127

127 - Events. 127 - Births. 127 - Deaths. Category: 127 ...

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• 127 - Events
• 127 - Births
• 127 - Deaths

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Atilius was the nomen of the gens Atilia of ancient Rome. Marcus Atilius Regulus Calenus, consul 335 BC Lucius Atilius, tribune 311 BC Marcus Atilius Regulus, consul 294 BC Marcus Atilius Regulus, consul 267 BC, suffect consul 256 BC(?) Aulus Atilius A.f. Calatinus, consul 258 BC, 254 BC C. Atilius M.f. Regulus, consul 257 BC, 250 BC C. Atilius A.f. Bulbus, consul 245 BC, 235 BC Marcus Atilius Regulus, consul 227 BC, 217 BC Gaius Atilius Regulu

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Surat at-Tawba (Arabic: سورة التوبة ) ("the Repentance") is the 9th sura of the Qur'an, with 129 ayat according to mainstream Islam and 127 ayat according to Quran Alone Muslims. It is one of the last Madinan suras. It is the only sura of the Qur'an that does not begin with the basmala. Instead, it begins: 9:1,2 A (declaration) of immunity from Allah and His Messenger, to those of the Pagans with whom ye have contracted mutual alliances: Go ye, then, for four months, backwards and forwards, (as ...

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Cars can come in a large variety of different body styles. Some are still in production, while others are of historical interest only. These styles are largely (though not completely) independent of a car's classification in terms of price, size and intended broad market; the same car model might be available in multiple body styles. Car body style - Styles in current use. Cabrio coach or Semi-convertible  Style of automobile roof. A car that has a retractable textile cover ...

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• Car body style - Styles in current use
• Car body style - Non-English terms
• Car body style - Alternative names
• Car body style - Historical body styles

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A centered hexagonal number, or hex number is a centered figurate number that represents a hexagon with a dot in the center and all other dots surrounding the center dot in a hexagonal lattice. The nth centered hexagonal number is given by the formula Expressing the formula as shows that the centered hexagonal number for n is 1 more than 6 times the the nth triangular number. The first few centered hexagonal numbers are 1, 7, 19, 37, 61, 91, 1 ...

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Zheng Xuan (Simplified: 郑玄; Traditional: 鄭玄; Hanyu Pinyin: Zhèng Xuán; Wade-Giles: Cheng Hsuan; 127 - 200) was an influential Confucian scholar during the late Eastern Han Dynasty in ancient China. Other related archives127, 200, China, Confucian, Eastern Han Dynasty, Hanyu Pinyin, Simplified, Traditional, Wade-Giles

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Yarkand (modern Chinese name 叶城, pinyin: Yèchéng, also Chokkuka, anciently Suoju 莎車, also written Shache and Suoche; 37°52′N 77°24′E alt. about 1,189 m. or 3,900 ft.; pop. about 72,000 in 1990), was an ancient Buddhist kingdom located between Pishan and Kashgar on the branch of the Silk Road that ran along the southern edge of the Taklamakan desert in the Tarim Basin. ...

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• Yarkand - Neighbours
• Yarkand - History

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A twin-lens reflex camera (TLR) is a type of camera with two objective lenses of the same focal length. One of the lenses is the photographic objective (the lens that takes the picture), while the other is used for the waist-level viewfinder system. In addition to the objective, the viewfinder consists of a 45-degree mirror (the reason for the word reflex in the name), a matte focusing screen at the top of the camera, and a pop-up hood surrounding it. The two objectives are connected, so that the focus shown on the focusing screen will be exactly the same as on th ...

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The Arsacid Dynasty ruled Persia. Their realm is also called Parthia, which included the Iranian plateau and intermittently Mesopotamia, from 253 BC until their overthrow by the Sassanid Dynasty in AD 226. At certain times Arsacid Kings also ruled over Armenia. Arsacid Dynasty - Historical Background. After the conquest of the Persian Empire by Alexander III, king of Macedonia, Iran became in a constant conflict between the Iranian traditions and the Hellenistic way of life, between civic life and oriental ...

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• Arsacid Dynasty - Historical Background
• Arsacid Dynasty - The birth of an Empire
• Arsacid Dynasty - Arsacid Parthian Kings of Persia 250 BC - AD 226
• Arsacid Dynasty - Reference

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The Parthian Empire was the dominating force on the Iranian plateau beginning in the late 3rd century BCE, and intermittently controlled Mesopotamia between ca 190 BCE and 224 CE. Parthia was the arch-enemy of the Roman Empire in the east and it limited Rome's expansion beyond Cappadocia (central Anatolia). The Parthian empire was the most enduring of the empires of the ancient Near East. After the Parni nomads had settled in Parthia and had built a small independent kingdom, they rose to power under king Mithradates the Great ...

Including:

• Parthian Empire - Origins
• Parthian Empire - The Parthian Empire
• Parthian Empire - Government
• Parthian Empire - Contact with China
• Parthian Empire - Conflicts with Rome
• Parthian Empire - Expansion to India
• Parthian Empire - Decline and fall
• Parthian Empire - Parthian rulers
• Parthian Empire - Etymololgy of Parthia

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125 is the natural number following 124 and preceding 126. << 120 121 122 123 124 125 126 127 128 129 >> List of numbers -- Integers << 100 110 120 130 140 150 160 170 180 190 >> 125 number - In mathematics. 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 + 22Including:

• 125 number - In mathematics
• 125 number - In other fields

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<< 120 121 122 123 124 125 126 127 128 129 >> List of numbers -- Integers << 100 110 120 130 140 150 160 170 180 190 >> 120 (one hundred twenty in American English; one hundred and twenty in British English) is the natural number following 119 and preceding 121. 120 was known as "the great hundred", especially prior to the year 1700, from the Teutonic Hundert which equalled 120. The number 10 ...

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• 120 number - In mathematics
• 120 number - In other fields

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The Kushan Empire (c. 1st–3rd centuries) was a state that at its height, about 105–250, stretched from Tajikistan to the Caspian Sea to Afghanistan and down into the Ganges river valley in northern India. The empire was created by the Kushan tribe of the Yuezhi, a people from modern Xinjiang, China, possibly related to the Tocharians. They had diplomatic contacts with Rome, Sassanian Persia and China, and for several centuries were at the center of exchange between the East and the West. Kushan Empire - Origins. < ...

Including:

• Kushan Empire - Origins
• Kushan Empire - A multi-cultural Empire
• Kushan Empire - Heraios 1-30 CE
• Kushan Empire - Kujula Kadphises 30-80 CE
• Kushan Empire - Vima Taktu 80-105 CE
• Kushan Empire - Vima Kadphises 105-127 CE
• Kushan Empire - Kanishka I 127-147 CE
• Kushan Empire - The Kushans and Buddhism
• Kushan Empire - Depiction of Kushan devotees in the art of Gandhara
• Kushan Empire - Contacts with Rome
• Kushan Empire - Contacts with China
• Kushan Empire - Decline
• Kushan Empire - Main Kushan rulers

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(The Arians took control of the See of Antioch and appointed the following Patriarchs from 331-360) Eulalius of Antioch 331 - 333 Euphornius 333 - 334 Philaclus 334 - 342 Stephanus I 342 - 344 Leontius of Antioch 344 - 357 Eudoxius of Antioch 358 - 359 Euzoius 360 Meletius (361—381) Flavian I (381—404) Porphyrus (404—412) Alexander (412—417) Theodotus (417—428) John I (428—442) Domnus II (442—449)See also:

List of Patriarchs of Antioch, List of Patriarchs of Antioch - List of Patriarchs of Antioch, List of Patriarchs of Antioch - External link

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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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123 is a Lucas number and a Smarandche consecutive number. It is the first nontrivial 42-gonal number. ...

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123 number, 123 number - In mathematics, 123 number - In other fields

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In 135, two major political changes occurred -- eunuch-marquesses began to be allowed to pass their marches to their adopted sons, and Liang Shang became the commander of the armed forces and effectively the most powerful individual in the imperial government. Neither of these developments appeared at the time to be major, but had great implications; the former demonstrated that the power of the eunuchs was becoming systemic, and the latter led to the start of the Liangs controlling th ...

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Emperor Shun of Han, Emperor Shun of Han - Family background, Emperor Shun of Han - Removal as crown prince and enthronement, Emperor Shun of Han - Early reign, Emperor Shun of Han - Late reign, Emperor Shun of Han - Era names, Emperor Shun of Han - Personal information

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One hundred twenty-one is a square and is the sum of three consecutive primes (37 + 41 + 43). There are no squares besides 121 known to be of the form 1 + p + p2 + p3 + p4, where p is prime (3, in this case). There are only two other squares known to be of the form n! + 1. It is also a star number and a centered octagonal number. In base 10, it is a Smith number since its digits add up to the same value as its factorization ( ...

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121 number, 121 number - In mathematics, 121 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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