lowest weight
1Weight (representation theory) — In the mathematical field of representation theory, a weight of an algebra A over a field F is an algebra homomorphism from A to F, or equivalently, a one dimensional representation of A over F. It is the algebra analogue of a multiplicative… …
2Weight cutting — is the practice of rapid weight loss prior to a sporting competition. It most frequently happens in order to qualify for a lower weight class (usually in combat sports, where weight is a significant advantage) or in sports where it is… …
3Wrestling weight classes — In many styles of wrestling, opponents are matched based on weight (mass).International (Olympic) Weight ClassesCurrentFor Men s Freestyle and Greco RomanCurrently, men s freestyle and Greco Roman wrestling is divided into four main age… …
4Minimum weight — In error correcting coding, the minimum Hamming weight, commonly referred to as the minimum weight wmin of a code is the weight of the lowest weight code word. The weight w of a code word is the number of 1s in the word. For example the word… …
5Molecular Weight Cut Off — or MWCO refers to the lowest molecular weight solute (in Daltons) in which 90% of the solute is retained by the membrane[1], or the molecular weight of the molecule (e.g. globular protein) that is 90% retained by the membrane.[2] This definition… …
6NBA league average height, weight, age and playing experience — This page details information on the average height, weight, age and playing experience of players in the National Basketball Association since the 1985–86 season.[1][2][3] The NBA peaked in height during the 1986–87 season, when the average… …
7cruis|er|weight — «KROO zuhr WAYT», noun. in boxing: 1. British. a light heavyweight. 2. U.S. an amateur designation for the lowest portion of the heavyweight class, from 177 to 186 pounds …
8Virasoro algebra — In mathematics, the Virasoro algebra (named after the physicist Miguel Angel Virasoro) is a complex Lie algebra, given as a central extension of the complex polynomial vector fields on the circle, and is widely used in string theory.DefinitionThe …
9Quantum group — In mathematics and theoretical physics, quantum groups are certain noncommutative algebras that first appeared in the theory of quantum integrable systems, and which were then formalized by Vladimir Drinfel d and Michio Jimbo. There is no single …
10Representation theory of SU(2) — In the study of the representation theory of Lie groups, the study of representations of SU(2) is fundamental to the study of representations of semisimple Lie groups. It is the first case of a Lie group that is both a compact group and a non… …
