Information about Binary Linear Codes - Database of information on binary linear codes of length n and dimension k with n <= 85 or n <= 204 and k <= 14. Searchable. - http://www.math.unl.edu/~djaffe2/codes/webcodes/codeform.html
Isometry Classes of Codes - And other tables by Harald Fripertinger. - http://www.mathe2.uni-bayreuth.de/frib/codes/tables.html
Classifying Subspaces of Hamming Spaces - By P. R. J. Östergård. The following codes with minimum distance greater than or equal to 3 are classified: binary codes up to length 14, ternary codes up to length 11, and quaternary codes up to length 10. - http://www.tcs.hut.fi/~pat/matrices.html
Database on Binary Quasi-Cyclic Codes - Interactive page to find the code parameters (generator polynomials and weight distribution) and references. - http://www.tec.hkr.se/~chen/research/codes/searchqc2.htm
Covering Codes - The best known bounds on the size of binary covering codes of length up to 33 and covering radius up to 10. Compiled by Simon Litsyn. - http://www.eng.tau.ac.il/~litsyn/tablecr/
Optimal One-Error-Correcting Codes - Optimal binary one-error-correcting codes of length 10 have 72 codewords. Tables to supplement the paper published in IEEE-IT 45 by P.R.J. Östergård, T. Baicheva and E. Kolev. - http://www.tcs.hut.fi/~pat/72.html
Nonlinear Binary Codes - Lower bounds (and in some cases exact values) for A(n,d), the size of the largest binary code of length n and minimal distance d. - http://www.research.att.com/~njas/codes/And/
Constant Weight Binary Codes - Lower bounds (and in some cases exact values) for A(n,d,w), the size of the largest binary code of length n, distance d and constant weight w. - http://www.research.att.com/~njas/codes/Andw/
Dense Sphere Packings from New Codes - A table with the largest densities of sphere packings known to us in dimensions up to 200. - http://www.mathi.uni-heidelberg.de/~yves/Papers/Sphere.html
Bounds on the Minimum Distance of Linear Codes - Fill in q, n, k, and get bounds on the maximal minimum distance of the linear codes over GF(q) with length n and dimension k. - http://www.win.tue.nl/~aeb/voorlincod.html