Übergang beschreiben (Beispiel Wählerwanderung)

Beispiel Wählerwanderung
Bei der letzten Landtagswahl erreichte Partei A 50 %, Partei B 40 % [br]und Partei C 10 % der Stimmen. Welche Verteilung wird nach der [br]Wählerwanderungsanalyse bei der nächsten Landtagswahl erwartet?
Bennenung der Elemente
[table][tr][td]Anfangsverteilungsvektor [/td][td][img]data:image/png;base64,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[/img][/td][td][/td][/tr][tr][td]zeilenstochastisch[/td][td][img]data:image/png;base64,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[/img][img]data:image/png;base64,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[/img][/td][td][/td][/tr][/table]

Information: Übergang beschreiben (Beispiel Wählerwanderung)