Beschreibung des Übergangs (Beispiel Maikäfer)

Annahme
Ein Maikäferweibchen legt 80 Eier, von denen sich ¼ zu Larven ent-[br]wickelt. ¼ der Larven verpuppt sich, und aus etwa 20% der Puppen [br]schlüpfen schließlich Maikäfer.
Übergangsgraph
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Übergangsmatrix
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[/img]

Information: Beschreibung des Übergangs (Beispiel Maikäfer)