「arithmetic」の共起表現一覧(1語右で並び替え)

arithmetic

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  • You may have been looking for arithmetic, a branch of mathematics.
  • The mathematics involved include modular arithmetic, a bit of number theory, some linear algebra
  • Apocalyps in Apocalypsim" (A Book of Arithmetic about the AntiChrist.
  • ssistant: being a plain, practical system of arithmetic, adapted to the United States, New-London, C
  • d forth a challenging curriculum of English, arithmetic, algebra, history, Latin and French.
  • t Military Drill, as well as in classes like Arithmetic, Algebra, French, Latin, and Greek.
  • primary interests include number theory and arithmetic algebraic geometry, particularly zeta functi
  • ted their numerical answer and corresponding arithmetic algorithm.
  • ts her understanding of economics and mental arithmetic among her strong points.
  • this method is sometimes termed his palpable arithmetic, an account of which is given in his elabora
  • ks on stiff differential equations, interval arithmetic, analog computing, and neural networks and t
  • ower, including those limited to fixed point arithmetic and those without support for dynamic storag
  • hods implemented, and adding two categories, Arithmetic and Display, which extend the basic class.
  • he Mathematics, Containing the Principles of Arithmetic and Geometry Demonstrated in a Short and Eas
  • ding the cardinal and ordinal numbers, Peano arithmetic and the other usual number systems, and the
  • Arithmetic and logical expressions
  • hich involves reducing geometry to a form of arithmetic and algebra and translating geometric shapes
  • pers on Egyptian computational techniques in arithmetic and geometry, including the Moscow Papyrus,
  • uaintance with the Greek grammar, fractional arithmetic, and the elements of geography" and the curr
  • 1562-1587), was a writer on arithmetic and astrology.
  • Applying the inequality of arithmetic and geometric means,
  • It repeatedly replaces two numbers by their arithmetic and geometric mean, in order to approximate
  • taught Latin, Greek and sciences, including arithmetic and geometry.
  • He excelled at mental arithmetic, and graduated from Upsala College, East Ora
  • ure, and run errands while studying English, arithmetic, and writing.
  • lish, reading, spelling, writing, geography, arithmetic and composition.
  • there he published an elementary treatise on arithmetic and algebra (Lehrbuch der Arith.
  • Sefer ha-Mispar on arithmetic, and a commentary to Ptolemy's Almagest, an
  • classwork consisted of reading, writing and arithmetic and was meant to prepare the students for mo
  • , he has been credited with inventing verbal arithmetic and discovering new applications of digital
  • However the tight parliamentary arithmetic and a constructive relationship with the Sco
  • umbers, the implementation of floating-point arithmetic, and security vulnerabilities.
  • Manin's early work included papers on the arithmetic and formal groups of abelian varieties, the
  • Since then, floating-point arithmetic and "arbitrary-precision" modes have been ad
  • ng school and taught his son the elements of arithmetic and algebra.
  • plication instruction in an MPU, full 16-bit arithmetic, and an especially fast interrupt system.
  • eal with imaginary and complex datatypes and arithmetic and elementary functions on such values.
  • ching" method, generalizes the inequality of arithmetic and geometric means.
  • category include errors arising from modular arithmetic and/or multithreading.
  • s are error-correcting code that are used in arithmetic applications.
  • decide algorithmically whether statements in arithmetic are true or false, and thus a general soluti
  • em all functions provably recursive in Peano arithmetic are definable.
  • re available for general use: floating point arithmetic; arithmetic operations on complex numbers; c
  • Remainder arithmetic, as used in many ancient cultures to solve a
  • d here, made major contributions in Algebra, Arithmetic, Astronomy, Calculus, Geometry, Infinite Ser
  • s cannot be type-cast in ML, nor can pointer arithmetic be performed.
  • p(100000) may be undefined in floating point arithmetic because exceed its limits.
  • A-block: an arithmetic block for performing the data operation asso
  • s information, certain input operands of the arithmetic block and evaluation block can be frozen thr
  • over 1,000) with a bible, a hymn book and an arithmetic book in their own locked drawer.
  • ost Book I, like Book II, was concerned with arithmetic, Book III being clearly introduced as beginn
  • His arithmetic books were used for instruction in schools w
  • of theorems found to be unprovable in Peano arithmetic but provable in stronger logical systems (su
  • Liber Abaci, historic book on arithmetic by Leonardo of Pisa
  • y, as such allowance was far easier than the arithmetic calculation for trett.
  • In Chinese he translated books on arithmetic, calculus(Loomis), algebra (De Morgan's), me
  • Cardinal arithmetic can be used to show not only that the number
  • For each n, Peano arithmetic can prove that P(n) is true, but Peano arith
  • Moreover, Robinson arithmetic can be interpreted in general set theory, a
  • The much simpler arithmetic character of Zhegalkin polynomials was first
  • uitive understandings of natural numbers and arithmetic, children's perceptions of separately moveab
  • Arithmetic codes were commonly used in computer process
  • Arithmetic codes help the processor to detect when an e
  • AN codes are arithmetic codes that are named for the integers A and
  • It uses predictive arithmetic coding similar to prediction by partial matc
  • 000 Bourgain connected the Kakeya problem to arithmetic combinatorics.
  • rs in 2003, with a thesis entitled Topics in arithmetic combinatorics.
  • A set of powerful 32-bit floating point arithmetic commands in mantissa and exponent for the ba
  • ists of a set of more than 300 functions for arithmetic, complex, trigonometric, logarithm, exponent
  • annon proved that Boolean algebra and binary arithmetic could be used to simplify the arrangement of
  • Nowacki determined the 73 three-dimensional arithmetic crystal classes (symmorphic space groups).
  • The operand must have an arithmetic data type, and must refer to a modifiable da
  • Arithmetic density: The total number of people / area o
  • A handbook of commercial arithmetic; depicted in the painting The Ambassadors by
  • ctured on the History of Mathematics, Higher Arithmetic, Differential and Integral Calculus, Analyti
  • der', 'here' and 'there', he or she may have arithmetic difficulties, have difficulty understanding
  • Although excelling at all kinds of arithmetic, Dysart's most startling demonstrations have
  • the State of Georgia in 1923, his talent for arithmetic emerged at the age of three after his mother
  • ements (variable names) and operators (e.g., arithmetic, equality/inequality, Boolean) are counted.
  • ovements (associative arrays, floating point arithmetic, etc.), some vendors still ship their own ve
  • ity rules can be summed up in saying that an arithmetic expression will only evaluate to type INTEGE
  • und in high-level languages, such as complex arithmetic expressions and control structures.
  • Logic and arithmetic expressions can be intermixed.
  • The players are shown a set of simple arithmetic expressions for a few seconds, then they'll
  • diagram in which states and arcs may include arithmetic expressions, and those expressions may use e
  • When generating code for arithmetic expressions, the compiler has to decide whic
  • Government led by UPA proved to overcome the arithmetic factor, where they found 73% of the people i
  • teger and arbitrary precision floating point arithmetic, finite fields, vectors, matrices, polynomia
  • number theory and algebraic geometry with an arithmetic flavor.
  • This holds in Peano arithmetic, for example.
  • Academy, where he learnt English grammar and arithmetic for three months.
  • He was engaged in arithmetic, fractions and logarithms, trigonometry, ast
  • that performs multi-precision floating point arithmetic from 15 up to 200 significant digits.
  • and a similar bound holds for more general arithmetic Fuchsian groups.
  • If α(n) is an arithmetic function possessing a Dirichlet inverse α −
  • nd the following subjects: reading, writing, arithmetic, geography, history, English (grammar, compo
  • the interface of analytic number theory and arithmetic geometry concerning the number and distribut
  • reschool children, teaching lessons on basic arithmetic, geometry, and drawing through a series of i
  • Pop's research concerns algebraic geometry, arithmetic geometry, and Galois theory.
  • He is known for his work in arithmetic geometry, in particular on elliptic curves i
  • arch has led him to study various aspects of arithmetic geometry: in particular, he and his collabor
  • Peter Sarnak and Peter Buser in the case of arithmetic groups defined over , from their seminal 199
  • ork with Armand Borel founding the theory of arithmetic groups; and for papers on finite group analo
  • Moreover the shortest proof of P(n) in Peano arithmetic grows phenomenally fast as a function of n;
  • oposals, few hash functions based on modular arithmetic have withstood attack, and most that have te
  • ertation entitled The Foundations of General Arithmetic; his advisor was Eric Temple Bell.
  • to number theory has been the application of arithmetic homotopy to the study of Diophantine problem
  • are programs that integrate basic notions of arithmetic, hygiene and Spanish, to facilitate their de
  • The arithmetic IF was also used in FOCAL.
  • 'Inconsistent Models of Arithmetic II; the Genera Case', Journal of Symbolic Lo
  • ibgcrypt features its own multiple precision arithmetic implementation, with assembler implementatio
  • Analog adders and amplifiers do the arithmetic in the signal domain, just as in an analog c
  • It is possible to carry out limited arithmetic in base 5 on numbers up to 30 (decimal) usin
  • Arithmetic in all its parts, Bookkeeping by Double Entr
  • edia thinks that nobody is capable of mental arithmetic, in truth its very simple to convert between
  • Moreover pointer arithmetic is unrestricted: adding or subtracting from
  • All index arithmetic is performed modulo 5 or w.
  • Interestingly, integer arithmetic is also handled as an alien data type by lib
  • Floating point arithmetic is supported through external libraries that
  • The Devil's Arithmetic is a 1999 TV movie based on the historical n
  • While Java's floating point arithmetic is largely based on IEEE 754 (Standard for B
  • The A-0 system ( Arithmetic Language version 0), written by Grace Hopper
  • d messages, or the MPACK arbitrary-precision arithmetic LAPACK library.
  • ly has one left shift operator (<<), because arithmetic left shift and logical left shift have the s
  • For the arbitrary-precision arithmetic library, see MIRACL (software).
  • n apeirogonal prism or infinite prism is the arithmetic limit of the family of prisms; it can be con
  • ho received instruction in reading, writing, arithmetic, mathematics, English grammar and history.
  • eech Interference Level is calculated as the arithmetic mean of unweighted sound pressure levels in
  • he observations several times and taking the arithmetic mean of all the observations, the mean value
  • ates MAP is more closely approximated by the arithmetic mean of systolic and diastolic pressures bec
  • Do not apply the usual form of arithmetic mean ± standard deviation (mean ± SD) to des
  • PSIL: Arithmetic mean of 500 Hz, 1 kHz and 2 kHz octave bands
  • SIL4: Arithmetic mean of 500 Hz, 1 kHz, 2 kHz and 4 kHz octav
  • SIL3: Arithmetic mean of 1 kHz, 2 kHz and 4 kHz octave bands
  • ere is a similar inequality for the weighted arithmetic mean and weighted geometric mean.
  • Mean crowding, i.e. the arithmetic mean of crowding measures averaged across in
  • Informally, it is the "average" ( arithmetic mean) of all points of X.
  • UPGMA (Unweighted Pair Group Method with Arithmetic Mean) is a simple agglomerative or hierarchi
  • For positive real numbers a and b, their arithmetic mean, geometric mean, and harmonic mean are
  • Note that S1 is simply the arithmetic mean, and Sn is of course the geometric mean
  • of control chart that is used to monitor the arithmetic means of successive samples of constant size
  • d to talk of a "rainbow" Parliament, but the arithmetic meant that the coalition of Labour and Scott
  • check when manipulating arrays, overflow of arithmetic modes, "dangling references", that are names
  • performing the equations defining the group arithmetic modulo the unknown prime factors p1, p2, ...
  • follows: logical AND ( & ) is represented by arithmetic multiplication, and the logical NOT ( ~ )is
  • include: imagery of natural fertility; the ' arithmetic' of kissing; kisses as nourishment or cure;
  • as "a formula language, modelled on that of arithmetic, of pure thought."
  • rize for his monograph entitled Quantitative Arithmetic of Projective Varieties.
  • chema that is part of Peano's axioms for the arithmetic of the natural numbers;
  • His fields of specialisation are the arithmetic of elliptic curves and algebraic geometry.
  • -Yau threefolds and others, mirror symmetry, arithmetic of quadratic forms, Hyperbolic Kac-Moody alg
  • also supported full arbitrary precision BCD arithmetic on strings.
  • to very minor differences in floating point arithmetic on different processors.
  • By using the rules of cardinal arithmetic one can also show that
  • erator decreases the value of its modifiable arithmetic operand by 1.
  • med that the execution of each supported ALU arithmetic operation requires only a distinct computing
  • d that Nucline RNA could perform Boolean and arithmetic operations (If-then-else, AND gate, OR gate
  • orking a problem like this to begin with the arithmetic operations inside the parentheses first.
  • Note that the actual arithmetic operations used to compute the area of the c
  • -41, which were exploited by applying normal arithmetic operations to error messages, jumping to non
  • Also unspecified are the meanings of arithmetic operations applied to time values.
  • of integer numbers, addition and subtraction arithmetic operations, and displaying numerical values.
  • FSM does not use variables, arithmetic operations/conditions.
  • s and real constants are expressions, as any arithmetic operator over other expressions.
  • ide range of operators, including the common arithmetic operators from C, the equivalent arithmetic
  • ot easily express constraints such as linear arithmetic or difference logic -- ASP is at best suitab
  • cluding a tree-sorting program, an arbitrary arithmetic package, an animal guessing game, a route fi
  • chmark primarily measures the floating-point arithmetic performance.
  • Arithmetic, Population, and Energy, Dr. Albert Bartlett
  • The usual arithmetic precedence conventions are used to resolve t
  • ntation of a distractor, for example solving arithmetic problems for 10-30 seconds, during the reten
  • There are examples of cubes in arithmetic progression whose sum is a cube,
  • , if we denote p(a,d) the least prime in the arithmetic progression
  • ntegers diverges, then the sequence contains arithmetic progressions of arbitrary length.
  • oves Dirichlet's theorem on prime numbers in arithmetic progressions, by showing that by averaging o
  • atural question after Dirichlet's theorem on arithmetic progressions.
  • mathematics for their elegant geometric and arithmetic properties.
  • He then tackled group-theoretic and arithmetic questions on semi-simple algebraic groups.
  • ovided that he had performed passing work in arithmetic, reading, and language at the time of his wi
  • cidable; examples of this include Presburger arithmetic, real closed fields and static type systems
  • S, D stand for real floating point arithmetic respectively in single and double precision,
  • Because arithmetic right shift differs from logical right shift
  • For example, in Java and JavaScript, the arithmetic right shift operator is >>; whereas the logi
  • It is frequently stated that arithmetic right shifts are equivalent to division by a
  • An arithmetic rope generally has at least 13 knots-therefo
  • The arithmetic rope, or knotted rope, was a widely-used ari
  • MASH-1 (Modular Arithmetic Secure Hash) is a hash function based on mod
  • A right arithmetic shift of a binary number by 1.
  • Unlike an arithmetic shift, a logical shift does not preserve a n
  • Halifax believed that reading, writing and arithmetic should be taught to all and at the expense o
  • Its goals are to improve basic literacy and arithmetic skills in addition to computer ability.
  • and teaching them basic reading, writing and arithmetic skills.
  • Besides geometry, Hipparchus also used arithmetic techniques developed by the Chaldeans.
  • als, subtractive notation removed from Roman arithmetic the advantages of a tally system for speedy
  • , his explanations focused on triangulation, arithmetic, theoretical mathematics, and cartography as
  • rdinal of the subsystem -CA0 of second-order arithmetic; this is one of the "big five" subsystems st
  • ving free education in reading, writing, and arithmetic to thirty boys and ten girls (see Dissenting
  • eds a much stronger fragment of second-order arithmetic to prove than the Paris-Harrington principle
  • ), A study in numerical perversity: Teaching arithmetic to a neural network, Neural Networks for Kno
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