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Function and Classification

1998
The term pesticide is an all-inclusive word meaning killer of pests (the ending “cide” comes from the Latin “cida”, meaning killer). Pesticides are legally classed as economic poisons and are defined as any substance used for controlling, preventing, destroying, repelling, or mitigating any pest. According to this classification, many chemicals such as
A. S. Perry   +3 more
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Classification as a kind of distance function. Natural classifications

Studia Logica, 1961
There exists a close analogy between the theoretical procedure of classifying a domain of objects and the physical operation of segregationsl ordering of a collection of bodies, which in the simplest case consists in first forming a number of heaps of the elements of the collection to be ordered and then in arranging these heaps so as to form clusters ...
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On the Classification of Functions Integrable on a Segment

Ukrainian Mathematical Journal, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Motornaya, O. V.   +2 more
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Functional Classification in Hilbert Spaces

IEEE Transactions on Information Theory, 2005
Let X be a random variable taking values in a separable Hilbert space X, with label Y/spl isin/{0,1}. We establish universal weak consistency of a nearest neighbor-type classifier based on n independent copies (X/sub i/,Y/sub i/) of the pair (X,Y), extending the classical result of Stone to infinite-dimensional Hilbert spaces. Under a mild condition on
Gérard Biau   +2 more
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On the classification of functional equations on quasigroups

Ukrainian Mathematical Journal, 2004
Summary: We consider functional equations over quasigroup operations. We prove that every quadratic parastrophically uncancellable functional equation of four object variables is parastrophically equivalent to either the functional equation of mediality or the functional equation of pseudomediality.
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A classification of graph capacity functions

Journal of Graph Theory, 1996
Summary: Given two graphs \(G= (V(G), E(G))\) and \(H= (V(H), E(H))\), the sum of \(G\) and \(H\), \(G+ H\), is the disjoint union of \(G\) and \(H\). The product of \(G\) and \(H\), \(G\times H\), is the graph with the vertex set \(V(G\times H)\) that is the Cartesian product of \(V(G)\) and \(V(H)\), and two vertices \((g_1, h_1)\), \((g_2, h_2 ...
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Classification ofm-functions on surfaces

Ukrainian Mathematical Journal, 1999
Summary: A necessary and sufficient condition for contingency of \(m\)-functions on surfaces is established.
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Approximate Function Classification

2022
Martin Lukac   +2 more
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A functional classification of spinal instrumentation

The Spine Journal, 2005
Spinal instrumentation systems have evolved far beyond the original Harrington design, with increasing complexity and capabilities. This review attempts to de-emphasize the "product names," as systems are often generically and inappropriately referred to as "Harrington rods," by introducing a functional classification for current systems.The aim of ...
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A Classification of the Recursive Functions

Mathematical Logic Quarterly, 1972
Meyer, Albert R., Ritchie, Dennis M.
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