(S× T) n (Tx S) – (S × S) = Ø. Consider the proof that supposes (Sx T) (T× S) - (S × S) ‡ Ø and wants to show that : [x = (S× S) x (S × S)]. True or False: This is a valid proof approach that would prove the claim. (This is not asking whether this is an actual proof of the result. It's asking whether this general, high-level approach would suffice to prove the result.)

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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For any sets S, T, consider the claim that
(S× T) n (T × S) – (S × S) = Ø.
Consider the proof that supposes (Sx T) n (T × S) - (S × S) ‡ Ø
and wants to show that æ : [x = (S× S) ^x & (S × S)].
True or False: This is a valid proof approach that would prove the claim.
(This is not asking whether this is an actual proof of the result. It's asking whether
this general, high-level approach would suffice to prove the result.)
True
False
Transcribed Image Text:For any sets S, T, consider the claim that (S× T) n (T × S) – (S × S) = Ø. Consider the proof that supposes (Sx T) n (T × S) - (S × S) ‡ Ø and wants to show that æ : [x = (S× S) ^x & (S × S)]. True or False: This is a valid proof approach that would prove the claim. (This is not asking whether this is an actual proof of the result. It's asking whether this general, high-level approach would suffice to prove the result.) True False
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