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2023 All-Big 12 Conference football team
75,689,462
Defensive selections
2023 All-Big 12 Conference football team
75,689,462
Special teams
2023 All-Big 12 Conference football team
75,689,462
Special teams
2023 All-Big 12 Conference football team
75,689,462
Special teams
2023 All-Big 12 Conference football team
75,689,462
Key
Bold = selected as a first-team player by both the coaches and media panel
2023 All-Big 12 Conference football team
75,689,462
Key
Coaches = selected by Big 12 Conference coaches
2023 All-Big 12 Conference football team
75,689,462
Key
Media = selected by a media panel
Rivière du Sud-Ouest
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Rivière du Sud-Ouest may refer to:
Naysa Servicios Aéreos
75,689,538
Naysa Servicios Aéreos S.L., styled as Naysa, is a Spanish regional airline with bases at Las Palmas Airport and Tenerife-North Airport. It commenced operations as a subsidiary of Binter Canarias in June 2023 using the name of a former airline which ceased operations in 2017.
Naysa Servicios Aéreos
75,689,538
History
The former Naysa (Navegación y Servicios Aéreos Canarios S.A.) was founded in 1969 by Alfonso Carrero as an air-taxi based in Córdoba, adding a reference to the Canary Islands in 1973 when it began operations there, prior to moving its head offices to Gran Canaria in 1977. In 2007, Naysa was acquired by Binter Canarias which operated it as a subsidiary until 2017 when its operations were merged into those of the parent company.
Naysa Servicios Aéreos
75,689,538
History
A new company using the Naysa name was established as a subsidiary of Binter Canarias in 2022 and began operations on the 29th of June 2023, operating flight NT 222 from Las Palmas to Fuerteventura on behalf of Binter. Naysa was granted an Air Operator's Certificate in Spain with the number ES.AOC.162 in mid-June 2023.
Naysa Servicios Aéreos
75,689,538
History
All Naysa flights are conducted under contract to Binter Canarias, operating on that airline's route network and with its flight numbers.
Naysa Servicios Aéreos
75,689,538
Fleet
As of December 2023, the Naysa fleet consists exclusively of the ATR 72-600 airliner.
Naysa Servicios Aéreos
75,689,538
External links
Official website
Balta Bridge
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Balta Bridge (Spanish: Puente Balta), also known as the Iron Bridge (Spanish: Puente de Fierro) is an iron bridge, the first of its kind in the city of Lima, that crosses the Rímac river, connecting the Jirón Amazonas to the south and the Avenida 9 de Octubre to the north.
Balta Bridge
75,689,559
History
The studies for the construction of a bridge over the Rímac river began under the third interim government of Pedro Diez Canseco (1868). Until then, the only bridge that connected the city of Lima with the Rímac neighbourhood was the Puente de Piedra, from the colonial era.
Balta Bridge
75,689,559
History
The matter deserved public attention and there was debate about the place of its construction and the material to be used. The project took shape in 1869 under the government of José Balta, which called for a public competition for interested businessmen to present their proposals. The design presented by engineer Felipe Arancibia and businessman Enrique Armero was the winner.
Balta Bridge
75,689,559
History
The place chosen for its construction was located in front of the Plaza de Acho, known as La Barranca, an area used as a midden. The bridge would be an extension of San Ildefonso Street, then called Talavera Street, which currently corresponds to the first block of the jirón Andahuaylas.
Balta Bridge
75,689,559
History
Armero commissioned the casting and pre-assembly of the bridge to the Boigues Rambourgs Coe factory in France. The structure was made up of three cast iron arches, supported by stone pillars, and spandrels with details in the Italian neo-Romanesque style.
Balta Bridge
75,689,559
History
There was, however, the problem that, since the river was not channelised, it tended to invade the surrounding lands, which were used as crop fields or remained as swampy lands, which affected public health. The problem was solved by channeling the river in the area between Piedra Liza and Puente de Piedra, and the area called Martinete, building a large wall with lime and stone masonry for this purpose.
Balta Bridge
75,689,559
History
Another problem presented was that the engineers did not calculate the difference in height between Lima and Rímac, so they had to make a ramp on the side of the bridge that faced Acho. This forced the removal of the monument to Christopher Columbus that was in the Acho oval, at the end of the Alameda of the same name. The total work cost about S/. 300,000.
Balta Bridge
75,689,559
History
On March 19, 1869, the first stone of the work was laid, a ceremony in which President José Balta and his ministers participated, as well as the prefect of the department, and some foreign consuls. Many local citizens were also present. After the inauguration, a large celebration parade was held, which culminated in a large banquet held at the Tivoli playground, located in the Piedra Liza baths. Known then as the Iron Bridge, over time it became known by its current name.
Balta Bridge
75,689,559
History
The original structure was manufactured in the workshops of the French firm Boignes Rambourgs and its installation was directed by the engineer Felipe Arancivia. The closing of the first arch took place in October 1871.
Balta Bridge
75,689,559
History
During the occupation of Lima (1881) the bridge was the scene of a little-known historical event. With the city already occupied by the Chileans, two Peruvian soldiers, Manuel Hilarión Roldán and Manuel Guerra, met a Chilean soldier from the Esmeralda Battalion. They tried to resist, but succumbed to the arrival of the entire enemy contingent, being captured and shot on the same bridge. Their bodies currently rest in the Crypt of the Heroes.
Balta Bridge
75,689,559
History
The works concluded in 1919, at the beginning of the government of Augusto B. Leguía.
Balta Bridge
75,689,559
History
In 1971 the bridge was mutilated when the first arch on the right bank was removed to build the Vía de Evitamiento.
Balta Bridge
75,689,559
History
In 2005, under the first municipal administration of Luis Castañeda Lossio, the bridge was rebuilt for the Lima tourist circuit, at a cost of S/. 200,000. Both pedestrian and vehicular passage were opened. On March 14, 2009, the base that supports one of its columns collapsed, as a result of a river flood. The repair work on the pillar and the reinforcement of its foundations took a year and demanded a cost of S/. 5 million from the Municipality of Lima.
Balta Bridge
75,689,559
History
But not only the ravages of nature threaten the structure, but also the excesses caused by human action. Several thefts of metal beams and plates from the bridge were detected, material that was sold by weight at a time when the price of metals was on the rise. The municipal government then announced that the bridge would have permanent security.
Balta Bridge
75,689,559
History
When the Rímac River flooded during the 2017 coastal Niño, which caused the collapse of many bridges throughout the country, there was a sector of the press that compared the modern structures that succumbed to the onslaught of nature and the old bridges that, like the Balta, resisted it. When consulted about this, the architect Augusto Ortiz de Zevallos pointed out that the resistance of the Balta Bridge and other older ones resided in the starling, a diamond base that divides the river current in two to avoid the impact of the impetuous flow on the columns of the bridge's structure.
2024 Florida State Seminoles football team
75,689,566
The 2024 Florida State Seminoles football team will represent Florida State University in the Atlantic Coast Conference during the 2024 NCAA Division I FBS football season. The Seminoles are led by Mike Norvell, whp will be coaching in his ffifth year as their head coach. The Seminoles will play home games at Doak Campbell Stadium located in Tallahassee, Florida.
2024 Florida State Seminoles football team
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Schedule
Eslamu
75,689,569
Eslamu Sagad(Amharic: ልብነ ድንግል, to whom Islam bows) was a general and nobleman in the Ethiopian Empire under Lebna Dengel. He served as governor of Fatagar during the Ethiopian-Adal War.
Eslamu
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Biography
According to Ethiopian sources he received the name Eslamu Sagad do to his many battle with Muslim Adalites. Eslamu served as governor of Fatagar from at least 1527 to his death in 1531. Eslamu was in Damot during the beginning of the War specifically during Shimbra Kure however after General Degalhan, Lebna Dengel’s Brother-in-Law, requested to return to King’s side in order to avoid fighting Ahmed Gurey’s army. Lebna Dengel placed Eslamu as Commander-in-chief of the Ethiopian Army. Eslamu’s arrival greatly increased Ethiopian morale due to his reputation and highly esteemed position in the Lebna Dengel’s court. However during The Battle of Antukyah Eslamu’s forces were completely routed with a large portion of his army killed. Eslamu fled to Zari where he received orders from Lebna Dengel, who was angered by the loss at Antukyah, berating him for losing to a much smaller force and demoting him and placed him under the command of Takla Iyasus, The governor of Angot. At Zari the Muslims were able to catch the Christian force off guard due to intelligence gathered from native Crypto Muslims. Eslamu was killed by an Adalite cavalryman by the name of Abū Bakr bin Garād Yumaj Ahmad during the battle.
Eslamu
75,689,569
Biography
PasoGo
75,689,572
The PasoGo (/ パソ碁) is a handheld game console that was produced by Koei in 1996.
PasoGo
75,689,572
Description
The word “PasoGo” is a result of the contraction of Pasocon, a Japanese shortening of “Personal Computer” and “Go”. The console is dedicated to the game “Go”.
PasoGo
75,689,572
List of titles released
A total of 11 games are confirmed to exist.
Leila Amgoud
75,689,578
Leila Amgoud is an Algerian and French computer scientist, a director of research for the French National Centre for Scientific Research (CNRS), the deputy director of the Toulouse Institute of Computer Science Research [fr] (IRIT), and the holder of a chair for argumentation in the Artificial and Natural Intelligence Toulouse Institute (ANITI). Her research involves argumentation for explainable artificial intelligence.
Leila Amgoud
75,689,578
Education and career
Amgoud was born in Algeria, and studied at the Algerian Higher National School of Computer Science [fr]. She has a 1999 PhD from Toulouse III - Paul Sabatier University.
Leila Amgoud
75,689,578
Education and career
She became a researcher for the French National Centre for Scientific Research in 2001, after postdoctoral research in England.
Leila Amgoud
75,689,578
Recognition
Amgoud is a fellow of the European Association for Artificial Intelligence.
Churchagogue
75,689,590
The Churchagogue is a common name for a building that hosts both an Episcopal Church and Reform Synagogue in Ann Arbor, Michigan. The land on which it sits was donated by Dr. Inez Wisdom to the Episcopal Diocese of Michigan for the foundation of the St. Clare of Assisi Episcopal Church. The original church building on the property was a chapel built by Dr. Wisdom in the garden of her home, which was operational as far back as 1948. The Temple Beth Emeth congregation began renting the space from St. Clare's in 1970, but in 1974 they formed the nonprofit corporation Genesis of Ann Arbor to jointly own and manage the space.
Churchagogue
75,689,590
Though the name "Churchagogue" for the building dates back to at least 2005, the church and the shul remain separate entities with separate worship services. Rather, the purpose of sharing a property and buildings is to reduce operational costs, instead spending that money in the community. While not a unique relationship, this type of sharing of buildings between multiple religions remains rare.
Churchagogue
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Template:Michigan-building-stub
Arvin Abdollahzadeh
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Arvin Abdollahzadeh is a British student studying at Sutton Grammar School.
Arvin Abdollahzadeh
75,689,624
Biography
Arvin Abdollahzadeh was born in London, United Kingdom, and is the son of Arezou Ashja and Ali Azade. His interest in medicine started after he volunteered at King's College Hospital aged 16. He is currently a student at Sutton Grammar School.
Arvin Abdollahzadeh
75,689,624
Biography
Abdollahzadeh began to work at Pearl Chemist Group in October 2022 and joined Oxshott Village Pharmacy and Horton Pharmacy as a Pharmacy Dispenser in early 2023. Through Oxshott Village Pharmacy he was notably one of the youngest NHS staff members to deliver the Influenza vaccine and the COVID-19 vaccine.
Arvin Abdollahzadeh
75,689,624
Biography
Having a background in Web development, Abdollahzadeh developed Pharmlogic, a suite of software tools aimed at Community Pharmacies contracted by the National Health Service which make it easier to send SMS notifications to patients about prescription statuses as well as an Electronic point-of-sale system for pharmacies.
Cycling at the 2023 Parapan American Games – Men's road race C1–3
75,689,647
The men's individual road race C1–3 competition of the cycling events at the 2023 Parapan American Games was held on November 19 on the Streets of Isla de Maipo, Chile.
Cycling at the 2023 Parapan American Games – Men's road race C1–3
75,689,647
Results
The results were as follows:
Donsker classes
75,689,664
A class of functions is considered a Donsker class if it satisfies Donsker's theorem, a functional generalization of the central limit theorem.
Donsker classes
75,689,664
Examples and Sufficient Conditions
A class of functions F {\displaystyle {\mathcal {F}}} is called a Donsker class if the empirical process indexed by F {\displaystyle {\mathcal {F}}} , { G n ( f ) : f ∈ F } {\displaystyle \{\mathbb {G} _{n}(f):f\in {\mathcal {F}}\}} , converges in distribution to a Gaussian process in the space l ∞ ( F ) {\displaystyle l^{\infty }({\mathcal {F}})} . This means that for every finite set of functions f 1 , f 2 , … , f k ∈ F {\displaystyle f_{1},f_{2},\dots ,f_{k}\in {\mathcal {F}}} and each n {\displaystyle n} , the random vector ( G n ( f 1 ) , G n ( f 2 ) , … , G n ( f k ) ) {\displaystyle (\mathbb {G} _{n}(f_{1}),\mathbb {G} _{n}(f_{2}),\dots ,\mathbb {G} _{n}(f_{k}))} converges in distribution to a multivariate normal vector as n → ∞ {\displaystyle n\rightarrow \infty } .
Donsker classes
75,689,664
Examples and Sufficient Conditions
The empirical process G n ( f ) {\displaystyle \mathbb {G} _{n}(f)} is defined by
Donsker classes
75,689,664
Examples and Sufficient Conditions
where P n {\displaystyle \mathbb {P} _{n}} is the empirical measure based on an iid sample X 1 , … , X n {\displaystyle X_{1},\dots ,X_{n}} and P {\displaystyle P} is the probability measure from which the sample is drawn.
Donsker classes
75,689,664
Examples and Sufficient Conditions
Classes of functions which have finite Dudley's integral are Donsker classes. This includes empirical distribution functions formed from the class of functions defined by I ( − ∞ , t ] {\displaystyle \mathbb {I} _{(-\infty ,t]}} as well as parametric classes over bounded parameter spaces. More generally any VC class is also Donsker class.
Donsker classes
75,689,664
Examples and Sufficient Conditions
Classes of functions formed by taking infima or suprema of functions in a Donsker class also form a Donsker class.
Donsker classes
75,689,664
Examples and Sufficient Conditions
Donsker's theorem states that the empirical distribution function, when properly normalized, converges weakly to a Brownian bridge—a continuous Gaussian process. This is significant as it assures that results analogous to the central limit theorem hold for empirical processes, thereby enabling asymptotic inference for a wide range of statistical applications.
Donsker classes
75,689,664
Examples and Sufficient Conditions
The concept of the Donsker class is influential in the field of asymptotic statistics. Knowing whether a function class is a Donsker class helps in understanding the limiting distribution of empirical processes, which in turn facilitates the construction of confidence bands for function estimators and hypothesis testing.
Orchardson (surname)
75,689,665
Orchardson is a surname. Notable people with the name include:
Canarias Airlines
75,689,669
Canarias Airlines Compañía de Aviación S.L., styled as Canair, is a Spanish regional airline with bases at Las Palmas Airport and Tenerife-North Airport which commenced operations as a subsidiary of Binter Canarias in September 2011.
Canarias Airlines
75,689,669
History
Canair was founded in 2011 as a low-fares subsidiary of Binter Canarias, which began operations in September of that year with two ATR 72-500 airliners.
Canarias Airlines
75,689,669
History
The company was branded as “another move in the strategy of Binter Canarias in guaranteeing the provision of public services in the Canary Islands" and initially employed 22 pilots and 24 flight attendants, operating 24 daily flights between Gran Canaria and Tenerife.
Canarias Airlines
75,689,669
History
All Canair flights are conducted under contract to Binter Canarias, operating on that airline's route network and with its flight numbers.
Canarias Airlines
75,689,669
History
As of December 2023, the Canair fleet consists exclusively of the ATR 72-600 airliner.
Cycling at the 2023 Parapan American Games – Women's road race C1–3
75,689,689
The women's individual road race C1–3 competition of the cycling events at the 2023 Parapan American Games was held on November 19 on the Streets of Isla de Maipo, Chile.
Cycling at the 2023 Parapan American Games – Women's road race C1–3
75,689,689
Results
The results were as follows:
Michaela Benzeval
75,689,696
Michaela Jane Benzeval is a British sociologist, Professor and Director of Understanding Society at the University of Essex. She was elected a Commander of the British Empire in the 2024 New Year Honours.
Michaela Benzeval
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Early life and education
Benzeval studied economics at the University of Bath. She moved to the University of London for her graduate studies, where she specialised in and health policy and epidemiology. In London she also completed a Postgraduate Certificate in Academic Practice. She completed her doctoral research at the University of Glasgow, where she investigated the role of income in driving health inequality with Sally Macintyre. She used the General Household Survey to explore the association between income and health. She found that income had a stronger association with health than education and class. She also showed that lone mothers and fathers had higher risk of ill health. She used the British Household Panel Survey to show that reductions in income and income volatility were associated with poor health.
Michaela Benzeval
75,689,696
Research and career
After completing her doctorate Benzeal joined Queen Mary University of London, where she studied mental health of men and women in relationships. She found that enduring first relationships were associated with good mental health, and that women were more adversely affected by multiple partnership transitions than men.
Michaela Benzeval
75,689,696
Research and career
Benzeval was a Programme Leader and Director for the West of Scotland Twenty-07 Study, which investigated the processes that cause and maintain social inequality.
Michaela Benzeval
75,689,696
Research and career
She joined the University of Essex in 2015, when she was made a Professor and Director of the Institute for Social and Economic Research.
1881 Faroese general election
75,689,732
Partial general elections were held in the Faroe Islands in 1881 to elect nine of the eighteen elected members of the Løgting. The Danish administrator (Amtmaður) and the local dean (Próstur) were also members, with the administrator serving as the speaker.
1881 Faroese general election
75,689,732
Electoral system
Members of the Løgting were elected by first-past-the-post voting, with voters having as many votes as there were seats available in their constituency. Nine of the 18 seats were elected every two years. Voting was restricted to men aged 25 or over who met certain tax-paying criteria.
1881 Faroese general election
75,689,732
Aftermath
Dione Isaksen replaced Rudolf Andersen in 1882.
2022 All-Big 12 Conference football team
75,689,743
The 2022 All-Big 12 Conference football team consists of American football players chosen as All-Big 12 Conference players for the 2023 Big 12 Conference football season. The conference recognizes two official All-Big 12 selectors: (1) the Big 12 conference coaches selected separate offensive and defensive units and named first- and second-team players (the "Coaches" team); and (2) a panel of sports writers and broadcasters covering the Big 12 also selected offensive and defensive units and named first- and second-team players (the "Media" team).
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Offensive selections
2022 All-Big 12 Conference football team
75,689,743
Defensive selections
2022 All-Big 12 Conference football team
75,689,743
Defensive selections
2022 All-Big 12 Conference football team
75,689,743
Defensive selections
2022 All-Big 12 Conference football team
75,689,743
Special teams
2022 All-Big 12 Conference football team
75,689,743
Special teams
2022 All-Big 12 Conference football team
75,689,743
Special teams
2022 All-Big 12 Conference football team
75,689,743
Key
Bold = selected as a first-team player by both the coaches and media panel
2022 All-Big 12 Conference football team
75,689,743
Key
Coaches = selected by Big 12 Conference coaches
2022 All-Big 12 Conference football team
75,689,743
Key
Media = selected by a media panel
1883 Faroese general election
75,689,752
Partial general elections were held in the Faroe Islands in 1883 to elect nine of the eighteen elected members of the Løgting. The Danish administrator (Amtmaður) and the local dean (Próstur) were also members, with the administrator serving as the speaker.
1883 Faroese general election
75,689,752
Electoral system
Members of the Løgting were elected by first-past-the-post voting, with voters having as many votes as there were seats available in their constituency. Nine of the 18 seats were elected every two years. Voting was restricted to men aged 25 or over who met certain tax-paying criteria.
1883 Faroese general election
75,689,752
Aftermath
Ole Jacob Petersen died in 1885 and was replaced by Thomas Debes.
Walter Vezey
75,689,756
Walter John Vezey (12 January 1901 – 4 April 1926) was an English first-class cricketer and an officer in the British Indian Army.
Walter Vezey
75,689,756
The son of Peter Vezey and his wife, Lottie, he was born at Edmonton in January 1901. He was educated at Haileybury, before going up to the Royal Military Academy at Woolwich. From there, he graduated as a second lieutenant into the Royal Engineers and was later attached to the Royal Bombay Sappers in British India. He was promoted to lieutenant in July 1922. Whilst in India, Vezey made two appearances in first-class cricket for the Europeans cricket team against the Sikhs and the Muslims in the 1925–26 Lahore Tournament. He scored 49 runs in his two matches, with a highest score of 21, while with the ball, he took 3 wickets at an average of 19.33. While a passenger on 4 April 1926 aboard a DH.9A of No. 60 Squadron RAF piloted by Pilot Officer David John Lloyd, Vezey was killed when the aircraft crashed in the North-West Frontier Province; the pilot was also killed in the crash.
Dudley's entropy integral
75,689,762
Dudley's entropy integral is a mathematical concept in the field of probability theory that describes a relationship involving the entropy of certain metric spaces and the concentration of measure phenomenon. It is named after the mathematician R. M. Dudley, who introduced the integral as part of his work on the uniform central limit theorem.
Dudley's entropy integral
75,689,762
Definition
The Dudley's entropy integral is defined for a metric space ( T , d ) {\displaystyle (T,d)} equipped with a probability measure μ {\displaystyle \mu } . Given a set T {\displaystyle T} and an ϵ {\displaystyle \epsilon } -covering, the entropy of T {\displaystyle T} is the logarithm of the minimum number of balls of radius ϵ {\displaystyle \epsilon } required to cover T {\displaystyle T} . Dudley's entropy integral is then given by the formula:
Dudley's entropy integral
75,689,762
Definition
∫ 0 ∞ log N ( T , d , ϵ ) d ϵ {\displaystyle \int _{0}^{\infty }{\sqrt {\log N(T,d,\epsilon )}}\,d\epsilon }