Question: Stuck on this one. Ignore the scribblings 2. The IF connective is a binary connective defined as IF A,B) (NOTA)ORB. It is often bet written

Stuck on this one. Ignore the scribblings

Stuck on this one. Ignore the scribblings 2. The IF connective is

2. The IF connective is a binary connective defined as IF A,B) (NOTA)ORB. It is often bet written A B. (a) Write a truth table for the IF connective. It will have 4 rows. (b) Show that {IF, NOT] is a complete set of connectives. To do this, you need to show that w to :/./ either AND or OR can be expressed in terms of IF and NOT. 0-2. (c) Letbe a connective that always returns False. Show that {IF is a complete set of Again, you need to show that some other complete set of connectives can connectives. be expressed in terms of IF and

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