| Article ID | Journal | Published Year | Pages | File Type |
|---|---|---|---|---|
| 4583309 | Finite Fields and Their Applications | 2007 | 9 Pages |
Abstract
Denote by b(n) the number of non-equivalent linear codes in and by Gn,2 the number of subspaces in . M. Wild gave a proof that . R. Lax pointed out that Wild's proof contains a gap which does not appear to have an easy fix. In this paper, we give a complete proof for the formula .
Related Topics
Physical Sciences and Engineering
Mathematics
Algebra and Number Theory
