A Maximal arc in a finite projective plane is a largest possible (k,d)-arc in that projective plane. If the finite projective plane has order q (there are q+1 points on any line), then for a maximal arc, k, the number of points of the arc, is the maximum possible (= qd + d - q) with the property that no d+1 points of the arc lie on the same line.
Read more about Maximal Arc: Definition, Properties, Partial Geometries
Other articles related to "maximal arc, maximal arcs":
Maximal Arc - Partial Geometries
... One can construct partial geometries, derived from maximal arcs Let K be a maximal arc with degree d ... Consider the space and let K a maximal arc of degree in a two-dimensional subspace ...
... One can construct partial geometries, derived from maximal arcs Let K be a maximal arc with degree d ... Consider the space and let K a maximal arc of degree in a two-dimensional subspace ...
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“You say that you are my judge; I do not know if you are; but take good heed not to judge me ill, because you would put yourself in great peril.”
—Joan Of Arc (c.1412–1431)
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