The problem asks for the truth table for negation. Negation is a unary operation on a logical value, which is true or false. The negation of a statement is true if the statement is false, and false if the statement is true.

1. Problem Description

The problem asks for the truth table for negation. Negation is a unary operation on a logical value, which is true or false. The negation of a statement is true if the statement is false, and false if the statement is true.

2. Solution Steps

Let $p$ be a statement. Then the negation of $p$ is denoted by $\neg p$. The truth table for $\neg p$ is:

| $p$ | $\neg p$ |

|---|---|

| True | False |

| False | True |

3. Final Answer

The truth table for negation is:

| $p$ | $\neg p$ |

|---|---|

| True | False |

| False | True |