OpenLLM-France/wikimedia huggingface dataset:
# WTVR TV Tower

The WTVR TV Tower is an 843-foot-tall (257 m) free-standing lattice tower in Richmond, Virginia. It broadcasts WTVR-FM and has been in operation since 1953.

## History

Upon completion in 1953, the tower became the tallest in the United States and the second tallest lattice tower in the world after the Eiffel Tower and only surpassed in height by five buildings; the Empire State Building, Chrysler Building, 70 Pine Street, 40 Wall Street & the GE Building. It was a substantive increase from previous tallest towers of any type built in the United States, the NSS Annapolis. It remains to this day the tallest man made structure in Virginia.
The tower is currently only used by WTVR-FM. Even though WTVR-TV and WTVR-FM still share the same WTVR call letters they are no longer affiliated with each other and are under different ownership. WTVR-TV no longer broadcasts from this tower. WTVR-TV currently shares a transmitter location with PBS member stations WCVE-TV and WCVW. WTVR-TV stopped transmitting from this tower during the analog to digital conversion in 2009. The tower is still called the WTVR-TV tower because of its history, despite no longer broadcasting from this tower. On November 1, 2017, iHeartMedia announced that WTVR-FM, along with all of their sister stations in Richmond and Chattanooga, would be sold to Entercom due to that company's merger with CBS Radio. The sale was completed on December 19, 2017. The tower is considered part of the Richmond skyline and can be seen for several miles around. WTVR-TV's West Broad studios is located directly next to the tower. The station used a graphical version of the tower in its news opens for several years in the 1980s and early 1990s. The tower is also the namesake of the Tower Building, a National Register of Historic Places-listed structure located across the street.

## Stations
### Radio

Currently only WTVR-FM transmits from WTVR Tower.
| Callsign | Frequency | Format | Owner |
| WTVR-FM | 98.1 | Adult contemporary | Audacy, Inc. |
# Gordon Millington

Gordon Innes Millington (4 May 1848 – 27 April 1923) was an English-born New Zealand cricketer and farmer. He played two first-class matches for Otago, one in each of the 1876–77 and 1880–81 seasons.
Millington was born at Rugby in England in 1848. His father, John Millington, died during Millington's childhood and he grew up in the town living with his mother on North Street. Along with two of his brothers, Millington was educated at Rugby School, attending the school between 1857 and 1865. He moved to New Zealand in 1875, settling at Ngapara near Oamaru in North Otago.
A fast bowler, Millington took 3 for 57 and 6 for 37 when Otago lost to Canterbury in 1876–77. A few weeks later he was Otago's most successful bowler against the touring English team, taking 6 for 54 off 45.3 four-ball overs in an innings defeat. In 1878 he was one of the best New Zealand bowlers in the matches against the touring Australians, taking 5 for 44 to help give Otago a first-innings lead in the drawn match. "The Australians failed against Millington, who again proved himself Otago's mainstay," wrote the New Zealand cricket historian Tom Reese.
Millington captained the Oamaru team against the next Australian touring team in 1880–81, taking 4 for 34 off 36.2 four-ball overs. He also captained Oamaru against the Auckland team that was making its first tour of the South Island in 1882–83; he took 7 for 81 in Auckland's only innings.
In the 1880s Millington farmed with his brother John, who also played cricket for Oamaru, at Papakaio in North Otago―John later moved to farm in New South Wales. Gordon Millington spent most of the rest of his life in Oamaru working as a woolclasser. He died in the town in April 1923 aged 74.
# Bernardo Rodríguez

Bernardo Rodríguez was a Cuban professional baseball pitcher in the Negro leagues in 1927.
A native of Havana, Cuba, Rodríguez played for the Cuban Stars (East) in 1927. In four recorded appearances on the mound (three of which he started), he posted a 1–1 win-loss record with an earned run average (ERA) of 6.29 and a 3:9 strikeout-to-walk ratio over 24+1⁄3 innings.
# Leucinodella

Leucinodella is a genus of snout moths in the family Crambidae. It was formerly considered a junior synonym of the genus Agrotera.

## Species

* Leucinodella banthaensis Ko & Bae in Ko, Bayarsaikhan, Lee, Cha, Kim, Park, Kwon & Bae, 2020
* Leucinodella leucostola (Hampson, 1896)
# Shimosuwa

Shimosuwa (下諏訪町, Shimosuwa-machi) is a town located in Nagano Prefecture, Japan. As of 1 April 2019, the town had an estimated population of 20,055 in 8864 households, and a population density of 300 persons per km$^2$. The total area of the town is 66.87 square kilometres (25.82 sq mi).

## Geography

Shimosuwa is located in central Nagano Prefecture, approximately 50 kilometers from the prefectural capital of Nagano city and 200 kilometers from Tokyo. The town is bordered on the south by Lake Suwa. The town has an altitude of 760 meters at the town center, and is 82% forested.

### Surrounding municipalities

* Nagano Prefecture
** Matsumoto
** Nagawa
** Okaya
** Suwa

### Climate

The town has a humid continental climate characterized by warm and humid summers, and cold winters (Köppen climate classification Dfb). The average annual temperature in Shimosuwa is 7.3 °C. The average annual rainfall is 1540 mm with September as the wettest month. The temperatures are highest on average in August, at around 20.2 °C, and lowest in January, at around -5.1 °C.

## Demographics

Per Japanese census data, the population of Shimosuwa has been declining at a low but accelerating rate over the past 50 years.

## History

The area of present-day Shimosuwa was part of ancient Shinano Province, and was administered as part of the territories of Suwa Domain under the Tokugawa shogunate. During the Edo period, Shimosuwa-shuku developed as the 29th station on the 59-station Nakasendō highway connecting Edo with Kyoto and was also a post station on the Kōshū Kaidō.
The village of Shimosuwa was created with the establishment of the modern municipalities system on April 1, 1889 and was raised to town status on June 30, 1893.

## Education

Shimosuwa has two public elementary schools and two public middle schools operated by the town government, and one high school operated the Nagano Prefectural Board of Education.

## Transportation
### Railway

* East Japan Railway Company - Chūō Main Line
** Shimo-Suwa

### Highway

* National Route 20
* National Route 142

## International relations

* – Kaifeng, Henan, China

## Local attractions

Shimosuwa is the location of two of the shrines that make up the famous Suwa Taisha or Suwa Grand Shrine. The Harumiya (春宮) and Akimiya (秋宮) shrines are symbolically renewed every seven years during the Onbashira festival. Huge trees are cut in a Shinto ceremony, then the logs are dragged from the mountains down to the shrines.
Shimosuwa is also the site of several onsen or natural hot spring spas.
The Hoshigatō obsidian mine site, a Jomon period trace and National Historic Site is located in Shimosuwa, but there are no public facilities or access.

## Notable people from Shimosuwa

* Yasuyuki Kazama, racing driver
* Shinpei Takagi, actor, movie director
# A New Social Contract

A New Social Contract (Dutch: Een nieuw sociaal contract) is a manifesto written by Dutch politician Pieter Omtzigt with a contribution by philosopher Welmoed Vlieger. It was published on 23 February 2021. When Omtzigt wrote it, he was number 2 on the candidate list of the Christian Democratic Appeal (CDA) for the 2021 Dutch general election. In the book, Omtzigt described his political vision. The book serves as the basis for the political party New Social Contract, which Omtzigt founded for the 2023 Dutch general election.

## Content

The lead chapter of A New Social Contract is a personal interview with Omtzigt conducted by Vlieger. This is followed by chapters on the European Union, on the use of models, and the Dutch childcare benefits scandal. Subsequently, Omtzigt argues for a new social contract in order to have more countervailing power within the government. Omtzigt makes ten proposals for this in the book, including:
* the establishment of a Dutch constitutional court vested with the power of constitutional review
* the institution of a regional electoral system
* improved social security measures
* greater use of think tanks in lieu of research institutes

## Reception

A New Social Contract sold 18,000 copies within two weeks.
The book appeared in the weekly rankings of The Bestseller 60 [nl] for twenty weeks in 2021, peaking in second place. It reached first place in August 2023, when the book reappeared on the list after Omtzigt had founded his eponymous political party.
A New Social Contract earned Omtzigt almost €150,000 in 2021. Omtzigt has indicated that he intends to donate the net amount – after deducting a salary and income tax – to the food bank and clothing bank in his hometown of Enschede, Overijssel.
# Carlos Coelho (politician)

Carlos Miguel Maximiano de Almeida Coelho (born 20 May 1960) is a Portuguese politician who served as a Member of the European Parliament from 1998 until 2019, and again between 2023 and 2024. He is a member of the Social Democratic Party, part of the EPP Group.

## Member of the European Parliament

From 11 July 2000 to 6 September 2001, Coelho served as the chairman of the Temporary Committee on the ECHELON Interception System.
From 26 January 2006 to 14 February 2007, Coelho was chairman of the Temporary Committee on the alleged use of European countries by the CIA for the transport and illegal detention of prisoners. In addition to his committee assignments, he is a member of the European Parliament Intergroup on Children's Rights and of the European Parliament Intergroup on Disability, Member.
He returned to the European Parliament in July 2023, following the conviction of Álvaro Amaro.
# Polynomial remainder theorem

In algebra, the polynomial remainder theorem or little Bézout's theorem (named after Étienne Bézout) is an application of Euclidean division of polynomials. It states that, for every number $r$, any polynomial $f(x)$ is the sum of $f(r)$ and the product of $x-r$ and a polynomial in $x$ of degree one less than the degree of $f$. In particular, $f(r)$ is the remainder of the Euclidean division of $f(x)$ by $x-r$, and $x-r$ is a divisor of $f(x)$ if and only if $f(r)=0$, a property known as the factor theorem.

## Examples
### Example 1

Let $f(x)=x^{3}-12x^{2}-42$. Polynomial division of $f(x)$ by $(x-3)$ gives the quotient $x^{2}-9x-27$ and the remainder $-123$. By the polynomial remainder theorem, $f(3)=-123$.

### Example 2

Proof that the polynomial remainder theorem holds for an arbitrary second degree polynomial $f(x)=ax^{2}+bx+c$ by using algebraic manipulation: ${\begin{aligned}f(x)-f(r)&=ax^{2}+bx+c-(ar^{2}+br+c)\\&=a(x^{2}-r^{2})+b(x-r)\\&=a(x-r)(x+r)+b(x-r)\\&=(x-r)(ax+ar+b)\end{aligned}}$
So, $f(x)=(x-r)(ax+ar+b)+f(r),$ which is exactly the formula of Euclidean division.
The generalization of this proof to any degree is given below in § Direct proof.

## Proofs
### Using Euclidean division

The polynomial remainder theorem follows from the theorem of Euclidean division, which, given two polynomials f(x) (the dividend) and g(x) (the divisor), asserts the existence (and the uniqueness) of a quotient Q(x) and a remainder R(x) such that
    $f(x)=Q(x)g(x)+R(x)\quad {\text{and}}\quad R(x)=0\ {\text{ or }}\deg(R)<\deg(g).$
If the divisor is $g(x)=x-r,$ where r is a constant, then either R(x) = 0 or its degree is zero; in both cases, R(x) is a constant that is independent of x; that is
    $f(x)=Q(x)(x-r)+R.$
Setting $x=r$ in this formula, we obtain:
    $f(r)=R.$

### Direct proof

A constructive proof—that does not involve the existence theorem of Euclidean division—uses the identity
    $x^{k}-r^{k}=(x-r)(x^{k-1}+x^{k-2}r+\dots +xr^{k-2}+r^{k-1}).$
If $S_{k}$ denotes the large factor in the right-hand side of this identity, and
    $f(x)=a_{n}x^{n}+a_{n-1}x^{n-1}+\cdots +a_{1}x+a_{0},$
one has
    $f(x)-f(r)=(x-r)(a_{n}S_{n}+\cdots +a_{2}S_{2}+a_{1}),$
(since $S_{1}=1$).
Adding $f(r)$ to both sides of this equation, one gets simultaneously the polynomial remainder theorem and the existence part of the theorem of Euclidean division for this specific case.

## Applications

The polynomial remainder theorem may be used to evaluate $f(r)$ by calculating the remainder, $R$. Although polynomial long division is more difficult than evaluating the function itself, synthetic division is computationally easier. Thus, the function may be more "cheaply" evaluated using synthetic division and the polynomial remainder theorem.
The factor theorem is another application of the remainder theorem: if the remainder is zero, then the linear divisor is a factor. Repeated application of the factor theorem may be used to factorize the polynomial.
# George Savile (cricketer)

George Savile (26 April 1847 – 4 September 1904) was an English amateur first-class cricketer, who played 16 first-class matches; ten for Cambridge University from 1867 to 1868, five for Yorkshire from 1867 to 1874, and one for Canterbury in New Zealand in 1871/72.
Born in Methley, Leeds, Yorkshire, where his father was rector, Savile was educated at Rossall School (1863 to 1866) and Magdalene College, Cambridge, where he won his cricket Blue in 1868. He was a right-handed batsman who scored 529 first-class runs at an average of 23.00, with his only century, 105 coming for Cambridge University against the MCC in 1868. He opened the batting for Yorkshire against Lancashire later in the 1868 season and made the top score of the match, 65, when Lancashire in their two innings made only 30 and 34.
During a brief stay in New Zealand he played one first-class match for Canterbury against Otago in their ninth annual contest in December 1871. He made the highest score of the match, 58, and took four catches keeping wicket. It was only the second fifty in New Zealand first-class cricket. A local paper said "a finer innings [had] never been played in the interprovincial match". In 1874, while playing in a match in Hertfordshire, he hit a ball 135 yards.
Savile died in September 1904, in Tetbury, Gloucestershire. He had been a complete invalid for several years. His uncle, Arthur Savile, played six first-class games in England between 1839 and 1841.
# Instituto Asunción de Querétaro

Instituto Asunción de Querétaro is a private school in Querétaro City, Querétaro, Mexico. It serves preschool through senior high school (preparatoria).
It was established in 1966 by Lupita López de Mora and Pita Fernández de Urquiza, and Guadalupe Galindo Heredia served as the school's first director. The first high school graduation occurred in 1997, with 37 students graduating.
# Dominik Jończy

Dominik Jończy (born 17 May 1997) is a Polish professional footballer who plays as a centre-back.

## Career

Jończy made his professional debut for Zagłębie Lubin in the Ekstraklasa on 7 April 2017, starting in the home match against Jagiellonia Białystok, which finished as a 4–3 loss.
On 25 June 2024, he was signed by Stal Stalowa Wola. On 4 January 2025, he and Stal parted ways amicably.

## Honours

Zagłębie Lubin II
* IV liga Lower Silesia West: 2016–17
* Polish Cup (Lower Silesia regionals): 2016–17
* Polish Cup (Legnica regionals): 2016–17
# Minamiminowa

Minamiminowa (南箕輪村, Minamiminowa-mura) is a village located in Nagano Prefecture, Japan. As of 1 April 2019, the village had an estimated population of 15,463 in 6115 households, and a population density of 371 persons per km$^2$. The total area of the village is 40.99 square kilometres (15.83 sq mi).

## Geography

Minamiminowa is located in the Ina Valley of south-central Nagano Prefecture, bordered by the Kiso Mountains to the west. The Tenryū River flows through the village. The village consists of two separate geographic areas, separated from each other by Ina City.

### Surrounding municipalities

* Nagano Prefecture
** Ina
** Minowa
** Shiojiri
** Tatsuno

### Climate

The town has a climate characterized by characterized by hot and humid summers, and cold winters (Köppen climate classification Cfa). The average annual temperature in Minamiminowa is 11.5 °C. The average annual rainfall is 1370 mm with September as the wettest month. The temperatures are highest on average in August, at around 24.4 °C, and lowest in January, at around -0.8 °C.

## Demographics

Per Japanese census data, the population of Minamiminowa has seen strong growth over the past 60 years.

## History

The area of present-day Minaminowa was part of ancient Shinano Province. The village of Minamiminowa was established on April 1, 1889 by the establishment of the modern municipalities system.

## Economy

The economy of Minaminowa is based on agriculture, with rice, apples, blueberries and wasabi among the major crops.

## Education

Minamiminowa has two public elementary schools and one public middle school operated by the village government, and one high school operated the Nagano Prefectural Board of Education. The village is also host to the Agricultural Department of Shinshu University

## Transportation
### Railway

* Central Japan Railway Company - Iida Line
** Kitatono - Tabata

### Highway

* Chūō Expressway
* National Route 153
* National Route 361
# Research consortium

A research consortium, also known as research consortia, is a collaborative structure that connects individuals and organizations to pursue shared research objectives, operating under a formal governance and operational framework.

## Overview

Research consortia typically involves multiple research projects and may include various consortia, directed by management committees, advisory bodies, and data access panels.
The main objective of a consortium is to facilitate collaboration among a diverse group of stakeholders. Benefits of consortium participation include access to specialized funding, opportunities for interaction with other institutions, and connections with industry and government bodies. In addition, consortia often allow members early access to research results and data, which can be advantageous in areas such as patent licensing and academic cooperation.
Unlike other forms of research collaboration, consortia are characterized by their requirement for regular progress reporting and the production of deliverables, leading to a more regulated and consistent approach to research.

## By country or region
### European Union

In the European Union, consortia are a fundamental aspect of collaborative research, especially in programs such as Horizon Europe, which is a €95.5 billion research and innovation funding initiative for 2021–2027.
# Play Deep

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
Play Deep is the debut studio album by English rock band the Outfield, released on 12 August 1985 by Columbia Records. The album received widespread popularity with the success of their debut single, "Say It Isn't So" (a regional number-one hit), which reached number 18 on the U.S. rock chart, and the follow-up single, "Your Love", which reached number 6 on the Billboard Hot 100 in 1986. Play Deep peaked at number 9 on the U.S. albums chart and was later certified double Platinum. In total, four of the tracks reached the charts: the aforementioned two, along with "Everytime You Cry" and "All the Love".
The singles, "Your Love" and "All the Love", reached numbers 83 and 96, respectively, on the UK Singles Chart.

## Track listing

All tracks are written by John Spinks

## Personnel
### The Outfield

* Tony Lewis – lead vocals and backing vocals, bass
* John Spinks – lead vocals on "Taking My Chances" and backing vocals, lead guitar
* Alan Jackman – drums

### Additional musicians

* Reg Webb – synthesizers and backing vocals
* Grahame Leslie – rhythm electric guitar, acoustic guitar and backing vocals
* Frank Callaghan – backing vocals

### Technical

* William Wittman – production, recording, mixing
* Rick Chertoff – executive production
* Andy "Carb" Canelle – recording
* John Agnello – mixing
* George Marino – mastering at Sterling Sound (New York City)

## Certifications

Certifications for Play Deep :
| Region | Certification | Certified units/sales |
| Canada (Music Canada) | Gold | 50,000$^^$ |
| United States (RIAA) | 2× Platinum | 2,000,000$^^$ |
| $^^$ Shipments figures based on certification alone. |||
# Daniel Drescher

Daniel Drescher (born 7 October 1989) is an Austrian professional footballer who plays for TWL Elektra and is noted for his tackling abilities and aerial prowess.

## Club statistics

| Club | Season | League | League | Cup | Cup | League Cup | League Cup | Europe | Europe | Total | Total |
| Club | Season | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals |
| Admira Wacker |
| Admira Wacker | 2006–07 | 4 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 4 | 0 |
| Admira Wacker | 2007–08 | 22 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 22 | 0 |
| Admira Wacker | 2008–09 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 |
| Admira Wacker | 2009–10 | 2 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 2 | 0 |
| Admira Wacker | 2010–11 | 26 | 1 | 1 | 0 | 0 | 0 | 0 | 0 | 27 | 1 |
| Admira Wacker | 2011–12 | 28 | 1 | 2 | 0 | 0 | 0 | 0 | 0 | 30 | 1 |
| Admira Wacker | 2012–13 | 14 | 0 | 2 | 0 | 0 | 0 | 3 | 0 | 19 | 0 |
| Admira Wacker | 2013–14 | 4 | 0 | 1 | 0 | 0 | 0 | 0 | 0 | 5 | 0 |
| Admira Wacker | Total | 100 | 2 | 5 | 0 | 0 | 0 | 3 | 0 | 108 | 2 |
| Career Total | | 100 | 2 | 5 | 0 | 0 | 0 | 3 | 0 | 108 | 2 |
Updated to games played as of 16 June 2014.
# Wola Żytowska

Wola Żytowska is a village in the administrative district of Gmina Pabianice, within Pabianice County, Łódź Voivodeship, in central Poland. It lies approximately 10 kilometres (6 mi) north-west of Pabianice and 18 km (11 mi) south-west of the regional capital Łódź.
# Narusawa Station

Narusawa Station (鳴沢駅, Narusawa-eki) is a railway station located in the town of Ajigasawa, Aomori Prefecture Japan, operated by the East Japan Railway Company (JR East).

## Lines

Narusawa Station is a station on the Gonō Line, and is located 108.3 kilometers from the terminus of the line at Higashi-Noshiro.

## Station layout

Narusawa Station has one ground-level side platform serving a single bi-directional track. The station is unattended.

## History

Narusawa Station was opened on May 15, 1925 as a station on the Japan National Railways (JNR). With the privatization of the JNR on April 1, 1987, it came under the operational control of JR East. A new station building was completed in August 2012.

## Surrounding area

* Narusawa Post Office