absorbierende Zustände

Variante des Mäuseexperimentes
Die Mäuse welche in Raum A gelangen verlassen diesen nicht mehr. (z.B. mit Tür[br]welche nur von außen geöffnet werden kann, Fallgitter)[br][br][img]data:image/png;base64,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[/img][br][br][img]data:image/png;base64,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[/img]
5. Fall: Am Anfang setzen die Forscher alle Mäuse in Raum D.
[img]data:image/png;base64,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[/img]     
Grenzmatrix - Verteilungsvektor
[img]data:image/png;base64,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[/img]        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[/img][br][br][list][*]Der Prozess konvergiert zum absorbierenden Zustand.[/*][*]In der Regel sind diese daran zuerkennen, dass (genau) ein [u]Diagonal[/u]element der Übergangsmatrix gleich Eins ist und folglich alle anderen Elemente dieser Spalte gleich Null sind.[br][/*][/list]
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[/img]

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