Aha. Ist es also endlich gefunden? Das deterministische Chaos ist also das lange gesuchte fliegende Spaghettimonster

Mephistopheles, Datschiburg, Freitag, 28.10.2016, 11:10 (vor 2893 Tagen) @ Zarathustra5063 Views
bearbeitet von unbekannt, Freitag, 28.10.2016, 11:23

Nichts am deterministischen Chaos ist genau berechnet! Es ist
unberechenbar!

Das ist doch nicht zu fassen.

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[/img]

Gruß Mephistopheles

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Wenn wir nicht das Institut des Eigentums wiederherstellen, können wir nicht umhin, das Institut der Sklaverei wiederherzustellen, es gibt keinen dritten Weg. Hillaire Belloc


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