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Spatial correlation coefficient
Wartenberg's coefficient is a measure of correlation developed by epidemiologist Daniel Wartenberg. This coefficient is a multivariate extension of spatial
Wartenberg's_coefficient
Measure of spatial autocorrelation
association Spatial heterogeneity Tobler's first law of geography Wartenberg's coefficient Moran, P. A. P. (1950). "Notes on Continuous Stochastic Phenomena"
Moran's_I
Measure of spatial correlation
similar to rank correlation coefficients like Spearman's rank correlation coefficient and the Kendall rank correlation coefficient but also explicitly considers
Tjøstheim's_coefficient
better understand their properties. Klemm studied molar volumes and coefficients of expansion of both fused and solid halides. He also examined indium
Wilhelm_Klemm
WARTENBERGS COEFFICIENT
WARTENBERGS COEFFICIENT
WARTENBERGS COEFFICIENT
WARTENBERGS COEFFICIENT
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Ritual
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Brother of Lotus
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American, British, English
Cheerful; Merry
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French form of Latin Nicolaus, NICOLAS means "victor of the people."
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Priceless
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Coming early
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Materialistic Knowledge
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Divine
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Australian, British, English, French, German, Latin, Scandinavian, Spanish
Peaceful Ruler; Female Version of Eric; Ruler Forever; Rich
WARTENBERGS COEFFICIENT
WARTENBERGS COEFFICIENT
WARTENBERGS COEFFICIENT
WARTENBERGS COEFFICIENT
WARTENBERGS COEFFICIENT
n.
In the theory of gravitation, or of other forces acting in space, a function of the rectangular coordinates which determine the position of a point, such that its differential coefficients with respect to the coordinates are equal to the components of the force at the point considered; -- also called potential function, or force function. It is called also Newtonian potential when the force is directed to a fixed center and is inversely as the square of the distance from the center.
n.
The operation of finding the primitive function which has a given function for its differential coefficient. See Integral.
n.
A curve whose contact with a given curve, at a given point, is of a higher order (or involves the equality of a greater number of successive differential coefficients of the ordinates of the curves taken at that point) than that of any other curve of the same kind.
a.
Cooperating; acting together to produce an effect.
n.
That which unites in action with something else to produce the same effect.
n.
An invariable quantity; specifically, a function of the coefficients of one or more forms, which remains unaltered, when these undergo suitable linear transformations.
n.
A quantity or coefficient, or constant, which expresses the measure of some specified force, property, or quality, as of elasticity, strength, efficiency, etc.; a parameter.
n.
A numerical coefficient in any particular case of the binomial theorem.
n.
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.
v. t.
To obtain the differential, or differential coefficient, of; as, to differentiate an algebraic expression, or an equation.
n.
One of the variables of a quantic as distinguished from a coefficient.
n.
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.
n.
A function involving the coefficients and the variables of a quantic, and such that when the quantic is lineally transformed the same function of the new variables and coefficients shall be equal to the old function multiplied by a factor. An invariant is a like function involving only the coefficients of the quantic.