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Home » Für $ x = 0 $, die Implikation $ ( orall y\ (0 \mid y \Rightarrow y \mid 0)) $ ist *wahr*, denn der Antezedens ist nur für $ y = 0 $ wahr, und $ 0 \mid 0 $ ist wahr. - AMAZONAWS

Für $ x = 0 $, die Implikation $ ( orall y\ (0 \mid y \Rightarrow y \mid 0)) $ ist *wahr*, denn der Antezedens ist nur für $ y = 0 $ wahr, und $ 0 \mid 0 $ ist wahr. - AMAZONAWS

📅 March 11, 2026 👤 scraface
Mar 11, 2026
Für $ x = 0 $, die Implikation $ (orall y\ (0 \mid y \Rightarrow y \mid 0)) $ ist *wahr*, denn der Antezedens ist nur für $ y = 0 $ wahr, und $ 0 \mid 0 $ ist wahr.

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