Rearrangement of primes such that the absolute value of successive differences is unique. absolute[a(k)-a(k-1)] = absolute[a(m)-a(m-1)] iff k = m. In the process the priority of the smallest eligible prime not included earlier is > the smallest successive difference that has not occurred earlier.

Erroneous version of A084331.

0,1,1

The sequence of successive difference is 1,2,6,4,10,12,16,18,8,14,22,40,24,28,30,20,36,44,26,32,42,38,60,...

After 11 it is 7 as the difference 4 has not occurred earrlier, After 29 it is 13 as the the difference 16 has not occurred earlier.

Cf. A084332, A084334.

nonn,uned,new

dead

Amarnath Murthy and Meenakshi Srikanth (amarnath_murthy(AT)yahoo.com), Jun 18 2003

After 11 it is 7 as the difference 4 has not occurred earrlier, After 29 it is 13 as the the difference 16 has not occured occurred earlier.

nonn,uned,new

Rearrangement of primes such that the absolute value of successive differences is unique. absolute[a(k)-a(k-1)] = absolute[a(m)-a(m-1)] iff k = m. In the process the priority of the smallest eligible prime not included earlier is > the smallest successsive successive difference that has not occurred earlier.

nonn,uned,new

Rearrangement of primes such that the absolute value of successive differences is unique. absolute[a(k)-a(k-1)] = absolute[a(m)-a(m-1)] iff k = m. In the process the priority of the smallest eligible prime not included earlier is > the smallest successsive difference that has not occurred earlier.

2, 3, 5, 11, 7, 17, 29, 13, 31, 23, 37, 59, 19, 43, 71, 41, 61, 97, 53, 79, 47, 89, 127, 67

0,1

The sequence of successive difference is 1,2,6,4,10,12,16,18,8,14,22,40,24,28,30,20,36,44,26,32,42,38,60,...

After 11 it is 7 as the difference 4 has not occurred earrlier, After 29 it is 13 as the the difference 16 has not occured earlier.

Cf. A084332, A084334.

nonn,uned

Amarnath Murthy and Meenakshi Srikanth (amarnath_murthy(AT)yahoo.com), Jun 18 2003

approved