A069963 - cp's OEIS frontend

A069963 Define C(n) by the recursion C(0) = 6i where i^2 = -1, C(n+1) = 1/(1 + C(n)), then a(n) = 6(-1)^n/Im(C(n)) where Im(z) denotes the imaginary part of z.

n	a(n)
0	1
1	37
2	40
3	153
4	349
5	964
6	2473
7	6525
8	17032
9	44641
10	116821
11	305892
12	800785
13	2096533
14	5488744
15	14369769
16	37620493
17	98491780
18	257854777
19	675072621
20	1767363016
21	4627016497
22	12113686405
23	31714042788
24	83028441889
25	217371282949
26	569085406888
27	1489884937785

[1, 37, 40, 153, 349, 964, 2473, 6525, 17032, 44641, 116821, 305892, 800785, 2096533, 5488744, 14369769, 37620493, 98491780, 257854777, 675072621, 1767363016, 4627016497, 12113686405, 31714042788, 83028441889, 217371282949, 569085406888, 1489884937785]

cp's OEIS Frontend

A069963 Define C(n) by the recursion C(0) = 6i where i^2 = -1, C(n+1) = 1/(1 + C(n)), then a(n) = 6(-1)^n/Im(C(n)) where Im(z) denotes the imaginary part of z.

Table of values

List of values

cp's OEIS Frontend

A069963 Define C(n) by the recursion C(0) = 6*i where i^2 = -1, C(n+1) = 1/(1 + C(n)), then a(n) = 6*(-1)^n/Im(C(n)) where Im(z) denotes the imaginary part of z.

Table of values

List of values

A069963 Define C(n) by the recursion C(0) = 6i where i^2 = -1, C(n+1) = 1/(1 + C(n)), then a(n) = 6(-1)^n/Im(C(n)) where Im(z) denotes the imaginary part of z.