Can someone give me an example of these sets to help me understand it better?

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Can someone provide me an example of three sets of integers A, B and C such that A\cupB=A\cupC, but B≠C. And also, A\capB=A\capC, but B≠C.

Thanks a lot :)
 
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Case 1: A={1,2}, B={1}, C={2}.
Case 2: A={1}, B={1,2}, C={1}
 
Mathman, can you please explain to me how those numbers apply to the statements ?
 
hi-liter said:
Mathman, can you please explain to me how those numbers apply to the statements ?

Use them to find the unions and intersections around which your first post centered.
 
hi-liter said:
Mathman, can you please explain to me how those numbers apply to the statements ?

Do you a problem with the notation? Specifically: A = {1,2} means A is a set with elements 1 and 2. I hope this clarifies it.
 
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Thread 'Detail of Diagonalization Lemma'
The following is more or less taken from page 6 of C. Smorynski's "Self-Reference and Modal Logic". (Springer, 1985) (I couldn't get raised brackets to indicate codification (Gödel numbering), so I use a box. The overline is assigning a name. The detail I would like clarification on is in the second step in the last line, where we have an m-overlined, and we substitute the expression for m. Are we saying that the name of a coded term is the same as the coded term? Thanks in advance.

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