<feed xmlns='http://www.w3.org/2005/Atom'>
<title>berlekamp.git/src, branch master</title>
<subtitle>A simple manual implementation of the Berlekamp algorithm.
</subtitle>
<link rel='alternate' type='text/html' href='https://git.jsdurand.xyz/berlekamp.git/'/>
<entry>
<title>Refined</title>
<updated>2023-12-07T05:46:09+00:00</updated>
<author>
<name>JSDurand</name>
<email>mmemmew@gmail.com</email>
</author>
<published>2023-12-07T05:46:09+00:00</published>
<link rel='alternate' type='text/html' href='https://git.jsdurand.xyz/berlekamp.git/commit/?id=c7946d2610e7c166d00f69c54126ecabe760d2c1'/>
<id>c7946d2610e7c166d00f69c54126ecabe760d2c1</id>
<content type='text'>
* src/lib.rs: Now the `factors` function directly finds all
  irreducible factors of the polynomial without resoting to manual
  inspections when the polynomial is not square-free.  Also some
  quality-of-life improvements were made.

* src/main.rs: Now has the option of searching for primes modulo which
  the polynomial is irreducible, up till a given bound.  This is
  useful if I am curious to know whether such small primes exist.
</content>
<content type='xhtml'>
<div xmlns='http://www.w3.org/1999/xhtml'>
<pre>
* src/lib.rs: Now the `factors` function directly finds all
  irreducible factors of the polynomial without resoting to manual
  inspections when the polynomial is not square-free.  Also some
  quality-of-life improvements were made.

* src/main.rs: Now has the option of searching for primes modulo which
  the polynomial is irreducible, up till a given bound.  This is
  useful if I am curious to know whether such small primes exist.
</pre>
</div>
</content>
</entry>
<entry>
<title>initial commit</title>
<updated>2023-12-05T19:44:28+00:00</updated>
<author>
<name>JSDurand</name>
<email>mmemmew@gmail.com</email>
</author>
<published>2023-12-05T19:44:28+00:00</published>
<link rel='alternate' type='text/html' href='https://git.jsdurand.xyz/berlekamp.git/commit/?id=5d7ae639739e1b5389bc94c227aeb6661cb8eab1'/>
<id>5d7ae639739e1b5389bc94c227aeb6661cb8eab1</id>
<content type='text'>
A manual implementation of the Berlekamp algorithm for finding
irreducible factors of polynomials over finite fields.
</content>
<content type='xhtml'>
<div xmlns='http://www.w3.org/1999/xhtml'>
<pre>
A manual implementation of the Berlekamp algorithm for finding
irreducible factors of polynomials over finite fields.
</pre>
</div>
</content>
</entry>
</feed>
