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PDF fileConstruction 11 (Operations on ideals) Let I and J be ideals in a ring R (a)The sum of the two given ideals is defined as usual by I +J =fa+b a 2I and b 2Jg It is easy to check that this is an ideal — in fact it is just the ideal generated by I [J (b)It is also obvious that the intersection I \J is again an ideal of R.

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PDF fileProof (a) Suppose I and J are ideals To show that I \J is an ideal we must show that it satisfies the three properties in the definition of an ideal We prove each property in turn (1) Suppose ab 2 I \ J We want to show that a + b 2 I \ J By assumption we know that a 2 I and a 2 J and b 2 I and b 2 J By property (1) of I we have a+b.