Bounds on the minimum distance of entanglement-assisted qubit quantum codes

The table below lists parameters

[[n, k, d_lower-d_upper; c]]_q

of entanglement-assisted codes (EAQECC).

q: local dimension of the qudits
n: number of qudits
k: number of encoded/logical qudits
d_lower: lower bound on the minimum distance
d_upper: upper bound on the minimum distance
c: number of required maximally entangled pairs of qudits (non-catalytic setting)

Note: In the catalytic setting, the existence of a code [[n, k, d; c]]_q with c ≥ k > 1 implies the existence of a code [[n, k-1, d; c-1]]_q. We do not consider this case here.

Explanation of the colours:

subcode lengthening puncturing trivial quantum shortening increasing dimension length reduction using teleporation from codetables.de from arXiv:2207.05647

[[n,k-1,d;c]]_q [[n+1,k,d;c]]_q [[n-1,k,d-1;c]]_q [[n,0,n+1;n]]_q [[n-1,k+1,d-1;c]]_q [[n,k+1,d;c+1]]_q [[n-1,k,d;c+1]]_q [[n,k,d;k]]_q

n/k

[[1,0,1;0]]₂

[[1,0,2;1]]₂

[[1,1,1;0]]₂

[[2,0,2;0]]₂

[[2,0,3;2]]₂

[[2,1,1;0]]₂

[[2,2,1;0]]₂

[[3,0,2;0]]₂

[[3,0,3;2]]₂

[[3,0,4;3]]₂

[[3,1,1;0]]₂

[[3,1,2;1]]₂

[[3,1,3;2]]₂

[[3,2,1;0]]₂

[[3,2,2;1]]₂

[[3,3,1;0]]₂

[[4,0,2;0]]₂

[[4,0,3;1]]₂

[[4,0,4;2]]₂

[[4,0,5;4]]₂

[[4,1,2;0]]₂

[[4,1,3;1]]₂

[[4,2,2;0]]₂

[[4,3,1;0]]₂

[[4,4,1;0]]₂

[[5,0,3;0]]₂

[[5,0,4;1]]₂

[[5,0,5;4]]₂

[[5,0,6;5]]₂

[[5,1,3;0]]₂

[[5,1,5;4]]₂

[[5,2,2;0]]₂

[[5,2,3-4;3]]₂

[[5,3,1;0]]₂

[[5,3,2;1]]₂

[[5,4,1;0]]₂

[[5,4,2;1]]₂

[[5,5,1;0]]₂

[[6,0,4;0]]₂

[[6,0,6;4]]₂

[[6,0,7;6]]₂

[[6,1,3;0]]₂

[[6,1,4-5;1]]₂

[[6,1,5;4]]₂

[[6,2,2;0]]₂

[[6,2,3-4;2]]₂

[[6,2,4-5;4]]₂

[[6,3,2;0]]₂

[[6,3,3;2]]₂

[[6,4,2;0]]₂

[[6,5,1;0]]₂

[[6,6,1;0]]₂

[[7,0,3;0]]₂

[[7,0,4-5;1]]₂

[[7,0,5-6;4]]₂

[[7,0,6-7;5]]₂

[[7,0,7;6]]₂

[[7,0,8;7]]₂

[[7,1,3;0]]₂

[[7,1,4-6;1]]₂

[[7,1,5-6;4]]₂

[[7,1,7;6]]₂

[[7,2,2;0]]₂

[[7,2,3-4;1]]₂

[[7,2,4-5;3]]₂

[[7,3,2;0]]₂

[[7,3,3;1]]₂

[[7,3,4-5;4]]₂

[[7,4,2;0]]₂

[[7,4,3-4;3]]₂

[[7,5,1;0]]₂

[[7,5,2;1]]₂

[[7,6,1;0]]₂

[[7,6,2;1]]₂

[[7,7,1;0]]₂

[[8,0,4;0]]₂

[[8,0,5-6;3]]₂

[[8,0,6-7;4]]₂

[[8,0,8;6]]₂

[[8,0,9;8]]₂

[[8,1,3;0]]₂

[[8,1,5-7;1]]₂

[[8,1,7;6]]₂

[[8,2,3;0]]₂

[[8,2,4-5;2]]₂

[[8,2,5-6;4]]₂

[[8,3,3;0]]₂

[[8,3,4-5;4]]₂

[[8,3,5-6;5]]₂

[[8,4,2;0]]₂

[[8,4,3-4;2]]₂

[[8,4,4-5;4]]₂

[[8,5,2;0]]₂

[[8,5,3-4;3]]₂

[[8,6,2;0]]₂

[[8,7,1;0]]₂

[[8,8,1;0]]₂

[[9,0,4;0]]₂

[[9,0,5-6;2]]₂

[[9,0,6-7;3]]₂

[[9,0,9;8]]₂

[[9,0,10;9]]₂

[[9,1,3;0]]₂

[[9,1,6-8;1]]₂

[[9,1,7-8;6]]₂

[[9,1,9;8]]₂

[[9,2,3;0]]₂

[[9,2,4-5;1]]₂

[[9,2,5-7;4]]₂

[[9,2,6-7;5]]₂

[[9,3,3;0]]₂

[[9,3,4-5;3]]₂

[[9,3,5-6;5]]₂

[[9,4,2;0]]₂

[[9,4,3-4;1]]₂

[[9,4,4-5;3]]₂

[[9,4,5-6;5]]₂

[[9,5,2;0]]₂

[[9,5,3-4;2]]₂

[[9,5,4-5;4]]₂

[[9,6,2;0]]₂

[[9,6,3-4;3]]₂

[[9,7,1;0]]₂

[[9,7,2;1]]₂

[[9,8,1;0]]₂

[[9,8,2;1]]₂

[[9,9,1;0]]₂

[[10,0,4;0]]₂

[[10,0,5-6;1]]₂

[[10,0,6-7;2]]₂

[[10,0,7-9;7]]₂

[[10,0,10;8]]₂

[[10,0,11;10]]₂

[[10,1,4;0]]₂

[[10,1,6-9;1]]₂

[[10,1,7-9;6]]₂

[[10,1,9;8]]₂

[[10,2,4;0]]₂

[[10,2,5-8;4]]₂

[[10,2,6-8;5]]₂

[[10,3,3;0]]₂

[[10,3,4-5;2]]₂

[[10,3,5-7;4]]₂

[[10,3,6-7;6]]₂

[[10,4,3;0]]₂

[[10,4,4-5;2]]₂

[[10,4,5-6;4]]₂

[[10,4,6-7;6]]₂

[[10,5,2;0]]₂

[[10,5,3-4;1]]₂

[[10,5,4-5;4]]₂

[[10,6,2;0]]₂

[[10,6,3-4;2]]₂

[[10,6,4-5;4]]₂

[[10,7,2;0]]₂

[[10,7,3-4;3]]₂

[[10,8,2;0]]₂

[[10,9,1;0]]₂

[[10,10,1;0]]₂

[[11,0,5;0]]₂

[[11,0,6-7;1]]₂

[[11,0,7-9;6]]₂

[[11,0,8-10;7]]₂

[[11,0,11;10]]₂

[[11,0,12;11]]₂

[[11,1,5;0]]₂

[[11,1,7-10;1]]₂

[[11,1,9-10;8]]₂

[[11,1,11;10]]₂

[[11,2,4;0]]₂

[[11,2,5-8;2]]₂

[[11,2,6-9;5]]₂

[[11,3,3;0]]₂

[[11,3,4-5;1]]₂

[[11,3,5-7;4]]₂

[[11,3,6-8;6]]₂

[[11,4,3;0]]₂

[[11,4,4-5;1]]₂

[[11,4,5-6;4]]₂

[[11,4,6-7;6]]₂

[[11,5,3;0]]₂

[[11,5,4-5;3]]₂

[[11,5,5-6;5]]₂

[[11,5,6-7;6]]₂

[[11,6,2;0]]₂

[[11,6,3-4;1]]₂

[[11,6,4-5;3]]₂

[[11,6,5-6;5]]₂

[[11,7,2;0]]₂

[[11,7,3-4;2]]₂

[[11,8,2;0]]₂

[[11,8,3-4;3]]₂

[[11,9,1;0]]₂

[[11,9,2;1]]₂

[[11,10,1;0]]₂

[[11,10,2;1]]₂

[[11,11,1;0]]₂

[[12,0,6;0]]₂

[[12,0,7-9;5]]₂

[[12,0,8-10;6]]₂

[[12,0,12;10]]₂

[[12,0,13;12]]₂

[[12,1,5;0]]₂

[[12,1,8-11;1]]₂

[[12,1,9-11;8]]₂

[[12,1,11;10]]₂

[[12,2,4;0]]₂

[[12,2,6-9;2]]₂

[[12,2,7-10;9]]₂

[[12,3,4;0]]₂

[[12,3,5-7;3]]₂

[[12,3,6-9;5]]₂

[[12,3,7-10;9]]₂

[[12,4,4;0]]₂

[[12,4,5-7;4]]₂

[[12,4,6-7;5]]₂

[[12,5,3;0]]₂

[[12,5,4-5;2]]₂

[[12,5,6-7;5]]₂

[[12,6,3;0]]₂

[[12,6,4-5;2]]₂

[[12,6,5-6;5]]₂

[[12,7,2;0]]₂

[[12,7,3-4;1]]₂

[[12,7,4-5;4]]₂

[[12,8,2;0]]₂

[[12,8,3-4;2]]₂

[[12,8,4-5;4]]₂

[[12,9,2;0]]₂

[[12,9,3-4;3]]₂

[[12,10,2;0]]₂

[[12,11,1;0]]₂

[[12,12,1;0]]₂

[[13,0,5;0]]₂

[[13,0,6-8;1]]₂

[[13,0,7-9;4]]₂

[[13,0,8-10;5]]₂

[[13,0,13;12]]₂

[[13,0,14;13]]₂

[[13,1,5;0]]₂

[[13,1,8-12;1]]₂

[[13,1,9-12;8]]₂

[[13,1,11-12;10]]₂

[[13,1,13;12]]₂

[[13,2,4;0]]₂

[[13,2,5-7;1]]₂

[[13,2,6-10;2]]₂

[[13,2,8-11;9]]₂

[[13,3,4;0]]₂

[[13,3,5-7;2]]₂

[[13,3,6-9;5]]₂

[[13,3,8-10;9]]₂

[[13,4,4;0]]₂

[[13,4,5-7;3]]₂

[[13,4,6-8;5]]₂

[[13,4,8-10;9]]₂

[[13,5,3;0]]₂

[[13,5,4-5;1]]₂

[[13,5,6-7;5]]₂

[[13,6,3;0]]₂

[[13,6,4-5;1]]₂

[[13,6,5-7;5]]₂

[[13,7,3;0]]₂

[[13,7,4-5;3]]₂

[[13,8,2;0]]₂

[[13,8,3-4;1]]₂

[[13,8,4-5;4]]₂

[[13,9,2;0]]₂

[[13,9,3-4;2]]₂

[[13,9,4-5;4]]₂

[[13,10,2;0]]₂

[[13,10,3-4;3]]₂

[[13,11,1;0]]₂

[[13,11,2;1]]₂

[[13,12,1;0]]₂

[[13,12,2;1]]₂

[[13,13,1;0]]₂

[[14,0,6;0]]₂

[[14,0,7-9;3]]₂

[[14,0,8-10;4]]₂

[[14,0,9-12;9]]₂

[[14,0,14;12]]₂

[[14,0,15;14]]₂

[[14,1,5;0]]₂

[[14,1,9-13;1]]₂

[[14,1,11-13;10]]₂

[[14,1,13;12]]₂

[[14,2,5;0]]₂

[[14,2,7-11;2]]₂

[[14,2,9-12;9]]₂

[[14,3,4-5;0]]₂

[[14,3,5-7;1]]₂

[[14,3,6-10;5]]₂

[[14,3,9-11;9]]₂

[[14,4,4;0]]₂

[[14,4,5-7;2]]₂

[[14,4,6-9;5]]₂

[[14,4,8-10;9]]₂

[[14,5,4;0]]₂

[[14,5,5-7;4]]₂

[[14,5,6-8;5]]₂

[[14,6,4;0]]₂

[[14,6,5-7;4]]₂

[[14,7,3;0]]₂

[[14,7,4-5;2]]₂

[[14,8,3;0]]₂

[[14,8,4-5;3]]₂

[[14,9,2;0]]₂

[[14,9,3-4;1]]₂

[[14,9,4-5;3]]₂

[[14,10,2;0]]₂

[[14,10,3-4;2]]₂

[[14,11,2;0]]₂

[[14,11,3-4;3]]₂

[[14,12,2;0]]₂

[[14,13,1;0]]₂

[[14,14,1;0]]₂

[[15,0,6;0]]₂

[[15,0,7-9;2]]₂

[[15,0,8-10;3]]₂

[[15,0,10-13;9]]₂

[[15,0,15;14]]₂

[[15,0,16;15]]₂

[[15,1,5;0]]₂

[[15,1,10-14;1]]₂

[[15,1,11-14;10]]₂

[[15,1,13-14;12]]₂

[[15,1,15;14]]₂

[[15,2,5;0]]₂

[[15,2,6-8;1]]₂

[[15,2,8-12;2]]₂

[[15,2,10-13;9]]₂

[[15,3,5;0]]₂

[[15,3,6-10;3]]₂

[[15,3,7-11;6]]₂

[[15,3,9-12;9]]₂

[[15,4,4;0]]₂

[[15,4,5-7;1]]₂

[[15,4,6-10;5]]₂

[[15,4,8-11;9]]₂

[[15,5,4;0]]₂

[[15,5,5-7;3]]₂

[[15,5,6-8;5]]₂

[[15,5,7-11;10]]₂

[[15,6,4;0]]₂

[[15,6,5-7;3]]₂

[[15,6,6-10;9]]₂

[[15,7,3;0]]₂

[[15,7,4-5;1]]₂

[[15,7,5-8;6]]₂

[[15,8,3;0]]₂

[[15,8,4-5;2]]₂

[[15,8,5-7;6]]₂

[[15,9,3;0]]₂

[[15,9,4-5;2]]₂

[[15,9,5-7;6]]₂

[[15,10,2;0]]₂

[[15,10,3-4;1]]₂

[[15,11,2;0]]₂

[[15,11,3-4;2]]₂

[[15,12,2;0]]₂

[[15,13,1;0]]₂

[[15,13,2;1]]₂

[[15,14,1;0]]₂

[[15,14,2;1]]₂

[[15,15,1;0]]₂

[[16,0,6;0]]₂

[[16,0,7-9;1]]₂

[[16,0,8-10;2]]₂

[[16,0,11-13;9]]₂

[[16,0,16;14]]₂

[[16,0,17;16]]₂

[[16,1,6;0]]₂

[[16,1,10-15;1]]₂

[[16,1,11-15;9]]₂

[[16,1,13-15;12]]₂

[[16,1,15;14]]₂

[[16,2,6;0]]₂

[[16,2,8-13;2]]₂

[[16,2,10-14;9]]₂

[[16,3,5;0]]₂

[[16,3,6-11;3]]₂

[[16,3,7-12;6]]₂

[[16,3,9-13;9]]₂

[[16,4,5;0]]₂

[[16,4,6-9;4]]₂

[[16,4,8-12;9]]₂

[[16,5,4-5;0]]₂

[[16,5,5-7;2]]₂

[[16,5,6-9;5]]₂

[[16,5,7-11;9]]₂

[[16,6,4;0]]₂

[[16,6,5-7;2]]₂

[[16,6,6-9;7]]₂

[[16,7,4;0]]₂

[[16,7,5-8;5]]₂

[[16,7,6-9;7]]₂

[[16,8,3;0]]₂

[[16,8,4-5;1]]₂

[[16,8,5-8;6]]₂

[[16,8,6-8;7]]₂

[[16,9,3;0]]₂

[[16,9,4-5;1]]₂

[[16,9,5-7;6]]₂

[[16,9,6-8;7]]₂

[[16,10,3;0]]₂

[[16,10,4-6;4]]₂

[[16,10,5-7;6]]₂

[[16,11,2;0]]₂

[[16,11,3-4;1]]₂

[[16,12,2;0]]₂

[[16,12,3-4;3]]₂

[[16,13,2;0]]₂

[[16,13,3-4;3]]₂

[[16,14,2;0]]₂

[[16,15,1;0]]₂

[[16,16,1;0]]₂

[[17,0,7;0]]₂

[[17,0,8-10;1]]₂

[[17,0,9-12;6]]₂

[[17,0,12-14;9]]₂

[[17,0,17;16]]₂

[[17,0,18;17]]₂

[[17,1,7;0]]₂

[[17,1,11-16;1]]₂

[[17,1,13-16;12]]₂

[[17,1,15-16;14]]₂

[[17,1,17;16]]₂

[[17,2,6;0]]₂

[[17,2,8-14;2]]₂

[[17,2,10-15;9]]₂

[[17,3,5-6;0]]₂

[[17,3,7-12;3]]₂

[[17,3,9-14;9]]₂

[[17,4,5;0]]₂

[[17,4,6-9;3]]₂

[[17,4,7-12;8]]₂

[[17,4,8-13;9]]₂

[[17,5,4-5;0]]₂

[[17,5,5-7;1]]₂

[[17,5,6-9;4]]₂

[[17,5,7-11;8]]₂

[[17,5,8-12;11]]₂

[[17,6,4-5;0]]₂

[[17,6,5-7;1]]₂

[[17,6,6-9;6]]₂

[[17,6,8-12;11]]₂

[[17,7,4;0]]₂

[[17,7,5-8;4]]₂

[[17,7,6-9;6]]₂

[[17,8,4;0]]₂

[[17,8,5-8;5]]₂

[[17,8,6-8;6]]₂

[[17,9,4;0]]₂

[[17,9,6-8;6]]₂

[[17,10,3;0]]₂

[[17,10,4-6;3]]₂

[[17,10,5-7;6]]₂

[[17,11,3;0]]₂

[[17,11,4-6;4]]₂

[[17,12,2;0]]₂

[[17,12,3-4;2]]₂

[[17,13,2;0]]₂

[[17,13,3-4;2]]₂

[[17,14,2;0]]₂

[[17,15,1;0]]₂

[[17,15,2;1]]₂

[[17,16,1;0]]₂

[[17,16,2;1]]₂

[[17,17,1;0]]₂

[[18,0,8;0]]₂

[[18,0,10-13;6]]₂

[[18,0,11-15;11]]₂

[[18,0,12-16;12]]₂

[[18,0,18;16]]₂

[[18,0,19;18]]₂

[[18,1,7;0]]₂

[[18,1,12-17;1]]₂

[[18,1,13-17;12]]₂

[[18,1,15-17;14]]₂

[[18,1,17;16]]₂

[[18,2,6;0]]₂

[[18,2,8-15;2]]₂

[[18,2,10-16;9]]₂

[[18,3,5-6;0]]₂

[[18,3,6-9;2]]₂

[[18,3,8-13;3]]₂

[[18,3,9-15;9]]₂

[[18,4,5-6;0]]₂

[[18,4,6-9;2]]₂

[[18,4,7-13;7]]₂

[[18,4,8-13;8]]₂

[[18,4,9-14;11]]₂

[[18,5,5;0]]₂

[[18,5,6-9;3]]₂

[[18,5,7-12;7]]₂

[[18,5,9-13;11]]₂

[[18,6,5;0]]₂

[[18,6,6-10;6]]₂

[[18,6,9-12;11]]₂

[[18,7,4;0]]₂

[[18,7,5-8;3]]₂

[[18,7,6-9;6]]₂

[[18,7,9-12;11]]₂

[[18,8,4;0]]₂

[[18,8,5-8;4]]₂

[[18,8,6-9;6]]₂

[[18,9,4;0]]₂

[[18,9,5-7;4]]₂

[[18,9,6-8;6]]₂

[[18,10,3;0]]₂

[[18,10,4-6;2]]₂

[[18,10,5-7;4]]₂

[[18,11,3;0]]₂

[[18,11,4-6;3]]₂

[[18,12,2;0]]₂

[[18,12,3-4;1]]₂

[[18,12,4-6;4]]₂

[[18,13,2;0]]₂

[[18,13,3-4;2]]₂

[[18,14,2;0]]₂

[[18,14,3-4;3]]₂

[[18,15,2;0]]₂

[[18,15,3-4;3]]₂

[[18,16,2;0]]₂

[[18,17,1;0]]₂

[[18,18,1;0]]₂

[[19,0,7;0]]₂

[[19,0,8-11;1]]₂

[[19,0,9-14;8]]₂

[[19,0,10-15;9]]₂

[[19,0,11-15;10]]₂

[[19,0,12-16;11]]₂

[[19,0,19;18]]₂

[[19,0,20;19]]₂

[[19,1,7;0]]₂

[[19,1,12-18;1]]₂

[[19,1,13-18;12]]₂

[[19,1,15-18;14]]₂

[[19,1,17-18;16]]₂

[[19,1,19;18]]₂

[[19,2,6;0]]₂

[[19,2,9-16;2]]₂

[[19,2,10-17;9]]₂

[[19,3,5-6;0]]₂

[[19,3,6-9;1]]₂

[[19,3,8-14;3]]₂

[[19,3,9-15;8]]₂

[[19,4,5-6;0]]₂

[[19,4,6-9;1]]₂

[[19,4,7-12;4]]₂

[[19,4,8-14;7]]₂

[[19,4,9-15;11]]₂

[[19,5,5-6;0]]₂

[[19,5,6-9;2]]₂

[[19,5,7-12;6]]₂

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[[58,38,6-13;4]]₂

[[58,38,7-14;6]]₂

[[58,39,5-6;0]]₂

[[58,39,6-12;4]]₂

[[58,40,5-6;0]]₂

[[58,40,6-12;4]]₂

[[58,41,5-6;0]]₂

[[58,41,6-12;6]]₂

[[58,42,5-6;0]]₂

[[58,42,6-12;6]]₂

[[58,43,4-5;0]]₂

[[58,43,5-9;2]]₂

[[58,43,6-11;6]]₂

[[58,44,4-5;0]]₂

[[58,44,5-9;2]]₂

[[58,44,6-11;6]]₂

[[58,45,4;0]]₂

[[58,45,5-9;4]]₂

[[58,46,4;0]]₂

[[58,46,5-9;4]]₂

[[58,47,3-4;0]]₂

[[58,47,4-7;1]]₂

[[58,47,5-10;8]]₂

[[58,48,3-4;0]]₂

[[58,48,4-7;2]]₂

[[58,48,5-10;8]]₂

[[58,49,3;0]]₂

[[58,49,4-7;3]]₂

[[58,49,5-9;8]]₂

[[58,50,3;0]]₂

[[58,50,4-7;4]]₂

[[58,51,2;0]]₂

[[58,51,3-5;1]]₂

[[58,52,2;0]]₂

[[58,52,3-5;2]]₂

[[58,53,2;0]]₂

[[58,53,3-5;3]]₂

[[58,54,2;0]]₂

[[58,54,3-5;4]]₂

[[58,55,2;0]]₂

[[58,56,2;0]]₂

[[58,57,1;0]]₂

[[58,58,1;0]]₂

[[59,0,15-21;0]]₂

[[59,0,16-31;1]]₂

[[59,0,17-31;2]]₂

[[59,0,18-32;3]]₂

[[59,0,19-37;14]]₂

[[59,0,59;58]]₂

[[59,0,60;59]]₂

[[59,1,15-21;0]]₂

[[59,1,39-58;1]]₂

[[59,1,41-58;40]]₂

[[59,1,43-58;42]]₂

[[59,1,45-58;44]]₂

[[59,1,47-58;46]]₂

[[59,1,49-58;48]]₂

[[59,1,51-58;50]]₂

[[59,1,53-58;52]]₂

[[59,1,55-58;54]]₂

[[59,1,57-58;56]]₂

[[59,1,59;58]]₂

[[59,2,15-20;0]]₂

[[59,2,16-30;1]]₂

[[59,2,31-56;2]]₂

[[59,3,15-20;0]]₂

[[59,3,29-54;3]]₂

[[59,4,14-19;0]]₂

[[59,4,26-52;4]]₂

[[59,5,13-19;0]]₂

[[59,5,14-30;4]]₂

[[59,5,24-50;5]]₂

[[59,6,12-19;0]]₂

[[59,6,13-29;3]]₂

[[59,6,14-29;4]]₂

[[59,6,24-48;6]]₂

[[59,7,12-19;0]]₂

[[59,7,13-28;3]]₂

[[59,7,14-29;5]]₂

[[59,7,21-46;7]]₂

[[59,8,12-18;0]]₂

[[59,8,13-28;4]]₂

[[59,8,14-29;5]]₂

[[59,8,20-44;8]]₂

[[59,9,11-18;0]]₂

[[59,9,12-27;2]]₂

[[59,9,13-28;4]]₂

[[59,9,14-28;5]]₂

[[59,9,18-42;9]]₂

[[59,10,11-18;0]]₂

[[59,10,12-27;3]]₂

[[59,10,13-27;4]]₂

[[59,10,14-28;5]]₂

[[59,10,16-40;10]]₂

[[59,10,17-46;26]]₂

[[59,11,11-17;0]]₂

[[59,11,12-26;3]]₂

[[59,11,13-27;4]]₂

[[59,11,14-27;5]]₂

[[59,11,16-38;11]]₂

[[59,11,17-45;26]]₂

[[59,12,10-17;0]]₂

[[59,12,11-25;1]]₂

[[59,12,12-26;3]]₂

[[59,12,13-26;4]]₂

[[59,12,15-36;12]]₂

[[59,12,17-44;26]]₂

[[59,13,10-17;0]]₂

[[59,13,11-25;2]]₂

[[59,13,12-25;3]]₂

[[59,13,13-34;13]]₂

[[59,13,14-40;20]]₂

[[59,13,17-42;26]]₂

[[59,14,10-16;0]]₂

[[59,14,11-24;2]]₂

[[59,14,12-25;4]]₂

[[59,14,13-38;19]]₂

[[59,14,14-39;20]]₂

[[59,14,17-41;26]]₂

[[59,15,10-16;0]]₂

[[59,15,11-24;3]]₂

[[59,15,12-25;5]]₂

[[59,15,14-37;20]]₂

[[59,15,17-40;26]]₂

[[59,16,10-16;0]]₂

[[59,16,11-24;4]]₂

[[59,16,12-25;5]]₂

[[59,16,14-36;20]]₂

[[59,16,17-39;26]]₂

[[59,17,10-15;0]]₂

[[59,17,11-24;4]]₂

[[59,17,12-24;5]]₂

[[59,17,13-34;20]]₂

[[59,17,14-35;21]]₂

[[59,17,16-38;26]]₂

[[59,18,9-15;0]]₂

[[59,18,10-22;1]]₂

[[59,18,11-23;4]]₂

[[59,18,13-33;20]]₂

[[59,18,14-34;21]]₂

[[59,18,15-37;26]]₂

[[59,19,9-14;0]]₂

[[59,19,10-22;2]]₂

[[59,19,11-23;5]]₂

[[59,19,13-31;20]]₂

[[59,19,14-32;21]]₂

[[59,20,9-14;0]]₂

[[59,20,10-22;4]]₂

[[59,20,11-23;5]]₂

[[59,20,13-30;20]]₂

[[59,20,14-31;21]]₂

[[59,21,8-14;0]]₂

[[59,21,9-20;1]]₂

[[59,21,10-22;4]]₂

[[59,21,11-22;5]]₂

[[59,21,12-30;20]]₂

[[59,21,14-30;21]]₂

[[59,22,8-13;0]]₂

subcode	lengthening	puncturing	trivial	quantum shortening	increasing dimension	length reduction	using teleporation	from codetables.de	from arXiv:2207.05647
[[n,k-1,d;c]]_q	[[n+1,k,d;c]]_q	[[n-1,k,d-1;c]]_q	[[n,0,n+1;n]]_q	[[n-1,k+1,d-1;c]]_q	[[n,k+1,d;c+1]]_q	[[n-1,k,d;c+1]]_q	[[n,k,d;k]]_q