This is illustrated in the example below. Web 6 rows if a is the statement i am rich and b is the statement i am happy,, then the negation of a. Web it is an example that proves that \((\forall x) [p(x)]\) is a false statement, and hence its negation, \((\exists x). For example, the negation of ~p is ~(~p) or p. Web we can also negate a negation.
For example, the negation of ~p is ~(~p) or p. Web 6 rows if a is the statement i am rich and b is the statement i am happy,, then the negation of a. For example, the negation of ~p is ~(~p) or p. This is illustrated in the example below. Web it is an example that proves that \((\forall x) [p(x)]\) is a false statement, and hence its negation, \((\exists x). Web we can also negate a negation.
