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collatzconjecture

collatz conjecture

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There are 17 letters in COLLATZCONJECTURE ( A1C3E1J8L1N1O1R1T1U1Z10 )

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ACCENT ACCRUE ACUTER ALLURE ANTLER AREOLE ATONER ATTORN ATTUNE CAJOLE CALLEE CALLER CALLET CANCEL CANCER CANOER CANTER CANTLE CANTOR CARCEL CAREEN CARNET CARTEL CARTON CATTLE CELLAE CELLAR CENOTE CENTAL CENTER CENTRA CENTRE CERATE CERCAL CEREAL CETANE CLARET CLONAL CLONER COALER COATEE COATER COCCAL COERCE COLLAR COLLET COLONE COLOUR COLTER COLURE CONCUR CONTRA COOLER COOTER CORNEA CORNEL CORNET CORNUA CORONA COTEAU COTTAE COTTAR COTTER COTTON COULEE COUTER CRATON CREATE CRENEL CREOLE CROTON CROUTE CUATRO CULLER CULLET CUNEAL CURATE CURTAL CUTLER CUTLET CUTTER CUTTLE ECARTE EJECTA ELATER ELUANT ELUATE ELUENT ENCORE ENLACE ENROLL ENROOT ENTERA ETALON JAUNCE JETTON JOLTER JOTTER JOUNCE JOURNO JURANT LACUNE LANCER LANCET LATEEN LATENT LATTEN LATTER LAUNCE LAUREL LEANER LEARNT LECTOR LETTER LOANER LOCALE LOCATE LOCULE LOOTER LOREAL LOTTER LUCENT LUCERN LUNATE LUTEAL NATTER NATURE NEATER NECTAR NETTER NETTLE NEURAL NEUTER NOTATE NUTATE NUTLET NUTTER OCCULT OCELOT OCREAE OCTANE OCTANT OCULAR OLEATE ORACLE ORNATE OUTACT OUTATE OUTEAT OUTLET OUTRAN RACOON RATOON RATTEN RATTLE RATTON RECALL RECANE RECANT RECENT RECOAL RECOAT RECTAL REJECT RELACE RELATE RELENT RELOAN RELUCT RENTAL RETELL RETOOL RETUNE REZONE ROOTLE ROTATE ROTTEN RUNLET TALENT TALLER TANREC TAUTEN TAUTER TEAZEL TEAZLE TECTAL TELLER TELNET TENACE TENOUR TENREC TENTER TENURE TENUTO TERCEL TERCET TOLANE TOLLER TOLUOL TONLET TOOLER TOOTER TOOTLE TORTEN TORULA TOUCAN TOUTER TOUZLE TRANCE TRUANT TURACO TUREEN TURTLE UNCOOL UNLACE UNREAL UNREEL UNROLL UNROOT ZEALOT ZOCALO ZONATE ZONULA ZONULE ZOONAL

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Definitions of collatz conjecture in various dictionaries:

COLLATZ CONJECTURE - The Collatz conjecture is a conjecture in mathematics that concerns a sequence defined as follows: start with any positive integer n. Then each term ...

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Collatz conjecture description
The Collatz conjecture is a conjecture in mathematics that concerns a sequence defined as follows: start with any positive integer n. Then each term is obtained from the previous term as follows: if the previous term is even, the next term is one half the previous term. If the previous term is odd, the next term is 3 times the previous term plus 1. The conjecture is that no matter what value of n, the sequence will always reach 1.
* The conjecture is named after Lothar Collatz, who introduced the idea in 1937, two years after receiving his doctorate. It is also known as the 3n + 1 conjecture, the Ulam conjecture (after Stanisław Ulam), Kakutani's problem (after Shizuo Kakutani), the Thwaites conjecture (after Sir Bryan Thwaites), Hasse's algorithm (after Helmut Hasse), or the Syracuse problem; the sequence of numbers involved is referred to as the hailstone sequence or hailstone numbers (because the values are usually subject to multiple descents and ascents like hailstones in a cloud), or as wondrous numbers.Paul Erdős said about the Collatz conjecture: "Mathematics may not be ready for such problems." He also offered $500 for its solution. Jeffrey Lagarias in 2010 claimed that based only on known information about this problem, "this is an extraordinarily difficult problem, completely out of reach of present day mathematics."
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