OpenLLM-France/wikimedia huggingface dataset:
# Tassielink Transit

Tasslielink Transit is a bus and coach operator in Hobart and Launceston, Tasmania.

## History

In July 1987 Melbourne based Invicta Bus Services purchased the business of Morse's Bus Service, Devonport. This was sold in 1990.
The businesses of Tag Along Tours, Hobart, and Mountain Stage Line, Launceston along with a Devonport to Cradle Mountain service were purchased. These were combined under the Tasmanian Wilderness Travel brand.
In 1997 TRC Travel was purchased. In 1999 the Port Arthur, West Coast, East Coast and Huonville services were purchased from Tigerline. In October 2005 the service between Cressy, Longford and Launceston was purchased.

## Fleet

As at November 2022 the fleet consisted of 44 buses and coaches.

## Depot

Tassielink Transit operate out of a depot in Derwent Park.
# Charles de Lacy

Charles John de Lacy (1856 – 13 December 1929) was one of the foremost British marine artists of his period. He was especially known for his warship imagery and was regularly commissioned by Elswick, Tyne and Wear shipbuilder W. G. Armstrong Whitworth.

## Life

Son of Robert de Lacy, a professor of music, and his wife Eliza, Charles de Lacy was born in 1856 in Sunderland, County Durham, and grew up in the Bishopwearmouth area of the city. Although he would do much work in that area, by 1870 his family had relocated from the North East of England to Lambeth in London. While in Lambeth he married Alice Harriet Hill in 1880 and they had two daughters, Constance Rosamond De Lacy (b. 1881) and Irene Valerie Cristoforo De Lacy (b. 1901). In the matter of his death 1936 is often cited; however, the evidence suggests 1929 is correct. He died in Epsom, Surrey.
He first exhibited at the Royal Academy in 1889, having undertaken training at The National Gallery. Magazines such as The Illustrated London News were among early patrons.
Sources vary regarding the correct spelling of the surname: "de Lacy" or "de Lacey". Three of the cited sources say "de Lacy" (including Art UK). The Royal Museums at Greenwich (including the National Maritime Museum) use both forms. In the 1911 census entry in his own hand is written Charles John De Lacy and he says of himself "Artist, Painter and Press artist".

## Individual notable works

* The Battle Against the Spanish Armada
* The Kinfauns Castle as a Troopship (National Maritime Museum)
* HMS Vindictive Storming Zeebrugge Mole (during the Zeebrugge Raid) which hangs in the Britannia Royal Naval College.
* The Sinking of the Lusitania
* "The Funeral of queen Victoria" Porthmouth 1st February 1901
Much of his work was done as book illustration or as commercial art for shipbuilders. Amongst major publishing names who used his material were Frederick Warne & Co, Thomas Nelson, Cassell, Methuen Publishing and S.P.C.K.

## Selected public collections holding de Lacy material

* The National Maritime Museum
* Tyne & Wear Archives & Museums
** Archive item 450/1
*** Brazilean scout (2 images)
*** HMS Invincible (2 images)
*** Brazilian battleship Minas Geraes (2 images)
*** Argentine gunboat Parana
*** Argentine armoured gunboat Rosario
*** HMS Superb (3 images)
** Archive item 696/7/15
*** Elswick 1911
*** Chao Ho
* Russell-Cotes Art Gallery & Museum
* Cowes Maritime Museum
# Charles Yang (linguist)

Charles Yang (born 1973) is a linguist and cognitive scientist. He is currently Professor in the Department of Linguistics at the University of Pennsylvania. His research focuses on language acquisition, variation and change, and is carried out from a broadly Chomskyan perspective.
Yang is a graduate of MIT's AI Lab. His first book, Knowledge and Learning in Natural Language (2002), proposes a model of syntactic acquisition couched within the Principles and Parameters framework. In this model, different grammatical options are associated with different probabilities, which change over time. The model is applied to a number of case studies in language acquisition and historical linguistics. His second book, The Infinite Gift: How Children Learn and Unlearn the Languages of the World (2006), is written for a popular audience, and explores acquisition and knowledge of language. Yang's third book, The Price of Productivity: How Children Learn to Break the Rules of Language (2016), won the Linguistic Society of America's Leonard Bloomfield Award. This book deals with the acquisition of linguistic rules with exceptions, and proposes a quantifiable upper bound on the number of lexical exceptions that a grammatical rule can tolerate.
In 2018, Yang was awarded a Guggenheim Fellowship.
# Trebišov Aloud

Trebišov Aloud (Slovak: Trebišov Nahlas) was a local political party in Slovakia, active mostly in the city of Trebišov. Marián Kolesár was the founder and the leader of the party

## History

The party was preceded by a non-governmental organisation of the same name, established in 2007, with the aim of stopping the planned construction of a coal electric power plant in the city of Trebišov. It transformed into a political party in 2014 and dissolved in 2022.

## Electoral results
### Municipal Assembly of Trebišov

| Election | Votes | % | Seats | +/– |
| 2010 | - | - | 8 / 25 | - |
| 2014 | 12,907 | 54.2 | 13 / 24 | 5 |
| 2018 | 4,819 | 20.8 | 5 / 24 | 8 |

### Municipal Assembly of Trebišov

| Election | Candidate | Votes | % | +/– | Result |
| 2010 | Marián Kolesár | 2,608 | 31.12 | - | Mayor |
| 2014 | Marián Kolesár | 3,998 | 49.66 | 18.54% | Lost |
| 2018 | Marián Kolesár | 3,941 | 31.82 | 17.84% | Lost |
# Daro-Matu language

Daro and Matu are dialects of an Austronesian language spoken in Sarawak, Borneo.
# Toshloq District

Toshloq District (Uzbek: Toshloq tumani) is a district of Fergana Region in Uzbekistan. The capital lies at the town Toshloq. It has an area of 240 km$^2$ (93 sq mi) and it had 209,700 inhabitants in 2022. The district consists of 10 urban-type settlements (Toshloq, Arabmozor, Axshak, Varzak, Zarkent, Qumariq, Quyi Nayman, Sadda, Turvat, Yakkatut) and 10 rural communities.
# Zaisan District

Zaisan (Kazakh: Зайсан ауданы, Zaisan audany) is a district of East Kazakhstan Region in eastern Kazakhstan. The administrative center of the district is the town of Zaisan. Population: 37,924 (2013 estimate); 34,593 (2009 Census results); 39,556 (1999 Census results).
# Nicholas Matthews Condy

Nicholas Matthew(s) Condy, or Nicholas Condy the Younger, or Junior (1818 – 20 May 1851) was a British maritime painter.

## Life
### Birth and education

He was born on 1818 in Dover to Nicholas Condy (1793–1857) and Ann Trevanion Condy (née Pyle; 1792–1860), but baptised on 6 April 1824 in Plymouth, St Andrew. His father was a painter of landscapes, and they are often confused with each other. He went to the Mount Radford School in Exeter and later studied under The Reverend C Thomas of Lew Trenchard. Intended for a career in the Army or Navy, he instead became a professional marine painter.

### Artistic career

His work attracted the early admiration of the Earl of Egremont, J. M. W. Turner’s patron. Three of his sea-pieces were exhibited at the Royal Academy from 1842 to 1845, which gave hopes of his becoming a distinguished artist.

### Death

He lived in Plymouth until his sudden and premature death at the Grove, Plymouth, on 20 May 1851 when aged only thirty-two. He left a widow, Flora Ross, the third daughter of Major John Lockhart Gallie, of the 28th Regiment and a daughter, Harriet Charlotte Florence Pigott Condy (1846–1880) who married the painter Walter Duncan (1848–1932). After his death Flora married her cousin Samuel Charles Roby.

## Style and artistic achievement

Condy used a detailed knowledge of ships acquired in his home town to paint accurate ship portraits, and his native Devon countryside is featured in such paintings as Ships off Devonport and The Post Office Packet Shelldrake off Falmouth (both in the National Maritime Museum, London). He was a successful and established artist whose work is still sought after today.

## Selected works

* The Tsar of Russia's Yacht, The Queen Victoria, with other Shipping off the Coast
* On board the Yacht Alarm
* HMS Black Joke firing on the Spanish Slaver El Almirante
# Psi wheel

A psi wheel is pyramid-shaped top-like device consisting of a small piece of paper or foil balanced on the tip of a pointed object (such as a toothpick or needle). It is commonly used in attempts to prove the validity of telekinesis, by rotating the wheel claiming to use the power of the mind alone. However, this "experiment" does not prove psychokinesis or other parapsychological phenomenon as hidden heat and wind sources can be used to turn it. Psychokinesis is not proven to date, while many laws of physics prohibit it as such, psychokinesis is pseudoscientific.

## History

In the 1968 psychic powers film The Power, a group of witnesses seated around a table watch a stunned telekinetic as a psi wheel turns by the application of telekinetic force by one of the characters.

## Construction

There are several designs for the shape of the psi wheel, but the most common is an inverted funnel-shaped pyramid. This psi wheel shape may be constructed by creasing a small (around 2 inch by 2 inch) square of paper or foil lengthwise, height wise, and diagonally both ways, then bending the square slightly along the creases to reach the desired shape.
Another common type of psi wheel is in the shape of a cross made out of a very thin sheet of metal such as aluminum or brass. The arms of the cross are anywhere from 1.25 to 2 inches in length and up to 1/4" wide, with a small dimple in the middle so that it can be balanced on something sharp.
This wheel then balances on a sharp pointed object such as a thumbtack, pin, needle, or pen cover firmly planted on a flat surface. An object such as a thumbtack or pen cover can stand on its base by itself, however an object such as a needle will need to be rooted in another stable object such as an eraser, sponge, box, or bottle cap in order to provide it with enough stability to hold the spinning wheel on its tip; one stable design even uses a plastic bottle cap filled with an equal amount of J-B Weld, a quick drying two-part epoxy, to hold a needle of any desired size upright in place. Sometimes such psi wheels are placed within medium-sized glass or clear plastic containers to prevent random bursts of air and possibly heat from the hands from causing spurious movement of the wheel.
# Blastomussa

Blastomussa is a genus of large polyp stony corals belonging to the family Plerogyridae. Members of this genus are sometimes found in reef aquariums.

## Species

The World Register of Marine Species recognises the following species:
* Blastomussa loyae Head, 1978
* Blastomussa merleti (Wells, 1961)
* Blastomussa omanensis (Sheppard & Sheppard, 1991)
* Blastomussa simplicitexta (Umbgrove, 1942) †
* Blastomussa vivida Benzoni, Arrigoni & Hoeksema, 2014
* Blastomussa wellsi Wijsman-Best, 1973
# Aqoura

Aqoura (Arabic: عاقورة, also spelled Aaqoura, "Akoura") is a mountainous village in the Byblos District of Keserwan-Jbeil Governorate, Lebanon. It is located 68 kilometers north of Beirut. Aaqoura has an average elevation of 1,600 meters above sea level (between 1000 and 2189 m) and a total land area of around 120 square kilometers. Aaqoura's inhabitants are Maronite Catholics and Aaqoura is considered to be the birthplace of Maronitism and the origin of the overwhelming majority of all Lebanese Maronite families. Nature wise, Aaqoura is known to have one of the most breathtaking mountain chain in the world and is known to be very rich in water fountains and rivers and it is as well home to numerous caves, including the second (Rweiss) and fourth (Ain El Lebneh Grotto) deepest caves in Lebanon.
By area, Aaqoura is the largest village in Lebanon (belonging to its citizens - not emirate أميرية lands) in Lebanon. By voting power, it is the third largest town in the Byblos Jbeil District after Jbeil Byblos and Qartaba.
Maronites emerged from Aaqoura in the fourth century when Saint Maroun's disciple Ibrahim El Korchy started preaching and converting pagans to the Christian faith in the Aaqoura area. The carved stone Saint Peter and Paul church in Aaqoura is by far the oldest existing church in Lebanon and one of the oldest in the world. It was converted in the 4th century from a tomb place to the priests of the temple of Ashtarout in Afqa to a church.
The village of Aaqoura is known for the famous mountain chains surrounding and protecting it. These mountains have offered refuge for the citizens of Aaqoura during the different wars in Lebanon and the region. Also known for their courage, hospitality, and their intelligence the people of Aaqoura are studying and working worldwide. The local citizens work, value, and guard their lands. They cherish and proclaim their Christianity and play a major role in Lebanon through their political influence and their international relations.

## Demographics
### Religion

As of 2022, the religious make-up of the town's 4,152 registered voters were roughly 92.3% Maronite Catholics, 3.1% Greek Orthodox, 2.4% Greek Catholic, 0.8% Christian Minorities, and 1.4% others.
# St Catherine Church, Sot

The Church of Saint Catherine (Serbo-Croatian: Crkva svete Katarine) is a Catholic parish church in the village of Sot in Vojvodina, Serbia, part of Roman Catholic Diocese of Srijem.
The church building was constructed in 1747. The building is protected as the Monument of Culture of Great Importance. As one of the older standing religious buildings in Syrmia region, the building has undergone several modifications and extensions during its existence.
# Ganaʼ language

Ganaʼ (Gana, Ganaq) is an Austronesian language of Sabah, Malaysia.
Since Ganaʼ and Kujau, a Dusunic language, are both spoken in and around Keningau town, Gana has a significant proportion of Dusunic loanwords, although it is originally a Murutic language.
# Mir Mahalleh

Mir Mahalleh (Persian: ميرمحله) may refer to:
* Mir Mahalleh, Fuman, Gilan Province
* Mir Mahalleh, alternate name of Maaf Mahalleh, Fuman County, Gilan Province
* Mir Mahalleh, Masal, Gilan Province
* Mir Mahalleh, Shanderman, Masal County, Gilan Province
* Mir Mahalleh, Shaft, Gilan Province
* Mir Mahalleh, Golestan
# The Bride of Naga

The Bride of Naga (Thai: พนมนาคา; RTGS: Phanom Nakha) is a Thai romance drama series. First broadcast on One 31. It shows in reruns at 23:45 p.m. on Netflix.

## Synopsis

Asia, a pediatrician who came to treat children's snake scale disease in Phanom Nakha village. She encountered danger but was assisted by Anantachai, the Naga serpent who protected Phanom Nakha. A thousand years ago, she was Ananchalee, Anantachai's lover, but she was captured by Anekchat, Anantachai's younger brother with envy and wants to possess Ananchalee in hopes of ascending to Nagathibodi, who is the greatest among the Nagas, This jealousy brings many stories which is bound to the present life Until causing Asia to encounter strange stories, It's hard to find the answer.

## Cast
### Main

* Porapat Srikajorndecha as Anantachai
* Atsadaporn Siriwattanakul [th] as Asia / Ananchalee
* Petch Boranin as Anekchat
* Wittaya Teptip as Phumkhaobin / Binthurat
* Sornram Teppitak as Dr. Preeda
* Sarucha Petchroj [th] as Sowannee
* Kulteera Yordchang [th] as Sittha / Sareethan
* Benjasiri Wattana as Dr. Ari
* Ploypailin Limpanavatayanon as View
* Phromphiriya Thongputtaruk [th] as Sean
* Phutharit Prombandal [th] as Sophon
* Vorarit Fuangarome [th] as Bakaew
* Arnuttaphol Sirichomsaeng [th] as Akkhi
* Rong Kaomulkadee [th] as Dee
* Boonsong Nakphoo [th] as Kham
* Lerwith Sangsith as Yae
* Sawanee Utoomma as Buakhai
* Prissana Wongsiri [th] as Wan
* Phanchanokchon Phansang as Wannet

### Guest

* Anis Suwit as Lan
* Phollawat Manuprasert [th] as Tan
* Khunakorn Kirdpan [th] as Thanis
* Chananticha Chaipa as Nari

## Original soundtrack

* "Rak oei" (รักเอ๋ย), opening theme by Thongchai McIntyre
* "Mong chai" (มองใจ), ending theme by Saharat Thiempan
* "Mai khoei cha khit" (ไม่เคยจะคิด), theme by Marie Eugenie Le Lay [th]
# Khodasooli

Khodasooli (Persian: خداصولی) is a village in Ladiz Rural District, in the Mirjaveh of Zahedan County, Sistan and Baluchestan Province, Iran. At the 2006 census, its population was 221, in 42 families.
# George Dahlberg

George Peter "Jiggs" Dahlberg (April 21, 1900 – September 18, 1993) was an American football and basketball coach and college athletics administrator. He served as the head basketball coach at the University of Montana from 1937 to 1942 and again from 1944 to 1955, compiling a record of 221–223. Dahlberg was also the head football coach at Montana for one season, in 1945, tallying a mark of 1–4. He was the athletic director at Montana from 1954 to 1961.

## Personal life

Dahlberg was born on April 21, 1900, in Butte, Montana. He died on September 18, 1993, at the Veterans Administration Hospital in Fort William Henry Harrison, Montana.
Dahlberg graduated from the University of Montana in 1925, lettering in basketball and football.

## Coaching career

Dahlberg began a career as a coach at the high school level, starting out at Miles City High School in Miles City, Montana in 1925 as head coach for basketball and football. His four years at the school brought several district titles in both sports, winning basketball and football state championships in 1928. He went to Hoquiam, Washington in 1929 continuing his dual coaching roles, spending two years and winning a district title in basketball. After a year in Anaconda, Montana, with another basketball district championship achieved with a team of sophomores, he then spent four years as the head football coach at Puyallup High School. Dahlberg's coaching led to Puyallup winning a league championship in 1935. Before moving on to begin his college coaching career, he spent the 1936-1937 school year leading the basketball and football program at Chehalis High School where he was also named as the athletic director.
Dahlberg became assistant football coach and head of the basketball program at the University of Montana in February 1937.

## Head coaching record
### Football

| Year | Team | Overall | Conference | Standing |
| Montana Grizzlies (Pacific Coast Conference) (1945) ||||||
| 1945 | Montana | 1–4 | 0–1 | 9th |
| Montana: | Montana: | 1–4 | 0–1 | |
| Total: | Total: | 1–4 | | |

### Basketball

| Year | Team | Overall | Conference | Standing | Bowl/playoffs |
| Montana Grizzlies (Pacific Coast Conference) (1937–1938) ||||||
| 1937–38 | Montana | 9–18 | 3–17 | 6th (North) | |
| Montana Grizzlies (Independent) (1938–1942) ||||||
| 1938–39 | Montana | 17–13 | | | |
| 1939–40 | Montana | 17–8 | | | AAU National Tournament Third Round |
| 1940–41 | Montana | 13–15 | | | |
| 1941–42 | Montana | 14–10 | | | |
| Montana Grizzlies (Independent) (1944–1951) ||||||
| 1944–45 | Montana | 7–22 | | | |
| 1945–46 | Montana | 14–16 | | | |
| 1946–47 | Montana | 12–16 | | | |
| 1947–48 | Montana | 21–11 | | | |
| 1948–49 | Montana | 12–13 | | | |
| 1949–50 | Montana | 27–4 | | | |
| 1950–51 | Montana | 12–19 | | | |
| Montana Grizzlies (Skyline Conference) (1951–1955) ||||||
| 1951–52 | Montana | 12–14 | 7–7 | 5th | |
| 1952–53 | Montana | 14–11 | 6–8 | 4th | |
| 1953–54 | Montana | 8–19 | 3–11 | T–7th | |
| 1954–55 | Montana | 12–14 | 4–10 | T–6th | |
| Montana: | Montana: | 221–223 | | | |
| Total: | Total: | 221–223 | | | |
# Effective theory

In science, an effective theory is a scientific theory which proposes to describe a certain set of observations, but explicitly without the claim or implication that the mechanism used by the theory has a direct counterpart in the actual causes of the observed phenomena to which the theory is fitted. That means that the theory proposes to model a certain effect, without proposing to model adequately any of the causes which contribute to the effect.
An early example is Newton's law of universal gravitation. Isaac Newton postulated his inverse-square law without further speculation, saying
   I have not as yet been able to discover the reason for these properties of gravity from phenomena, and I do not feign hypotheses. For whatever is not deduced from the phenomena must be called a hypothesis; and hypotheses, whether metaphysical or physical, or based on occult qualities, or mechanical, have no place in experimental philosophy. In this philosophy particular propositions are inferred from the phenomena, and afterwards rendered general by induction.
this hypothesis without further reasoning is referred as Newton's hypotheses non fingo.
For example, effective field theory is a method used to describe physical theories when there is a hierarchy of scales. Effective field theories in physics can include quantum field theories in which the fields are treated as fundamental, and effective theories describing phenomena in solid-state physics. For instance, the BCS theory of superconduction treats vibrations of the solid-state lattice as a "field" (i.e. without claiming that there is really a field), with its own field quanta, known as phonons. Such "effective particles" derived from effective fields are also known as quasiparticles.
In a certain sense, quantum field theory, and any other currently known physical theory, could be described as "effective", as in being the "low energy limit" of an as-yet unknown theory of everything.
# Anthony John Aglen

Anthony John Aglen CB FRSE (1911–1984) was a Scottish civil servant who served as Fisheries Secretary. He was a founder of the North of Scotland Hydro-Electric Board.

## Life

He was born in Peking on 30 May 1911 the second son of Francis Aglen of Alyth in Perthshire and his wife, Isabel Marion Agnes Bayley Balfour (nicknamed Senga), daughter of Isaac Bayley Balfour. His father was a servant of the Chinese Imperial Customs, later to be the Chinese Maritime Customs, rising through the service to become Inspector-General of the Chinese Maritime Customs Service from 1911 to 1927.
He was educated at Marlborough College in Wiltshire. He won a place at Cambridge University and graduated BA in 1933. He entered the Scottish Office in 1934 and served as Private Secretary to the Secretary of State for Scotland from 1939, first serving John Colville, 1st Baron Clydesmuir then serving Ernest Brown.
In 1942 he became Assistant Secretary to the Scottish Home Department. From 1946 to 1971 he was Fisheries Secretary for Scotland to the Department of Agriculture and Fisheries. In this capacity he oversaw the construction of the Pitlochry fish ladder (completed 1951) and the Marine Research Laboratory in Aberdeen. He was also pivotal to the creation of the Herring Industry Board and White Fish Authority both of which did much to promote and expand the fishing industry and market at home and abroad.
In the 1940s and 50s he was living at Newmills Farm in Balerno to the south-west of Edinburgh.
In 1963 he was elected a Fellow of the Royal Society of Edinburgh. His proposers were Cyril Lucas, Sir Maurice Yonge, Sir Michael Swann, Vero Wynne-Edwards and John Barclay Tait.
From 1963 to 1966 he was President of the North East Atlantic Fisheries Commission. At this period he was living at Birkhill in Earlston in the Scottish Borders.
He retired in 1971 and died in Edinburgh on 25 April 1984.

## Family

In 1946 he married Audrey Louise Murray (1914-2009), his second cousin, daughter of Andrew E. Murray WS of 48 Murrayfield Gardens.
# 1988 Virginia Slims of San Diego

The 1988 Virginia Slims of San Diego was a women's tennis tournament played on outdoor hard courts at the San Diego Tennis & Racquet Club in San Diego, California, in the United States and was part of the Category 2 tier of the 1988 WTA Tour. The tournament ran from August 1 through August 7, 1988. Second-seeded Stephanie Rehe won the singles title and earned $17,000 first-prize money.

## Finals
### Singles

Stephanie Rehe defeated Ann Grossman 6–1, 6–1
* It was Rehe's 2nd singles title of the year and the 5th and last of her career.

### Doubles

Patty Fendick / Jill Hetherington defeated Betsy Nagelsen / Dianne van Rensburg 7–6$^{(12–10)}$, 6–4
* It was Fendick's 6th title of the year and the 6th of her career. It was Hetherington's 4th title of the year and the 5th of her career.