Crisp and Soft Computing with Hypercubical Calculus: New by Dr. Michael Zaus (auth.)

By Dr. Michael Zaus (auth.)

Three transdisciplinary mainstreams of crisp and tender computing are awarded during this booklet. (1) a wholly new method of medical modeling from scratch as according to parity common sense with new operators for binary computing and the recent framework of Langlet transforms. (2) A compact review of the rules of fuzzy good judgment, and a finished therapy of fuzzy nonlinear dynamical predictor structures by way of fuzzy cognitive maps. Readers attracted to new methods of causal modeling and nonlinear forecasting are brought to fuzzy wisdom engineering as a paradigm shift in clever computing. (3) New views for evolutionary computing with an integro-differential operator from parity good judgment, and a scientific elaboration of autogenetic algorithms for seek in excessive dimensional function areas. Readers attracted to quickly computing, useful functions of causal reasoning with fuzzy common sense, and interactive experimental keep watch over environments as according to evolutionary computing, will achieve major insights right into a number of computational energy tools.

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Extra resources for Crisp and Soft Computing with Hypercubical Calculus: New Approaches to Modeling in Cognitive Science and Technology with Parity Logic, Fuzzy Logic, and Evolutionary Computing

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2 on complement-preservation. It holds for any of the above matrix-, transformation- or symmetry-operators. 5b an object of study for parity matrices in general. It is therefore expedient to enquire into the geniton 's properties thoroughly, since they carry over to any scaled-up n x n parity matrix, as will be shown in the following chapters. 5b below centers primarily on G and its vertical reflection Gv. Details about G hold for Gd, and those about Gv hold for Gh. 5b 32 Chapter 2. 10 without showing all of its instances.

1 Standard Function Systems assigned a unique value of each Ai or Bi. By increasing the index i, the length of single "pulses" or "pauses" decreases increasingly whereby the underlying quantization depends on the shortest eigentime Tmin of a particular system. Theoretically, this implies a maximal index m for signals regarding natural or artificial systems such that the functions Am(t) viz. Bm(t) take the possibly fastest changes of a system into account. If we consider the half-period of Am(t) or Bm(t) as a time-quantum, then the duration of this time-quantum is given by the inequality TQ ~ To·2-(m+I).

Mathematical Foundations of Parity Logic and a reflection in a line in the plane is that a rotation has only one invariant point, the centre of rotation, whereas a reflection has a line of invariant points, the axis of reflection. A third type of motions, the translation, has no invariant points. The only exception where all points are invariant is the identity transformation. Now, the set of all rotations about a point or coordinate p forms a group. The same holds for reflection. Reflection in a given line l together with the identity transformation form a group since reflection in l, followed by a reflection in l, gets us hack to where we started.

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