Q1163 (Q1163): Difference between revisions
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Created claim: relevant answers (P14): 659332 |
Created claim: formatter url (P4): \Phi(q) = \begin{cases}0 & \quad q = 0 \\1 & \quad q = 1 \\-1 & \quad q = -1 \\2^m (2n + 1) & \quad q =\frac{m}{n} \text{ simplest form } \\- 2^m(2n + 1) & \quad q = - \frac{m}{n} \text{ simplest form}\end{cases} |
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| Property / formatter url | |||
\Phi(q) = \begin{cases}0 & \quad q = 0 \\1 & \quad q = 1 \\-1 & \quad q = -1 \\2^m (2n + 1) & \quad q =\frac{m}{n} \text{ simplest form } \\- 2^m(2n + 1) & \quad q = - \frac{m}{n} \text{ simplest form}\end{cases} | |||
| Property / formatter url: \Phi(q) = \begin{cases}0 & \quad q = 0 \\1 & \quad q = 1 \\-1 & \quad q = -1 \\2^m (2n + 1) & \quad q =\frac{m}{n} \text{ simplest form } \\- 2^m(2n + 1) & \quad q = - \frac{m}{n} \text{ simplest form}\end{cases} / rank | |||
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Latest revision as of 13:30, 20 May 2020
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| English | No label defined |
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B.62
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q_561
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\Phi(q) = \begin{cases}0 & \quad q = 0 \\1 & \quad q = 1 \\-1 & \quad q = -1 \\2^m (2n + 1) & \quad q =\frac{m}{n} \text{ simplest form } \\- 2^m(2n + 1) & \quad q = - \frac{m}{n} \text{ simplest form}\end{cases}
0 references