Complete classification of admissible (m,a,b,c) for distinct covering systems with min modulus m and LCM restricted to primes 2,3,5, plus proof that m ≤ 9 with explicit example at m=8.
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Covering systems where the prime divisors of all moduli are only $2$, $3$, or $5$
Complete classification of admissible (m,a,b,c) for distinct covering systems with min modulus m and LCM restricted to primes 2,3,5, plus proof that m ≤ 9 with explicit example at m=8.