Date: Wed, 30 Aug 1995 09:11:37 -0700 From: ietf-lists@proper.com (Paul Hoffman) >Idempotent I second the request for a clear definition in the context of this spec. Another good reason for this: idempotent is not in any dictionary (including my Webster's unabridged) that I could find. Try "The Harper Collins Dictionary of Mathematics," 1991: "idempotent, adj. 1. (of a matrix, function or ring element) having the property that it is equal to its own square. For example, the matrix - - | 2 2 | | -1 -1 | - - is idempotent. 2. (of an operation) having the property that every element of its domain is idempotent with respect to it; for example, set-theoretic intersection and union are idempotent, since S union S = S = S intersection S. A RING of which every member is idempotent is called a BOOLEAN RING." Clear enough? Regards, Glenn Adams SReceived on Wednesday, 30 August 1995 09:32:41 EDT
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