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Prove that Z(p= ) has not had a minimal set of generators. Is this always true for any non-finitely generated module?
Prove that Z(p= ) has not had a minimal set of generators. Is this always true for any non-finitely generated module?
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solution I assume that by Zp you mean the integers modulo p where p is a prime number ...
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Fundamentals Of Database Systems
Authors: Ramez Elmasri, Shamkant Navathe
7th Edition
0133970779, 978-0133970777
