tables > fibonacci

Fibonacci Sequence

Defined with \(F_0=0\), \(F_1=1\), and \(F_n=F_{n-1}+F_{n-2}\) when \(n\geq2\).

Table

Viewing: 100 – 199 << prev next >>

(available: 0-4999)

Format: small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>

100: \[F_{100}\] 3 × 52 × 11 × 41 × 101 × 151 × 401 × 3001 × 570601
101: \[F_{101}\] 743519377 × 770857978613<12>
102: \[F_{102}\] 23 × 919 × 1597 × 3469 × 3571 × 6376021
103: \[F_{103}\] 519121 × 5644193 × 512119709
104: \[F_{104}\] 3 × 7 × 103 × 233 × 521 × 90481 × 102193207
105: \[F_{105}\] 2 × 5 × 13 × 61 × 421 × 141961 × 8288823481<10>
106: \[F_{106}\] 953 × 55945741 × 119218851371<12>
107: \[F_{107}\] 1247833 × 8242065050061761<16>
108: \[F_{108}\] 24 × 34 × 17 × 19 × 53 × 107 × 109 × 5779 × 11128427
109: \[F_{109}\] 827728777 × 32529675488417<14>
110: \[F_{110}\] 5 × 112 × 89 × 199 × 331 × 661 × 39161 × 474541
111: \[F_{111}\] 2 × 73 × 149 × 2221 × 1459000305513721<16>
112: \[F_{112}\] 3 × 72 × 13 × 29 × 47 × 281 × 14503 × 10745088481<11>
113: \[F_{113}\] 677 × 272602401466814027129<21>
114: \[F_{114}\] 23 × 37 × 113 × 229 × 797 × 9349 × 54833 × 95419
115: \[F_{115}\] 5 × 1381 × 28657 × 2441738887963981<16>
116: \[F_{116}\] 3 × 59 × 347 × 19489 × 514229 × 1270083883
117: \[F_{117}\] 2 × 17 × 233 × 29717 × 135721 × 39589685693<11>
118: \[F_{118}\] 353 × 709 × 8969 × 336419 × 2710260697
119: \[F_{119}\] 13 × 1597 × 159512939815855788121<21>
120: \[F_{120}\] 25 × 32 × 5 × 7 × 11 × 23 × 31 × 41 × 61 × 241 × 2161 × 2521 × 20641
121: \[F_{121}\] 89 × 97415813466381445596089<23>
122: \[F_{122}\] 4513 × 555003497 × 5600748293801<13>
123: \[F_{123}\] 2 × 2789 × 59369 × 68541957733949701<17>
124: \[F_{124}\] 3 × 557 × 2417 × 3010349 × 3020733700601<13>
125: \[F_{125}\] 53 × 3001 × 158414167964045700001<21>
126: \[F_{126}\] 23 × 13 × 17 × 19 × 29 × 211 × 421 × 1009 × 31249 × 35239681
127: \[F_{127}\] 27941 × 5568053048227732210073<22>
128: \[F_{128}\] 3 × 7 × 47 × 127 × 1087 × 2207 × 4481 × 186812208641<12>
129: \[F_{129}\] 2 × 257 × 5417 × 8513 × 39639893 × 433494437
130: \[F_{130}\] 5 × 11 × 131 × 233 × 521 × 2081 × 24571 × 14736206161<11>
131: \[F_{131}\] 1066340417491710595814572169<28>
132: \[F_{132}\] 24 × 32 × 43 × 89 × 199 × 307 × 9901 × 19801 × 261399601
133: \[F_{133}\] 13 × 37 × 113 × 3457 × 42293 × 351301301942501<15>
134: \[F_{134}\] 269 × 4021 × 116849 × 1429913 × 24994118449<11>
135: \[F_{135}\] 2 × 5 × 17 × 53 × 61 × 109 × 109441 × 1114769954367361<16>
136: \[F_{136}\] 3 × 7 × 67 × 1597 × 3571 × 63443 × 23230657239121<14>
137: \[F_{137}\] 19134702400093278081449423917<29>
138: \[F_{138}\] 23 × 137 × 139 × 461 × 691 × 829 × 18077 × 28657 × 1485571
139: \[F_{139}\] 277 × 2114537501 × 85526722937689093<17>
140: \[F_{140}\] 3 × 5 × 11 × 13 × 29 × 41 × 71 × 281 × 911 × 141961 × 12317523121<11>
141: \[F_{141}\] 2 × 108289 × 1435097 × 142017737 × 2971215073
142: \[F_{142}\] 6673 × 46165371073<11> × 688846502588399<15>
143: \[F_{143}\] 89 × 233 × 8581 × 1929584153756850496621<22>
144: \[F_{144}\] 26 × 33 × 7 × 17 × 19 × 23 × 47 × 107 × 1103 × 103681 × 10749957121<11>
145: \[F_{145}\] 5 × 514229 × 349619996930737079890201<24>
146: \[F_{146}\] 151549 × 9375829 × 86020717 × 11899937029<11>
147: \[F_{147}\] 2 × 13 × 97 × 293 × 421 × 3529 × 6168709 × 347502052673<12>
148: \[F_{148}\] 3 × 73 × 149 × 2221 × 11987 × 54018521 × 81143477963<11>
149: \[F_{149}\] 110557 × 162709 × 4000949 × 85607646594577<14>
150: \[F_{150}\] 23 × 52 × 11 × 31 × 61 × 101 × 151 × 3001 × 12301 × 18451 × 230686501
151: \[F_{151}\] 5737 × 2811666624525811646469915877<28>
152: \[F_{152}\] 3 × 7 × 37 × 113 × 9349 × 29134601 × 1091346396980401<16>
153: \[F_{153}\] 2 × 172 × 1597 × 6376021 × 7175323114950564593<19>
154: \[F_{154}\] 13 × 29 × 89 × 199 × 229769 × 988681 × 4832521 × 9321929
155: \[F_{155}\] 5 × 557 × 2417 × 21701 × 12370533881<11> × 61182778621<11>
156: \[F_{156}\] 24 × 32 × 79 × 233 × 521 × 859 × 90481 × 135721 × 12280217041<11>
157: \[F_{157}\] 313 × 11617 × 7636481 × 10424204306491346737<20>
158: \[F_{158}\] 157 × 92180471494753<14> × 32361122672259149<17>
159: \[F_{159}\] 2 × 317 × 953 × 55945741 × 97639037 × 229602768949<12>
160: \[F_{160}\] 3 × 5 × 7 × 11 × 41 × 47 × 1601 × 2161 × 2207 × 3041 × 23725145626561<14>
161: \[F_{161}\] 13 × 8693 × 28657 × 612606107755058997065597<24>
162: \[F_{162}\] 23 × 17 × 19 × 53 × 109 × 2269 × 3079 × 4373 × 5779 × 19441 × 62650261
163: \[F_{163}\] 977 × 4892609 × 33365519393<11> × 32566223208133<14>
164: \[F_{164}\] 3 × 163 × 2789 × 59369 × 800483 × 350207569 × 370248451
165: \[F_{165}\] 2 × 5 × 61 × 89 × 661 × 19801 × 86461 × 474541 × 518101 × 900241
166: \[F_{166}\] 35761381 × 6202401259<10> × 99194853094755497<17>
167: \[F_{167}\] 18104700793<11> × 1966344318693345608565721<25>
168: \[F_{168}\] 25 × 32 × 72 × 13 × 23 × 29 × 83 × 167 × 211 × 281 × 421 × 1427 × 14503 × 65740583
169: \[F_{169}\] 233 × 337 × 89909 × 104600155609<12> × 126213229732669<15>
170: \[F_{170}\] 5 × 11 × 1597 × 3571 × 9521 × 1158551 × 12760031 × 3415914041
171: \[F_{171}\] 2 × 17 × 37 × 113 × 797 × 6841 × 54833 × 5741461760879844361<19>
172: \[F_{172}\] 3 × 6709 × 144481 × 433494437 × 313195711516578281<18>
173: \[F_{173}\] 1639343785721<13> × 389678749007629271532733<24>
174: \[F_{174}\] 23 × 59 × 173 × 349 × 19489 × 514229 × 947104099 × 3821263937
175: \[F_{175}\] 52 × 13 × 701 × 3001 × 141961 × 17231203730201189308301<23>
176: \[F_{176}\] 3 × 7 × 43 × 47 × 89 × 199 × 263 × 307 × 881 × 967 × 93058241 × 562418561
177: \[F_{177}\] 2 × 353 × 2191261 × 805134061 × 1297027681 × 2710260697
178: \[F_{178}\] 179 × 1069 × 1665088321800481<16> × 22235502640988369<17>
179: \[F_{179}\] 21481 × 156089 × 3418816640903898929534613769<28>
180: \[F_{180}\] 24 × 33 × 5 × 11 × 17 × 19 × 31 × 41 × 61 × 107 × 181 × 541 × 2521 × 109441 × 10783342081<11>
181: \[F_{181}\] 8689 × 422453 × 8175789237238547574551461093<28>
182: \[F_{182}\] 132 × 29 × 233 × 521 × 741469 × 159607993 × 689667151970161<15>
183: \[F_{183}\] 2 × 1097 × 4513 × 555003497 × 14297347971975757800833<23>
184: \[F_{184}\] 3 × 7 × 139 × 461 × 4969 × 28657 × 253367 × 275449 × 9506372193863<13>
185: \[F_{185}\] 5 × 73 × 149 × 2221 × 1702945513191305556907097618161<31>
186: \[F_{186}\] 23 × 557 × 2417 × 63799 × 3010349 × 35510749 × 4531100550901<13>
187: \[F_{187}\] 89 × 373 × 1597 × 10157807305963434099105034917037<32>
188: \[F_{188}\] 3 × 563 × 5641 × 2971215073 × 6643838879<10> × 4632894751907<13>
189: \[F_{189}\] 2 × 13 × 17 × 53 × 109 × 421 × 38933 × 35239681 × 955921950316735037<18>
190: \[F_{190}\] 5 × 11 × 37 × 113 × 191 × 761 × 9349 × 29641 × 41611 × 67735001 × 87382901
191: \[F_{191}\] 4870723671313<13> × 757810806256989128439975793<27>
192: \[F_{192}\] 28 × 32 × 7 × 23 × 47 × 769 × 1087 × 1103 × 2207 × 3167 × 4481 × 11862575248703<14>
193: \[F_{193}\] 9465278929<10> × 1020930432032326933976826008497<31>
194: \[F_{194}\] 193 × 389 × 3299 × 3084989 × 361040209 × 56678557502141579<17>
195: \[F_{195}\] 2 × 5 × 61 × 233 × 135721 × 14736206161<11> × 88999250837499877681<20>
196: \[F_{196}\] 3 × 13 × 29 × 97 × 281 × 5881 × 6168709 × 599786069 × 61025309469041<14>
197: \[F_{197}\] 15761 × 25795969 × 227150265697<12> × 717185107125886549<18>
198: \[F_{198}\] 23 × 17 × 19 × 89 × 197 × 199 × 991 × 2179 × 9901 × 19801 × 1513909 × 18546805133<11>
199: \[F_{199}\] 397 × 436782169201002048261171378550055269633<39>

Index range: 100 – 199 << prev next >>