1. If-Then Statement: This is the most common form of a conditional statement. It is structured as "If P, then Q", where P is a hypothesis and Q is a conclusion. For example, "If it is raining, then the ground is wet". The difference with this statement is that it directly connects a condition with a result.

2. If and Only If Statement: This is a stronger version of the If-Then statement. It is structured as "P if and only if Q", meaning that P is true if Q is true, and Q is true if P is true. For example, "You can see the movie if and only if you are over 18". The difference with this statement is that it requires both the condition and the result to be true or false together.

3. Not-If-Not Statement: This is a contrapositive form of the If-Then statement. It is structured as "If not Q, then not P", meaning that if the result is not true, then the condition is not true. For example, "If the ground is not wet, then it is not raining". The difference with this statement is that it negates both the condition and the result.

Two other names that can be used for conditional statements are "implication" and "logical consequence".

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1. If-Then Statement: This is the most common form of a conditional statement. It is structured as "If P, then Q", where P is a hypothesis and Q is a conclusion. For example, "If it is raining, then the ground is wet". The difference with this statement is that it directly connects a condition with a result.

2. If and Only If Statement: This is a stronger version of the If-Then statement. It is structured as "P if and only if Q", meaning that P is true if Q is true, and Q is true if P is true. For example, "You can see the movie if and only if you are over 18". The difference with this statement is that it requires both the condition and the result to be true or false together.

3. Not-If-Not Statement: This is a contrapositive form of the If-Then statement. It is structured as "If not Q, then not P", meaning that if the result is not true, then the condition is not true. For example, "If the ground is not wet, then it is not raining". The difference with this statement is that it negates both the condition and the result.

Two other names that can be used for conditional statements are "implication" and "logical consequence".

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1. If-Then Statement: This is the most common form of a conditional statement. It is structured as "If P, then Q", where P is a hypothesis and Q is a conclusion. For example, "If it is raining, then the ground is wet". The difference with this statement is that it directly connects a condition with a result.

2. If and Only If Statement: This is a stronger version of the If-Then statement. It is structured as "P if and only if Q", meaning that P is true if Q is true, and Q is true if P is true. For example, "You can see the movie if and only if you are over 18". The difference with this statement is that it requires both the condition and the result to be true or false together.

3. Not-If-Not Statement: This is a contrapositive form of the If-Then statement. It is structured as "If not Q, then not P", meaning that if the result is not true, then the condition is not true. For example, "If the ground is not wet, then it is not raining". The difference with this statement is that it negates both the condition and the result.

Two other names that can be used for conditional statements are "implication" and "logical consequence".

Mention any three conditional statements that you know, give the generic structure of each and discuss how they differ from each other? What two other names can be used for conditional statements?

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