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  1. an accepted standard or a way of behaving or doing things that most people agree with: Europe's varied cultural, political and ethical norms. accepted social norms. the norm. C1. a situation or type of behaviour that is expected and considered to be typical: One child per family is fast becoming the norm in some countries.

  2. The meaning of NORM is an authoritative standard : model. How to use norm in a sentence. Synonym Discussion of Norm.

  3. 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.

  4. an accepted standard or a way of behaving or doing things that most people agree with: Europe's varied cultural, political and ethical norms. accepted social norms. the norm. C1. a situation or type of behavior that is expected and considered to be typical: One child per family is fast becoming the norm in some countries.

  5. Feb 13, 2024 · How Are Norms and Values Different? Values are the basic beliefs that guide the actions of individuals, while norms are the expectations that society has for people’s behavior. In other words, values tell individuals what is right or wrong, while norms tell individuals what is acceptable or not.

  6. Definition of norm noun in Oxford Advanced Learner's Dictionary. Meaning, pronunciation, picture, example sentences, grammar, usage notes, synonyms and more.

  7. A norm is an official standard or level that organizations are expected to reach. ...an agency which would establish European norms and co-ordinate national policies to halt pollution. More Synonyms of norm

  8. 3 days ago · The norm of a mathematical object is a quantity that in some (possibly abstract) sense describes the length, size, or extent of the object.

  9. Norm definition: a standard, model, or pattern.. See examples of NORM used in a sentence.

  10. Jun 6, 2016 · Norm. A mapping $x\rightarrow\lVert x\rVert$ from a vector space $X$ over the field of real or complex numbers into the real numbers, subject to the conditions: $\lVert x\rVert\geq 0$, and $\lVert x\rVert=0$ for $x=0$ only; $\lVert\lambda x\rVert=\lvert\lambda\rvert\cdot\lVert x\rVert$ for every scalar $\lambda$; $\lVert x+y\rVert\leq\lVert ...

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