OpenLLM-France/wikimedia huggingface dataset:
# TARDIS (disambiguation)

TARDIS is a fictional time machine and spacecraft in the television programme Doctor Who and its associated spin-offs.
TARDIS may also refer to:
* Somerton TARDIS, a police box in Newport, Wales
* 3325 TARDIS, an asteroid
* Tardis Chasma, a chasma on the moon Charon
* Tornado Advanced Radar Display Information System, a part of the Panavia Tornado aircraft
* TARDIS (software), supernovae modelling software
# Turbonilla funiculata

Turbonilla funiculata is a species of sea snail, a marine gastropod mollusk in the family Pyramidellidae, the pyrams and their allies.

## Distribution

This marine species occurs off Vietnam; off Israel (non-indigenous)
# Semifruticicola

Semifruticicola is a monotypic genus of gastropods belonging to the family Hygromiidae. The only species is Semifruticicola serbica.
The species is found in the Balkans.
# Crowley High School

Crowley High School may refer to:
* Crowley High School (Louisiana) in Crowley, Louisiana
* Crowley High School (Texas) in Crowley, Texas
Schools with similar names include:
In fiction:
* Crowley High School is the name of the fictional high school in the television series Todd and the Book of Pure Evil.
* Crowley High School is the name of a fictional high school in the episode "Die Hand Die Verletzt" of the television series The X-Files.
# Sculli

Sculli is a surname. Notable people with the surname include:
* Giuseppe Sculli (born 1981), Italian footballer
* Luigi Sculli (1921–1959), Italian footballer
# Villa Vilaque

Villa Vilaque is a small town in Bolivia.
# U96 (disambiguation)

U96 is a German musical project.
U96 may also refer to:
* German submarine U-96, various vessels
* HMS Peacock (U96), a sloop of the Royal Navy
# Fear Zero (album)

Professional ratings :
| Review scores ||
| Source | Rating |
| Orcasound.com | (not rated) |
Fear Zero is Fear Zero's first studio release. It was released in 2004 under the label Satch Records.

## Track listing

* "Satellite"
* "Drown Myself"
* "Star Trippin' "
* "Sunday Morning"
* "Learn To Love"
* "Won't Hurt"
* "I'm Alright"
* "Seven Sunny Days"
* "Never Felt Better"
* "Nowhere"
# Thomas Weldon

Thomas Weldon may refer to:
* Thomas Weldon (politician) (died 1567), English politician and courtier
* Thomas Dewar Weldon (1896–1958), British philosopher
* Thomas King Weldon (1826–1894), New Zealand police officer
* George and Thomas Weldon, builders in Mississippi
# Luxembourg at the European Athletics Championships

These are the results of the Luxembourg athletes at the European Athletics Championships. Luxembourg to date has won 1 silver medal at the European Athletics Championships thanks to 800 meter runner David Fiegen.

## List of medalists
### Men

| Medal | Athlete | Championship | Discipline |
| Silver | David Fiegen | 2006 Gothenburg | 800 m |

### Women

| Medal | Athlete | Championship | Discipline |
# Honda ATC125M

The Honda ATC125M was a three-wheeled All Terrain Cycle released in 1984, and received a major revision in 1986. The model was sold through 1987, when Honda voluntarily discontinued sales of ATC's. The first iteration can trace its development back to Honda's first ATC, the Honda US90, released in 1970, while the second iteration borrowed heavily from the ATC200 line.

## Horizontal ATC125M (1984-1985)

The first iteration of the ATC125M (The Horizontal ATC125M) was an evolutionary advancement of the original US90 ATC released in 1970, the fourth revision of said cycle. It featured a 124cc Horizontal engine attached to a 4-Speed dual-range transmission to a chain final drive. The ATC125M added an electric starter, the first on a Horizontal-engine equipped Honda ATC, but continued to have drum brake.

## Vertical ATC125M (1986-1987)

The second generation ATC125M (The Vertical ATC125M) was completely redesigned, featuring a 124cc vertical engine attached to a 5-speed auto clutch transmission with reverse, and electric start. The machine offered a contemporary look, taking inspiration from the popular ATC200 line. This included adding a front drum brake to the machine.
# Speicherville, Indiana

Speicherville is an unincorporated community in Lagro Township, Wabash County, in the U.S. state of Indiana.
It is located on Indiana State Road 13 between Wabash and Urbana.

## History

Speicherville was platted in 1881 by Christian W. Speicher, and named for him. An old variant name of the community was called Spiker.
A post office was established under the name Spiker in 1881, and remained in operation until it was discontinued in 1913.
# Semifusa

In music, semifusa may refer to two distinct note values:
* a value in mensural notation corresponding to the modern sixteenth note
* the modern Spanish word for a sixty-fourth note
# Su adorable majadero

Su adorable majadero ("His Adorable Fool") is a 1938 Mexican film. It stars Sara García.
# Scullard v Knowles & Southern Regional Council for Education & Training

Scullard v Knowles & Southern Regional Council for Education & Training [1996] IRLR 344 is a UK labour law case, concerning equal pay.

## Facts

Ms Scullard was a manager at a training unit of a charity. It had several units across the country. She wanted to compare herself to someone also employed by a Regional Advisory Council. Such Councils were funded by the Department for Employment, but were independent from the Secretary of State for Employment. The employer argued she could not compare men who worked in other units.

## Judgment

Mummery J, as President of the EAT held that ‘associated employer’ under s 1(6) had no application because the different units were not limited companies within s 1(6). Instead, one had to rely on the wider provision of art 157, which has direct effect and ‘is not confined to employment in undertakings which have a particular legal form such as a limited company’
# Lozzi (surname)

Lozzi is a surname. Notable people with the surname include:
* Edward Lozzi, American publicist
* Vincent Lozzi (born 1932), American politician
# Sophia of Saxony

Sophia of Saxony (died 1244) was a member of the House of Ascania, and the abbess of Gernrode (r.1220–1244).

## Life

Sophia was a member of the House of Ascania. Her parents were Bernard III of Saxony and Judith/Jutta of Poland, daughter of Mieszko III of Poland. Sophia was brought up in the abbey of Gernrode. Sophia's siblings included Albert I of Saxony and Henry I of Anhalt, the latter of whom was the advocate for the abbey of Gernrode.
Sophia succeeded Adelaide II as abbess of Gernrode in late 1220. The first recorded reference to Sophia as abbess is found in a charter issued in 1221.
In order to protect the abbey's wealth from embezzlement or theft, Sophia purchased extensive goods in Rieder. This purchase was confirmed by Sophia's brother, Henry I, in Aschersleben in 1223. A confirmation of all of the abbey's property and rights, issued by Pope Gregory IX in June 1227 also referred to the property in Rieder.
Sophia most likely died on 16 July 1244.
# Thomas Welch (disambiguation)

Thomas Welch (1742–1816) was a surveyor and judge in Upper Canada
Thomas Welch may also refer to:
* Thomas Bramwell Welch (1825–1903), discoverer of the pasteurization process to prevent the fermentation of grape juice
* Thomas Welch (American football) (born 1987), NFL offensive tackle
* Thomas Welch (cricketer) (1906–1972), English cricketer
* Thomas Anthony Welch (1884–1959), American prelate of the Roman Catholic Church
* Thomas Vincent Welch (1850–1903), New York State Assemblyman
* Tom Welch (politician), American politician in Montana
* Tom Welch (curler) in WFG Tankard
# Von Kármán constant

In fluid dynamics, the von Kármán constant (or Kármán's constant), named for Theodore von Kármán, is a dimensionless constant involved in the logarithmic law describing the distribution of the longitudinal velocity in the wall-normal direction of a turbulent fluid flow near a boundary with a no-slip condition. The equation for such boundary layer flow profiles is:
    $u={\frac {u_{\star }}{\kappa }}\ln {\frac {z}{z_{0}}},$
where u is the mean flow velocity at height z above the boundary. The roughness height (also known as roughness length) z$_0$ is where $u$ appears to go to zero. Further κ is the von Kármán constant being typically 0.41, and $u_{\star }$ is the friction velocity which depends on the shear stress τ$_w$ at the boundary of the flow:
    $u_{\star }={\sqrt {\frac {\tau _{w}}{\rho }}},$
with ρ the fluid density.
The Kármán constant is often used in turbulence modeling, for instance in boundary-layer meteorology to calculate fluxes of momentum, heat and moisture from the atmosphere to the land surface. It is considered to be a universal (κ ≈ 0.40).
Gaudio, Miglio and Dey argued that the Kármán constant is however nonuniversal in flows over mobile sediment beds.
In recent years the von Kármán constant has been subject to periodic scrutiny. Reviews (Foken, 2006; Hogstrom, 1988; Hogstrom, 1996) report values of κ between 0.35 and 0.42. The overall conclusion of over 18 studies is that κ is constant, close to 0.40. For incompressible and frictionless ("ideal") fluids, Baumert (2013) used Kolmogorov's classical ideas on turbulence to derive ideal values of a number of relevant constants of turbulent motions, among them von Kármán's constant as $\kappa =1/{\sqrt {2\pi }}\approx 0.399$.
# Rusina ferruginea

The brown rustic (Rusina ferruginea) is a species of moth of the family Noctuidae. It is found in Europe. then East across the Palearctic to the Sayan Mountains in Central Asia.
The wingspan is 32–40 mm. The ground colour of the forewings is dark brown. A series of small white marks run along the costa. The stigmata are not well defined. The antemedian line runs obliquely from the costa and is darker than the ground colour. The postmedian line is fine and also darker than ground colour. The subterminal line is dark and irregular. The hindwings are yellow brown, with darker veins and a small discal spot. Adult caterpillars are reddish-brown ground. The yellow-white dorsal line is very narrow, as are the clear secondary back lines. The posterior segments of the body have blackish slashes. The lateral stripe is grey-brown, the stigma black and the head dark brown.
The moth flies from June to July depending on the location.
The larvae feed on various herbaceous plants, including Rumex species.
# José María de Miguel

José María de Miguel Gil (born 1950) is a Spanish politician and former President of La Rioja between 1983 and 1987.
# HMS Hart (1895)

HMS Hart was one of three Handy-class destroyers built for the Royal Navy in the 1890s. Completed in 1895 she spent most of her career on the China Station and was sold in 1912.

## Description

Ordered as part of the 1893–1894 Naval Programme, the Hardy-class torpedo boat destroyers were Fairfield Shipbuilding and Engineering Company's first such ships. They displaced 275 long tons (279 t) at normal load and 310 long tons (310 t) at deep load. The ships had an overall length of 197 feet 3 inches (60.1 m), a beam of 19 feet 5 inches (5.9 m) and a draught of 7 feet 6 inches (2.3 m). They were powered by a pair of triple-expansion steam engines, each driving a single propeller shaft using steam provided by four Thornycroft water-tube boilers. The engines developed a total of 4,000 indicated horsepower (3,000 kW) and were intended to give a maximum speed of 27 knots (50 km/h; 31 mph). During her sea trials Hart reached 27.1 knots (50.2 km/h; 31.2 mph) from 4,141 ihp (3,088 kW). The Hardy's carried a maximum of 65 long tons (66 t) of coal that gave them a range of 1,270 nautical miles (2,350 km; 1,460 mi) at 11 knots (20 km/h; 13 mph).
The ships were armed with a single quick-firing (QF) 12-pounder (3 in (76 mm) Mk I gun and five QF 6-pounder (2.2 in (57 mm)) Mk I Hotchkiss guns in single mounts. Their torpedo armament consisted of two rotating torpedo tubes for 18-inch (450 mm) torpedoes, one mount amidships and the other on the stern.

## Construction and career

Hart was laid down by Fairfield at its Govan shipyard on 7 June 1894, launched on 27 March 1895 and completed in January 1896.
The ship was sold for scrap in 1912.
# Ctena orbiculata

Ctena orbiculata, commonly known as the dwarf tiger lucine, is a species of bivalve mollusc in the family Lucinidae. It can be found along the Atlantic coast of North America, ranging from North Carolina to the West Indies.

## Description

Ctena orbiculata grows to maximum length of 25 mm (1 in). The shell valves are nearly circular, the outer surface being sculptured with fine concentric rings and rather coarser radial lines. The lunule is elongate. The valves can be white, pale yellow or pale orange, but the interior is never pinkish. The shell is more inflated than that of the rather larger tiger lucine (Codakia orbicularis). Like other members of its family Lucinidae, Ctena orbiculata does not have an inhalant siphon, instead rolling its elongated foot into a mucus-lined tube and drawing water into the gill cavity through this. It does have an exhalant siphon which is formed from a highly extensible mantle flap and can be inverted and drawn back into the shell.

## Distribution and habitat

Ctena orbiculata is native to the western Atlantic Ocean where its range extends from North Carolina to the Caribbean Sea. It lives immersed in soft sediment on the seabed. Its maximum depth is 183 m (600 ft).

## Ecology

Ctena orbiculata is present in large quantities in the sediments associated with turtlegrass, Thalassia testudinum, in Bermuda. The gills of the mollusc contain symbiotic bacteria able to oxidise sulphur. These chemoautotrophic bacteria use the energy released by the oxidation of sulphur compounds to fix carbon dioxide and convert the products into more complex organic molecules which become available to the mollusc. Oxygen-containing water is drawn into the mollusc's gills where the sulphide present in the sediment can be oxidised to non-toxic thiosulphate. The bacteria use oxygen or the nitrate present in the water as an electron acceptor, and oxidise thiosulphate further. This symbiotic arrangement may have allowed bivalves such as Ctena orbiculata to colonise sediments not suited to other organisms.
During periods of starvation in the laboratory, Ctena orbiculata soon consumes the bacterial symbionts in its gill chambers. On release into Thalassia testudinum seagrass beds, the molluscs quickly reacquires the bacteria from the environment.
# Season of Renewal

Season of Renewal is the third album by saxophonist Greg Osby recorded in 1989 and released on the JMT label.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| Los Angeles Times | |
| The Penguin Guide to Jazz Recordings | |
The album received a mixed reception. The AllMusic review by Scott Yanow states, "The originals, none of which contain much of a melody, never get beyond setting mysterious moods, most of them not assisted by the inappropriate rhythms from the notable supporting cast... If Osby's solos could have been isolated from the "backing," or if the drumming were a lot freer, this music would be quite intriguing. But as it came out, the results are consistently annoying and difficult to sit through". Los Angeles Times critic Don Snowden wrote "the rhythm section leaves enough holes for the sound to veer clear of mechanical funk and the arrangements are spacious enough to effectively showcase Osby's darting alto bursts and tone color-conscious approach to soprano".

## Track listing

All compositions by Greg Osby except as indicated
* "Sapphire" - 5:20
* "Enchantment" - 3:43
* "For the Cause" - 2:24
* "Life's Truth" - 5:07
* "Dialogue X" - 5:10
* "Season of Renewal" - 4:58
* "Mischief Makers" - 5:46
* "Word" - 4:43
* "Constant Structure" - 5:18
* "Eye Witness" (Paul Samuels) - 5:34
* "Spirit Hour" - 5:20

## Personnel

* Greg Osby - alto saxophone, soprano saxophone
* Edward Simon, Renee Rosnes - keyboards
* Kevin Eubanks, Kevin McNeal - guitar, guitar synthesizer
* Lonnie Plaxico - bass
* Paul Samuels - drums
* Steve Thornton - percussion
* Amina Claudine Myers (tracks 2 & 4) Cassandra Wilson (tracks 6, 8 & 11) - vocals
# Loving You (Feargal Sharkey song)

"Loving You" is a song by Irish singer Feargal Sharkey, which was released in 1985 as a non-album single. It was written by Sharkey and Jo Callis, and produced by Queen drummer Roger Taylor and David Richards. "Loving You" reached No. 26 in the UK Singles Chart and remained in the chart for eleven weeks.
Taylor provided additional drums and synths on "Loving You". The single's B-side, "Is This An Explanation?", was exclusive to the single. It was written by Sharkey and Callis, and produced by Sharkey.

## Background

On the inspiration behind the song, Sharkey revealed in 1985, "I thought I'd write a song about the first time I made love to someone - putting it across in a song is very difficult."

## Music video

The song's music video was shot in an aircraft hangar which belonged to Billy Smart Jr. A 35 feet tall polystyrene statue was built for the video. Sharkey told Record Mirror in 1985, "The idea for the video was initially mine then it was expanded upon by Godley & Creme. The bloke who built the statue did the masks in Star Wars. Unfortunately the hangar wasn't quite big enough for us to get some of the shots from above that we wanted."

## Critical reception

On its release, Mike Gardner of Record Mirror wrote, "On the surface this sounds like the overwrought idiot offspring of 'Chariots of Fire' and 'Amazing Grace' - it's got more synthesisers than the entire back catalogue of Human League and Depeche Mode put together - and it takes ages to get going. But for all that, it has a strangely endearing quality to it."

## Chart performance

| Chart (1985) | Peak position |
| Australia (Kent Music Report) | 97 |
| Swiss Singles Chart | 23 |
| UK Singles Chart | 26 |

## Personnel

* Feargal Sharkey - vocals, producer of "Is This An Explanation?"
* Roger Taylor - producer of "Loving You", additional drums and synths on "Loving You"
* Dave Richards - producer of "Loving You"
* Caryn Gough - sleeve design
* Richard Haughton - photography
# Schistophleps bicolora

Schistophleps bicolora is a moth in the family Erebidae. It was described by George Thomas Bethune-Baker in 1904. It is found in New Guinea.
# Lynn C. Doyle

Leslie Alexander Montgomery (5 October 1873 - 13 August 1961), better known by his pen name Lynn C. Doyle, was an Irish humourist and playwright.
Montgomery was born in Downpatrick, Co. Down. He wrote about his early rural life in An Ulster Childhood (1921). He was sent away to boarding school in Dundalk, Co. Louth. He left school at 16 to work at the Northern Banking Company in Belfast and transferred as manager to Skerries, Co. Dublin, where he worked for 28 years.
Montgomery took his pen name ‘Lynn C. Doyle’ from a bottle of linseed oil he saw in a grocer's shop. His first volume of stories, Ballygullion, a humorous caricature of Ulster life set in a fictional town, was published in 1908. This proved popular and ran into several volumes.
Montgomery was also a playwright. His comedy, Love and Land was produced in London and other plays were performed by the Ulster Literary Theatre.
A sculpture group on Scotch Street, Downpatrick, contains a dog which represents The Silent Dog, one of Montgomery's short stories.
# George Coventry

George Coventry may refer to:
* George Coventry, 3rd Baron Coventry (1628–1680), English nobleman
* George Coventry, 6th Earl of Coventry (1722–1809), British peer and Tory politician
* George Coventry, 7th Earl of Coventry (1758–1831), British peer and member of parliament
* George Coventry, 8th Earl of Coventry (1784–1843), British peer and Tory politician
* George Coventry, 9th Earl of Coventry (1838–1930), British politician
* George Coventry, 10th Earl of Coventry (1900–1940), Earl of Coventry
* George William Coventry, 11th Earl of Coventry (1934–2002), British peer and politician
* George Coventry, 13th Earl of Coventry (born 1939), English peer
* George Coventry (minister) (1791–1872), Scottish minister and amateur scientist
# José María de Azcárate

José María de Azcárate y Ristori (18 April 1919 – 18 July 2001) was a Spanish art historian, author, researcher, curator, and professor, specializing in medieval Castilian art and Renaissance sculpture.

## Biography

Born 18 April 1919 in Vigo, in the province of Pontevedra, Spain. His father was a sailor and early in his son's life he moved the family to Cádiz, Spain. He studied at University of Seville and at University of Madrid in the subjects of Philosophy and Literature, eventually earning a doctorate from University of Madrid. He was disciple of Manuel Gómez-Moreno Martinez.
Azcárate authored many art history books, including a History of Art, also known as El Azcárate, used by many students studying philosophy and letters. He also authored the thirteenth volume of Ars Hispaniae; historia universal del arte hispánico (1949), a book series on the art history of Spain.
Azcárate was the Chair of History of Medieval Art at Complutense University of Madrid from 1973, until his death in 2001. He died at the age of 82 on 18 July 2001, of a heart attack at his home in Madrid, Spain. He was buried in a cemetery in Almudena.

## Awards and memberships

In 1974, he joined membership to the San Fernando Royal Academy of Fine Arts with the topic "El protogótico hispánico" and he was additionally a member of the royal academies of Valladolid, Seville, Toledo, A Coruña, Cadiz and Barcelona.
He was awarded with the National Prize for Literature (Spain) by Alonso Berruguete in 1961. The University of Alicante awarded Azcárate with an honorary doctorate degree in 1991.
# Semi-infinite

In mathematics, semi-infinite objects are objects which are infinite or unbounded in some but not all possible ways.

## In ordered structures and Euclidean spaces

Generally, a semi-infinite set is bounded in one direction, and unbounded in another. For instance, the natural numbers are semi-infinite considered as a subset of the integers; similarly, the intervals $(c,\infty )$ and $(-\infty ,c)$ and their closed counterparts are semi-infinite subsets of $\mathbb {R}$ if $c$ is finite. Half-spaces and half-lines are sometimes described as semi-infinite regions.
Semi-infinite regions occur frequently in the study of differential equations. For instance, one might study solutions of the heat equation in an idealised semi-infinite metal bar.
A semi-infinite integral is an improper integral over a semi-infinite interval. More generally, objects indexed or parametrised by semi-infinite sets may be described as semi-infinite.
Most forms of semi-infiniteness are boundedness properties, not cardinality or measure properties: semi-infinite sets are typically infinite in cardinality and measure.

## In optimization

Many optimization problems involve some set of variables and some set of constraints. A problem is called semi-infinite if one (but not both) of these sets is finite. The study of such problems is known as semi-infinite programming.