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Alexios Aristenos
Alexios Aristenos ( gr, Ἀλέξιος Ἀριστηνός) was ''oikonomos'' and ''nomophylax'' of the Great Church at Constantinople. He flourished around 1166 AD, in which year he was present at the Council of Constantinople. He edited a ''Synopsis Canonum'' with scholia Scholia (singular scholium or scholion, from grc, σχόλιον, "comment, interpretation") are grammatical, critical, or explanatory comments – original or copied from prior commentaries – which are inserted in the margin of t ..., which is given by Bishop Beveridge in his ''Pandectae Canonum'' in 1672. Other works by him are quoted. References 12th-century Byzantine people 12th-century Byzantine writers Canon law jurists Orphanotrophoi 12th-century jurists Byzantine jurists {{Byzantine-bio-stub ...
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Oikonomos
''Oikonomos'' ( el, οἰκονόμος, from - 'house' and - 'rule, law'), latinized œconomus, oeconomus, or economos, was an Ancient Greek word meaning "household manager." In Byzantine times, the term was used as a title of a manager or treasurer of an organization. It is a title of honor awarded to priests in the Eastern Orthodox Church. It is also a title in the Roman Catholic Church. In Canon 494 of the 1983 Code of Canon Law, an œconomus is the diocesan finance officer. In Ancient Greece Role in the ''oikos'' The ''oikos'' (household) was the base unit for the organization of social, political, and economic life in the Ancient Greek world. The person in charge of all its affairs was the ''oikonomos''. The ''oikos'' was composed of a nuclear family as well as extended family members such as grandparents or unmarried female relatives. The husband of the core nuclear family was generally the ''oikonomos''. The ancient Greek world was a patrilocal society. A marrie ...
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Nomophylax
The ''nomophylax'' ( el, νομοφύλαξ, "guardian of the laws") was a senior Byzantine judicial office of the 11th–15th centuries. History The office of ''nomophylax'' was established by Emperor Constantine IX Monomachos (r. 1042–1055) either in 1043, 1045, or 1047 for John Xiphilinos, the future Patriarch of Constantinople. The office held extraordinary authority and was of high distinction: he presided over the law school of the capital, Constantinople, was a member of the Byzantine Senate, held the seat next to the ''epi ton kriseon'', and was accorded an annual salary (''roga'') of 4 pounds of gold and a silk tunic, not counting various imperial donations and gifts on holidays. The post's authority was further strengthened by precisely specifying the few cases in which an incumbent could be dismissed. The post did not long survive in its original conception, however, and quickly became associated with ecclesiastical law, enjoying, according to J. Darrouzès, an interm ...
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Patriarchate Of Constantinople
The Ecumenical Patriarchate of Constantinople ( el, Οἰκουμενικὸν Πατριαρχεῖον Κωνσταντινουπόλεως, translit=Oikoumenikón Patriarkhíon Konstantinoupóleos, ; la, Patriarchatus Oecumenicus Constantinopolitanus; tr, Rum Ortodoks Patrikhanesi, İstanbul Ekümenik Patrikhanesi, "Roman Orthodox Patriarchate, Ecumenical Patriarchate") is one of the fifteen to seventeen autocephalous churches (or "jurisdictions") that together compose the Eastern Orthodox Church. It is headed by the Ecumenical Patriarch of Constantinople, currently Bartholomew, Archbishop of Constantinople. Because of its historical location as the capital of the former Eastern Roman (Byzantine) Empire and its role as the mother church of most modern Orthodox churches, Constantinople holds a special place of honor within Orthodoxy and serves as the seat for the Ecumenical Patriarch, who enjoys the status of ''primus inter pares'' (first among equals) among the world's Eas ...
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Constantinople
la, Constantinopolis ota, قسطنطينيه , alternate_name = Byzantion (earlier Greek name), Nova Roma ("New Rome"), Miklagard/Miklagarth (Old Norse), Tsargrad ( Slavic), Qustantiniya ( Arabic), Basileuousa ("Queen of Cities"), Megalopolis ("the Great City"), Πόλις ("the City"), Kostantiniyye or Konstantinopolis ( Turkish) , image = Byzantine Constantinople-en.png , alt = , caption = Map of Constantinople in the Byzantine period, corresponding to the modern-day Fatih district of Istanbul , map_type = Istanbul#Turkey Marmara#Turkey , map_alt = A map of Byzantine Istanbul. , map_size = 275 , map_caption = Constantinople was founded on the former site of the Greek colony of Byzantion, which today is known as Istanbul in Turkey. , coordinates = , location = Fatih, İstanbul, Turkey , region = Marmara Region , type = Imperial city , part_of = , length = , width ...
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Council Of Constantinople (1166)
Council of Constantinople can refer to the following church councils ( synods) convened in Constantinople (modern day Istanbul, Turkey): __NOTOC__ Councils prior to the East–West Schism of 1054 * Council of Constantinople (360), a local council * First Council of Constantinople (381), the ''Second Ecumenical Council'' * Council of Constantinople (383), a local council, rejected teachings of Eunomius * Council of Constantinople (394), a local council, produced several canons * Council of Constantinople (518), affirmed the Council of Chalcedon (451) * Council of Constantinople (536), deposed Anthimus I of Constantinople, condemned opponents of the Council of Chalcedon * Synod of Constantinople (543), a local council which condemned Origen of Alexandria * Second Council of Constantinople (553), the ''Fifth Ecumenical Council'' * Third Council of Constantinople (680), the ''Sixth Ecumenical Council'' * ''Council of Constantinople'' (692), also called the ''Quinisext Council'' ...
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Scholia
Scholia (singular scholium or scholion, from grc, σχόλιον, "comment, interpretation") are grammatical, critical, or explanatory comments – original or copied from prior commentaries – which are inserted in the margin of the manuscript of ancient authors, as glosses. One who writes scholia is a scholiast. The earliest attested use of the word dates to the 1st century BC. History Ancient scholia are important sources of information about many aspects of the ancient world, especially ancient literary history. The earliest scholia, usually anonymous, date to the 5th or 4th century BC (such as the ''scholia minora'' to the ''Iliad''). The practice of compiling scholia continued to late Byzantine times, outstanding examples being Archbishop Eustathius' massive commentaries to Homer in the 12th century and the ''scholia recentiora'' of Thomas Magister, Demetrius Triclinius and Manuel Moschopoulos in the 14th. Scholia were altered by successive copyist ...
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Johann Albert Fabricius
Johann Albert Fabricius (11 November 1668 – 30 April 1736) was a German classical scholar and bibliographer. Biography Fabricius was born at Leipzig, son of Werner Fabricius, director of music in the church of St. Paul at Leipzig, who was the author of several works, the most important being ''Deliciae Harmonicae'' (1656). The son received his early education from his father, who on his deathbed recommended him to the care of the theologian Valentin Alberti. He studied under J. G. Herrichen, and afterwards at Quedlinburg under Samuel Schmid. It was in Schmid’s library, as he afterwards said, that he found the two books, Kaspar von Barth's compendium ''Adversariorum libri LX'' (1624) and Daniel Georg Morhof's ''Polyhistor'' (1688), which suggested to him the idea of his ''Bibliothecæ'', the kind of works on which his great reputation was ultimately founded. On returning to Leipzig in 1686, he published anonymously two years later his first work, ''Scriptorum recentiorum ...
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William Smith (lexicographer)
Sir William Smith (20 May 1813 – 7 October 1893) was an English lexicographer. He became known for his advances in the teaching of Greek and Latin in schools. Early life Smith was born in Enfield in 1813 to Nonconformist parents. He attended the Madras House school of John Allen in Hackney. Originally destined for a theological career, he instead became articled to a solicitor. Meanwhile, he taught himself classics in his spare time, and when he entered University College London carried off both the Greek and Latin prizes. He was entered at Gray's Inn in 1830, but gave up his legal studies for a post at University College School and began to write on classical subjects. Lexicography Smith next turned his attention to lexicography. His first attempt was ''A Dictionary of Greek and Roman Antiquities'', which appeared in 1842, the greater part being written by him. Then followed the ''Dictionary of Greek and Roman Biography and Mythology'' in 1849. A parallel '' Dictionar ...
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Dictionary Of Greek And Roman Biography And Mythology
The ''Dictionary of Greek and Roman Biography and Mythology'' (1849, originally published 1844 under a slightly different title) is an encyclopedia/biographical dictionary. Edited by William Smith, the dictionary spans three volumes and 3,700 pages. It is a classic work of 19th-century lexicography. The work is a companion to Smith's '' Dictionary of Greek and Roman Antiquities'' and '' Dictionary of Greek and Roman Geography''. Authors and scope The work lists thirty-five authors in addition to the editor, who was also the author of the unsigned articles. The other authors were classical scholars, primarily from Oxford, Cambridge, Rugby School, and the University of Bonn, but some were from other institutions. Many of the mythological entries were the work of the German expatriate Leonhard Schmitz, who helped to popularise German classical scholarship in Britain. With respect to biographies, Smith intended to be comprehensive. In the preface, he writes: Much of th ...
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Little, Brown And Company
Little, Brown and Company is an American publishing company founded in 1837 by Charles Coffin Little and James Brown in Boston. For close to two centuries it has published fiction and nonfiction by American authors. Early lists featured Emily Dickinson's poetry and '' Bartlett's Familiar Quotations''. Since 2006 Little, Brown and Company is a division of the Hachette Book Group. 19th century Little, Brown and Company had its roots in the book selling trade. It was founded in 1837 in Boston by Charles Little and James Brown. They formed the partnership "for the purpose of Publishing, Importing, and Selling Books". It can trace its roots before that to 1784 to a bookshop owned by Ebenezer Battelle on Marlborough Street. They published works of Benjamin Franklin and George Washington and they were specialized in legal publishing and importing titles. For many years, it was the most extensive law publisher in the United States, and also the largest importer of standard English law ...
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12th-century Byzantine People
1 (one, unit, unity) is a number representing a single or the only entity. 1 is also a numerical digit and represents a single unit of counting or measurement. For example, a line segment of ''unit length'' is a line segment of length 1. In conventions of sign where zero is considered neither positive nor negative, 1 is the first and smallest positive integer. It is also sometimes considered the first of the infinite sequence of natural numbers, followed by  2, although by other definitions 1 is the second natural number, following  0. The fundamental mathematical property of 1 is to be a multiplicative identity, meaning that any number multiplied by 1 equals the same number. Most if not all properties of 1 can be deduced from this. In advanced mathematics, a multiplicative identity is often denoted 1, even if it is not a number. 1 is by convention not considered a prime number; this was not universally accepted until the mid-20th century. Additionally, 1 is ...
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12th-century Byzantine Writers
1 (one, unit, unity) is a number representing a single or the only entity. 1 is also a numerical digit and represents a single unit of counting or measurement. For example, a line segment of ''unit length'' is a line segment of length 1. In conventions of sign where zero is considered neither positive nor negative, 1 is the first and smallest positive integer. It is also sometimes considered the first of the infinite sequence of natural numbers, followed by  2, although by other definitions 1 is the second natural number, following  0. The fundamental mathematical property of 1 is to be a multiplicative identity, meaning that any number multiplied by 1 equals the same number. Most if not all properties of 1 can be deduced from this. In advanced mathematics, a multiplicative identity is often denoted 1, even if it is not a number. 1 is by convention not considered a prime number; this was not universally accepted until the mid-20th century. Additionally, 1 is the ...
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