Für solche $ x $ ist $ P $ falsz â $ P \Rightarrow Q $ wahr â ganze Aussage wahr.
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- Die Implikation $ P \Rightarrow Q $ ist wahr, wenn $ Q $ wahr ist, unabhängig von $ P $.
- $ x \mid 0 $ ist **immer wahr**.
- Das Prähom einen wird falsz nur für $ |x| > 1 $ mit $ y = x^2 $.
- Für $ |x| < 1 $: nur $ x = 0 $:
- $ x = 0 $: $ P $: $ orall y\ (0 \mid y \Rightarrow y \mid 0) $.
- $ 0 \mid y $ nur für $ y = 0 $.
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