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Zeitpunkt              Nutzer    Delta   Tröts        TNR     Titel                     Version  maxTL
Mo 12.08.2024 00:00:00    61.983      +1    3.625.238    58,5 Fosstodon                 4.2.10     500
So 11.08.2024 00:00:00    61.982      +3    3.622.897    58,5 Fosstodon                 4.2.10     500
Sa 10.08.2024 00:00:02    61.979      +2    3.620.040    58,4 Fosstodon                 4.2.10     500
Fr 09.08.2024 00:00:16    61.977      -1    3.617.019    58,4 Fosstodon                 4.2.10     500
Do 08.08.2024 00:00:21    61.978      +1    3.614.789    58,3 Fosstodon                 4.2.10     500
Mi 07.08.2024 00:00:08    61.977      +2    3.611.687    58,3 Fosstodon                 4.2.10     500
Di 06.08.2024 00:00:37    61.975      +4    3.608.594    58,2 Fosstodon                 4.2.10     500
Mo 05.08.2024 00:00:05    61.971      +5    3.606.116    58,2 Fosstodon                 4.2.10     500
So 04.08.2024 00:00:02    61.966      +2    3.604.482    58,2 Fosstodon                 4.2.10     500
Sa 03.08.2024 00:00:05    61.964       0    3.602.552    58,1 Fosstodon                 4.2.10     500

Mo 12.08.2024 04:36

Given the Birthday Paradox, we know that the odds of two people sharing the same birthday from a group of n-people is approximately 50% when randomly sampling sqrt(n).

So, knowing there are 52! unique shuffles in a standard deck of playing cards, the odds of two random decks having the same shuffle is approximately sqrt(52!) = 16938241367317436694528000000 × sqrt(281132955186) ≅ 8.891 × 10³³ decks.

That's a lot of decks, but is it practical?

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