Using the Schroeder-Bernstein Theorem, prove that any two intervals of real numbers are numerically equivalent. Hint:...

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Using the Schroeder-Bernstein Theorem, prove that any two intervals of real numbers are numerically equivalent. Hint: The possibilities are: (a, b), [a, b], (a, b], [a, b), (a, ∞), [a, ∞), (-∞, b), (-∞, b], and (-∞, ∞). Using the Schroeder-Bernstein Theorem, prove that any two intervals of real numbers are numerically equivalent. Hint: The possibilities are: (a, b), [a, b], (a, b], [a, b), (a, ∞), [a, ∞), (-∞, b), (-∞, b], and (-∞, ∞).

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To prove that any two intervals of real numbers are numerically equivalent using the SchroederBernst... View the full answer