Geodesic
The Nonexistence of [132, 6, 86]3 Codes and [135, 6, 88]3 Codes
Serdica Journal of Computing, Tome 5 (2011) no. 2, pp. 117-128

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We prove the nonexistence of [g3(6, d), 6, d]3 codes for d = 86, 87, 88, where g3(k, d) = ∑⌈d/3i⌉ and i=0 ... k−1. This determines n3(6, d) for d = 86, 87, 88, where nq(k, d) is the minimum length n for which an [n, k, d]q code exists.
Keywords: Ternary Linear Codes, Optimal Codes, Projective Geometry 
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     author = {Oya, Yusuke},
     title = {The {Nonexistence} of [132, 6, 86]3 {Codes} and [135, 6, 88]3 {Codes}},
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Oya, Yusuke. The Nonexistence of [132, 6, 86]3 Codes and [135, 6, 88]3 Codes. Serdica Journal of Computing, Tome 5 (2011) no. 2, pp. 117-128. http://geodesic.mathdoc.fr/item/SJC_2011_5_2_a1/