Abstract
In this paper we give a geometrical construction of a ( 56, 2)-blocking set in PG( 2, 19) and We obtain a new (325,18)- arc and a new linear code and apply the Grismer rule so that we prove it an optimal or non-optimal code, giving some examples of field 19 arcs Theorem (2.1).
Highlights
Introduction GiveGF(q) a chance to indicate the Galois field of q components and V (3, q) be the vector space of column vectors of length three with sections in GF(q)
Nada Yassen Kasm Yahya and Zyiad Adrees Hamad Youines the vector X, at that point we will state that X is a vector speaking to P(X)
A subspace of measurement one is an arrangement of focuses the majority of whose speaking to vectors shape a subspace of measurement two of V (3, q).Such subspaces are called lines
Summary
Introduction GiveGF(q) a chance to indicate the Galois field of q components and V (3, q) be the vector space of column vectors of length three with sections in GF(q). There exists a relationship between (n,r)-circular segments in PG(2,9) and [n,3,d]codes, given by the following hypothesis.[gq(k,d)]q
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