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- $\neg p$ is defined as:
- $p$ is not true
- It is not the case that $p$ is true
- It is false that $p$
- $p$ is false.
Thus the statement $\neg p$ is called the negation of $p$.
$\neg p$ is voiced not $p$.
This category has the following 24 subcategories, out of 24 total.
- Examples of Logical Negation (2 P)
Pages in category "Logical Negation"
The following 30 pages are in this category, out of 30 total.
- Negation implies Negation of Conjunction
- Negation of Conditional implies Antecedent
- Negation of Conditional implies Negation of Consequent
- Non-Equivalence as Conjunction of Disjunction with Disjunction of Negations
- Non-Equivalence as Conjunction of Disjunction with Negation of Conjunction
- Non-Equivalence as Disjunction of Conjunctions
- Non-Equivalence as Disjunction of Negated Implications
- Non-Equivalence as Equivalence with Negation