See more »
Tarski–Seidenberg theorem
In mathematics, the Tarski–Seidenberg theorem states that a set in (n + 1)-dimensional space defined by polynomial equations and inequalities can be projected down onto n-dimensional space, and the resulting set is still definable in terms of polynomial identities and inequalities.
New!!: Inequality (mathematics) and Tarski–Seidenberg theorem · See more »
Tatyana Shaposhnikova
Tatyana Olegovna Shaposhnikova (Татьяна Олеговна Шапошникова) is a Russian mathematician, working at the Royal Institute of Technology, Sweden.
New!!: Inequality (mathematics) and Tatyana Shaposhnikova · See more »
Themistocles M. Rassias
Themistocles M. Rassias (Θεμιστοκλής Μ. Ρασσιάς; born April 2, 1951) is a Greek mathematician, and a Professor at the National Technical University of Athens (Eθνικό Μετσόβιο Πολυτεχνείο), Greece.
New!!: Inequality (mathematics) and Themistocles M. Rassias · See more »
TI calculator character sets
As part of the design process, Texas Instruments (TI) decided to modify the base Latin-1 character set for use with its calculator interface.
New!!: Inequality (mathematics) and TI calculator character sets · See more »
Tilde
The tilde (in the American Heritage dictionary or; ˜ or ~) is a grapheme with several uses.
New!!: Inequality (mathematics) and Tilde · See more »
Timeline of quantum mechanics
This timeline of quantum mechanics shows the key steps, precursors and contributors to the development of quantum mechanics, quantum field theories and quantum chemistry.
New!!: Inequality (mathematics) and Timeline of quantum mechanics · See more »
Trace inequalities
In mathematics, there are many kinds of inequalities involving matrices and linear operators on Hilbert spaces.
New!!: Inequality (mathematics) and Trace inequalities · See more »
Triangle inequality
In mathematics, the triangle inequality states that for any triangle, the sum of the lengths of any two sides must be greater than or equal to the length of the remaining side.
New!!: Inequality (mathematics) and Triangle inequality · See more »
Tupper's self-referential formula
Tupper's self-referential formula is a formula that visually represents itself when graphed at a specific location in the (x, y) plane.
New!!: Inequality (mathematics) and Tupper's self-referential formula · See more »
Uncertainty principle
In quantum mechanics, the uncertainty principle (also known as Heisenberg's uncertainty principle) is any of a variety of mathematical inequalities asserting a fundamental limit to the precision with which certain pairs of physical properties of a particle, known as complementary variables, such as position x and momentum p, can be known.
New!!: Inequality (mathematics) and Uncertainty principle · See more »
Unit sphere
In mathematics, a unit sphere is the set of points of distance 1 from a fixed central point, where a generalized concept of distance may be used; a closed unit ball is the set of points of distance less than or equal to 1 from a fixed central point.
New!!: Inequality (mathematics) and Unit sphere · See more »
United States of America Mathematical Olympiad
The United States of America Mathematical Olympiad (USAMO) is a highly selective high school mathematics competition held annually in the United States.
New!!: Inequality (mathematics) and United States of America Mathematical Olympiad · See more »
Universal algebra
Universal algebra (sometimes called general algebra) is the field of mathematics that studies algebraic structures themselves, not examples ("models") of algebraic structures.
New!!: Inequality (mathematics) and Universal algebra · See more »
Upper and lower bounds
In mathematics, especially in order theory, an upper bound of a subset S of some partially ordered set (K, ≤) is an element of K which is greater than or equal to every element of S. The term lower bound is defined dually as an element of K which is less than or equal to every element of S. A set with an upper bound is said to be bounded from above by that bound, a set with a lower bound is said to be bounded from below by that bound.
New!!: Inequality (mathematics) and Upper and lower bounds · See more »
Variational inequality
In mathematics, a variational inequality is an inequality involving a functional, which has to be solved for all possible values of a given variable, belonging usually to a convex set.
New!!: Inequality (mathematics) and Variational inequality · See more »
Vertical bar
The vertical bar (|) is a computer character and glyph with various uses in mathematics, computing, and typography.
New!!: Inequality (mathematics) and Vertical bar · See more »
Welch bounds
In mathematics, Welch bounds are a family of inequalities pertinent to the problem of evenly spreading a set of unit vectors in a vector space.
New!!: Inequality (mathematics) and Welch bounds · See more »
Western Latin character sets (computing)
Several binary representations of character sets for common Western European languages are compared in this article.
New!!: Inequality (mathematics) and Western Latin character sets (computing) · See more »
Willerton's fish
In knot theory, Willerton's fish is an unexplained relationship between the first two Vassiliev invariants of a knot.
New!!: Inequality (mathematics) and Willerton's fish · See more »
Wirtinger's inequality
Wirtinger's inequality is either of two inequalities named after Wilhelm Wirtinger.
New!!: Inequality (mathematics) and Wirtinger's inequality · See more »
Wirtinger's inequality for functions
In mathematics, historically Wirtinger's inequality for real functions was an inequality used in Fourier analysis.
New!!: Inequality (mathematics) and Wirtinger's inequality for functions · See more »
Worldwide Online Olympiad Training
The Worldwide Online Olympiad Training (WOOT) program was established in 2005 by Art of Problem Solving, with sponsorship from Google and quantitative hedge fund giant D. E. Shaw & Co., in order to meet the needs of the world's top high school math students.
New!!: Inequality (mathematics) and Worldwide Online Olympiad Training · See more »
Xerox Character Code Standard
The Xerox Character Code Standard (XCCS) is a historical 16-bit character encoding that was created by Xerox in 1980 for the exchange of information between elements of the Xerox Network Systems Architecture.
New!!: Inequality (mathematics) and Xerox Character Code Standard · See more »
Young's convolution inequality
In mathematics, Young's convolution inequality is a mathematical inequality about the convolution of two functions, named after William Henry Young.
New!!: Inequality (mathematics) and Young's convolution inequality · See more »
Young's inequality for products
In mathematics, Young's inequality for products is a mathematical inequality about the product of two numbers.
New!!: Inequality (mathematics) and Young's inequality for products · See more »
5040 (number)
5040 is a factorial (7!) and one less than a square, making (7, 71) a Brown number pair, a superior highly composite number, a colossally abundant number, and the number of permutations of 4 items out of 10 choices (10 × 9 × 8 × 7.
New!!: Inequality (mathematics) and 5040 (number) · See more »
Redirects here:
Algebraic inequality, Comparison (mathematics), Equal or greater than, Equal or greater than sign, Equal or greater-than, Equal or greater-than sign, Equal or less than, Equal or less than sign, Equal or less-than, Equal or less-than sign, Greater or equal sign, Greater or equal to, Greater than, Greater than or equal to, Greater-than, Inequal, Inequality (math), Inequality bracket, Inequality brackets, Inequality notation, Inequality sign, Inequality signs, Inequality symbol, Inequality symbols, Inequalty, Less Than, Less or equal, Less or equal than, Less than, Less than or equal to, Less-than, Lesser than, Lessthan, Much greater than, Much less than, Much-greater-than sign, Much-less-than sign, Not equal, Not equal to, Power inequalities, Quadratic inequality, Smaller than, Strict inequality, System of inequalities, Transitive property of inequality, Ungleichung, ≇, ≤ ≥, ≥, ≦, ≧, ≨, ≩, ≪, ≫, ≮, ≯, ≰, ≱, ≲, ≳, ≴, ≵, ≶, ≷, ≸, ≹, ⋖, ⋗, ⋘, ⋙, ⋚, ⋛, ⋜, ⋝, ⋦, ⋧.
References
[1] https://en.wikipedia.org/wiki/Inequality_(mathematics)
