Is the following relation a valid example for the transitive property of equality? If not, what is/are the name(s) of the property/ies involved?
Given A, B, C, D.
Given A = B, A = C, B = D.
Then C = D.
Is the following relation a valid example for the transitive property of equality? If not, what is/are the name(s) of the property/ies involved?
Given A, B, C, D.
Given A = B, A = C, B = D.
Then C = D.
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You are given that $A=B$, $A=C$ an $B=D$.
From the first two you get that $C=B$, and from that and the third one, that $C=D$.
If you want, you've used the transitive propery of equality twice.