「inequality」の共起表現(1語右で並び替え)2ページ目

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inequality

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Harnack's inequality is used to prove Harnack's theorem about the
findings led him to conclude that "economic inequality is, in substantial part, a political phenome
For example to prove Gibbs' inequality it is enough to substitute s for s, and s fo
Note that the rearrangement inequality makes no assumptions on the signs of the rea
Boole's inequality may be generalised to find upper and lower b
dents been in office since the 1970s, income inequality may have lessened since the 1950s, not grown
f income, economic reforms aimed at reducing inequality may be a prerequisite for pro-growth policie
Currently, an income inequality measure known low income cut-off published b
In "Path Independent Inequality Measures", he and James Foster introduced in
There are several other different income inequality metrics, for example the Gini coefficient or
reform, unemployment, housing, debt, income inequality, money and politics, progressive values, the
In mathematics, Karamata's inequality, named after Jovan Karamata, also known as t
In mathematics, Schur's inequality, named after Issai Schur, establishes that f
In number theory, Bonse's inequality, named after H. Bonse, states that if p1, ..
In mathematics, Abel's inequality, named after Niels Henrik Abel, supplies a s
In mathematics, Jordan's inequality, named after Camille Jordan, states that
In mathematics, Muirhead's inequality, named after Robert Franklin Muirhead, also
magic number is the value of P at which this inequality no longer holds true - that is, that the eco
es not capture where in the distribution the inequality occurs.
However, the essential inequality of these forms leads to speech which the nat
ational unity were the ownership of land and inequality of economic levels.
Ravi Batra's theory is that growing inequality of financial capitalism produces speculative
but he only read Gobineau's An Essay on the Inequality of the Human Races in 1880.
human rights and equality for all, while the inequality of women in many Muslim societies today is d
Applying the inequality of arithmetic and geometric means,
ted to question the idea of marriage and the inequality of women.
The Court ruled unanimously that the inequality of age of consent constituted a violation of
mplained that Yorkshire had suffered from an inequality of treatment, but that the regional assistan
lthough Arthur de Gobineau's An Essay on the Inequality of the Human Races (1853-55) constitutes the
t can alternatively be proved using Jensen's inequality or log sum inequality.
erbolic and satisfies a linear isoperimetric inequality or else the Dehn function is at least quadra
cy have powerfully shaped the path of income inequality over time.
The Empire is total, but economic inequality persists, and as all identities are wiped ou
Korn's inequality plays an important role in linear elasticity
The Gaussian isoperimetric inequality, proved by Boris Tsirelson and Vladimir Suda
The Cauchy-Schwarz inequality proves that this definition is sensible, by
eal, they can be from any space in which the inequality relation is defined.
Today, this formulation of the Bell inequality remains in use.
Proving such an inequality remains an open problem in general relativit
In the Euclidean space, the isoperimetric inequality says that of all bodies with the same volume
At first sight, such a reverse inequality seems to be impossible, since if K and L are
poverty is itself misleading and that income inequality should be used instead.
ar maps allows one to prove Milman's reverse inequality, similarly to the reverse isoperimetric ineq
impact on knowledge on the subject of health inequality since that time, and was published by Pengui
with widespread anguish at the great social inequality so characteristic of Brazil.
housing and homelessness, poverty and income inequality, social exclusion and other social and econo
ken-Ilmanen proofs of the Riemannian Penrose inequality state that under the hypotheses, if
Specifically, Hadamard's inequality states that if N is the matrix having column
In mathematics, the Grothendieck inequality states that there is a universal constant k
An integral version of Hardy's inequality states if f is an integrable function with n
In mathematics, the Weierstrass product inequality states that given real numbers 0 ≤ a, b, c,
The Cauchy-Schwarz inequality states that for all vectors x and y of an in
The triangle inequality states that the length of two sides of any t
Then, Eilenberg's inequality states that
The log sum inequality states that
In geometry, Barrow's inequality states the following: Let P be a point insid
The inequality states that on the complex plane, within the
ck Moon theory: determination of parallactic inequality, study of effect of limb irregularities on a
vector resolute x in direction ek, Bessel's inequality tells us that this series converges.
probability theory, Hoeffding's lemma is an inequality that bounds the moment-generating function o
d by private ownership and slavery, with the inequality that they entailed.
9, she appeared in the star-studded "Defying Inequality: The Broadway Concert - A Celebrity Benefit
scholar in social movements, urban culture, inequality, the politics of popular culture, and Whiten
oofs are based on an application of Markov's inequality to the random variable , for a suitable choi
Applying Jensen's inequality to -log gives
ounding the differences and applying Azuma's inequality to a Doob martingale is called McDiarmid's i
X is non-negative we can now apply Markov's inequality to obtain .
to report on the issues of world poverty and inequality; to focus attention on the unjust relationsh
In simplest terms, the Kantorovich inequality translates the basic idea of the triangle in
omplex numbers, depending on the equation or inequality under consideration (in applications, real n
y gave the first complete proof of the above inequality using a conformal flow of metrics.
The entropy power inequality was proved in 1948 by Claude Shannon in his
Katok's entropy inequality was recently exploited to obtain a tight asy
The inequality was proved by Raymond Paley and Antoni Zygmu
Carleman's inequality was first published in 1923 in a paper by Ca
This inequality was first proved by Gerhard Huisken and Tom
Hardy's inequality was first published (without proof) in 1920
A rigorous proof of this inequality was not given until 1948 by Polya.
Using the Bernstein's inequality we have for the k:th derivative,
were distinctions between men, an essential inequality which could be compensated only by charity,
for some elections, minimizing participation inequality which typically affects individuals who are
This inequality will only be useful when
Loewner's torus inequality with isosystolic defect is a systolic analog
have Parseval's identity, which replaces the inequality with an equality (and consequently x' with x
f lattice Yang-Mills Hamiltonians and Kato's inequality with indefinite metric.
n of the spatial distribution of poverty and inequality within a country.
m majority rule, or from the effects of such inequality within society.
) and that it satisfies the elliptic Harnack inequality without satisfying the parabolic one.

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