Definition of COEFF. Meaning of COEFF. Synonyms of COEFF

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Definition of COEFF

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Arbitrary coefficient
Coefficient Co`ef*fi"cient, n. 1. That which unites in action with something else to produce the same effect. 2. [Cf. F. coefficient.] (Math.) A number or letter put before a letter or quantity, known or unknown, to show how many times the latter is to be taken; as, 6x; bx; here 6 and b are coefficients of x. 3. (Physics) A number, commonly used in computation as a factor, expressing the amount of some change or effect under certain fixed conditions as to temperature, length, volume, etc.; as, the coefficient of expansion; the coefficient of friction. Arbitrary coefficient (Math.), a literal coefficient placed arbitrarily in an algebraic expression, the value of the coefficient being afterwards determined by the conditions of the problem.
Coefficacy
Coefficacy Co*ef"fi*ca*cy, n. Joint efficacy.
Coefficiency
Coefficiency Co`ef*fi"cien*cy, n. Joint efficiency; co["o]peration. --Glanvill.
Coefficient
Coefficient Co`ef*fi"cient, a. Co["o]perating; acting together to produce an effect. Co`ef*fi"cient*ly, adv.
Coefficient
Coefficient Co`ef*fi"cient, n. 1. That which unites in action with something else to produce the same effect. 2. [Cf. F. coefficient.] (Math.) A number or letter put before a letter or quantity, known or unknown, to show how many times the latter is to be taken; as, 6x; bx; here 6 and b are coefficients of x. 3. (Physics) A number, commonly used in computation as a factor, expressing the amount of some change or effect under certain fixed conditions as to temperature, length, volume, etc.; as, the coefficient of expansion; the coefficient of friction. Arbitrary coefficient (Math.), a literal coefficient placed arbitrarily in an algebraic expression, the value of the coefficient being afterwards determined by the conditions of the problem.
Coefficiently
Coefficient Co`ef*fi"cient, a. Co["o]perating; acting together to produce an effect. Co`ef*fi"cient*ly, adv.
Indeterminate coefficients
Indeterminate In`de*ter"mi*nate, a. [L. indeterminatus.] Not determinate; not certain or fixed; indefinite; not precise; as, an indeterminate number of years. --Paley. Indeterminate analysis (Math.), that branch of analysis which has for its object the solution of indeterminate problems. Indeterminate coefficients (Math.), coefficients arbitrarily assumed for convenience of calculation, or to facilitate some artifice of analysis. Their values are subsequently determined. Indeterminate equation (Math.), an equation in which the unknown quantities admit of an infinite number of values, or sets of values. A group of equations is indeterminate when it contains more unknown quantities than there are equations. Indeterminate inflorescence (Bot.), a mode of inflorescence in which the flowers all arise from axillary buds, the terminal bud going on to grow and sometimes continuing the stem indefinitely; -- called also acropetal, botryose, centripetal, & indefinite inflorescence. --Gray. Indeterminate problem (Math.), a problem which admits of an infinite number of solutions, or one in which there are fewer imposed conditions than there are unknown or required results. Indeterminate quantity (Math.), a quantity which has no fixed value, but which may be varied in accordance with any proposed condition. Indeterminate series (Math.), a series whose terms proceed by the powers of an indeterminate quantity, sometimes also with indeterminate exponents, or indeterminate coefficients. -- In`de*ter"mi*nate*ly adv. -- In`de*ter"mi*nate*ness, n.
Partial differential coefficients
Partial Par"tial, a. [F., fr. LL. partials, fr. L. pars, gen. partis, a part; cf. (for sense 1) F. partiel. See Part, n.] 1. Of, pertaining to, or affecting, a part only; not general or universal; not total or entire; as, a partial eclipse of the moon. ``Partial dissolutions of the earth.' --T. Burnet. 2. Inclined to favor one party in a cause, or one side of a question, more then the other; baised; not indifferent; as, a judge should not be partial. Ye have been partial in the law. --Mal. ii. 9. 3. Having a predelection for; inclined to favor unreasonably; foolishly fond. ``A partial parent.' --Pope. Not partial to an ostentatious display. --Sir W. Scott. 4. (Bot.) Pertaining to a subordinate portion; as, a compound umbel is made up of a several partial umbels; a leaflet is often supported by a partial petiole. Partial differentials, Partial differential coefficients, Partial differentiation, etc. (of a function of two or more variables), the differentials, differential coefficients, differentiation etc., of the function, upon the hypothesis that some of the variables are for the time constant. Partial fractions (Alg.), fractions whose sum equals a given fraction. Partial tones (Music), the simple tones which in combination form an ordinary tone; the overtones, or harmonics, which, blending with a fundamental tone, cause its special quality of sound, or timbre, or tone color. See, also, Tone.

Meaning of COEFF from wikipedia

- Alexandre Serge Coeff (born 20 February 1992) is a French professional footballer who plays as a centre back or defensive midfielder for Championnat National...
- f_x1) / h1 coeff_a = (delta1 - delta0) / (h1 + h0) coeff_b = coeff_a*h1 + delta1 coeff_c = f_x2 sqrt_delta = sqrt(pow(coeff_b,2) - 4*coeff_a*coeff_c) denominators...
- to calculate the Wilks coefficient: Coeff = 500 a + b x + c x 2 + d x 3 + e x 4 + f x 5 {\displaystyle {\text{Coeff}}={\frac {500}{a+bx+cx^{2}+dx^{3}+ex^{4}+fx^{5}}}}...
- Years 1st place Coeff. 2nd place Coeff. 3rd place Coeff. 1956–1960 Spain 70.833 France 40.500 Italy 36.500 1957–1961 68.333 England 41.666 36.500 1958–1962...
- pool in make_random_shares below. """ ac**** = 0 for coeff in reversed(poly): ac**** *= x ac**** += coeff ac**** %= prime return ac**** def make_random_shares(secret...
- Rank ****ociation Coeff. Teams Notes 1  England 109.570 4 2  Spain 92.998 3  Germany 82.481 +1 (EPS) 4  Italy 81.926 +1 (EPS) 5  France 61.164 6  Netherlands...
- Rank ****ociation Coeff. Teams Notes 1  France 80.833 3 2  Germany 76.666 3  Spain 71.166 4  England 61.833 5  Italy 35.000 6  Sweden 26.999 7  Czech Republic...
- × π × Kterm / Nterms; coeff := 2 × cos(ω) sprev := 0 sprev2 := 0 for each index n in range 0 to Nterms-1 do s := x[n] + coeff × sprev - sprev2 sprev2 :=...
- Rank ****ociation Coeff. Teams Notes 1  England 104.303 4 2  Italy 90.284 3  Spain 89.489 4  Germany 86.624 5  France 66.831 6  Netherlands 61.300 3 7...
- Pot 1 (by ****ociation rank) ****oc. Team Notes Coeff. 1 Manchester City 145.000 — Sevilla 91.000 2 Barcelona 98.000 3 Napoli 81.000 4 Bayern Munich 136...