Samantha912/NLP_A2_WTH huggingface dataset:
Ian R. Wilkes (born May 25, 1965, in Muswellbrook, New South Wales, Australia) is a trainer in American Thoroughbred horse racing. He worked for leading Australian trainer Colin Hayes before taking a job in 1990 with trainer Carl Nafzger in the United States.

Now a resident of Louisville, Kentucky and training on his own, Wilkes earned his first Grade 1 win with Capt. Candyman Can in the 2009 King's Bishop Stakes at Saratoga Race Course.

Brothers with Australian NSW Horse Trainer Wayne Wilkes and uncle of Corinne Wilkes.

His most famous win to date is Fort Larned's win in the 2012 Breeders' Cup Classic run at Santa Anita Park in Arcadia, California.

References

1965 births
Living people
American horse trainers
People from Muswellbrook, New South Wales
Horse trainers from Louisville, Kentucky
The 2016 Wilmington mayoral election was held on Tuesday, November 8, 2016, to elect the mayor of Wilmington, Delaware. Incumbent mayor Dennis P. Williams ran for reelection to a second term, but was defeated in the Democratic primary on September 13, 2016, by Mike Purzycki, the former executive director of the Riverfront Development Corporation. Purzycki defeated Republican Robert Martin and Delaware Independent Steven Washington in the general election.

Democratic primary

Candidates
Maria Cabrera
Theo Gregory
Norm Griffiths
Kevin Kelley, City Councilman
Bob Marshall
Mike Purzycki, former executive director of the Riverfront Development Corporation
Dennis P. Williams, incumbent mayor
Eugene Young, advocacy director for the Delaware Center for Justice

Results

General election

Candidates
Robert Martin (R), real estate professional
Gerald Patterson (L), minister and entrepreneur (died August 31, 2016, and removed from ballot)
Mike Purzycki (D), former executive director of the Riverfront Development Corporation
Steven Washington (IPoD), teacher

Results

References

Wilmington Mayor
Wilmington
Wilmington Mayor 2016
Elections Mayor 2016
DK1 can refer to:

DK1 rigs, Vietnamese service stations in South China Sea
Resurs-DK No.1, Earth observation satellite
National road 1 (Poland) (Droga krajowa nr 1 in Polish)
, earliest train design in the Beijing Subway rolling stock
DK1, development kit for the head-mounted virtual reality display Oculus Rift
St Saviour's Church, Saltley is a Grade II listed  parish church in the Church of England in Birmingham.

History

The foundation stone was laid on Tuesday 24 October 1848. A brass plate was attached to the foundation stone with the inscription: This first stone of the Church at Saltley, in the parish of Aston juxta Birmingham, was laid by the Right Hon Lord Littleton on the 24th day of October 1848. Charles Bowyer Adderley, Esq., patron; Richard Charles Hussey, architect; Charles Branston, Edward Gwyther, contractors.

It was built as a Commissioners' church with a grant of £300. Another £500 was donated by Joseph Wright, and the remainder was funded by Charles Adderley, 1st Baron Norton to cover the £6,000 cost. The church was consecrated on 28 July 1850 by James Prince Lee the Bishop of Manchester (in the absence of Henry Pepys the Bishop of Worcester).

The tower was added in 1871.

Organ

The church contained an organ by Halmshaw. A specification of the organ can be found on the National Pipe Organ Register.

References

External links 

Church of England church buildings in Birmingham, West Midlands
Grade II listed buildings in Birmingham
19th-century Church of England church buildings
Saltley
Saltley
Grade II listed churches in the West Midlands (county)
Grigorii Mikhailovich Fikhtengol'ts (, ; 8 June 1888 – 26 June 1959) was a Soviet mathematician working on real analysis and functional analysis.  Fikhtengol'ts was one of the founders of the Leningrad school of real analysis.

He was born in Odessa, Russian Empire in 1888, graduated Odessa University in 1911.

He authored a three-volume textbook Differential and Integral Calculus. The books cover mathematical analysis of function of one real variable, functions of many real variables and of complex functions. Due to depth and precision of presentation of material, these books are defined as classical position in mathematical analysis. Book was translated, among others, into German, Polish, Chinese, Vietnamese, and Persian however translation to English language has not been done still.

Fikhtengol'ts's books about analysis are widely used in Middle and Eastern European as well as Chinese universities due to its exceptionality of detailed and well-ordered presentation of material about mathematical analysis. Due to unknown reasons, these books do not have the same fame in universities in other areas of the world.

He was an Invited Speaker of the ICM in 1924 in Toronto.

Leonid Kantorovich and Isidor Natanson were among his students.

Books

References

External links

Grigorii Mikhailovich Fichtenholz

Soviet mathematicians
Mathematical analysts
1888 births
1959 deaths
Odesa University alumni
Algernon Kingscote defeated Eric Pockley in the final 6–4, 6–0, 6–3 to win the men's singles tennis title at the 1919 Australasian Championships.

Gordon Lowe was the champion of the 1915 edition, before the World War I interruption, but chose not to defend his title.

Draw

Finals

Top half

Section 1

Section 2

Bottom half

Section 3

Section 4

External links
 

 

Singles
1919 in tennis
Mue (French "the moulting") is Émilie Simon's sixth studio album, released by Barclay Records on 17 March 2014.

Track listing

Personnel
 Emilie Simon — vocals, keyboards and guitar 
 Gary Barnacle — saxophones and flutes
 Nik Carter — saxophones and clarinets
 Jack Birchwood — trumpet
 Steven Fuller — trombone
 Nicolas Bauguil — guitars
 Tahiti Boy — keyboards
 Leon Michels — optigan
 Simon Edwards — bass
 Martyn Barker, Raphael Seguinier — drums
 Sally Herbert — strings 
 Catherine Michel — harp
 Cyrille Brissot — programming 
 Ian Caple — engineering and co-production

References

Émilie Simon albums
2014 albums
Pop rock albums by French artists
Forever Summer: Hamptons is an American reality television series. It premiered on Amazon Prime Video on July 15, 2022.

Summary
The coming-of-age docusoap follows a group of college-aged friends from different socio-economic backgrounds, who spend their summer working at a seaside restaurant in the Hamptons by day, and partying in town by night.

Cast 
 Avery Solomon
 Ilan Luttway
 Emelye Ender 
 Frankie Hammer
 Juliet Clarke
 Hunter Hulse
 Lottie Evans
 Habtamu "Habs" Coulter
 Shannon Sloane
 Milo Munshin
 Sophia Messa
 Reid Rubio

Production
On May 4, 2022, Amazon Studios announced they had greenlit the series, for a July release. The series was filmed in the East Quogue and Westhampton Beach areas of the Hamptons in New York. It is produced by Haymaker East (producers of Bravo's Southern Charm) and Amazon Studios, and executive produced by Lynne Spillman, Aaron Rothman, Josh Halpert, Jesse Light, Jessica Chesler and Morgan Miller.

The cast includes Avery Solomon, Ilan Luttway, Emelye Ender, Frankie Hammer, Juliet Clarke, Hunter Hulse, Lottie Evans, Habtamu "Habs" Coulter, Shannon Sloane, Milo Munshin, Sophia Messa, and Reid Rubio.

Release
The official trailer was released on June 27, 2022. All 8 episodes of the series premiered on Prime Video on July 15, 2022.

References

External links
 

2022 American television series debuts
2020s American reality television series
American dating and relationship reality television series
English-language television shows
Amazon Prime Video original programming
Television series by Amazon Studios
Television shows filmed in New York (state)
The Hamptons, New York in popular culture
3,4-Dihydroxyphenylacetaldehyde (DOPAL) is an important metabolite of the major brain neurotransmitter dopamine.  All of the enzymatic metabolism of dopamine in neurons passes through DOPAL. According to the "catecholaldehyde hypothesis," DOPAL plays a role in the pathogenesis of Parkinson's disease.  DOPAL has been chemically synthesized. DOPAL is detoxified mainly by aldehyde dehydrogenase. DOPAL is a metabolite of dopamine by monoamine oxidase activity, or MAO, in differentiated neuronal cells of the PC12 line. Physiological concentrations of DOPAL in isolated mitochondria were highly potent in inducing a pathway associated with programmed cell death (or apoptosis), permeability transition. This suggests the cytotoxity of DOPAL and its role in the progression of Parkinson's disease, which has long been associated with mitochondrial abnormalities and neurotoxicity by way of dopaminergic compounds, while reducing the emphasis on other dopamine derivatives and metabolites.

References 

Phenolic human metabolites
Aldehydes
Catechols
Vida TV is a Venezuelan community television channel.  It was created in August 2003 and can be seen in the community of Ureña in the Pedro Maria Ureña Municipality of the Táchira State of Venezuela on UHF channel 51.  Fernando Londoño is the legal representative of the foundation that owns this channel.

As of now, Vida TV does not have a website.

See also
List of Venezuelan television channels

Television networks in Venezuela
Television stations in Venezuela
Mass media in Venezuela
2003 establishments in Venezuela
Television channels and stations established in 2003
Spanish-language television stations
Television in Venezuela
Cuyodynerus is a small Andean genus of potter wasps.

References

Potter wasps
Zig Zag railway station is located on the New South Wales Main Western Line. It was originally built in April 1878 and closed in 1910 due to the opening of the Ten Tunnels Deviation which bypassed the original site of the station. The station was not rebuilt until 1959 when a new station was built alongside the 1910 alignment in a similar location to the 1878 station.

The station is an interchange with Zig Zag Railway's Bottom Points station and depot, serving as the primary access point for NSW TrainLink passengers.

The station was closed temporarily from December 2019 to May 2020 due to major bushfire damage sustained in the 2019-2020 bushfires.

Platforms and services
Zig Zag has two side platforms, sized at 7 m each. It is serviced by NSW TrainLink Blue Mountains Line services travelling from Sydney Central to Lithgow. It is a request stop with passengers required to notify the guard if they wish to alight and signal the driver if they want to board.

References

External links
Zig Zag station details Transport for New South Wales

Railway stations in Australia opened in 1878
Regional railway stations in New South Wales
Short-platform railway stations in New South Wales, 1 car or less
Main Western railway line, New South Wales
Protein MPV17 is a protein that in humans is encoded by the MPV17 gene. It is a mitochondrial inner membrane protein, which has a so far largely unknown role in mtDNA maintenance. Protein MPV17 is expressed in human pancreas, kidney, muscle, liver, lung, placenta, brain and heart. Human MPV17 is the orthologue of the mouse kidney disease gene, Mpv17. Loss of function has been shown to cause hepatocerebral mtDNA depletion syndromes (MDS) with oxidative phosphorylation failure and mtDNA depletion both in affected individuals and in Mpv17−/− mice.

Function 

This protein was first thought to be a peroxisomal protein, but in 2006, Spinazzola et al. demonstrated that it is a mitochondrial inner membrane protein that is implicated in the formation of reactive oxygen species (ROS).

Restoration of Mpv17 expression in Mpv17-/- mice restores mtDNA copy number, suggesting MPV17 is involved in mtDNA copy number, and in mtDNA maintenance.

MPV17 seems to be also involved in apoptosis in podocytes, and involved in ROS.

Structure

Gene 

The human MPV17 gene is located on chromosome 2 at p21-23, comprising eight exons encoding 176 amino acids.

Protein 

MPV17 belongs to a family of integral membrane proteins consisting of four members (PXMP2, MPV17, MP-L, and FKSG24 (MPV17L2)) in mammals and two members (Sym1 and Yor292) in yeast. The amino acid sequence of MPV17 (176 amino acids) contains four cysteine residues and three putative phosphorylation sites implies that this protein may act as a redox- and ATP-sensitive channel.

Clinical significance 

Mutations in this gene have been associated with the hepatocerebral form of mitochondrial DNA depletion syndrome (MDS), a mutation in this protein leads to an mtDNA (mitochondrial DNA) copy number decrease. By 2013, MDS caused by MPV17 mutations had been reported in 32 patients with the clinical manifestations including early progressive liver failure, neurological abnormalities, hypoglycaemia and raised blood lactate. In addition, MPV17 mutations have also been associated with autosomal recessive adult-onset neuropathy and leukoencephalopathy with multiple mtDNA deletions in skeletal muscle. Thus, MPV17 mutations can lead to recessive MDS or recessive multiple mtDNA deletion disorders.

Interactions 

MPV17 has been shown to interact with Prkdc protein during Adriamycin-induced nephropathy in mice.

See also
Navajo neurohepatopathy

References

Further reading
The Shire of Shark Bay is a local government area of Western Australia in the Gascoyne region.  It has an area of 25,423 km2 and a population of about 950.  It is made up of two peninsulas and Shark Bay, located at the westernmost point of Australia.  There is one town in the Shire of Shark Bay, Denham, which is the administrative centre for the Shire.  There are also a number of small communities; they are Useless Loop (a now-closed mining site), Monkey Mia (a popular resort where dolphins come in), Nanga and Hamelin Pool. The Overlander and The Billabong are roadhouses.

History
The Shark Bay Road District was gazetted on 13 May 1904. In 1951 the then current officials were dismissed. On 1 July 1961, it became a shire under the Local Government Act 1960, which reformed all remaining road districts into shires.

Wards
The Shire is divided into three wards:

 Denham Ward (five councillors)
 Pastoral Ward (one councillor)
 Useless Loop Ward (one councillor)

Towns and localities
The towns and localities of the Shire of Shark Bay with population and size figures based on the most recent Australian census:

Economy
Major employers include the salt works at Useless Loop along with the fishing industry and the various retail outlets meeting the needs of the tourist industry. There are some 30 personnel employed by the Department of Environment and Conservation and twenty by the Shire. There is a primary school and a Distance Education structured secondary school. Numbers of school aged children fluctuate around the 100 mark. The Police Station is manned by 3 officers.

Local industries include tourism, fishing, salt, pearl marine culturing, mining of shell grit and various pastoral activities.

Tourism
The creation of the Shark Bay World Heritage Site has created significant impact on the community within the shire area.

Community
The Shire council produced a community newsletter title the Inscription Post from 1989 until January 2011 when it was produced by the Shark Bay Community Resource Centre.

Climate
The Shire of Shark Bay has a mild arid tropical climate, with mean daily maximum temperatures ranging from 22 °C (72 °F) in July to 32 °C (90 °F) in February.  Rainfall is low and variable, with most rain falling in the winter months and a certain amount due to cyclone activity.  The average annual rainfall is 228 mm.

Population

Heritage-listed places

As of 2021, 53 places are heritage-listed in the Shire of Shark Bay, of which three are on the State Register of Heritage Places, all on Dirk Hartog Island.

References

External links
 

 
Shark Bay
In mathematics, the curvature of a measure defined on the Euclidean plane R2 is a quantification of how much the measure's "distribution of mass" is "curved". It is related to notions of curvature in geometry. In the form presented below, the concept was introduced in 1995 by the mathematician Mark S. Melnikov; accordingly, it may be referred to as the Melnikov curvature or Menger-Melnikov curvature. Melnikov and Verdera (1995) established a powerful connection between the curvature of measures and the Cauchy kernel.

Definition

Let μ be a Borel measure on the Euclidean plane R2. Given three (distinct) points x, y and z in R2, let R(x, y, z) be the radius of the Euclidean circle that joins all three of them, or +∞ if they are collinear. The Menger curvature c(x, y, z) is defined to be

with the natural convention that c(x, y, z) = 0 if x, y and z are collinear. It is also conventional to extend this definition by setting c(x, y, z) = 0 if any of the points x, y and z coincide. The Menger-Melnikov curvature c2(μ) of μ is defined to be

More generally, for α ≥ 0, define c2α(μ) by

One may also refer to the curvature of μ at a given point x:

in which case

Examples

 The trivial measure has zero curvature.
 A Dirac measure δa supported at any point a has zero curvature.
 If μ is any measure whose support is contained within a Euclidean line L, then μ has zero curvature. For example, one-dimensional Lebesgue measure on any line (or line segment) has zero curvature.
 The Lebesgue measure defined on all of R2 has infinite curvature.
 If μ is the uniform one-dimensional Hausdorff measure on a circle Cr or radius r, then μ has curvature 1/r.

Relationship to the Cauchy kernel

In this section, R2 is thought of as the complex plane C. Melnikov and Verdera (1995) showed the precise relation of the boundedness of the Cauchy kernel to the curvature of measures. They proved that if there is some constant C0 such that

for all x in C and all r > 0, then there is another constant C, depending only on C0, such that

for all ε > 0. Here cε denotes a truncated version of the Menger-Melnikov curvature in which the integral is taken only over those points x, y and z such that

Similarly,  denotes a truncated Cauchy integral operator: for a measure μ on C and a point z in C, define

where the integral is taken over those points ξ in C with

References

 
 
 

Curvature (mathematics)
Measure theory
Sakurajima may refer to:

Places
 10516 Sakurajima, the asteroid "Sakurajima", a Main Belt asteroid, the 10516th minor planet registered

Japan
Kagoshima
 Sakurajima, a volcano, mountain, former island, peninsula, in Kagoshima, Kyushu, Japan
 Sakurajima, Kagoshima, Kyushu, Japan; a neighbourhood and former town

Osaka
 Sakurajima Line, a rail line in Osaka, Japan
 Sakurajima Station, a rail station in Konohana-ku, Osaka, Japan

People
Characters
 Mai Sakurajima, a fictional character from Rascal Does Not Dream of Bunny Girl Senpai

Food
 Sakurajima daikon radish ("sakurajima"), a Japanese radish, a variety of daikon
 Sakurajima komikan orange ("sakurajima"), a Japanese orange, a variety of komikan

Other uses
 Sakurajima Ferry, a ferry between Kagoshima Port and Sakurajima Port in the city of Kagoshima
 Sakurajima (novella), a novella by Japanese writer Haruo Umezaki

See also

 
 
 
 
 
 
 Sakura (disambiguation)
 Jima (disambiguation)
Mohammad Shoaib is the name of:
 Muhammad Shoaib (1907–1997), Pakistani finance minister
 Mohammad Shoaib (Constitutional Loya Jirga), delegate to Afghanistan's Constitutional Loya Jirga
 Mohammad Shoaib (Bangladeshi politician), politician from the Dinajpur District of Bangladesh
Selly Oak Library is a Carnegie library in Selly Oak, Birmingham, England. It is Grade II listed.

History

It was announced in June 1902 that Andrew Carnegie had promised to contribute £3,000 towards a free library and reading-room in Selly Oak, following an appeal from Mr E. A. Oliveri.

Selly Oak Library was erected to designs by the architect John P Osborne. The contractor was George Webb, and the foundation stone was laid on 1 August 1905. The foundation stone reveals that the building was funded by Andrew Carnegie and that the site was given by local business man Thomas Gibbins, who owned the Birmingham Battery and Metal Company.

The library cost £3,000 (equivalent to £ in ), and was officially opened by Thomas Gibbins on 23 June 1906.

The library reading room was to the south-west of the entrance with an issue desk, stacks and reading slopes for newspapers. Some of the original glazed screens survive in situ.

References

Library buildings completed in 1905
Buildings and structures in the West Midlands (county)
Grade II listed buildings in Birmingham
Carnegie libraries in England
Libraries in Birmingham, West Midlands
Selly Oak
1905 establishments in England
The 1922–23 Trinity Blue Devils men's basketball team represented Trinity College (later renamed Duke University) during the 1922–23 men's college basketball season. The head coach was Jesse Burbage, coaching his first season with the Blue Devils. The team finished with an overall record of 15–7.

Schedule

|-

References

Duke Blue Devils men's basketball seasons
Duke
1922 in sports in North Carolina
1923 in sports in North Carolina
Federico Coria (born 9 March 1992) is an Argentine tennis player. He has a career-high ATP singles ranking of No. 49 achieved on 13 February 2023. He also has a career-high doubles ranking of No. 238, achieved on 22 November 2021. Coria has won one ATP Challenger doubles title at the 2016 Campeonato Internacional de Tênis de Campinas and two ATP Challenger singles titles at the 2019 Savannah Challenger and the 2021 Czech Open.

Professional career

2019–2020: Maiden Challenger title, Major & top 100 debuts
In 2019, he won his maiden title in Savannah at the Challenger tour level. 

In 2020, on his Grand Slam debut at the US Open, Coria reached the second round, where he won his first match at a Major after the retirement of Jason Jung in the fifth set. He made his top 100 debut at a career-high of World No. 98 on 21 September 2020.  

He also reached the third round of a Grand Slam at the 2020 French Open on his debut at this Major, where he defeated Benoît Paire in the second round before losing to Jannik Sinner in straight sets.

2021: Olympics, Challenger tour success, First ATP final
In June 2021, he won his second challenger title at the 2021 Czech Open in Prostějov, defeating Alex Molcan. He reached two more Challengers finals in Milan and Salzburg. As a result, he reached a career-high of World No. 77 in singles on 12 July 2021.

He reached his first ATP tour final at the 2021 Swedish Open, where he lost to Casper Ruud. He raised to a new career-high of No. 61 on 23 August 2021. 

He also participated in the Olympics, where he lost in the opening round to Mikhail Kukushkin.

2023: Second ATP final, top 50 debut
He reached his second ATP final at the 2023 Córdoba Open defeating second seed Francisco Cerundolo by retirement and defending champion, third seed Spaniard Albert Ramos Vinolas en route. As a result he moved into the top 50 at world No. 49 on 13 February 2023.

Personal life
Federico is the younger brother of Guillermo Coria. 

In June 2018, Coria was fined $10,000 and banned for eight months on anti-corruption charges for failing to report a match-fixing attempt in 2015 and for not cooperating with the subsequent investigation.

Singles performance timeline

Current through the 2022 Miami Open.

ATP career finals

Singles: 2 (2 runner-ups)

Challenger and Futures finals

Singles: 31 (14–17)

Doubles: 22 (7–15)

References

External links

 
 

1992 births
Living people
Argentine male tennis players
Tennis controversies
Match fixing in tennis
Olympic tennis players for Argentina
Tennis players at the 2020 Summer Olympics
Sportspeople from Rosario, Santa Fe
Dehgolan County (; Kurdish: Dêgûlan) is in Kurdistan province, Iran. Its capital is the city of Dehgolan.

At the 2006 census, the region's population (as the former Yeylan District of Ghorveh County) was 58,502 in 13,780 households. The following census in 2011 counted 62,844 people in 17,150 households, by which time the district had been separated from the county to form Dehgolan County. At the 2016 census, the county's population was 64,015 in 19,388 households.

Administrative divisions

The population history and structural changes of Dehgolan County's administrative divisions over three consecutive censuses are shown in the following table. The latest census shows two districts, five rural districts, and two cities.

References

 

Counties of Kurdistan Province