| 13 Sep 2022 |
 @v0id:nltrix.net | * wolfram result of factor 2^2048-1 | 12:34:35 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:34:47 |
| @v0id:nltrix.net | * there are certainly so many small primes | 12:34:52 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:35:26 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:35:56 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:36:20 |
| @v0id:nltrix.net | * period is actually 2^ord\alpha-1 where \alpha is the root of f(x) s.t. f(\alpha)=0 in the prime field. | 12:38:24 |
| @v0id:nltrix.net | * period is actually 2^{ord\alpha}-1 where \alpha is the root of f(x) s.t. f(\alpha)=0 in the prime field. | 12:38:37 |
 Dandellion | if you wrap the latex in $ or $$ (and you enable the option) you get to send pretty math in element | 12:40:09 |
| Dandellion | Redacted or Malformed Event | 12:40:23 |
| @v0id:nltrix.net | * period is actually $2^{ord\alpha}-1$ where $\alpha$ is the root of $f(x)$ s.t. $f(\alpha)=0$ in the prime field. | 12:41:08 |
| @v0id:nltrix.net | my client is just web based so I mite not see the result. | 12:41:28 |
| Dandellion | * <div data-mx-maths="2^{ord\alpha}-1\] where <span data-mx-maths="\alpha"></span> is the root of \[f(x) s.t. f(\alpha)=0"> | 12:41:29 |
| @v0id:nltrix.net | let me know if $ .. $ works. | 12:41:33 |
| @v0id:nltrix.net | I'll try $$ .. $$ otherwise. | 12:41:45 |
 hexa | if the client only sends plaintext I don't believe element will pick that up 🙂 | 12:42:13 |
| Dandellion | you have to enable the setting before sending, it needs to be converted to some fancy spans | 12:42:14 |
| Dandellion | 2^{ord\alpha}-1 where \alpha is the root of f(x) s.t. f(\alpha)=0 in the prime field | 12:42:44 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:44:20 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:44:25 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:44:28 |
| @v0id:nltrix.net | Redacted or Malformed Event | 12:44:31 |
| Dandellion | 
Download 2022-09-13-144454_740x127_scrot.png | 12:45:00 |
| @v0id:nltrix.net | anyway the period is gonn be equal to the order of the root \alpha with f(\alpha)=0 in prime field (ie \mathbb{F_2}) | 12:45:39 |
| @v0id:nltrix.net | every element in the sequence can also be represented by \alpha^-i where i the i'th term, so it cycles back to 1=\alpha^-i | 12:46:36 |
| @v0id:nltrix.net | for more, see goresky, sequences, springer. | 12:47:14 |
| @v0id:nltrix.net | or golomb. | 12:47:27 |
| @v0id:nltrix.net | * every element in the sequence can also be represented by \alpha^-i where i the i'th term, so it cycles back to 1=\alpha^{-period}=\alpha^0 | 12:51:18 |
| @v0id:nltrix.net | * every element in the sequence can also be represented by Tr^2048_1(\alpha^-i) where i the i'th term, so it cycles back to 1=\alpha^{-period}=\alpha^0 | 12:58:02 |
| @v0id:nltrix.net | * every element in the sequence can also be represented by Trace^2048_1(\alpha^-i) where i the i'th term, so it cycles back to 1=\alpha^{-period}=\alpha^0 | 12:58:11 |
