144577

Properties

Appears in sequences

• a(0) = 587, a(n) = 3*a(n-1) + 16 for n > 0 (the first 11 terms are primes).at n=5A003539
• Generalized Pellian with second term of 6.at n=8A048875
• Positive integer values of n such that 5n^2+11 is a square.at n=8A082651
• Largest prime factor of A174562(n).at n=48A176195
• Largest prime factor of A174562(n).at n=51A176195
• Maximal term in row n of sequence A240388 when regarded as a triangle.at n=25A244470
• Primes q such that 15*q-4, 15*q-2, 15*q+2 and 15*q+4 are all primes.at n=33A342717
• Lower midsequence of the Fibonacci numbers (1,2,3,5,8,...) and Lucas numbers (1,3,4,7,11,...); see Comments.at n=24A355324
• Upper midsequence of the Fibonacci numbers (1,2,3,5,8,...) and Lucas numbers (1,3,4,7,11,...); see Comments.at n=24A355325
• Prime numbersat n=13388