| ▲ | Notes on the Complex Roots of Unity(eli.thegreenplace.net) |
| 26 points by sks_15 6 hours ago | 4 comments |
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| ▲ | lopotubez 2 hours ago | parent | next [-] |
| So the solutions to the n'th roots of unity of the form z^n = 1 are n-gons on the unit circle. This means for an arbitrary w in the complex field z^n = w gives solutions on a circle with radius n'th root of modulus w and are 2*pi/n apart so it is also an n-gon. Pretty fun stuff to plot around using Geogebra to give a geometric intuition how the complex numbers behave. |
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| ▲ | chacha-bong 3 hours ago | parent | prev [-] |
| Reading this made me feel like I am in highschool again |
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| ▲ | vmilner an hour ago | parent [-] | | I’m curious as to how many high schools around the world teach complex numbers. In England in the late 80s when I did A level maths (age 17-18) it was part of the syllabus, but now it is only available in the harder A-level further maths, which is often not taught in the standard non-selective non-private schools, making entry to university STEM courses more difficult. | | |
| ▲ | pdhborges 10 minutes ago | parent [-] | | In Portugal it is part of the standard curriculum although in my time they were poorly motivativated and besides solving some classes of quadratic equations no other applications were mentioned. |
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