|
2 | Fixed latex typo | ||
|
How can I prove that Tor(R/I,R/J) $\text{Tor}_1(R/I,R/J) = (I|J)/IJ, where | denotes intersectionI \cap J)/IJ$, R where $R$ is a ring and I, J $I, J$ ideals. Moreover, if we suppose R=I+J, $R=I+J$, how do I prove that Tor (R/I,R/J)=0?$\text{Tor}_1(R/I,R/J)=0$? Ps: No, this is not a homework question. |
||||
|
|
1 |
|
||
How to calculate Tor(R/I, R/J) ??How can I prove that Tor(R/I,R/J) = (I|J)/IJ, where | denotes intersection, R is a ring and I, J ideals. Moreover, if we suppose R=I+J, how do I prove that Tor (R/I,R/J)=0? Ps: No, this is not a homework question.
|
||||
