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What does INF stand for?

Infimum (greatest lower bound)


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This definition appears very rarely and is found in the following Acronym Finder categories:

  • Science, medicine, engineering, etc.

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Integrated Electronic Warfare System (USAF)
Integrated Electronic Warfare System/Integrated Communication/Navigation/Avionics
Integrated Electronic Warfare System Simulation
Initiative for the Evaluation of XML Retrieval
Integrated Numerical Experiment
International Nuclear Emergency Exercise (Nuclear Energy Agency)
If-Then-Else Normal Form
Industry Negative File
Infantry
Infiltration
Infinitive (linguistics)
Infinity
Information (File Name Extension)
Inland Navigation Facility
Interface
Interference
Interferon
Intermediate-Range Nuclear Forces
International Naturist Federation
International Nepal Fellowship (est. 1952)



Samples in periodicals archive:
Meet and join are computed as supremum and infimum, respectively.
B](f)(x) = [disconjunction] {f(x - y),-y [member of] B(x)}, (4) where [disconjunction] if the supremum (or maximum) operator and [conjunction] the infimum (minimum) operator and B(x) is the structuring element centered at point x.
2])), where the infimum is over all isometric embeddings [[psi].
The metric-based gradient is a vectorial gradient defined as the difference between the supremum and the infimum of a defined distance on a unit neighbourhood B(x): [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (5) Various metric distances are available for this gradient such as: * Euclidean distance: [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (6) * Mahalanobis distance: [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (7) where [SIGMA] is the covariance matrix between variables (channels) of [f.
Taking the infimum over [lambda] [member of] K in (?
In other words, h reaches its infimum where the function g([Rho]) [equivalent to] h(b = [[Rho].
2] is given by [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] It is well known that the total variation distance satisfies [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] where the infimum is over all couplings [pi] = L(X, Y) of S'-valued random variables X, Y such that the marginals are L(X) = [[mu].

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