repunit's examples

  • Regardless of base, a prime number is a prime number, but if in a given base it is a repunit, then it is called a repunit prime in that base. Repunit primes in base 10 appear to be fewer, with only seven known. — “PlanetMath: repunit”,
  • 111 is the smallest repunit composite number. 111 is the smallest palindromic number such that the sum of its digits is one of its prime factors. 111 would be the magic constant for the smallest magic square composed only of prime numbers if 1 were counted as a prime. — “Number Gossip: 111”,
  • The base-10 repunit probable primes occur for , 19, 23, 317, and 1031, Yates (1982) published all the repunit factors for , a portion of which are reproduced in. — “Repunit -- from Wolfram MathWorld”,
  • Missouri State > Mathematics > Old Math News > The Repunit R49081 is Probably Prime The Repunit R49081 is Probably Prime. The number R49081 = (1049081 - 1)/9 = 111 111 (written with 49081 1's) is probably prime. Harvey Dubner announced this in the April 2002 issue of Mathematics of Computation. — “The Repunit R49081 is Probably Prime - Mathematics - Missouri”,
  • What does REPUNIT stand for? Definition of REPUNIT in the list of acronyms and abbreviations provided by the Free Online Dictionary and Thesaurus. — “REPUNIT - What does REPUNIT stand for? Acronyms and”,
  • 11 11 (Repunit) | 100 001 | Phi_n(10) Download: Phin10.txt 2009 December November October September August July June May April March February January. — “Factorizations of 11...11 (Repunit)”, homepage2
  • Method 1: Multiply any prime-Repunit (*) greater than 11 by 3304. This way of generating Smith numbers (**) is described by Paul Hoffman in his book " This represents the point where the "overlapping" of the generator by the repunit stabilizes and stops adding ten onto the digital sum of the product,. — “Puzzle 108. Methods for generating Smith numbers”,
  • A repunit is a number which is a series of ones (such as 11 or 11111) In base 10, a repunit of n ones, called Rn, is equal to (10n-1)/9. Such numbers might seem to be a good source of prime numbers. — “Repunit Primes”,
  • In recreational mathematics, a repunit is a number like 11, 111, or 1111 that contains only the digit 1. The term stands for rep eated unit and was coined in 1966 by A.H. Beiler. A repunit prime is a repunit that is also a prime number. — “repunits, repunit, divisible, Repunit, recreational, project”,
  • The first not yet factored repunit seems to be R269 with a composite of 233 digits. Some repunits prime factor lists on the web OEIS Sequence A067063 - Smallest prime factor of repunit(n) = (10^n-1)/9. — “All the prime factors of the repunits”,
  • Any repdigit is a multiple of a repunit. For example, the repdigit 999 is equal to 9 times the repunit 111. The repunits are denoted by Rn, where n indicates the number of repeated units. The value of a repunit depends on the base in which is it written because it is defined in terms of its digits. — “Repdigits and the Holographic Generating Set”,
  • repunit The meaning of repunit. What repunit stands for. The definition of repunit. — “What does repunit stand for? repunit meaning and definition”,
  • But, because I like the math words even though I don't understand them, I can tell you here that 111 is a nonagonal number, a perfect totient number, and the "second repunit". Actually, I can take a crack at repunits: "Repunit" is made up of repeated units, or ones. — “The Friday Fillip — Slaw”,
  • repunit (plural repunits) A number consisting entirely of the digit 1. [edit] Verb. repunit. third-person singular present indicative of repunir. third-person. — “repunit - Wiktionary”,
  • The numbers 11 and 1111111111111111111 are examples of repunit primes. The number of ones in such a repunit primes can be 2, 19, 23, 317, 1031, 49081, 86453, or 109297. An almost repunit number repeats a digit but one digit is different, for example, 222222922. — “Almost Repunit Primes - Wolfram Demonstrations Project”,
  • Repunit. From Wikipedia, the free encyclopedia. Jump to: navigation, search. In recreational mathematics, a repunit is a number like 11, 111, or 1111 that contains only the digit 1. The term stands for repeated unit and was coined in 1966 by Albert H. Beiler. — “Repunit - Wikipedia, the free encyclopedia”,
  • Welcome to the Prime Glossary: a collection of definitions, information and facts all related to prime numbers. This pages contains the entry titled 'repunit.' Come explore a new prime term today!. — “The Prime Glossary: repunit”,
  • A prime number that has a decimal (or other base, of course) representation consisting entirely of 1's (i.e. is a "repunit" Easy fact about repunit primes. If q is not a prime, then R(q) is not a prime either. — “repunit prime (thing)”,
  • By systematically working through increasing length repunits we can see that the 6-digit number, 111111, is the smallest repunit that divides by 7; that is, 111111/7 = 15873. As 7 divides into a block of six ones, it must divide into any repunit that contains a multiple of six ones. — “”
  • In Chris Caldwell's sense, a legal generalized repunit prime is a prime number of the Andy Steward maintains a list of all known legal generalized repunit primes. — “Generalized repunit probable primes”,
  • In recreational mathematics, a repunit is a number like 11, 111, or 1111 that contains only the digit 1. The term stands for repeated unit and was. — “Urban Dictionary: repunit”,
  • The repunit primes are prime numbers composed of only the digit 1. Repunit comes from "repeated unit" There are also near-repunit prime numbers composed of all the same digit except one. E.g. — “The Repunit Primes”,
  • In 1999 I found the PRP repunit > R(49081), and in 2000 Lew Baxter found the PRP repunit R(86453). > I plan to try to raise the test limit to 200000. My continued > interest in repunits is due primarily to the fact that my > first project on a home computer (1980) was searching for >. — “primeform : Message: RE: New Repunit R(109297)”,

related videos for repunit

  • DIGI REP UNIT 1 With reference to studio design development, the vidoe explores the notion of waiting and the role of time in the NHS
  • BournemouthCentral This is some video I took in early 1986 at Bournemouth. I had just bought a JVC video camera, with separate recorder that was in a shoulder bag and recorded onto full size VHS tapes. This was just before the all-in-one camcorder was produced by JVC that used mini-VHS tapes. The video is of railway activity at Bournemouth Central Railway Station, in the BR Corporate Blue era. There are third rail electric multiple units of types 4-Vep, 4-Cig, 4-Bep and 4-Rep, with 4TC trailer units. The Cig-Bep-Cig combination is unusual, as is the 12 car unit made up from three 4-Vep units. At one point, a Class 47 diesel locomotive trundles through hauling 100 ton oil tankers. Of special interest is the changeover from electric to diesel power for the Weymouth bound train. One or two unpowered 4TC trailer units were pushed down to Bournemouth from London Waterloo by the powerful 4-Rep electric unit, At Bournemouth, the push-pull fitted class 33 locomotive couples to the front of the trailer units, and hauls them down to Weymouth, leaving the 4-Rep unit behind. For London bound trains, the 4-Rep would leave the sidings and pull into the platform. The trailer units, pushed by the class 33 locomotive, driven from the front cab of the trailer units would pull in behind the 4-Rep, and couple up. The 4-Rep would then drag the trailers up to London, leaving the diesel locomotive behind. It was a very cold and windy day, and the camera was too heavy for the tripod I had back then, so the video ...
  • Números Repunit's - Prof. Adriano Carneiro.flv The definition of repunits was motivated by recreational mathematicians looking for prime factors of such numbers. It is easy to show that if n is divisible by a, then Rn is divisible by Ra: R_n=\frac{1}{9}\prod_{d|n}\Phi_d(10)
  • Glenn Beck's Van Jones Battle Continues TYT Network (new WTF?! channel): TYT on Facebook: Follow us on Twitter: Check Out TYT Interviews Watch more at
  • Meep's Math Matters 9: Pigeonhole Principle Answers In this episode, I answer some of the questions asked in Meep's Math Matters 8 on the pigeonhole principle. I can be contacted at [email protected] Spread the math love!
  • Melki-Tsedeq Melchizedek... has no father, no mother, no lineage; His years have no beginning, His life no end. He is like the Son of God: He remains a Priest For All Time. Melki-Tsedeq = Tsaddik of Malkuth (Righteous/Just One of Malkuth/Kingdom/Earth) 36 Lamed-Vov or 36 Tzaddikim- Just Ones + Melki-Tsedeq = 37 The Messiah is said to be the 37th Tzaddikim The number 37 is linked to all repunits mathematically: 111222333444555666777888999 A repunit is described mathematically by the equation: 3n x 37 3x1 x 37 = 111 3x2 x 37 = 222 3x3 x 37 = 333and so on. Incidentally, the smallest magic square composed only of primes and the number 1 has at the centerthe number 37, of course (see Opus 111). Melki: King Tzedeq: Righteous (Priest) = 294 (Hebrew gematria) = mem lamed kaph yod - tzadhe daleth qoph Other words signified by 294 include: Warrior/Rebel Web/cloth/purple or purple cloth (Purple is the color of Kings) Early Born Bearer of the Bread and the Wine
  • The Pigeonhole Principle - Repunits The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily. In 1834, Johann Dirichlet noted that if there are five objects in four drawers then there is a drawer with two or more objects. The Schubfachprinzip, or drawer principle, got renamed as the pigeonhole principle, and became a powerful tool in mathematica... Contributed by: Ed Pegg Jr
  • Opus 111 Still don't believe in Magic? Ok, don't take this one too seriously, it's entirely meant to be playful and highlight the occurrence of some number peculiarities. I am not advocating anything in this video except awareness of some of the connections that can be made. Make of it what you will...and thanks for watching! BTW, this music is not Beethoven's Opus 111 (Sonata32), which I wanted to use but couldn't get, but the substitute works pretty well.

Blogs & Forum
blogs and forums about repunit

  • “Investigating which primes will never divide a repunit containing 10**n digits. Determining the first forty prime factors of a very large repunit”
    — Dreamshire | Project Euler Solutions,

  • “We got the XKCD book volume 0 here at work yesterday, and I have of course skimmed through it many times already. I quickly found the solution to the page”
    — The XKCD book page numbering explained (or skew binary,

  • “A new Repunit Theorem (5/20/07) For many years I have had a nagging intuition that there The article also includes a new Repunit theorem. Here is the proof and the story of how I”
    — Bible Wheel Blog,

  • “New Batches at TathaGat Delhi and Pune!--Number System E-Book Updated! is called a repunit; for example, 11111. Find the smallest repunit that is divisible by”
    — MBA|CAT|CAT 2010|CAT 2011|CAT Online|MBA 2010|MBA Entrance,

  • “一些常用网址 - Windows Live It has been conjectured that there are infinitely many repunit primes. The base-10 repunit probable primes occur for , 19, 23, 317, and 1031, 49081,”
    — 一些常用网址 - Windows Live, wreck2005

  • “Subject: Problem in FactorsInt. Dear Gap Forum, I use Gap on SVR4/386 version) with intel 80486/60MHz. I tried factoring the 17-th repunit as follows. But Gap”
    — GAP Forum: Problem in FactorsInt,

  • “Looking at the forum, there seems to be numbers of way to solve them. 投稿者 Tsuchiya Problem 133: Third problem on repunit for me. One more to go , 132. Same idea with 129”
    — Tsuchiya Yoshihiro Blog: December 2008, tsuchiya-yoshihiro-

  • “The New English Review - A monthly political/cultural magazine with a literary slant. The Iconoclast is a group blog featuring Hugh Fitzgerald, Mary Jackson, Rebecca Bynum, Theodore Dalrymple, Jerry Gordon, Norman Berdichevsky, Artemis Gordon It is a repunit prime in hexadecimal (11)”
    — The Iconoclast,

  • “CSDN number - Windows Live In 11#, gxqcn found web http:///~tege/repunit.html which provided prime factors of numbers like , which greatly help the ***ysis of others. In 12#, gxqcn explained why we should try to find prime factors of number like”
    — CSDN number - Windows Live,

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