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55.1
A starter in the odd order abelian group G (written additively), where |G| = g is a set of unordered pairs S = {{sj , tj } : 1 ≤ i ≤ (g − l)/2} that satisfies:
{si : 1 ≤ i ≤ (g - l)/2} ⋃ {ti : 1 ≤ (g - l)/2} = G\{0}, and
{±(si ti ):l ≤ i ≤(g-l)/2} = G\{0}.
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