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Mores (/ ˈ m ɔːr eɪ z /, sometimes / ˈ m ɔːr iː z /; [1] from Latin mōrēs [ˈmoːreːs], plural form of singular mōs, meaning "manner, custom, usage, or habit") are social norms that are widely observed within a particular society or culture. [2] Mores determine what is considered morally acceptable or unacceptable within any given ...
For example, an individual plant might receive either more or less water during its growth cycle, or the average temperature the plants are exposed to might vary across a range. A simplification of the norm of reaction might state that seed line A is good for "high water conditions" while a seed line B is good for "low water conditions".
In mathematics, a norm is a function from a real or complex vector space to the non-negative real numbers that behaves in certain ways like the distance from the origin: it commutes with scaling, obeys a form of the triangle inequality, and is zero only at the origin.
Operator norm, a map that assigns a length or size to any operator in a function space; Norm (abelian group), a map that assigns a length or size to any element of an abelian group; Field norm a map in algebraic number theory and Galois theory that generalizes the usual distance norm; Ideal norm, the ideal-theoretic generalization of the field norm
Mathematical and theoretical biology, or biomathematics, is a branch of biology which employs theoretical analysis, mathematical models and abstractions of living organisms to investigate the principles that govern the structure, development and behavior of the systems, as opposed to experimental biology which deals with the conduction of ...
In mathematics, a normed algebra A is an algebra over a field which has a sub-multiplicative norm: , ‖ ‖ ‖ ‖ ‖ ‖. Some authors require it to have a multiplicative identity 1 A such that ║1 A ║ = 1.
The norm, N L/K (α), is defined as the determinant of this linear transformation. [ 1 ] If L / K is a Galois extension , one may compute the norm of α ∈ L as the product of all the Galois conjugates of α :
Asymmetric norms differ from norms in that they need not satisfy the equality () = (). If the condition of positive definiteness is omitted, then p {\displaystyle p} is an asymmetric seminorm . A weaker condition than positive definiteness is non-degeneracy : that for x ≠ 0 , {\displaystyle x\neq 0,} at least one of the two numbers p ( x ...