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Lucas Sequence

Defined with $L_{0} = 2$ , $L_{1} = 1$ , and $L_{n} = L_{n - 1} + L_{n - 2}$ when $n \geq 2$ . Related to the Fibonacci sequence.

Table

Viewing: 4928 – 4928 << prev next >>

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

* 4928:

L_{4928}

127 × 2687 × 29567 × 285823 × 186812208641_<12> × 5545721471489_<13> × 18898487880449_<14> × 136888723981183_<15> × 9209563711729921_<16> × 186211439748832565761_<21> × 298265401539656736769_<21> × 50175468903933448860929_<23> × 1696372959419763718936233640481341762009277301583325762687_<58> × 36025526066162272450314332969217992252136486715470056647025597441_<65> × [641927356329478480675596784899329652155136152924468539633300930907226939863183885902443912742189852466603769286737477535895257644002657018340738321850430821615781427875720932450956618664257081871293021416924484348914964996245031390415818648327704519420248314325147336263017569704229941154964836005498141051033151206105793970440465030050570923916607148562801148060137631425164231277245311012773603536966408641995014048497349017001265678985347229373215436804582685791425103108241494264403074552588195855354067350627149739613537877136743889867062064401096039957983353670554084612661957673930126976418207865360335998470254131161913871147504758423155809587481446730187299164692761341983657703367622863477632890728115168218176947058615238040470464716744008321170465663_<762>]

Index range: 4928 – 4928 << prev next >>