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<blockquote data-quote="Novindu" data-source="post: 17394" data-attributes="member: 718"><p>While we're on the subject of numbers closely related to 666...in July 2000 I snapped the following picture of my car's odometer</p><p></p><p><img src="http://img140.imageshack.us/img140/1007/odoce0.jpg" alt="" class="fr-fic fr-dii fr-draggable " style="" /></p><p></p><p>which suggests that it might be worthwile to explore the double-wide-beast number (666666). Besides the obvious 666666 = 1001 x 666, Patrick De Geest points out that 666666 is a palindrome in both base 10 and base 16 (hex-adecimal - get it?), where its value is A2C2A. He also notes that in base 31 it is MBMB, which just like 666666 (made of two 666's) is formed by concatenating two identical parts (MB). Perhaps MB could be read as Multiple Beast.</p><p></p><p>[found by Jud McCranie] It is a theorem that every positive integer occurs as the period length of the reciprocal of some prime. So, the obvious question arises: what's the smallest prime with period length 666? The answer was found in June 1998:</p><p></p><p>p = 902659997773 is the smallest prime whose reciprocal has period length 666.</p><p></p><p>The first 666 digits after the decimal point of 1/p (which then repeat) are:</p><p></p><p>000000000001107836840523732794015856393629176199911567364459</p><p>553453849096605279881838076680979988886781773038423114524370</p><p>500571392445408560228574284480352437836776725525116619485115</p><p>892576776519141738094220028289530945207260114524370499463555</p><p>604884827434558428086723261636865158160657066031266795971496</p><p>637303661413240039402749172168836999999999998892163159476267</p><p>205984143606370823800088432635540446546150903394720118161923</p><p>319020011113218226961576885475629499428607554591439771425715</p><p>519647562163223274474883380514884107423223480858261905779971</p><p>710469054792739885475629500536444395115172565441571913276738</p><p>363134841839342933968733204028503362696338586759960597250827</p><p>831163</p><p></p><p>Observe that if you turn the prime p upside down, there's a 666 inside, slightly to the left of the middle, and if you turn the single period of 1/p upside down, there's a 66666666666 inside, slightly to the left of the middle!</p><p></p><p>[from Simon Whitechapel] A mathematically important number sequence is:</p><p></p><p>7, 17, 19, 23, 29, 47, 59, 61, 97, 109, 113, 131, 149, ...</p><p></p><p>which is the sequence of primes p whose reciprocal in base 10 has maximum period p-1. The last one, 1/149 with period 148, has the following digits after the decimal point (which then repeat):</p><p></p><p>0067114093959731543624161073825503355</p><p>7046979865771812080536912751677852348</p><p>9932885906040268456375838926174496644</p><p>2953020134228187919463087248322147651</p><p></p><p>As luck would have it, the sum of these is 666. If these 148 numbers (the first 148 digits of 1/149) are written as the top row of a 148x148 square grid, and then the digits of 2/149 as the second row, then 3/149 and so on, the result is a 148x148 pseudo-magic square, in which every row and column sums to 666.</p><p></p><p>[sent in by P. De Geest] The smallest prime number with a gap of 666 (that is, such that the prime following it is larger than it by exactly 666) is</p><p></p><p>18691113008663</p><p></p><p>Note the three sixes! Also, Patrick Capelle points out that this prime (1869113008663) and the following one (1869113008663 + 666 = 18691113009329) both have the same digit sum, 53 (also a prime).</p><p></p><p>Define a dottable fraction as one in which dots (representing multiplication) can be interspersed in both the numerator and denominator to produce an expression that's equal to the original fraction. The noteworthy dottable fraction</p><p> 666 = 6·6·6 </p><p> 64676 6·46·76 </p><p></p><p>has a numerator of 666 and a denominator of the form 6x6y6.</p><p></p><p>Here's another one (actually, two) based on a fraction [by Manley Perkel and Mike Keith]. The fraction 1666/6664 (which has a 666 in both numerator and denominator) has two interesting properties:</p><p></p><p>(1) The numerical value of the fraction (0.25) is the same as the numerical value of the fraction you get by "canceling" (i.e., erasing or removing) the 666 from both the numerator and denominator.</p><p></p><p>(2) The value of the fraction is the same as the value you get by splitting the fraction in half and multiplying the two parts together; that is,</p><p>1666 = 16 . 66</p><p>6664 66 64</p><p>A fraction like this is known as a fractured fraction.</p><p></p><p>The alphametic below has a unique solution (i.e., there is only one way to replace letters with digits so that the addition sum is correct):</p><p> SIX</p><p> SIX</p><p> SIX</p><p>+BEAST</p><p> SATAN</p><p></p><p>[by Monte Zerger] Note that 1998 (a recent year) = 666 + 666 + 666. Not only that, but if we set A=3, B=6, C=9, etc., we find, amazingly, that</p><p></p><p>NINETEEN NINETY EIGHT = 666</p><p></p><p>Frank Fiederer points out that the age of the United States in 1998 is also related to 666, since</p><p></p><p>1998 - 1776 = 666/3.</p><p></p><p>Finally, we close with an observation that makes a commentary on the folly of attaching a specific meaning to the number 666. If the letter A is defined to be equal to 36 (=6·6), B=37, C=38, and so on, then: </p><p></p><p>The sum of the letters in the word SUPERSTITIOUS is 666.</p></blockquote><p></p>
[QUOTE="Novindu, post: 17394, member: 718"] While we're on the subject of numbers closely related to 666...in July 2000 I snapped the following picture of my car's odometer [img]http://img140.imageshack.us/img140/1007/odoce0.jpg[/img] which suggests that it might be worthwile to explore the double-wide-beast number (666666). Besides the obvious 666666 = 1001 x 666, Patrick De Geest points out that 666666 is a palindrome in both base 10 and base 16 (hex-adecimal - get it?), where its value is A2C2A. He also notes that in base 31 it is MBMB, which just like 666666 (made of two 666's) is formed by concatenating two identical parts (MB). Perhaps MB could be read as Multiple Beast. [found by Jud McCranie] It is a theorem that every positive integer occurs as the period length of the reciprocal of some prime. So, the obvious question arises: what's the smallest prime with period length 666? The answer was found in June 1998: p = 902659997773 is the smallest prime whose reciprocal has period length 666. The first 666 digits after the decimal point of 1/p (which then repeat) are: 000000000001107836840523732794015856393629176199911567364459 553453849096605279881838076680979988886781773038423114524370 500571392445408560228574284480352437836776725525116619485115 892576776519141738094220028289530945207260114524370499463555 604884827434558428086723261636865158160657066031266795971496 637303661413240039402749172168836999999999998892163159476267 205984143606370823800088432635540446546150903394720118161923 319020011113218226961576885475629499428607554591439771425715 519647562163223274474883380514884107423223480858261905779971 710469054792739885475629500536444395115172565441571913276738 363134841839342933968733204028503362696338586759960597250827 831163 Observe that if you turn the prime p upside down, there's a 666 inside, slightly to the left of the middle, and if you turn the single period of 1/p upside down, there's a 66666666666 inside, slightly to the left of the middle! [from Simon Whitechapel] A mathematically important number sequence is: 7, 17, 19, 23, 29, 47, 59, 61, 97, 109, 113, 131, 149, ... which is the sequence of primes p whose reciprocal in base 10 has maximum period p-1. The last one, 1/149 with period 148, has the following digits after the decimal point (which then repeat): 0067114093959731543624161073825503355 7046979865771812080536912751677852348 9932885906040268456375838926174496644 2953020134228187919463087248322147651 As luck would have it, the sum of these is 666. If these 148 numbers (the first 148 digits of 1/149) are written as the top row of a 148x148 square grid, and then the digits of 2/149 as the second row, then 3/149 and so on, the result is a 148x148 pseudo-magic square, in which every row and column sums to 666. [sent in by P. De Geest] The smallest prime number with a gap of 666 (that is, such that the prime following it is larger than it by exactly 666) is 18691113008663 Note the three sixes! Also, Patrick Capelle points out that this prime (1869113008663) and the following one (1869113008663 + 666 = 18691113009329) both have the same digit sum, 53 (also a prime). Define a dottable fraction as one in which dots (representing multiplication) can be interspersed in both the numerator and denominator to produce an expression that's equal to the original fraction. The noteworthy dottable fraction 666 = 6·6·6 64676 6·46·76 has a numerator of 666 and a denominator of the form 6x6y6. Here's another one (actually, two) based on a fraction [by Manley Perkel and Mike Keith]. The fraction 1666/6664 (which has a 666 in both numerator and denominator) has two interesting properties: (1) The numerical value of the fraction (0.25) is the same as the numerical value of the fraction you get by "canceling" (i.e., erasing or removing) the 666 from both the numerator and denominator. (2) The value of the fraction is the same as the value you get by splitting the fraction in half and multiplying the two parts together; that is, 1666 = 16 . 66 6664 66 64 A fraction like this is known as a fractured fraction. The alphametic below has a unique solution (i.e., there is only one way to replace letters with digits so that the addition sum is correct): SIX SIX SIX +BEAST SATAN [by Monte Zerger] Note that 1998 (a recent year) = 666 + 666 + 666. Not only that, but if we set A=3, B=6, C=9, etc., we find, amazingly, that NINETEEN NINETY EIGHT = 666 Frank Fiederer points out that the age of the United States in 1998 is also related to 666, since 1998 - 1776 = 666/3. Finally, we close with an observation that makes a commentary on the folly of attaching a specific meaning to the number 666. If the letter A is defined to be equal to 36 (=6·6), B=37, C=38, and so on, then: The sum of the letters in the word SUPERSTITIOUS is 666. [/QUOTE]
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