SOLUTION: Arguements in the form of Euler circles can be translated into statements using the basic connectives and the negation as follows let p be the object belongs to set A, Let q be the
Question 318296: Arguements in the form of Euler circles can be translated into statements using the basic connectives and the negation as follows let p be the object belongs to set A, Let q be the objet belongs to set B
All A is B is equivalent to P > q
No A is B is equivalent to P > ~q
Some A is B is equivalent to p ^ q
Some A is not B is equivalent to p ^ ~q Answer by solver91311(24713) (Show Source):
You can put this solution on YOUR website! This problem comes with an argument for which the student must evaluate the validity. So what is the argument?