Math 2.0

Functional analysis Concept

Positive cone

Summary

A positive cone in a real vector space is a subset closed under addition and under multiplication by nonnegative scalars. It must also contain no line through the origin. Positive cones are the same thing as compatible partial orders: the cone is the set of elements that are at least 00. So one can describe an order on a vector space just by saying which vectors are positive. The same name is used for the set of nonnegative elements of an ordered group, ring or field.

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Further reading

  1. Web https://en.wikipedia.org/wiki/Ordered_vector_space
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