Definition of Mathematics

1. Noun. A science (or group of related sciences) dealing with the logic of quantity and shape and arrangement.

Exact synonyms: Math, Maths
Examples of category: Rounding, Rounding Error, Truncation Error, Mathematical Operation, Mathematical Process, Operation, Rationalisation, Rationalization, Invariance, Accuracy, Balance, Correspondence, Symmetricalness, Symmetry, Asymmetry, Dissymmetry, Imbalance, Factoring, Factorisation, Factorization, Extrapolation, Interpolation, Formula, Rule, Recursion, Invariant, Multinomial, Polynomial, Series, Infinitesimal, Fractal, Arithmetic, Geometry, Affine Geometry, Elementary Geometry, Euclidean Geometry, Parabolic Geometry, Euclid's Axiom, Euclid's Postulate, Euclidean Axiom, Fractal Geometry, Non-euclidean Geometry, Hyperbolic Geometry, Elliptic Geometry, Riemannian Geometry, Numerical Analysis, Spherical Geometry, Spherical Trigonometry, Analytic Geometry, Analytical Geometry, Coordinate Geometry, Plane Geometry, Solid Geometry, Descriptive Geometry, Projective Geometry, Trig, Trigonometry, Algebra, Quadratics, Linear Algebra, Vector Algebra, Matrix Algebra, Calculus, Infinitesimal Calculus, Analysis, Differential Calculus, Method Of Fluxions, Integral Calculus, Calculus Of Variations, Set Theory, Subgroup, Group Theory, Galois Theory, Analysis Situs, Topology, Metamathematics, Binomial, Proof, Equation, Expression, Formula, Mathematical Statement, Recursive Definition, Boundary Condition, Set, Domain, Domain Of A Function, Image, Range, Range Of A Function, Universal Set, Mathematical Space, Topological Space, Field, Matrix, Diagonal, Arithmetic Progression, Geometric Progression, Harmonic Progression, Mathematician, Cardinality, Complex Number, Complex Quantity, Imaginary, Imaginary Number, Radical, Mathematical Relation, Function, Map, Mapping, Mathematical Function, Single-valued Function, Expansion, Metric, Metric Function, Transformation, Reflection, Rotation, Translation, Affine Transformation, Operator, Parity, Transitivity, Reflexiveness, Reflexivity, Additive Inverse, Multiplicative Inverse, Reciprocal, Plane, Sheet, Geodesic, Geodesic Line, Parallel, Upper Bound, Lower Bound, Ray, Osculation, Develop, Iterate, Commute, Transpose, Rationalise, Rationalize, Eliminate, Calculate, Cipher, Compute, Cypher, Figure, Reckon, Work Out, Extract, Extrapolate, Interpolate, Differentiate, Integrate, Prove, Truncate, Reduce, Converge, Diverge, Osculate, Idempotent, Combinatorial, Continuous, Discontinuous, Commutative, Direct, Inverse, Dividable, Indivisible By, Undividable, Mathematical, Round, Representable, Additive, Linear, Nonlinear, Monotone, Monotonic, Nonmonotonic, Open, Closed, Nonnegative, Positive, Negative, Disjoint, Noninterchangeable, Invariant, Affine, Analytic, Diagonalizable, Scalene, Isometric, Differential, Rational, Irrational, Prime, Bivariate
Generic synonyms: Science, Scientific Discipline
Category relationships: Science, Scientific Discipline
Specialized synonyms: Pure Mathematics, Applied Math, Applied Mathematics
Derivative terms: Mathematical, Mathematical, Mathematician

Definition of Mathematics

1. n. That science, or class of sciences, which treats of the exact relations existing between quantities or magnitudes, and of the methods by which, in accordance with these relations, quantities sought are deducible from other quantities known or supposed; the science of spatial and quantitative relations.

Definition of Mathematics

1. Noun. An abstract representational system used in the study of numbers, shapes, structure and change and the relationships between these concepts. ¹

2. Noun. A person's ability to count, calculate, and use different systems of mathematics at differing levels. ¹

¹ Source: wiktionary.com

Definition of Mathematics

1. [n]

Medical Definition of Mathematics

1. That science, or class of sciences, which treats of the exact relations existing between quantities or magnitudes, and of the methods by which, in accordance with these relations, quantities sought are deducible from other quantities known or supposed; the science of spatial and quantitative relations. Mathematics embraces three departments, namely: 1. Arithmetic. 2. Geometry, including Trigonometry and Conic Sections. 3. Analysis, in which letters are used, including Algebra, Analytical Geometry, and Calculus. Each of these divisions is divided into pure or abstract, which considers magnitude or quantity abstractly, without relation to matter; and mixed or applied, which treats of magnitude as subsisting in material bodies, and is consequently interwoven with physical considerations. Origin: F. Mathematiques, pl, L. Mathematica, sing, Gr. (sc) science. See Mathematic, and -ics. Source: Websters Dictionary (01 Mar 1998)

Lexicographical Neighbors of Mathematics

mathematical structure
mathematical symbol
mathematically
mathematician
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mathematicised
mathematicises
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mathematicize
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mathematicizes
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mathematized
mathematizes
mathematizing

Literary usage of Mathematics

Below you will find example usage of this term as found in modern and/or classical literature:

1. Memorabilia Mathematica; Or, The Philomath's Quotation-book by Robert Édouard Moritz (1914)
"MEMORABILIA MATHEMATICA CHAPTER I DEFINITIONS AND OBJECT OP Mathematics. I think it would be desirable that this form of word [mathematics] should be ..."

2. Memorabilia Mathematica; Or, The Philomath's Quotation-book by Robert Édouard Moritz (1914)
"MEMORABILIA MATHEMATICA CHAPTER I DEFINITIONS AND OBJECT OF Mathematics. I think it would be desirable that this form of word ..."

3. Toda Lattices, Cosymplectic Manifolds, Bäcklund Transformations, and Kinks by Robert Hermann (1977)
"MY VIEWS ON APPLIED Mathematics; THE MATHEMATICIAN AS THE STRATEGIST FOR MATHEMATICAL SCIENCE AND ENGINEERING by Robert Hermann Since I seem to have ..."

4. Ancient Egyptian Science: A Source Book by Marshall Clagett (1989)
"The most primitive uses of mathematics resided in counting, say the inventories of possessions, products, prisoners, or the like, of which there are ..."

5. Elementary Functions and Applications by Arthur Sullivan Gale, Charles William Watkeys (1920)
"The reasoning in mathematics is purely deductive in character, and the conclusion reached contains no more than the hypothesis from which it was derived. ..."

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