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Addition Rule of Implication - Assistance needed in understanding it.


MathHelp

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Hi team,

So the addition rule of implication is as follows:

P therefore either P or Q.

Apparently, this is a logical implication because if you know P to be true then the overall statement "either P or Q" will always be true.

However, what if it was actually P and Q?

As an example:

I like cats (P). The addition rule of implication says that the following proposition must be true:

Either I like cats(P) or I like dogs(q).

But I actually like cats(P) and dogs (q). Doesn't that mean the rule can lead to errors?

 

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