David Hilbert asked if an integer x raised to the square root of y power, where y is an integer but not a perfect square, belongs to this subset of the real numbers; in that example, x does, but the square root of y doesn't.
David Hilbert asked if an integer x raised to the square root of y power, where y is an integer but not a perfect square, belongs to this subset of the real numbers; in that example, x does, but the square root of y doesn't. They also include e and π. For 10 points—name this subset of real numbers which cannot be the solution of any polynomial equation with integer coefficients.
David Hilbert asked if an integer x raised to the square root of y power, where y is an integer but not a perfect square, belongs to this subset of the real numbers; in that example, x does, but the square root of y doesn't.
{transcendental} numbers