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Halbrecht
8 months ago

They say so.

Anyone who knows the phenomenon of "infinity" from mathematics may doubt

Me too

Determining the identity of two flakes is impossible

Kerner
8 months ago
Reply to  Kimanon

Der Kombinatorik.

Hansi

Halbrecht
8 months ago
Reply to  Kimanon

even

Even if there are trillions of possibilities or more, it is possible!

Do you know the monkey at the typewriter? Hard to believe but true

Unfortunately I can't find the Wiki link , no popular science text

The theorem of endlessly typing monkeys , also known in German as the infinitely typing monkey theorem, states that a monkey randomly typing on a typewriter for an infinite amount of time will almost certainly eventually type all the books in the Bibliothèque nationale de France , the national library of France. In English-speaking countries, it is said that this is how the works of William Shakespeare will eventually be written.

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  • The probability that any finite string appears at least once in a random string of infinite length is 1. Not only that, but it almost certainly occurs infinitely often. Thus, one monkey would be enough to write all of Shakespeare's works infinitely many times over an infinite period of time.
pchem
8 months ago

Every macroscopic body has a unique shape. This is only much more noticeable in snowflakes due to their comparatively high degree of symmetry.

Johanna560
8 months ago

Ja, da ist etwas dran

FoxxyII
8 months ago

Ja, das ist korrekt.

Aeroplanus
8 months ago

Ja, stimmt.

Pinguinpingi9
8 months ago

Das stimmt.

fremd5426
8 months ago

für mich sehen die alle gleich aus.

Rosswurscht
8 months ago

Ja, das stimmt.

Ein toller Bericht zu einem tollen Typen

https://kwerfeldein.de/2021/11/11/wilson-bentley/