Difference between revisions of "Mobius function"
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The Mobius function is a multiplicative number theoretic function defined as follows: | The Mobius function is a multiplicative number theoretic function defined as follows: | ||
| − | <math>\mu(n) = begin{cases} 0 & d^2 | n, \\ (-1)^k & n = p_1p_2\cdots{p_k} .\end{cases}</math> | + | <math><math>\mu(n) = begin{cases} 0 & d^2 | n, \\ (-1)^k & n = p_1p_2\cdots{p_k} .\end{cases}</math></math> |
Revision as of 18:16, 26 January 2011
The Mobius function is a multiplicative number theoretic function defined as follows: $<math>\mu(n) = begin{cases} 0 & d^2 | n, \\ (-1)^k & n = p_1p_2\cdots{p_k} .\end{cases}$ (Error compiling LaTeX. Unknown error_msg)</math>
