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Meng Xiangfeng
Meng Xiangfeng (; born 17 December 1964) is a Chinese politician who is the current executive deputy director of the General Office of the Chinese Communist Party, in office since October 2020. He is a representative of the 19th and 20th National Congress of the Chinese Communist Party and a member of the 19th and 20th Central Committee of the Chinese Communist Party. Biography Meng was born in Pingxiang County, Henan, on 17 December 1964. He entered the workforce in August 1986, and joined the Chinese Communist Party (CCP) in January 1986. He worked in the Central Commission for Discipline Inspection (CCDI) for a long time. He was promoted to be deputy secretary of Liaoning Provincial Commission for Discipline Inspection in May 2008, concurrently serving as head of the Liaoning Provincial Supervision Department since November 2011. In March 2013, he was appointed director of the National Administration for the Protection of State Secrets and director of the Research Office o ...
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Meng (surname)
Meng () is a Chinese surname. Meng is a ''shi'' surname or clan name (氏), as opposed to the xing (姓) category of surname, ancestral name. Meng is of the type of surname which was a member of the list of names denoting seniority within a certain family: in ancient usage, the characters of ''meng'' (孟), '' zhong'' (仲), '' shu'' (叔) and '' ji'' (季) were used to denote the first, second, third and fourth eldest sons in a family. These were sometimes adopted as surnames. Of these, Meng is the best known, being the surname of the philosopher Mencius. It is the 94th name on the ''Hundred Family Surnames'' poem.K. S. Tom. 989(1989). Echoes from Old China: Life, Legends and Lore of the Middle Kingdom. University of Hawaii Press. . Historical people * Mencius (孟子), Mencius; born Mèng Kē (孟軻); or Mengzi (372–289 BC or 385–303 or 302 BC) was a Chinese Confucian philosopher who has often been described as the "second Sage", that is, after only Confucius himself ...
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20th Central Committee Of The Chinese Communist Party
The 20th Central Committee of the Chinese Communist Party (CCP) was elected by the 20th National Congress in October 2022, and will sit until the next National Congress is convened in 2027. It formally succeeded the 19th Central Committee. The committee is composed of full members and alternate members. A full member has voting rights, while an alternate does not. If a full member is removed from the Central Committee the vacancy is then filled by an alternate member at the next committee plenum – the alternate member who received the most confirmation votes in favor is highest on the order of precedence. To be elected to the Central Committee, a candidate must be a party member for at least five years. The first plenary session in 2022 was responsible for electing the bodies in which the authority of the Central Committee is invested when it is not in session: the Politburo and the Politburo Standing Committee. It was also responsible for approving the members of the Secre ...
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People's Republic Of China Politicians From Henan
People's, branded as ''People's Viennaline'' until May 2018, and legally ''Altenrhein Luftfahrt GmbH'', is an Austrian airline headquartered in Vienna. It operates scheduled and charter passenger flights mainly from its base at St. Gallen-Altenrhein Airport in Switzerland. History Founded as People's Viennaline in 2010, the first revenue flight of the company took place on 27 March 2011. For several years, People's only operated a single scheduled route between its homebase and Vienna. However, the route network has since been expanded with some seasonal and charter services. In November 2016, People's inaugurated the world's shortest international jet route (and, after St. Maarten-Anguilla, second shortest international route overall). The flight from St. Gallen-Altenrhein Airport, Switzerland, to Friedrichshafen Airport, Germany, took only eight minutes of flight over Lake Constance and could have been booked individually. The airline faced severe criticism for this service fr ...
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Central Party School Of The Chinese Communist Party Alumni
Central is an adjective usually referring to being in the center of some place or (mathematical) object. Central may also refer to: Directions and generalised locations * Central Africa, a region in the centre of Africa continent, also known as Middle Africa * Central America, a region in the centre of America continent * Central Asia, a region in the centre of Eurasian continent * Central Australia, a region of the Australian continent * Central Belt, an area in the centre of Scotland * Central Europe, a region of the European continent * Central London, the centre of London * Central Region (other) * Central United States, a region of the United States of America Specific locations Countries * Central African Republic, a country in Africa States and provinces * Blue Nile (state) or Central, a state in Sudan * Central Department, Paraguay * Central Province (Kenya) * Central Province (Papua New Guinea) * Central Province (Solomon Islands) * Central Province, Sri Lank ...
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Jilin University Alumni
Jilin (; alternately romanized as Kirin or Chilin) is one of the three provinces of Northeast China. Its capital and largest city is Changchun. Jilin borders North Korea (Rasŏn, North Hamgyong, Ryanggang and Chagang) and Russia (Primorsky Krai) to the east, Heilongjiang to the north, Liaoning to the south, and Inner Mongolia to the west. Along with the rest of Northeast China, Jilin underwent an early period of industrialization. However, Jilin's economy, characterized by heavy industry, has been facing economic difficulties with privatization. This prompted the central government to undertake a campaign called "Revitalize the Northeast". The region contains large deposits of oil shale. Name The name "Jilin" originates from ''girin ula'' () , a Manchu phrase meaning "along the river", shortened to Kirin in English. This Manchu term was transcribed into ''jilin wula'' ( t , s ) in Chinese characters and shortened the first two characters, which are transcr ...
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People From Xingtai
A person ( : people) is a being that has certain capacities or attributes such as reason, morality, consciousness or self-consciousness, and being a part of a culturally established form of social relations such as kinship, ownership of property, or legal responsibility. The defining features of personhood and, consequently, what makes a person count as a person, differ widely among cultures and contexts. In addition to the question of personhood, of what makes a being count as a person to begin with, there are further questions about personal identity and self: both about what makes any particular person that particular person instead of another, and about what makes a person at one time the same person as they were or will be at another time despite any intervening changes. The plural form "people" is often used to refer to an entire nation or ethnic group (as in "a people"), and this was the original meaning of the word; it subsequently acquired its use as a plural form of per ...
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Living People
Related categories * :Year of birth missing (living people) / :Year of birth unknown * :Date of birth missing (living people) / :Date of birth unknown * :Place of birth missing (living people) / :Place of birth unknown * :Year of death missing / :Year of death unknown * :Date of death missing / :Date of death unknown * :Place of death missing / :Place of death unknown * :Missing middle or first names See also * :Dead people * :Template:L, which generates this category or death years, and birth year and sort keys. : {{DEFAULTSORT:Living people 21st-century people People by status ...
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1964 Births
Events January * January 1 – The Federation of Rhodesia and Nyasaland is dissolved. * January 5 - In the first meeting between leaders of the Roman Catholic and Orthodox churches since the fifteenth century, Pope Paul VI and Patriarch Athenagoras I of Constantinople meet in Jerusalem. * January 6 – A British firm, the Leyland Motor Corp., announces the sale of 450 buses to the Cuban government, challenging the United States blockade of Cuba. * January 9 – ''Martyrs' Day'': Armed clashes between United States troops and Panamanian civilians in the Panama Canal Zone precipitate a major international crisis, resulting in the deaths of 21 Panamanians and 4 U.S. soldiers. * January 11 – United States Surgeon General Luther Terry reports that smoking may be hazardous to one's health (the first such statement from the U.S. government). * January 12 ** Zanzibar Revolution: The predominantly Arab government of Zanzibar is overthrown by African nationalist rebels; a ...
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Liang Yanshun
Liang Yanshun (; born December 1962) is a Chinese politician and the current Communist Party Secretary of Ningxia, in office since March 2022. Early life and education Liang was born in Tai'an, Shandong, in December 1962. After resuming the college entrance examination in 1979, he was accepted to Shandong Institute of Agricultural Mechanization (now Shandong University of Technology), majoring in agricultural mechanization. After graduating in 1983, he stayed and worked at the university. In 1989, he entered Liaoning University, earning a master's in economics in 1992. Career Liang joined the Chinese Communist Party (CCP) in February 1985, and began his political career in the Central Party School of the Chinese Communist Party in July 1992. In January 2016, he was appointed head of the Publicity Department of CCP Gansu Provincial Committee and was admitted to member of the standing committee of the CCP Gansu Provincial Committee, the province's top authority. One year later, ...
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National Administration For The Protection Of State Secrets
The National Administration of State Secret Protection (NASSP; ) of the People's Republic of China is an institution of the State Council of the People's Republic of China that is responsible for the protection of classified information. The name was translated as National Administration for the Protection of State Secrets (NAPSS). It is also the Office of the Central Secrecy Commission (), a subordinate organization of the General Office of the Central Committee of the Chinese Communist Party. Overview The ''Criminal Law of the People's Republic of China'' (which is not operative in the Special Administrative Regions of Hong Kong and Macao Macau or Macao (; ; ; ), officially the Macao Special Administrative Region of the People's Republic of China (MSAR), is a city and special administrative region of China in the western Pearl River Delta by the South China Sea. With a po ...) makes it a crime to release a state secret. Under the 1989 "''Law on Guarding State S ...
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Central Commission For Discipline Inspection
The Central Commission for Discipline Inspection (CCDI) is the highest internal control institution of the Chinese Communist Party (CCP), tasked with enforcing internal rules and regulations and combating corruption and malfeasance in the party. Since the vast majority of officials at all levels of government are also Communist Party members, the commission is in practice the top anti-corruption body in China. The modern commission was established at the 3rd Plenary Session of the 11th Central Committee in December 1978. Control systems had existed previously under the name "Central Control Commission" for a brief period in 1927 and again between 1955 and 1968, and under its present name from 1949 to 1955. It was disbanded during the Cultural Revolution in 1969. In 1993, the internal operations of the agency and the government's Ministry of Supervision (MOS) were merged. Although the commission is theoretically independent of the CCP's executive institutions such as the Cent ...
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19th Central Committee Of The Chinese Communist Party
19 (nineteen) is the natural number following 18 and preceding 20. It is a prime number. Mathematics 19 is the eighth prime number, and forms a sexy prime with 13, a twin prime with 17, and a cousin prime with 23. It is the third full reptend prime, the fifth central trinomial coefficient, and the seventh Mersenne prime exponent. It is also the second Keith number, and more specifically the first Keith prime. * 19 is the maximum number of fourth powers needed to sum up to any natural number, and in the context of Waring's problem, 19 is the fourth value of g(k). * The sum of the squares of the first 19 primes is divisible by 19. *19 is the sixth Heegner number. 67 and 163, respectively the 19th and 38th prime numbers, are the two largest Heegner numbers, of nine total. * 19 is the third centered triangular number as well as the third centered hexagonal number. : The 19th triangular number is 190, equivalently the sum of the first 19 non-zero integers, that is also ...
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