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De Morgan's laws: Revision history


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  • curprev 15:0615:06, 11 May 2024 Kaiphom talk contribs 22,753 bytes +1 Part 2: Though 'or' provides a correct implication, using this argument cannot conclusively claim that <math>x \not\in \overline{A} \cup \overline{B}</math>. 'and' is correct and gives a much stricter condition, allowing <math>x \not\in \overline{A} \cup \overline{B}</math> to be guaranteed. <math>x \in A</math> and <math>x \in B</math>, and thus <math>x \not\in \overline{A}</math> or <math>x \not\in \overline{B}</math>. However, that means <math>x \not\in \overline{A} \cup \overline{B... undo Tags: Mobile edit Mobile web edit

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  • curprev 02:4602:46, 14 March 2023 172.56.249.86 talk 21,856 bytes 0 Engineering: corrected expression to emplace overbars only over each of the substituent propositional components within the disjunction; not also over each or either of the left and right parenthesis marks demarcating the disjunction undo

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