A271027 a(n) = 3661529 + 11184810*n.

3661529, 14846339, 26031149, 37215959, 48400769, 59585579, 70770389, 81955199, 93140009, 104324819, 115509629, 126694439, 137879249, 149064059, 160248869, 171433679, 182618489, 193803299, 204988109, 216172919, 227357729, 238542539, 249727349, 260912159, 272096969, 283281779, 294466589

Offset: 0

Author

Altug Alkan, Mar 29 2016

Keywords

• nonn
• easy

Comments

a(n) and a(n) + 14 are the members of A101036.

14 appears as a minimum difference between Riesel numbers for the first 15000 terms that are listed in b-file of A101036.

Examples

			a(1) = 3661529 + 11184810*1 = 14846339.
		

Links

• Index entries for linear recurrences with constant coefficients, signature (2,-1).

Crossrefs

Cf. A101036, A244070, A270993.

Programs

Magma

[3661529 + 11184810*n : n in [0..40]]; // Wesley Ivan Hurt, Apr 02 2016

Maple

A271027:=n->3661529 + 11184810*n: seq(A271027(n), n=0..40); # Wesley Ivan Hurt, Apr 02 2016

Mathematica

CoefficientList[Series[(3661529 + 7523281 x)/(1 - x)^2, {x, 0, 26}], x] (* Michael De Vlieger, Mar 29 2016 *)
LinearRecurrence[{2,-1},{3661529,14846339},30] (* Harvey P. Dale, Sep 10 2019 *)

PARI

a(n) = 3661529 + 11184810*n;

PARI

x='x+O('x^99); Vec((3661529+7523281*x)/(1-x)^2)

Python

for n in range(0,100):print(3661529+11184810*n) # Soumil Mandal, Apr 03 2016

Formula

G.f.: (3661529 + 7523281*x)/(1 - x)^2.

a(n) = 2*a(n-1) - a(n-2) for n>1.