Indeed. Using set notation:
R = Set of real numbers.
Z = Set of integers (-2, -1, 0, 1, 2, ...)
|x| = Number of values in set x.
We get:
|R| = ∞
|Z| = ∞
Yet |R| > |Z| (it's bigger by a factor of ∞ precisely)
R = Set of real numbers.
Z = Set of integers (-2, -1, 0, 1, 2, ...)
|x| = Number of values in set x.
We get:
|R| = ∞
|Z| = ∞
Yet |R| > |Z| (it's bigger by a factor of ∞ precisely)