Разложение на множители
[src]
/ ____ ____\ / ____ ____\ / ____ ____\ / ____ ____\
| ___ / 1 ___ / 1 | | ___ / 1 ___ / 1 | | ___ / 1 ___ / 1 | | ___ / 1 ___ / 1 |
| \/ 2 * / -- I*\/ 2 * / -- | | \/ 2 * / -- I*\/ 2 * / -- | | \/ 2 * / -- I*\/ 2 * / -- | | \/ 2 * / -- I*\/ 2 * / -- |
/ ____\ / ____\ | 8 / 4 8 / 4 | | 8 / 4 8 / 4 | | 8 / 4 8 / 4 | | 8 / 4 8 / 4 | / ____\ / ____\
| / 1 | | / 1 | | \/ p \/ p | | \/ p \/ p | | \/ p \/ p | | \/ p \/ p | | / 1 | | / 1 |
1*|g + I* / -- |*|g - I* / -- |*|g + --------------- + -----------------|*|g + --------------- - -----------------|*|g + - --------------- + -----------------|*|g + - --------------- - -----------------|*|g + / -- |*|g - / -- |
| 8 / 4 | | 8 / 4 | \ 2 2 / \ 2 2 / \ 2 2 / \ 2 2 / | 8 / 4 | | 8 / 4 |
\ \/ p / \ \/ p / \ \/ p / \ \/ p /
$$\left(g - i \sqrt[8]{\frac{1}{p^{4}}}\right) 1 \left(g + i \sqrt[8]{\frac{1}{p^{4}}}\right) \left(g + \left(\frac{\sqrt{2} \sqrt[8]{\frac{1}{p^{4}}}}{2} + \frac{\sqrt{2} i \sqrt[8]{\frac{1}{p^{4}}}}{2}\right)\right) \left(g + \left(\frac{\sqrt{2} \sqrt[8]{\frac{1}{p^{4}}}}{2} - \frac{\sqrt{2} i \sqrt[8]{\frac{1}{p^{4}}}}{2}\right)\right) \left(g - \left(\frac{\sqrt{2} \sqrt[8]{\frac{1}{p^{4}}}}{2} - \frac{\sqrt{2} i \sqrt[8]{\frac{1}{p^{4}}}}{2}\right)\right) \left(g - \left(\frac{\sqrt{2} \sqrt[8]{\frac{1}{p^{4}}}}{2} + \frac{\sqrt{2} i \sqrt[8]{\frac{1}{p^{4}}}}{2}\right)\right) \left(g + \sqrt[8]{\frac{1}{p^{4}}}\right) \left(g - \sqrt[8]{\frac{1}{p^{4}}}\right)$$
(((((((1*(g + i*(p^(-4))^(1/8)))*(g - i*(p^(-4))^(1/8)))*(g + (sqrt(2)*(p^(-4))^(1/8)/2 + i*sqrt(2)*(p^(-4))^(1/8)/2)))*(g + (sqrt(2)*(p^(-4))^(1/8)/2 - i*sqrt(2)*(p^(-4))^(1/8)/2)))*(g - (sqrt(2)*(p^(-4))^(1/8)/2 + i*sqrt(2)*(p^(-4))^(1/8)/2)))*(g - (sqrt(2)*(p^(-4))^(1/8)/2 - i*sqrt(2)*(p^(-4))^(1/8)/2)))*(g + (p^(-4))^(1/8)))*(g - (p^(-4))^(1/8))