Which of the following statements is/are true, based on the Stability Theorem for fixed points of a DTDS with updating function f? Choose all that apply.

		If x is a fixed point of the DTDS and |f(x)|<1 then x is a stable fixed point
		If f(x)=x and f(x)>1 then x is an unstable equilibrum
		If f(x)=x and |f(x)|>1 then x is a root of f
		If x is a fixed point of the DTDS and f(x)<1 then x is a stable fixed point
		If f(x)=x and |f(x)|>1 then x is an unstable equilibrum
		If x is a fixed point of the DTDS and f(x)<0 then x is a stable fixed point