Prove that the statement is false:
"There exists a real number y such that for every real number x, y < x."
I tried to prove this statement to be false, but no matter what counterexample I try to come up with it doesn't work.
2 answers
do you understand the statement ... maybe its not false
let y = x-1
clearly, y < x no matter what x is.
clearly, y < x no matter what x is.