Wird alles in den Weltraum abgestrahlt

Mephistopheles, Datschiburg, Dienstag, 14.01.2020, 15:47 (vor 253 Tagen) @ BerndBorchert1783 Views
bearbeitet von unbekannt, Dienstag, 14.01.2020, 15:51

Also eine menschen-gemachte Temperaturerhöhung völlig unabhängig von
CO2 etc.
Windräder und Wasserkraftwerke wären neutral, aber andererseits wäre
Atomkraft oder Kohle egal, d.h. beide nicht neutral, ebenso egal wie Benzin
oder Elektro beim Auto, ebenso egal wie Erdwärme- oder Gas-Heizung.

Ist das ebenfalls unplausibel von der Größenordnung her?

Bernd Borchert

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[/img]

und zwar mit roundabout 290 Krad K.

Hast du mal deine Hand über eine Herdplatte gehalten mit 290 Grad C? Lange hältst du das nicht aus. Diese Herdplatte hat aber den Durchmesser von 12.000km. Wenn du die Temperatur erhöhst, sagen wir, um 1 K, dann steigt die abgestrahlte Energie auch, aber nicht linear, sondern in der 3-fachen Potenz. Bei doppelter Temperatur wird das 8-fache abgestrahlt.

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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