OpenLLM-France/wikimedia huggingface dataset:
# Texas Creek (Fraser River tributary)

Texas Creek is a medium-sized right tributary of the Fraser River in the Fraser Canyon region of that river's course, located approximately 16 miles down the river from the town of Lillooet. Texas Creek is also the name of the rural neighbourhood in the area of the creek, and also that of the Texas Creek Ranch which is one of the larger holdings.

## Course

The creek's course is very mountainous, rising in the higher basins of the northeastern Lillooet Ranges and plunging through a steep canyon for most of its course, broken only by flanking benchlands at the bottom of the mountains, which is the location of the rural community in this area. The upper canyon is wide enough to allow road construction, and logging roads lead to the highest basins with mining roads and hunting trails leading over the range into the Stein River basin wilderness and along ridges to other high summits of the Lillooet Ranges north and south.
The community is a satellite community of Lillooet, and its residents are represented in local governance as part of Electoral Area 'B' of the Squamish-Lillooet Regional District.

## History

The creek is in St'at'imc territory, and some Indian reserves are in the immediate area, generally those of the T'it'q'et First Nation or, southwards, of Nlaka'pamux bands. Though no legends recounting the events remain, the site is important in St'at'imc pre-history as being the location of a massive landslide, which backed the Fraser up for a hundred miles and more. The lake created by that event sustained a large quiggly hole village near Keatley Creek, about 30 miles upstream in the Glen Fraser area and significantly higher in elevation than the town of Lillooet (the site of which would have been underwater in those times), and is believed to have expired when the natural dam causing the lake finally gave way, with the last known occupancy of that village around 1000 A.D.
# Xinpu

Xinpu may refer to:

## China

* Xinpu District (新浦区), a former district in Lianyungang, Jiangsu, now part of Haizhou District
* Xinpu, Cixi (新浦镇), town in Cixi, Ningbo, Zhejiang
* Xinpu, Jiaoling (新铺镇), a town in Jiaoling County, Meizhou, Guangdong
* Xinpu, Shimen (新铺乡), a township in Shimen County, Changde, Hunan

## Taiwan

* Xinpu, Hsinchu (新埔鎮), urban township in Hsinchu County
# Legs and Boots

Legs and Boots are a series of Tori Amos live albums recorded during the North American leg of the American Doll Posse Tour. Amos announced the launch of the series on October 16, 2007, stating that each show in the series would be available via digital download in MP3 format within a few hours after each show, and in CD-quality FLAC format within a week. Some sets contained photos from backstage or onstage from the concert, some also contained soundcheck recordings as extras. A total of 27 shows were recorded from October 13 to December 12, 2007. All 27 shows were made available on iTunes USA on July 22, 2008, and on iTunes international, Rhapsody, Napster, and other online vendors on August 5.

## Bonus Tracks

Two tracks from the tour, but not released for purchase as part of Legs And Boots were freely made available in December 2007 via Tori's official mailing list for mp3 download. These tracks were "Not David Bowie" (performed 28 November 2007 in Denver, Colorado) and "Amber Waves" (Performed 29 November 2007 in Salt Lake City, Utah).

## Artwork

The artwork included in each release corresponds with the persona or "doll" Amos used during the first part of the respective concert.
* Cover of Syracuse, NY Oct 13 07, showing the Clyde doll.
* Cover of Philadelphia, PA Oct 15 07, showing the Santa doll.
* Cover of Boston, MA Oct 18 07, showing the Pip doll.
* Cover of Montreal, QC Oct 21 07, showing the Isabel doll.

## Personnel

* Tori Amos – vocals, piano, organ, keyboard
* Dan Phelps – guitar, congas, mandolin
* Jon Evans – bass
* Matt Chamberlain – drums
# Devil's Garden

Devil's Garden or Devils Garden may refer to:

## Places

* Devils Garden (Arches National Park), Utah, U.S.
* Devils Garden (Grand Staircase–Escalante National Monument), Utah, U.S.
* Devils Garden volcanic field, southeast of Newberry Caldera, Oregon, U.S.
* Devils Garden, a place in Riverside County, California, U.S.

## Arts and entertainment

* The Devil’s Garden (Maxwell book), by W. B. Maxwell, 1913
** The Devil's Garden, a lost 1920 American silent drama film, based on Maxwell's book
* The Devil's Garden (Docx novel), by Edward Docx, 2011
* Devil's Garden, a 2009 novel by Ace Atkins

## Other uses

* Devil's garden, a stand of trees in the Amazon Rainforest of at most three tree species and the ant Myrmelachista schumanni
* Devil's gardens, World War II defensive positions at El Alamein
# Cnemaspis girii

Cnemaspis girii, also known as Giri's day gecko, is a species of geckos in the genus Cnemaspis described in 2014. The species, found in the forests of the Kaas plateau in Satara district, Maharashtra, India, was discovered by researchers from Bangalore's National Centre for Biological Sciences (NCBS) and Centre for Ecological Sciences (CES). The gecko lives under rocks and hollowed out trees near water bodies within its range.

## Etymology

It is named after Dr. Varad Giri of the Bombay Natural History Society.

## Description

The lizard has yellow dots on its body and is yellowish in color, and features dark markings on its body with a black spot on its neck. It is usually smaller than two inches.
# Maoricrater

Maoricrater is a genus of true limpets, marine gastropod molluscs in the family Lepetidae, the true limpets. This genus is endemic to New Zealand. It can grow up to 4 mm in length.

## Species

Species within the genus Maoricrater include:
* Maoricrater concentrica (von Middendorff, 1847 North Pacific)
* Maoricrater concentrica cryptobranchia (von Middendorff, 1851 America)
* Maoricrater explorata (Dell, 1953 New Zealand)
* Maoricrater lima (Dall, 1918 Indo-Pacific)
# Crenobia

Crenobia is a genus of planarians in the family Planariidae. It is endemic to Europe and Anatolia.

## Description

The genus Crenobia includes planarians with an extremely thick muscle coat surrounding the genital atrium. The copulatory bursa it relatively small when compared to other genera of freshwater planarians.

## Distribution

The genus Crenobia occurs in Anatolia and across most of Europe, including several islands in the Mediterranean Sea, although it seems to be absent in most of the Iberian Peninsula.

## Species

The following species are currently recognized in the genus Crenobia:
* Crenobia alpina (Dana, 1776)
* Crenobia anophthalma (Mrázek, 1907)
* Crenobia bathycola (Steinmann, 1911)
* Crenobia corsica (Arndt, 1922)
* Crenobia montenigrina (Mrázek, 1904)
# Tommy Chang

Tommy Chang may refer to:
* Tommy Chang (martial artist), Korean-Canadian martial artist and actor
* Tommy Chang (educator), former Superintendent of Public Schools in Boston, Massachusetts
# Wilhelm Hauers

Wilhelm Hauers (10 February 1836 in Celle – 27 April 1905 in Hamburg) was a German architect. His works include the St. Johannis Harvestehude Hamburg and Hamburg City Hall.

## Career

Wilhelm Hauers studied at the Hanover Polytechnic School from 1852 to 1855. Here he joined the Landsmannschaft Schleswig-Holstein, later Corps Schleswig-Holstein, in 1853. in 1858 he was made an honorary member. After graduation he worked in the office of Conrad Wilhelm Hase, including as construction manager of the Christuskirche in Hanover. His "portrait" is symbolized on this church as a gargoyle with a boar's head (= the "tusks" of the boar). in 1860 he was a co-founder of the Niedersächsische Bauhütte and was later made an honorary member of its successor, the Bauhütte zum Weißen Blatt.
From 1866, Wilhelm Hauers was employed by the Baudeputation in Hamburg, where he became self-employed in 1871. During this time he became a co-founder of the Hamburg Bauhütte. He was also a member of the Hamburg Artists' Association of 1832.
* This article about a German architect is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Tonna rosemaryae

Tonna rosemaryae is a species of large sea snail, a marine gastropod mollusk in the family Tonnidae, the tun shells.
# Yūko Daike

Yūko Daike (大家由祐子, Daike Yūko, born 9 August 1971) is a Japanese actress. She appeared in more than thirty seven feature films and in numerous doramas since 1996. A regular collaborator of Takeshi Kitano, Daike is better known for her roles in Fireworks, The Blind Swordsman: Zatoichi and Ju-on: The Curse 2.

## Selected filmography

Film :
| Year | Title | Role |
| 2018 | The Master Samurai | Mutsu's mother |
| 2013 | The Crone | Saki Uesaka |
| 2010 | Yakuza Hunters: The Revenge Duel In Hell | |
| 2009 | Onsen Waka Okami no Satsujin Suiri 20 | |
| 2005 | Rampo Noir | Kagami jigoku |
| 2005 | All About My Dog | |
| 2003 | Kill Devil | Chigusa |
| 2003 | The Suicide Manual 2: Intermediate Stage | Masae Isoyama |
| 2003 | Zatōichi | O-kinu |
| 2003 | Kaidan Shin Mimibukuro: Yūrei Mansion | Yoko |
| 2002 | Dolls | Young Ryoko |
| 2000 | Ju-On: The Curse 2 | Kyoko Suzuki |
| 2000 | Ju-On: The Curse | Kyoko Suzuki |
| 1999 | Kikujiro | Satoko Sugiyama |
| 1998 | Murder on D Street | Mayumi Hanazaki |
| 1997 | Hana-Bi | Tanaka's widow |
| 1996 | Kids Return | Sachiko |
TV :
| Year | Title | Role | Notes |
| 2011 | Kaseifu no Mita | | |
# Tavé des Chasseurs

The Tavé des Chasseurs (3,165 m) is a mountain of the Swiss Pennine Alps, located south of Fionnay in the canton of Valais. It belongs to the Grand Combin massif and lies east of the Corbassière Glacier.
# Legua

Legua is a genus of grasshoppers in the subfamily Romaleinae; described by Walker in 1870.
# Dharmatma Inter College, Arrah

Dharmatma Inter College is a college situated in Arrah, with its own reputation in adjacent areas and within the district of Bhojpur.
# Rotton Park Road railway station

Rotton Park Road railway station was a railway station in England, built by the Harborne Railway and operated by the London and North Western Railway in 1874.
It served Summerfield and part of the Edgbaston area of Birmingham and was located near to the junction of Rotton Park Road and Gillott Road.
Initially single track, the steady growth in traffic meant that a passing loop was installed in 1903, when a spur to Mitchells & Butlers Brewery was also added. However, from the beginning of the 20th century, the introduction of road transport, especially Birmingham Corporation Tramways, caused passenger numbers to fall away.
In 1923, the Harborne Railway, together with its operators the LNWR, became part of the London Midland and Scottish Railway (LMS) at the grouping. The station closed in 1934, and there is little evidence of the station on the ground today. The trackbed through the station is now part of the Harborne Nature Walk.
| Preceding station | Disused railways | Following station |
| Hagley Road | Harborne Railway Harborne Branch Line | Icknield Port Road |
# Spanish Flat, El Dorado County, California

38°49′24″N 120°48′34″W﻿ / ﻿38.82333°N 120.80944°W﻿ / 38.82333; -120.80944
Spanish Flat is an unincorporated community in El Dorado County, California. It is located 4 miles (6 km) north of Chili Bar, at an elevation of 2431 feet (741 m).
A post office operated at Spanish Flat from 1853 to 1872 and for a while in 1888. The name commemorates Spanish-speaking miners at the site.
# Saint-Vallier, Charente

Saint-Vallier (French pronunciation: ) is a commune in the Charente department in southwestern France.
# Tommy Charlton

Thomas Charlton was an English professional association footballer who played as a winger.
He began his career with Darlington, but spent the majority of his career with Stockport County, making 93 league appearances and scoring 26 goals in four years. [1911 census shows Thomas Charlton, aged 24 as a Professional Footballer with Stockport County F.C. Census gives his birthplace as Hexham, Durham and his address in 1911 as 10 Bakewell Street, Stockport where he was a boarder with his wife Violet and his son, also called Thomas.
After a short spell with Burnley in 1913, Charlton joined the Clarets' Lancashire neighbours Blackpool later that year. He made his debut for the Seasiders, who still hadn't appointed a full-time manager, on 22 December, in a 2–2 draw with Leeds City at Bloomfield Road. He went on to make a further twenty-two league appearances during the 1913–14 campaign, scoring three goals in the process (including the only goal of the game in Blackpool's visit to Leicester Fosse on Christmas Day). He also started in Blackpool's FA Cup first-round exit at Gillingham on 10 January.
# Castelnuovo–Mumford regularity

In algebraic geometry, the Castelnuovo–Mumford regularity of a coherent sheaf F over projective space $\mathbf {P} ^{n}$ is the smallest integer r such that it is r-regular, meaning that
    $H^{i}(\mathbf {P} ^{n},F(r-i))=0$
whenever $i>0$. The regularity of a subscheme is defined to be the regularity of its sheaf of ideals. The regularity controls when the Hilbert function of the sheaf becomes a polynomial; more precisely dim $H^{0}(\mathbf {P} ^{n},F(m))$ is a polynomial in m when m is at least the regularity. The concept of r-regularity was introduced by David Mumford (1966, lecture 14), who attributed the following results to Guido Castelnuovo (1893):
* An r-regular sheaf is s-regular for any $s\geq r$.
* If a coherent sheaf is r-regular then $F(r)$ is generated by its global sections.

## Graded modules

A related idea exists in commutative algebra. Suppose $R=k[x_{0},\dots ,x_{n}]$ is a polynomial ring over a field k and M is a finitely generated graded R-module. Suppose M has a minimal graded free resolution
    $\cdots \rightarrow F_{j}\rightarrow \cdots \rightarrow F_{0}\rightarrow M\rightarrow 0$
and let $b_{j}$ be the maximum of the degrees of the generators of $F_{j}$. If r is an integer such that $b_{j}-j\leq r$ for all j, then M is said to be r-regular. The regularity of M is the smallest such r.
These two notions of regularity coincide when F is a coherent sheaf such that $\operatorname {Ass} (F)$ contains no closed points. Then the graded module
    $M=\bigoplus _{d\in \mathbb {Z} }H^{0}(\mathbf {P} ^{n},F(d))$
is finitely generated and has the same regularity as F.
# Texas's 90th House of Representatives district

The 90th district of the Texas House of Representatives contains a portion of Tarrant county. The current representative is Ramon Romero Jr., who was first elected in 2014.
# Leighton Coleman

Leighton Coleman (May 3, 1837 - December 14, 1907) was an American clergyman of the Episcopal Church.

## Biography

He was born in Philadelphia, Pennsylvania, and graduated at the General Theological Seminary (New York City) in 1861. he was ordained deacon on July 1, 1860. From 1860 until 1862, he served as a missionary on Randalls and Wards Islands in New York. He was ordained priest on May 15, 1862.
He served his religion in a variety of positions and at different places. He was rector of churches in Bustleton, Pa., Wilmington, Del., Mauch Chunk, Pa., Toledo, Ohio, and Sayre, Pa. He lived in England from 1879 to 1887.
In 1888 Leighton Coleman was consecrated the 2nd Bishop of Delaware in the Episcopal Church. His consecration was on January 18, 1889 with Daniel Sylvester Tuttle being the chief consecrator.
Bishop Coleman was Grand Chaplain of the Grand Lodge of Masons of Pennsylvania and prelate of the Knights Templar, Chaplain General of the Society of the War of 1812, Chaplain of the Delaware Society of the Cincinnati, and Vice President of the Delaware Historical Society. He was elected a thirty-third degree Mason by the Consistory in Boston in September 1907.

## Publications authored

* A History of the Lehigh Valley (1872)
* The Church in America (1895)
* A History of the Church in the United States (1901, in the "Oxford Church Text Series")
# Dick Flowers

Richard R. Flowers (August 13, 1927 – May 7, 2010) was an American football quarterback who played for one season in the National Football League (NFL). He played for the Baltimore Colts in 1953. He played college football at Northwestern.

## College career

Flowers played college football at Northwestern University where was the backup quarterback in the 1949 Rose Bowl. In 1950, Flowers became the second quarterback in school history to pass for over 1,000 yards in a season.

## Military career

Following graduation, Flowers joined the United States Marine Corps and served in the Korean War.

## Professional career

Flowers signed with the Green Bay Packers after serving with the Marines in 1953. He was traded to the Baltimore Colts on August 27, 1953 in exchange for an undisclosed draft pick in 1954. He played in one game for the Colts, going 2–for–4 for 18 yards.
# The Ballad of the Dark Ladié

"The Ballad of the Dark Ladié: A Fragment" is a poem by Samuel Taylor Coleridge, written in 1798 and published in 1834.

## Publication

This poem was first published in 1834. "In a manuscript list (undated) of the poems drawn up by Coleridge appear these items together: Love 96 lines … The Black Ladié 190 lines." A MS. of the three last stanzas is extant. In Chapter XIV of the Biographia Literaria, Coleridge synchronizes the Dark Ladié (a poem which he was 'preparing' with the Christabel). It would seem probable that it belongs to the spring or early summer of 1798, and that it was anterior to Love, which was first published in The Morning Post on 21 December 1799, under the heading "Introduction to the Tale of the Dark Ladié". If the MS. List of Poems is the record of poems actually written, two-thirds of the Dark Ladié must have perished long before 1817, when Sibylline Leaves was passing through the press, and it was found necessary to swell the Contents with "two School-boy Poems" and "with a song modernised with some additions from one of our elder poets".
# E8

E8 may refer to:

## Mathematics

* E$_8$, an exceptional simple Lie group with root lattice of rank 8
* E$_8$ lattice, special lattice in R$^8$
* E$_8$ manifold, mathematical object with no smooth structure or topological triangulation
* E$_8$ polytope, alternate name for the 4$_{21}$ semiregular (uniform) polytope
* Elementary abelian group of order 8

## Physics

* E$_8$ Theory, term sometimes loosely used to refer to An Exceptionally Simple Theory of Everything

## Transport

* E-8 Joint STARS, a retired USAF command and control aircraft
* EMD E8, 1949 diesel passenger train locomotive
* European route E8, part of the international E-road network, running between Tromsø, Norway and Turku, Finland
* European walking route E8, a walking route from Ireland to Turkey
* HMS E8, 1912 British E class submarine
* London Buses route E8, runs between Ealing Broadway station and Brentford
* Mikoyan-Gurevich Ye-8, 1962 supersonic jet fighter developed in the Soviet Union
* E8, IATA code for the former Alpi Eagles airline
* E8, IATA code for City Airways
* Spyker E8, Spyker Cars model
* Hokuriku Expressway, route E8 in Japan
* East Coast Expressway and Kuala Lumpur–Karak Expressway, route E8 in Malaysia
* E8 Series Shinkansen, a Japanese high-speed train to be introduced in 2024

## Other uses

* Empire 8, intercollegiate athletic conference affiliated with the NCAA's Division III
* E-8 (rank), an enlisted rank in the military of the United States
* E8, baseball scorekeeping abbreviation for an error on the center fielder
* E8, postcode district in the London E postcode area
# Saint-Vallier, Saône-et-Loire

Saint-Vallier (French pronunciation: ) is a commune in the Saône-et-Loire department in the region of Bourgogne-Franche-Comté in eastern France.

## Geography

The Bourbince flows south through the western part of the commune.

## Personalities

* Habib Baldé, footballer
* Karim Robin, professional footballer
* Guillaume Warmuz, footballer
# Tom Kirk

Tom Kirk may refer to:
* Tom Kirk (rugby league) (1916–1994), Australian rugby league footballer
* Tom Kirk (cricketer) (born 1992), cricketer for Guernsey
* Tom Kirk (baseball) (1927–1974), baseball player with the Philadelphia Athletics
# Cassius Clay vs. Jim Robinson

Cassius Clay vs. Jim Robinson was a professional boxing match contested on February 2, 1961.

## Background

Robinson was a last minute replacement for another fighter who was supposed to fight Clay on the night of the fight.
This fight was on the undercard of Harold Johnson vs. Jesse Bowdry for the vacant NBA light heavyweight title, which had been stripped from Archie Moore for failure to defend within six months.

## The fights
### Clay vs. Robinson

Clay won the fight through a technical knockout when the referee stopped the fight in the first round.
| Preceded byvs. Tony Esperti | Cassius Clay's bouts 2 February 1961 | Succeeded byvs. Donnie Fleeman |
| Preceded byvs. Harry Bellefonte | Jim Robinson's bouts 2 February 1961 | Succeeded byvs. Claude Williams |

### Johnson vs. Bowdry

Johnson, a 3-1 betting favorite, dominated the bout. Scoring knockdowns in the sixth and eighth rounds. Bowdry went down again in the ninth and got to his feet on the count of seven but the referee waved it off.
| Preceded byvs. Clarence Floyd | Harold Johnson's bouts 2 February 1961 | Succeeded byvs. Von Clay |
| Preceded byvs. Willie Pastrano | Jesse Bowdry's bouts 2 February 1961 | Succeeded byvs. Allan Harmon |

## Aftermath

Speaking after the bout Johnson said "I don't feel like the champ yet, when I beat the old man (Archie Moore) I'll get that feeling."

## Undercard

Confirmed bouts:
# Topiary Lucere

Topiary Lucere is a public art work by American artist Steve Feren located in downtown Milwaukee, Wisconsin at a Marriott Hotel near the intersection of Plankinton and Wisconsin Avenues. The artwork consists of an array of concrete forms, sculpted boxwood shrub and a dramatically lit centerpiece.

## Description

Topiary Lucere's composition is highly symmetrical, playing off the rectangles of glass on the stark facade it enhances. Six low concrete forms resembling chess pieces are set between square evergreen shrubs on either side of a plaza. The low forms are all the same height, but each features a different combination of rounded and angular elements. At the center, a tall concrete pedestal rises like an obelisk and is topped with an abstract textured glass ornament. At night, the glass is illuminated from within by a LED that changes colors as it glows. The obelisk is also lit from below at night, creating a focal point for the garden.
# Zakka

Zakka (Japanese: 雑貨 "miscellaneous goods") is a fashion and design phenomenon that has spread from Japan throughout Asia. The term refers to everything and anything that improves one's home, life and appearance. It is often based on household items from the West that are regarded as kitsch in their countries of origin, but it can also be Japanese goods, mainly from the fifties, sixties, and seventies. In Japan there are also so-called Asian Kakka in de zakka stores; that usually refers to Southeast Asia. The interest in Nordic design or Scandinavian design, both contemporary and past, is also part of this zakka movement. Zakka can also be contemporary handicraft.
Zakka has also been described as "the art of seeing the savvy in the ordinary and mundane". The zakka boom could be recognized as merely another in a series of consumer fads, but it also touches issues of self-expression and spirituality. "Cute, corny and kitschy is not enough. To qualify as a zakka, a product must be attractive, sensitive, and laden with subtext."
The Danish independent film Zakka West (2003) by Mikael Colville-Andersen is one of the first examples of the zakka fad reaching the West.