A000032

GPTKB entity

Statements (107)
Predicate Object
gptkbp:instanceOf integer sequence
gptkbp:alsoKnownAs gptkb:Lucas_numbers
gptkbp:author gptkb:N._J._A._Sloane
gptkbp:citation gptkb:A000045
gptkb:A001047
A001608
gptkbp:describedBy gptkb:OEIS
gptkbp:first_terms 2
1
11
123
18
199
29
3
4
47
7
76
843
9349
322
521
1364
15127
2207
64079
3571
5778
100501350283429
103682
10749957122
1114577054219522
1149851
119218851371
12360848946698171
12752043
1322157322203
137083915467899403
141422324
14662949395604
1520283919093591604
1568397607
162614600673847
167761
17393796001
1803423556807921
1860498
192900153618
20000273725560978
20633239
2139295485799
221806434537978679
228826127
23725150497407
24476
2459871053643326447
2537720636
263115950957276
271443
28143753123
2918000611027443
3010349
312119004989
32361122672259149
33385282
3461452808002
358890350005878082
370248451
38388099893011
39603
3980154972736918051
4106118243
425730551631123
439204
45537549124
4721424167835364
4870847
505019158607
52361396397820127
54018521
5600748293801
580696784543856761
599074578
62113250390418
6643838879
688846502588399
710647
73681302247
7639424778862807
7881196
817138163596
84722519070079276
87403803
9062201101803
939587134549734843
969323029
gptkbp:form a(n) = phi^n + (1-phi)^n, where phi = (1+sqrt(5))/2
gptkbp:hasKeyword easy
nice
nonn
https://www.w3.org/2000/01/rdf-schema#label A000032
gptkbp:offset 0
gptkbp:recurrence a(n) = a(n-1) + a(n-2)
gptkbp:relatedTo gptkb:A000045
gptkbp:bfsParent gptkb:Lucas_numbers
gptkbp:bfsLayer 6