OpenLLM-France/wikimedia huggingface dataset:
# 2018 SLFA First Division

The 2018 SLFA First Division is the 40th season of top-division football league in Saint Lucia. The season began on 11 February 2018 and ended on 14 March 2018.

## Final standings

| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Qualification or relegation |
| 1 | Platinum FC | 7 | 4 | 3 | 0 | 18 | 3 | +15 | 15 | Champions |
| 2 | VSADC | 7 | 4 | 3 | 0 | 13 | 9 | +4 | 15 | |
| 3 | Ti Rocher | 7 | 2 | 4 | 1 | 15 | 11 | +4 | 10 | |
| 4 | Uptown Rebels | 7 | 2 | 4 | 1 | 6 | 3 | +3 | 10 | |
| 5 | Big Players FC | 7 | 3 | 1 | 3 | 11 | 13 | −2 | 10 | |
| 6 | Northern United | 7 | 2 | 2 | 3 | 10 | 11 | −1 | 8 | |
| 7 | Allez | 7 | 0 | 4 | 3 | 9 | 15 | −6 | 4 | Relegation to lower division |
| 8 | RV Juniors | 7 | 0 | 1 | 6 | 6 | 23 | −17 | 1 | Relegation to lower division |

## Top scorers

| Rank | Player | Club | Goals |
| 1 | Randolph Peltier | Northern United | 7 |
| 2 | Lincoln Phillip | Big Players FC | 6 |
| 3 | Delon Neptune | Platinum FC | 5 |
| 4 | Alvin Williams | VSADC | 4 |
| 4 | Javaid Joseph | Platinum FC | 4 |
| 4 | Verneil Mohtoute | Allez | 4 |
| 7 | Gregson | Platinum FC | 3 |
| 7 | Andre Joseph | Ti Rocher FC | 3 |
| 7 | Rai Gaspard | Ti Rocher FC | 3 |
| 7 | Nicky Henry | RV Juniors | 3 |
# Freesia no Ame

Freesia no Ame (フリージアの雨, Furīja no Ame, Freesia Rain) is the second studio album by Japanese singer Yōko Oginome. Released through Victor Entertainment on March 5, 1985, the album features the single "Mukokuseki Romance". The song "My Catherine" incorporates musical elements of the ABBA songs "Chiquitita" and "Fernando". The album was reissued on March 24, 2010, with two bonus tracks as part of Oginome's 25th anniversary celebration.
The album peaked at No. 26 on Oricon's albums chart and sold over 16,000 copies.

## Charts

| Chart (1985) | Peak position |
| Japanese Albums (Oricon) | 26 |
# Freesia × kewensis

Freesia × kewensis is a species of plant in the family Iridaceae. It is an artificial hybrid between Freesia corymbosa and Freesia leichtlinii subsp. alba.

## Sources

This article incorporates text from a free content work. Licensed under CC0 (license statement/permission). Text taken from Freesia kewensis​. Encyclopedia of Life.
# Frenkel defect

In crystallography, a Frenkel defect is a type of point defect in crystalline solids, named after its discoverer Yakov Frenkel. The defect forms when an atom or smaller ion (usually cation) leaves its place in the structure, creating a vacancy and becomes an interstitial by lodging in a nearby location. In elemental systems, they are primarily generated during particle irradiation, as their formation enthalpy is typically much higher than for other point defects, such as vacancies, and thus their equilibrium concentration according to the Boltzmann distribution is below the detection limit. In ionic crystals, which usually possess low coordination number or a considerable disparity in the sizes of the ions, this defect can be generated also spontaneously, where the smaller ion (usually the cation) is dislocated. Similar to a Schottky defect the Frenkel defect is a stoichiometric defect (does not change the over all stoichiometry of the compound). In ionic compounds, the vacancy and interstitial defect involved are oppositely charged and one might expect them to be located close to each other due to electrostatic attraction. However, this is not likely the case in real material due to smaller entropy of such a coupled defect, or because the two defects might collapse into each other. Also, because such coupled complex defects are stoichiometric, their concentration will be independent of chemical conditions.

## Effect on density

Even though Frenkel defects involve only the migration of the ions within the crystal, the total volume and thus the density is not necessarily changed: in particular for close-packed systems, the structural expansion due to the strains induced by the interstitial atom typically dominates over the structural contraction due to the vacancy, leading to a decrease of density.

## Examples

Frenkel defects are exhibited in ionic solids with a large size difference between the anion and cation (with the cation usually smaller due to an increased effective nuclear charge)
Some examples of solids which exhibit Frenkel defects:
* zinc sulfide,
* silver(I) chloride,
* silver(I) bromide (also shows Schottky defects),
* silver(I) iodide.
These are due to the comparatively smaller size of ${\ce {Zn^2+}}$ and ${\ce {Ag+}}$ ions.
For example, consider a structure formed by X$^{n−}$ and M$^{n+}$ ions. Suppose an M ion leaves the M sublattice, leaving the X sublattice unchanged. The number of interstitials formed will equal the number of vacancies formed.
One form of a Frenkel defect reaction in MgO with the oxide anion leaving the structure and going into the interstitial site written in Kröger–Vink notation:
    Mg$^×$ $_{Mg}$ + O$^×$ $_O$ → O$^{⁠′′{\displaystyle\prime\prime}⁠}$ $_i$ + v$^{••}$ $_O$ + Mg$^×$ $_{Mg}$
This can be illustrated with the example of the sodium chloride crystal structure. The diagrams below are schematic two-dimensional representations.
# Histurodes taetera

Histurodes taetera is a species of moth of the family Tortricidae. It is found in Guatemala.
# Diploclisia

Diploclisia is a genus of flowering plants belonging to the family Menispermaceae.
Its native range is Southern China, Tropical Asia.
Species:
* Diploclisia affinis (Oliv.) Diels
* Diploclisia glaucescens (Blume) Diels
# Henricksonia

Henricksonia is a genus of flowering plants in the daisy family.

## Species

There is only one known species, Henricksonia mexicana, native to the State of Durango in Mexico.
# Hamlet Had an Uncle

Hamlet Had an Uncle: A Comedy of Honor is a novel by James Branch Cabell, published in 1940. It is the second book of his trilogy Heirs and Assigns. Cabell had incubated a 'true version' of the Hamlet story for decades, and based his tale on Saxo Grammaticus, whose epic saga recounts the story of the historical Hamlet, Prince of Jutland, his murder of his father Horvendill, and his rivalry with Wiglek, the Prince of Denmark.

## Reception

Kirkus Reviews declared it to be "slightly salacious" and "highly specialized nature, for those who like this eclectic type of thing".
# See v. Durang

See v. Durang (1983) was a case where the author of a play claimed that another playwright had based a second play on a draft script that the plaintiff had written, infringing on its copyright. The court refused to consider the process by which the second play had been created, but chose to simply compare the end results. The court found no infringement, coining the axiom, "Copying deleted or so disguised as to be unrecognizable is not copying."

## Background

John William See wrote the play Fear of Acting. Christopher Durang wrote another play, The Actor's Nightmare. There is some similarity in the underlying idea of an inexperienced actor being thrust into a leading role - or in See's play into three different roles. Durang was alleged to have had access to a draft version of See's play. See complained of an infringement of his copyright in Fear of Acting to a district court.

## District court findings

The district court summarily dismissed the case on the basis that no reasonable person could find any substantial similarity between the two plays, apart from similarities that naturally followed from the situation and could therefore be ignored under the "scènes à faire" doctrine. The court found the two plays could not be found substantially similar in their expression of ideas. The district court refused to view the finished Fear of Acting, since it had not been alleged that the defendant copied from that version. See appealed this judgment.

## Appeals court decision

The United States Court of Appeals for the Ninth Circuit affirmed the judgment of the district court .
The court denied that Sid & Marty Krofft Television Productions Inc. v. McDonald's Corp. said there should be no summary judgment if there is substantial similarity of ideas, and denied that summary judgment could only be granted if the similarities are "trifling". The court said summary judgment was appropriate if reasonable people would not disagree over whether or not there was substantial similarity of expression.
The appeals court examined the alleged similarities, dismissing several on the basis of "scènes à faire" and others on the grounds that they were not similar. Five remained, which the court did not consider to be enough to show substantial similarity. The court found significant differences in the treatment and mood of the two plays. The first describes the various fears of an understudy thrown into playing unfamiliar roles. The second has a dreamlike quality in which an accountant finds himself thrust into acting in a situation that seems normal to everyone but himself. The court defended the district court's decision to compare the plays "as a whole" in looking for substantial similarity, citing Sid & Marty Krofft and Roth Greeting Cards v. United Card Co.

## Results

The axiom "Copying deleted or so disguised as to be unrecognizable is not copying" has been quoted in various textbooks and works on copyright law. It has been quoted in other trials, such as Micro Consulting Inc. v. Zubeldia (1990) and Barbara Chase-Riboud v. DreamWorks, Inc. (1997).
# Kanth (surname)

Kanth, also spelt Kant, is an Indian surname. Notable people with the surname include:
* Amod Kanth, Indian social activist and former policeman
* Amitabh Kant IAS, Indian bureaucrat and former CEO of NITI Aayog
* Anil Kant IPS, Indian police officer and current DGP of Kerala Police
* Kanth Kaler (born 1994), Punjabi singer
* Melvinder Kanth, Singaporean film-maker and actor
* Rajani Kannepalli Kanth, American economist and philosopher
# Vic Schwall

Victor Henry Schwall (January 21, 1925 – October 14, 2000) was an American football halfback who played professionally in the National Football League (NFL) for four seasons with the Chicago Cardinals.
# Arata Sonoda

Arata Sonoda (born 5 July 1994) is a Japanese Greco-Roman wrestler. He won one of the bronze medals in the 130 kg event at the 2018 Asian Games held in Jakarta, Indonesia.

## Career

In 2014, he competed in the 130 kg event at the World Wrestling Championships where he was eliminated in his first match by Bilyal Makhov of Russia. The following year, he competed again in the 130 kg event with the same result; he was eliminated from the competition in his first match, this time against Lukas Hörmann.
In 2017, he competed in the 130 kg event at the World Wrestling Championships held in Paris, France where he lost his only match against Levan Arabuli. In 2018, he was also eliminated in his first match and the same thing happened in the 130 kg event in 2019.
In 2020, he competed at the 2020 Asian Wrestling Championships held in New Delhi, India where he lost his bronze medal match against Mansur Shadukayev. In April 2021, he competed at the Asian Olympic Qualification Tournament hoping to qualify for the 2020 Summer Olympics in Tokyo, Japan. He did not qualify at this tournament and, in May 2021, he also failed to qualify for the Olympics at the World Olympic Qualification Tournament held in Sofia, Bulgaria.
He competed in the 130 kg event at the 2022 World Wrestling Championships held in Belgrade, Serbia.

## Achievements

| Year | Tournament | Location | Result | Event |
| 2018 | Asian Games | Jakarta, Indonesia | 3rd | Greco-Roman 130 kg |
# Acaena tesca

Acaena tesca is a species of low growing perennial plant restricted to the upper slopes of the mountains of central Otago and northern Southland in the South Island of New Zealand.
This plant spreads using subterranean stems and forms mats in suitable areas. Its habitat is among the high, bleak tussock grasslands of central South Island, growing between tussocks and around rock outcrops. It can be distinguished from its closest congeners by the glaucous leaves with red teeth and its spreading, mat-forming (rather than compact) habit. Flowering occurs in January with fruit being produced in February and March.

## Conservation status

In 2018, it was classified as "Not Threatened" under the New Zealand Threat Classification System.
# Funky Butt (album)

Funky Butt is an album by saxophonist Arnett Cobb which was recorded in 1980 and released on the Progressive label. The 2014 CD reissue included three additional alternate takes.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
The AllMusic review by Scott Yanow stated "Arnett Cobb, a tenor from the 1940s who fused together some of the most exciting aspects of swing and early R&B, is in typically exuberant form on this quartet set ... Cobb is warm on the ballads but the stomps are what make this record most memorable".

## Track listing

* "Jumpin' at the Woodside" (Count Basie) – 4:32
* "Satin Doll, (Duke Ellington, Billy Strayhorn, Johnny Mercer) – 5:56
* "Georgia on My Mind" (Hoagy Carmichael, Stuart Carroll) – 4:09
* "Funky Butt" – 5:48
* "I Got Rhythm" (George Gershwin, Ira Gershwin) – 6:25
* "September in the Rain" (Harry Warren, Al Dubin) – 5:53
* "Isfahan" (Strayhorn) – 6:10
* "Radium Springs Swings" (James Newton) – 4:46
* "Jumpin' at the Woodside" [Take 1] (Count Basie) – 4:27 Additional track on CD release
* "Funky Butt Blues" [Take 1] (Cobb) – 7:25 Additional track on CD release
* "I Got Rhythm" [Take 2] (Gershwin, Gershwin) – 4:34 Additional track on CD release

## Personnel

* Arnett Cobb – tenor saxophone
* Derek Smith – piano
* Ray Drummond – bass
* Ronnie Bedford – drums
# Académie Tchité FC

Académie Tchité Football Club or simply Académie Tchité was a football (soccer) club from Burundi based in Bujumbura. The club played seven seasons in Ligue A, the first level of Burundian football. Their home venue was 10,000 capacity Stade Prince Louis Rwagasore.

## History

The club was founded in the capital Bujumbura by Mohammed Tchité and played in the First Division of Burundi starting with the 2009 season when they finished in fourth place.
Followed four seasons in which the white-blues was ranked as follows: 5th (2010), 7th (2010–11), 8th (2011–12) and 9th (2012–13).
Their biggest achievement during this period was winning the cup title at the end of the 2012–13 season. Led by Jimmy Ndayizeye, the white and blues defeated LLB Académic in the final, 1–0 after extra time, qualifying for the CAF Confederation Cup.
In the 2014 CAF Confederation Cup, was eliminated in the preliminary round by AS Kigali from Rwanda (0–1 away and 1–1 home). In the championship finished on 9th place the 2013–14 season and reached the quarter-finals of the Coupe du President de la Republique.
Académie Tchité relegated at the end of the 2014–15 season finishing last on the league table.

## Honours

Coupe de la Confédération
* Winners (1): 2013
# Acalolepta sobria

Acalolepta sobria is a species of beetle in the family Cerambycidae. It was described by Francis Polkinghorne Pascoe in 1858. It is known from Borneo.
# Funny Creatures Lane

Funny Creatures Lane is the second album by the Italian psychedelic rock band Jennifer Gentle, released in 2002.

## Track list

* My Memories' Book
* Locoweed
* Wondermarsh
* Mad House
* Oui, c'est moi!
* Floating Fraulein
* Ectoplasmic Garden Party
* The Stammering Ghost
* Ultraviolet Lady Opera
* Lord Hypnosis
* Couple in Bed by a Green Flashing Light
* The Wax-Dolls Parade

## Line Up

Marco Fasolo – voice, guitar
Alessio Gastaldello – drums
Isacco Maretto – guitar, accordion
Nicola Crivellari – bass, guitar
# Funny Cide Stakes

The Funny Cide Stakes is an American Thoroughbred horse race for two-year-old horses bred in New York, approved by the New York State-Bred Registry, and run at Saratoga Race Course in Saratoga Springs, New York. An ungraded stakes race, it is set at a distance of 6+1⁄2 furlongs on the dirt and currently offers a purse of $200,000.
Named for Funny Cide, the first New York bred horse to win the Kentucky Derby and the first gelding to win since Clyde Van Dusen in 1929, this race was first run on August 28, 2009.
In 2014, this race was part of the inaugural "Saratoga Showcase Day" featuring New York State bred horses.
In 2009 this race was set at 9 furlongs. After a gap, in 2014 it was restricted to two-year-olds bred in the state of New York.

## Record

Most wins by a jockey
* 2 – John R. Velazquzez (2015, 2016)
* 2 – Manny Franco (2021, 2023)
Most wins by a trainer
* 3 – Todd A. Pletcher (2015, 2016, 2023)
Most wins by an owner
* 2 – Reeves Thoroughbred Racing (2019, 2021)

## Past winners

| Year | Winner | Jockey | Trainer | Owner | Distance | Time |
| 2023 | The Wine Steward | Manny Franco | Todd A. Pletcher | Michael J. Maker | 6 furlongs | 1:10.92 |
| 2022 | Andiamo a Firenze | Irad Ortiz Jr. | Kelly J. Breen | Mr. Amore Stable | 6+1⁄2 furlongs | 1:18.72 |
| 2021 | Senbei | Manny Franco | Christophe Clement | Reeves Thoroughbred Racing, Darlene Bilinski | 6+1⁄2 furlongs | 1:18.09 |
| 2020 | Thin White Duke | Joel Rosario | David Donk | Philip A. Gleaves | 6+1⁄2 furlongs | 1:16.75 |
| 2019 | City Man | Joel Rosario | Christophe Clement | Reeves Thoroughbred Racing, Peter Searles, Patty Searles | 6+1⁄2 furlongs | 1:16.93 |
| 2018 | Dugout | Javier Castellano | Larry Rivelli | Richard Ravin, Patricia's Hope LLC & Larry Rivelli | 6+1⁄2 furlongs | 1:16.43 |
| 2017 | Aveenu Malcainu | Luis Saez | Jeremiah Englehart | Goldsquare LLC | 6+1⁄2 furlongs | 1:17.69 |
| 2016 | Syndergaard | John R. Velazquez | Todd A. Pletcher | Jerry Fein, Christopher Fein, Eric, McKenna Harris, Guri Singh and Walia Singh | 6+1⁄2 furlongs | 1:16.75 |
| 2015 | Sudden Surprise | John R. Velazquez | Todd A. Pletcher | Repole Stable | 6+1⁄2 furlongs | 1:16.42 |
| 2014 | Upstart | José Ortiz | Rick Violette | Ralph M. Evans | 6+1⁄2 furlongs | 1:16.23 |
| 2009 | Future Prospect | Rajiv Maragh | Dodson Skaggs | Dodson H. Skaggs | 1 mile | 1:50.12 |
# Furcillaria aequalis

Furcillaria aequalis is a species of flat-backed millipede in the family Xystodesmidae. It is found in North America.
# Acantharctia bivittata

Acantharctia bivittata is a moth of the family Erebidae. It was described by Arthur Gardiner Butler in 1898. It is found in Kenya.
# Fungal Diversity

Fungal Diversity is an international journal which publishes papers spanning all facets of the field of mycology. It is a peer-reviewed scientific journal that covers the biodiversity, and systematic and molecular phylogeny of the fungi, including lichens. The coverage encompasses biodiversity, and systematic and molecular phylogeny. The content includes novel research articles and review articles, all of which are peer-reviewed. Fungal Diversity is the official journal of Kunming Institute of Botany of the Chinese Academy of Sciences, which is based in China.

## Publication Bias

From the 133 research articles published between January 2015 and April 2020, 62.4% (83) had at least one member of the editorial board within the authors and 51.1% (68) carried the name of the same researcher (Kevin D. Hyde) as an author.
Within the top 10 publishing authors in the journal (more than 22 articles published in the period above) only two are not members of the editorial board.
The journal self-citation is considerably high. On average per article 17.33 citations refer to another Fungal Diversity article, this number can be as high as 156 in an article published in 2017.
These actions help to inflate the impact factor of the journal without being caught by the scrutinizing agencies.
# Funny Games

Funny Games may refer to:
* Funny Games (1997 film), an Austrian horror film
* Funny Games (2007 film), a shot-for-shot remake of the 1997 film by the same director
# Fântânele, Prahova

Fântânele is a commune in Prahova County, Muntenia, Romania. It is composed of two villages, Bozieni and Fântânele. It also included Ghinoaica, Ungureni and Vadu Săpat villages until 2004, when they were split off to form Vadu Săpat commune.
# Abu Dhabi Mall

Abu Dhabi Mall is a shopping mall in central Abu Dhabi, United Arab Emirates. It opened on 15 May 2001 and has over 200+ shops, food Court and cinema. The Mall is located next to the Beach Rotana hotel, with a direct internal entrance from the hotel. In January 2017, Forbes recognized Abu Dhabi Mall as one of the top shopping malls in Abu Dhabi.
# Funeral coin

The term funeral coin is used for coins issued on the occasion of the death of a prominent person, mostly a ruling prince or a coin-lord. The obverse of such a coin usually depicts the portrait of the deceased; the reverse may show the coat of arms and important biographic data.
The first issues regarded as funeral coins were struck in Germany in the late 12th century upon the death of Albert the Bear († 1170) and Archbishop Wichmann († 1192) of Magdeburg. Around the middle of the 16th century, funeral coins were issued in some states of the Holy Roman Empire. Their minting was frequent until the end of the eighteenth century, especially in the Electorate of Saxony and the Electorate of Brunswick-Lüneburg; in Prussia, on the other hand, there were only a few funeral coins, so in 1713 on the occasion of the death of King Frederick I and 1786 after the death of Frederick the Great.
Usually, funeral coins are commemorative coins of precious metals with high nominal values, but there are also funeral coins as currency money. Frequently the coins are designated according to their type with (German) terms like Sterbet(h)aler, Sterbegulden, Sterbedukaten or Sterbegroschen.
# Funk You!

Funk You! is an album by organist Don Patterson recorded in 1968 and released on the Prestige label.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |
Allmusic awarded the album 3 stars stating, "as 1960s jazz with organ goes, this is pretty straight-ahead and boppish, rather than soul-jazz".

## Track listing

All compositions by Don Patterson except as indicated
* "Ratio and Proportion" (Sonny Stitt) – 4:53
* "Airegin" (Sonny Rollins) – 4:31
* "Little Angie" – 6:14
* "My Man String" – 4:43
* "Funk in 3/4" – 5:23
* "It's You or No One" (Sammy Cahn, Jule Styne) – 6:03

## Personnel

* Don Patterson – organ
* Charles McPherson – alto saxophone
* Sonny Stitt – alto saxophone, tenor saxophone
* Pat Martino – guitar
* Billy James – drums
# Furanocoumarin 8-methyltransferase

Furanocoumarin 8-methyltransferase may refer to:
* 8-hydroxyfuranocoumarin 8-O-methyltransferase
* Nicotinate N-methyltransferase
# Furanochromone

Furanochromone is a chemical compound which is a derivative of chromone (1,4-benzopyrone) and furan.
Some chemical derivatives of furanochromone show strong interaction with DNA. Furanochromones can be produced in callus cultures of Ammi visnaga or in Pimpinella monoica.
# Accessory oculomotor nuclei

The accessory oculomotor nuclei are a group of nuclei situated in the rostral mesencephalon (midbrain) near its junction with the diencephalon, and consist of:
* Interstitial nucleus of Cajal
* Rostral interstitial nucleus of medial longitudinal fasciculus
* Nucleus of Darkschewitsch
* Nucleus of the posterior commissure
These nuclei are involved in vertical and rotatory gaze (physiology), and smooth pursuit. They receive afferents from the visual association area; they project efferents through the medial longitudinal fasciculus to the nuclei of cranial nerves controlling extrinsic eye muscles.
# Accessory olfactory cortical areas

Accessory olfactory cortical areas are portions of the human amygdala that are homologous to those areas in other species that receive afferents from the accessory olfactory bulb. They include the caudal part of the medial amygdalar nucleus, and the cortical amygdalar nucleus.