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Negation is an unary operation that changes the truth value of a logical object.[2] If the value is true, negation changes the value to false. If the value is false, negation changes the value to true. The negative of a negative of a proposition, called a
double negative, is equal to
the original proposition:
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There are a number of different ways to write negation. See table 2.
| Notation | Pronounced | Description |
|---|---|---|
| ¬A | 'not A' | This notation is used in mathematics. Since it is not found on a standard computer keyboard, one of the other notations are usually substituted for non-professional publications. |
| ~A | 'not A' | This notation is used in mathematics. |
| NOT A | 'not A' | This notation is used in mathematics. Either ¬A or ~A are preferred. |
| A | 'bar A' | This notation is used in mathematics. |
| A' | 'A prime' or 'A complement' | This notation is often used in set theory. |
| !A | 'bang A' | This notation is used in most computer languages and some mathematics software. |
| .not. A | 'not A' | This notation is used in the computer language fortran. |
| Table 2: Negation notation. | ||
| # | A | B | C | D |
| E | F | G | H | I |
| J | K | L | M | N |
| O | P | Q | R | S |
| T | U | V | W | X |
| Y | Z |
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