146969

Appears in sequences

• Product of 3 successive primes.at n=14A046301
• a(n) = Product of k primes in arithmetic progression with common difference 6, otherwise a(n) = prime(n).at n=11A120313
• S_11 sequence in partition of integers > 1 described in A240521.at n=18A241024
• Numbers that are both a sum and a product of two or more consecutive primes.at n=42A254859
• Numbers that are products of at least three consecutive primes.at n=24A257891
• Product of the n-th sexy prime triple.at n=3A286217
• Numerator of harmonic mean of 3 consecutive primes. Denominators are A331260.at n=14A331259
• Products of sexy prime triples: sphenic numbers with prime factorization (p - 6)*p*(p + 6).at n=6A366867
• Products m of k = 3 consecutive primes p_1..p_k, where only p_1 < m^(1/k).at n=6A375008