One hundred [and] twenty-seven is a Mersenne prime, 27 - 1, and as such, in binary it is a repunit prime, a permutable prime and a palindromic prime. This also means it is the largest integer that can be represented by a signed byte. As a Mersenne prime, 127 is related to the perfect number 8128, and 2127 - 1 is also a Mersenne prime, making it a double Mersenne prime. 127 is also a cuban prime of the form p = (x3 − y3) / (x − y)See also:

127 number, 127 number - In mathematics, 127 number - In other fields

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One hundred thirteen is the 30th prime number, following 109 and preceding 127, a Sophie Germain prime, a Chen prime, a primeval number, and a permutable prime with 131 and 311. 113 is an Eisenstein prime with no imaginary part and real part of the form 3n − 1. It is a highly cototient number and a centered square number. 355/113 approximates pi to seven decimal places, ...

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113 number, 113 number - In mathematics, 113 number - In other fields

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One hundred seven is the 28th prime number. The next prime is 109, with which it comprises a twin prime, making 107 a Chen prime. Plugged into the equation 2p − 1, 107 yields 162259276829213363391578010288127, a Mersenne prime. 107 is itself a safe prime. ...

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107 number, 107 number - In mathematics, 107 number - In other fields

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The opening of the Tang dynasty, in 618, saw the beginning of a prolonged struggle between China and the Western Turks for control of the Tarim Basin. In 635 the Tang Annals report an embassy from the king of Kashgar. In 639 there was a second embassy bringing products of Kashgar as a token of submission. Xuan Zang passed through Kashgar (which he calls Ka-sha) in 644 on his return journey from India to China. The Buddhist religion, then beginning to decay in India, was active in Kashgar. Xuan Zang records that they flat ...

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Kashgar, Kashgar - Geography, Kashgar - History of the Site, Kashgar - Name, Kashgar - Early History, Kashgar - The Kushans, Kashgar - Three Kingdoms to the Sui, Kashgar - The Tang Dynasty, Kashgar - The Arab Invasions, Kashgar - The Uighurs, Kashgar - The Mongols, Kashgar - Chinese Garrison, Kashgar - The 1862 Revolt, Kashgar - Sights, Kashgar - Demographics, Kashgar - Economics & Society

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Irenaeus wrote a number of books, but the most important that survives is the five-volume On the Detection and Overthrow of the So-Called Gnosis, normally referred to as Adversus Haereses (English: Against Heresies). Only fragments in its original Greek exist, but a complete copy exists in a wooden Latin translation, made shortly after its publication in Greek, and Books IV and V are present in a literal Armenian translation. The purpose of Against Heresies is to refute the teachings of various gnostic groups. Until the discovery of the Library of Nag Hammadi in 1945, Against Heresies was the best ...

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Irenaeus, Irenaeus - Biography, Irenaeus - Writings, Irenaeus - Irenaeus' Theology

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A 1984 facelift saw the Ritmo's styling become more restrained and a hot hatch version - the 130 TC - was added, with a 2.0 L engine capable of nearly 120mph. It was sporty-looking and huge fun to drive but not an ultimate hot hatch in the same vein as the VW Golf GTI. A sedan version, the Regata, was also launched without great success outside Italy. The Ritmo Cabriolet was launched in 1983 but low demand saw production end after just two years. It was better value for money than a Golf Cabriolet but not up to VW standa ...

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Fiat Ritmo, Fiat Ritmo - 1984, Fiat Ritmo - The spanish twin

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One hundred fourteen is an abundant number, a sphenic number and a Harshad number. At 114, the Mertens function sets a new low of -6, a record that stands until 197. There is no answer to the equation φ(x) = 114, making 114 a nontotient. 114 appears in the Padovan sequence, preceded by the terms 49, 65, 86 (it is the sum of the first two of these). ...

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114 number, 114 number - In mathematics, 114 number - In other fields

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One hundred eleven is R3 or the second repunit, a number like 11, 111, or 1111 that consists of repeated units, or 1's. It equals 3 x 37, therefore all triplets (numbers like 222 or 666) in base ten are of the form 3n x 37. All triplets in all bases are multiples of 111 in that base, therefore the number represented by 111 in a particular base is the only triplet that can ever be prime. "111" is not prime in base ten, but is prime in base two, where 111 = 7 in base ten. It is also prime in these ...

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111 number, 111 number - In mathematics, 111 number - In other fields

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One hundred twenty is the factorial of 5. It is the sum of a twin prime pair (59 + 61) as well as the sum of four consecutive primes (23 + 29 + 31 + 37). It is highly composite and superabundant number, with its 16 divisors being more than any number lower than it has, and it is also the smallest number to have exactly that many divisors. It is also a sparsely totient number. 120 is the smallest number to appear six times in Pascal's triangle, and it is also a Harshad number. It is the eighth hexagonal number and the fifteenth triangular number, as well as the sum of the first eight triangular ...

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120 number, 120 number - In mathematics, 120 number - In other fields

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One hundred [and] twenty five is the cube of 5. It can be expressed as a sum of two squares in two different ways, 125 = 102 + 52 = 112 + 22. Like so many other powers of 5, it is a Friedman number in base 10 since 125 = 51 + 2. ...

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125 number, 125 number - In mathematics, 125 number - In other fields

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132 is a Catalan number, a Harshad number, a pronic number. If you take the sum of all 2-digit numbers you can make from 132, you get 132: 12 + 13 + 21 + 23 + 31 + 32 = 132. 132 is the smallest number with this property. But there is no number that, when added up to its own digits, adds up to 132, making it a self number. ...

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132 number, 132 number - In mathematics, 132 number - In other fields

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One hundred eight is an abundant number, a tetranacci number. It is the hyperfactorial of 3 since it is of the form . 108 is a number that is divisible by the value of its φ function, which is 36. In normal space, the interior angles of an equilateral pentagon measure 108 degrees each. There are 108 free polyominoes of order 7. In base 10, it is a Harshad number and a self number. ...

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108 number, 108 number - In mathematics, 108 number - In other fields

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One hundred is the square of 10 (in scientific notation it is written as 102). The standard SI prefix for a hundred is "hecto-". It is the sum of the first nine prime numbers, as well as the sum of two prime numbers (47 + 53), and the sum of the cubes of the first four integers. But perhaps this number is most important as the basis of percentages (literally " ...

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100 number, 100 number - In mathematics, 100 number - In astronomy, 100 number - In other fields

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Zoilos I uses a coin type similar to that of Euthydemus II, son of Demetrius: Crowned Herakles standing, holding a wreath or diadem in his right hand, and a club and the lion skin in his left hand. His square coins are original in that they combine the club of Herakles with a Scythian-type bowcase (for a short recurve bow) inside a victory wreath, suggesting contacts or even an alliance with horse-mounted people originating from the steppes, possibly either the Scythians (future Indo-Scythians), or the Yuezhi who had invaded Greco-Bactria. This bow can be contrasted to the traditional Hellenistic long bow depicted on the ...

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Zoilos I, Zoilos I - Coin types of Zoilos I

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The Sātavāhana dynasty belongs to Andra Maval, a region in western Maharashtra. They were from 96 Maratha clans. Their first capital was Junnar, near Pune. From the area where they lived they are referred to as Andhras. Present day Andhra Pradesh got its name from this dynasty. In the Pūrānas and on their coins the dynasty is variously referred to as the Andhras, Andhrabhrityas, Sātakarnīs and Sātavāhanas. They have been variously thought of as originating from present day Maharashtra or Andhra Pradesh, ...

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Satavahana, Satavahana - Origins, Satavahana - Early rulers, Satavahana - Conflict with the Shakas Yavanas and Pahlavas, Satavahana - Cultural achievements, Satavahana - Decline, Satavahana - Main rulers

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0 number - Etymology. The word zero comes ultimately from the Arabic ṣifr (صفر) meaning empty or vacant, a literal translation of the Indian Sanskrit śūnya meaning void or empty. Through transliteration this became zephyr or zephyrus in Latin. The word zephyrus alr ...

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0 number, 0 number - 0 as a number, 0 number - 0 as a numeral, 0 number - History, 0 number - Etymology, 0 number - Babylonians and Greeks, 0 number - First use of the number, 0 number - Zero as a decimal digit, 0 number - In mathematics, 0 number - Elementary algebra, 0 number - Extended use of zero in mathematics, 0 number - In physics, 0 number - In computer science, 0 number - Numbering from 1 or 0?, 0 number - Null value, 0 number - Null pointer, 0 number - Negative zero, 0 number - Distinguishing zero from O, 0 number - In other fields

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The descriptions of Strabo, Pliny the Elder, and other writers identify Petra as the capital of the Nabataeans and the centre of their caravan trade. Walled in by towering rocks and watered by a perennial stream, Petra not only possessed the advantages of a fortress but controlled the main commercial routes which passed through it to Gaza in the west, to Bosra and Damascus in the north, to Aqaba and Leuce Come on the Red Sea, and acros ...

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Petra, Petra - History, Petra - Petra today, Petra - The speculative future of Petra, Petra - Petra in movies and popular culture, Petra - Gallery

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One hundred eighty is the sum of six consecutive primes (19 + 23 + 29 + 31 + 37 + 41), as well as the sum of eight consecutive primes (11 + 13 + 17 + 19 + 23 + 29 + 31 + 37). Using degrees (°) to measure angles, 180° is called straight angle, and makes a semicircle. 180° is equivalent to π rads. In normal space, the interior angles of a triangle add up to 180°. 180 is a Harshad number in base 10. ...

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180 number, 180 number - In mathematics, 180 number - In other fields, 180 number - Other numbers in the 180s

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Giovanni Agnelli led the company until his death in 1945, while another man, Vittorio Valletta, administered the day-to-day activities of the company. In 1903, Fiat produced its first truck.8 In 1908, the first Fiat was exported to the US.9 That same year, the first Fiat aircraft engine was produced. Also around the same time, Fiat taxis became somewhat popular in Europe.10 By 1910, Fiat was the largest automotive company in Italy—a position it has retained since. That same year, a plant licensed to produce ...

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Fiat, Fiat - Activities, Fiat - History, Fiat - Gianni Agnelli, Fiat - Paolo Fresco, Fiat - Recent events, Fiat - Fiat Car Models, Fiat - European Car of the Year Awards, Fiat - Endnotes

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Giovanni Agnelli led the company until his death in 1945, while another man, Vittorio Valletta, administered the day-to-day activities of the company. In 1903, Fiat produced its first truck.8 In 1908, the first Fiat was exported to the US.9 That same year, the first Fiat aircraft engine was produced. Also around the same time, Fiat taxis became somewhat popular in Europe.10 By 1910, Fiat was the largest automotive company in Italy—a position it has retained since. That same year, a plant licensed to produce ...

See also:

Fiat, Fiat - Activities, Fiat - History, Fiat - Gianni Agnelli, Fiat - Paolo Fresco, Fiat - Recent events, Fiat - European Car of the Year Awards, Fiat - Humour, Fiat - Endnotes

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According to the list of 'canonical' and 'apocryphal' books drawn up by Nicephorus (Patriarch of Constantinople, 806-818), (the Stichometry of Nicephorus), the Gospel of the Hebrews contained 2200 lines, only 300 fewer than Matthew. Thus, though the content is lost, its extent is known. Unlike other Jewish-Christian or Ebionite gospels, surviving fragments of the Gospel of the Hebrews show no dependence upon the Gospel of Matthew. The story of the first resurrection appearance to James the Just suggests that the J ...

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Gospel according to the Hebrews, Gospel according to the Hebrews - Reputation of the Gospel of the Hebrews, Gospel according to the Hebrews - Gospel according to the Hebrews: text and manuscripts, Gospel according to the Hebrews - External link

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Down County Museum [2] is located in the restored 18th century County Gaol of Down, the museum's exhibitions tell the story of the people of County Down from earliest times to today. There is also the St.Patricks Centre which is situated just of Market Street, here you can find out everything you need to know about our famous saint. Close to the museum is Down Cathedral which began as a Benedictine monastery built in 1183. Major restoration was carried out in the 18th century and it still contains many of the original features. ...

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Downpatrick, Downpatrick - History, Downpatrick - Places of Interest, Downpatrick - The Troubles, Downpatrick - 2001 Census

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