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			<subfield code="a">ARTICLE</subfield>
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			<subfield code="a">Fiesler-94.2/IDIAP</subfield>
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		<datafield tag="245" ind1=" " ind2=" ">
			<subfield code="a">Neural Network Classification and Formalization</subfield>
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			<subfield code="a">Fiesler, Emile</subfield>
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			<subfield code="a">architecture</subfield>
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			<subfield code="a">definition</subfield>
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		<datafield tag="653" ind1="1" ind2=" ">
			<subfield code="a">formalization</subfield>
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		<datafield tag="653" ind1="1" ind2=" ">
			<subfield code="a">mnemonic notation</subfield>
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		<datafield tag="653" ind1="1" ind2=" ">
			<subfield code="a">neural network classification</subfield>
		</datafield>
		<datafield tag="653" ind1="1" ind2=" ">
			<subfield code="a">neural network determination</subfield>
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			<subfield code="a">nomenclature</subfield>
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			<subfield code="a">standardization</subfield>
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			<subfield code="a">terminology</subfield>
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			<subfield code="a">topological taxonomy</subfield>
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			<subfield code="a">topology</subfield>
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		<datafield tag="773" ind1=" " ind2=" ">
			<subfield code="p">Computer Standards &amp; Interfaces</subfield>
			<subfield code="v">16</subfield>
			<subfield code="n">03</subfield>
			<subfield code="c">231-239</subfield>
			<subfield code="x">0920-5489</subfield>
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		<datafield tag="260" ind1=" " ind2=" ">
			<subfield code="c">1994</subfield>
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		<datafield tag="771" ind1="2" ind2=" ">
			<subfield code="d">June 1994</subfield>
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		<datafield tag="520" ind1=" " ind2=" ">
			<subfield code="a">In order to assist the field of neural networks in maturing, a formalization and a solid foundation are essential. Additionally, to permit the introduction of formal proofs, it is essential to have an all- encompassing formal mathematical definition of a neural network. This publication offers a neural network formalization consisting of a topological taxonomy, a uniform nomenclature, and an accompanying consistent mnemonic notation. Supported by this formalization, both a flexible hierarchical and a universal mathematical definition are presented.</subfield>
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