Adjective
Not negative.
a non-negative self-evaluation
(mathematics) Of an element of a partially ordered ring, either positive or zero; not negative; greater than or equal to zero.
Distances are non-negative.
(mathematics) Of a function, functional, etc. which has non-negative values over a particular domain D.
For all
x
∈
D
{\displaystyle x\in D}
,
f
(
x
)
≥
0
{\displaystyle f(x)\geq 0}
Also, in the common two's complement representation, the inherent definition of sign distinguishes between "negative" and "non-negative" rather than "negative, positive, and 0". Source: Internet
Among the integers, the ideals correspond one-for-one with the non-negative integers : in this ring, every ideal is a principal ideal consisting of the multiples of a single non-negative number. Source: Internet
Conversely, as shown in a theorem by Schwartz (similar to the Riesz representation theorem ), every distribution which is non-negative on non-negative functions is of this form for some (positive) Radon measure. Source: Internet
Axioms First axiom The probability of an event is a non-negative real number: : where is the event space. Source: Internet
Consider the following linear program: We have m + n conditions and all variables are non-negative. Source: Internet
Displacement diagrams are traditionally presented as graphs with non-negative values. Source: Internet