|
|| 377 || 610 || 987 || 1597
|| 2584 || 4181 || 6765 || 10946 || 17711
|}
|} '''82 PORAČUNANIH FIBINACIJEVIH [[FIBONACIJEVA ŠTEVILA|ŠTEVIL]]'''
82=721393624362005+1,44278724872397E+15 = 721393624362020
[[Slika:FibonacciBlocks.svg|thumb|right|200px|[[teselacija|Pokritje]] ravnine s kvadrati v velikosti Fibonaccijevih števil]]
81=1,44278724872397E+15+721393624361990 = 721393624362005
80=721393624361990+721393624361975 = 1,44278724872397E+15
79=721393624361975+1,44278724872391E+15 = 721393624361990
78=1,44278724872391E+15+721393624361960 = 721393624361975
76=721393624361960+721393624361945 = 1,44278724872391E+15
75=721393624361945+1,16723940566346E+15 = [[Fibonaci|721393624361960]]
74=1,16723940566346E+15+721393624361930 = 721393624361945
73=721393624361930+445845781301529 = 1,16723940566346E+15
72=445845781301529+275547843060401 = 721393624361930
71=275547843060401+170297938241128 = 445845781301529
70=170297938241128+105249904819273 = 275547843060401
69=105249904819273+ 65048033421855 = 170297938241128
68=65048033421855+ 40201871397418 = 105249904819273
67=40201871397418+24846162024437 = 65048033421855
66=24846162024437+15355709372981 = 40201871397418
65=15355709372981+9490452651456 = 24846162024437
64=9490452651456+ 5865256721525 = 15355709372981
63=5865256721525+3625195929931 = 9490452651456
62=3625195929931+2240060791594 = 5865256721525
61=2240060791594+ 1385135138337 = 3625195929931
60=1385135138337+854925653257 = 2240060791594
59=854925653257+530209485080 = 1385135138337
58=530209485080+ 324716168177 = 854925653257
57=324716168177+205493316903 = 530209485080
56=205493316903+119222851274 = 324716168177
55=119222851274+ 86270465629 = 205493316903
54=86270465629+32952385645 = 119222851274
53=53318079984+32952385645 = 86270465629
52=32952385645+20365694339 = 32952385645
51=20365694339+ 12586691306 = 32952385645
50=12586691306+ 7779003033 = 20365694339
49=7779003033+ 4807688273 = 12586691306
48=4807688273+ 2971314760 = 7779003033
47=2971314760+1836373513 = 4807688273
46=1836373513+1134941247 = 2971314760
45=1134941247+701432266 = 1836373513
44=701432266+433508981 = 1134941247
43=433508981+267923285 = 701432266
42=267923285+165585696 = 433508981
41=165585696+102337589 = 267923285
40=102337589+63248107 = 165585696
39=63248107+39089482 = 102337589
38=39089482+24158625 = 63248107
37=24158625+14930857 = 39089482
36=14930857+9227768 = 24158625
35=9227768+5703089 = 14930857
34=5703089+3524679 = 9227768
33=3524679+2178410 = 5703089
32=2178410++1346269 = 3524679
31=1346269+832141 = 2178410
30=832040+514229 = 1346269
29=514229+317811 = 832040
28=317811+196418 = 514229
27=196418+121393 = 317811
26=121393+75025 = 196418
25=75025+46368 = 121393[[Slika:FibonacciBlocks.svg|thumb|right|200px|[[teselacija|Pokritje]] ravnine s kvadrati v velikosti Fibonaccijevih števil]]
[[Slika:Yupana 1.png|thumb|right|200px|Jupana ([[kečuanščina|kečuansko]] za ''orodje za štetje'') je računalo, ki so ga uporabljali [[Inki]]. Raziskovalci menijo da so računi temeljili na Fibonaccijevih številih da se je zmanjšalo število potrebnih zrn na polje.<ref>{{navedi splet|last1= Aimi|first1= Antonio|last2= De Pasquale|first2= Nicolino|url= http://www.quipus.it/english/Andean%20Calculators.pdf|title= ANDEAN CALCULATORS|accessdate= |language=en}}</ref>]]
[[Slika:Fibonacci spiral 34.svg|thumb|right|200px|Fibonaccijeva spirala tvorjena z risanjem lokov, ki povezujejo nasprotni oglišči kvadratov v Fibonaccijevem pokritju. Tu so kvadrati velikosti 1, 1, 2, 3, 5, 8, 13, 21 in 34; glej [[zlata spirala]]]]
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