Inequality
121Hadwiger–Finsler inequality — In mathematics, the Hadwiger–Finsler inequality is a result on the geometry of triangles in the Euclidean plane, named after the mathematicians Hugo Hadwiger and Paul Finsler. It states that if a triangle in the plane has side lengths a , b and c …
122Erdős–Mordell inequality — In geometry, the Erdős–Mordell inequality states that for any triangle ABC and point O inside ABC , the sum of the distances from O to the sides is less than or equal to half of the sum of the distances from O to the vertices. The inequality was… …
123Racial inequality in the American criminal justice system — Race Inequalities in the Criminal Justice System is a topic that has become increasingly more relative with the rising penal population in the United States. Education and race seem to be the most decisive factors when deciding who goes to jail… …
124Correlation inequality — In probability and statistics, a correlation inequality is one of a number of inequalities satisfied by the correlation functions of a model. Such inequalities are of particular use in statistical mechanics and in percolation theory. Examples… …
125Chebyshev's sum inequality — For the similarly named inequality in probability theory, see Chebyshev s inequality. In mathematics, Chebyshev s sum inequality, named after Pafnuty Chebyshev, states that if and then Similarly, if …
126Variational inequality — is a mathematical theory intended for the study of equilibrium problems. Guido Stampacchia put forth the theory in 1964 to study partial differential equations. The applicability of the theory has since been expanded to include problems from… …
127Shapiro inequality — In mathematics, the Shapiro inequality is an inequality due to H. Shapiro and Vladimir Drinfel d.tatement of the inequalitySuppose n is a natural number and x 1, x 2, dots, x n are positive numbers and:* n is even and less than or equal to 12, or …
128Hardy's inequality — is an inequality in mathematics, named after G. H. Hardy. It states that if a 1, a 2, a 3, dots is a sequence of non negative real numbers which is not identically zero, then for every real number p > 1 one has:sum {n=1}^infty left (frac{a 1+a… …
