Either-or and Neither-nor choices in results In a syllogism, we can arrive at a conclusion based on two premises. One premise might state that A is true, and...
In a syllogism, we can arrive at a conclusion based on two premises. One premise might state that A is true, and the other premise might state that B is true. Based on these two premises, we can conclude that either A is true and B is true, or we can conclude that A is false and B is false.
Either-or choices are when we have two choices or options that are either true or false. For example:
If it is raining or the sun is shining, then we should go for a walk.
Neither-nor choices are when we have two choices that are completely exclusive of each other. For example:
Either you go to the party or you stay home. You can't go to both the party and stay home at the same time.
Syllogisms can be used to show that either-or and neither-nor choices are equivalent. This means that we can use a syllogism to prove that if A is true, then B must be true, and if A is false, then B must be false.
Examples:
If it is raining, then the ground is wet.
Either you go to the party or you stay home.
You can't be both happy and sad at the same time.
Remember, these are just basic definitions. To understand this topic better, try using the syllogism above and the examples above to figure out how they are related