OpenLLM-France/wikimedia huggingface dataset:
# The Greater Death of Saito Saku

"The Greater Death of Saito Saku" is a 2005 fantasy short story by Richard Harland.

## Background

"The Greater Death of Saito Saku" was first published in 2005 in Daikaiju! Giant Monster Tales, edited by Robin Pen and Robert Hood and published by Agog! Press. It was published alongside 27 other stories by 26 authors. "The Greater Death of Saito Saku" was a joint-winner for the 2005 Aurealis Award for best fantasy short story along with Rosaleen Love's "Once Giants Roamed the Earth" which was also published in the same anthology.
# Kisasszond

Kisasszond (Croatian: Gospodince) is a village in Somogy county, Hungary.

## Etymology

According to the local legends its name came from the nuns of the monastery that stood there in the Middle Ages. Others state that it got its name from Katalin Bethlen who was the owner of Kisasszond and died as a young girl. The older version of the name of the settlement was Kisasszonyfalva (English: Mistress village). The church of Kisasszond was dedicated to Holy Mary. Kisasszony (English: Mistress) is one of her titles which got a suffix -d like many other settlements in Hungary.

## History

According to László Szita the settlement was completely Hungarian in the 18th century.
# Pohulanka, Masovian Voivodeship

Pohulanka is a village in the administrative district of Gmina Białobrzegi, within Białobrzegi County, Masovian Voivodeship, in east-central Poland. It lies approximately 7 kilometres (4 mi) east of Białobrzegi and 63 km (39 mi) south of Warsaw.
# Stewart's theorem

In geometry, Stewart's theorem yields a relation between the lengths of the sides and the length of a cevian in a triangle. Its name is in honour of the Scottish mathematician Matthew Stewart, who published the theorem in 1746.

## Statement

Let a, b, c be the lengths of the sides of a triangle. Let d be the length of a cevian to the side of length a. If the cevian divides the side of length a into two segments of length m and n, with m adjacent to c and n adjacent to b, then Stewart's theorem states that $b^{2}m+c^{2}n=a(d^{2}+mn).$
A common mnemonic used by students to memorize this equation (after rearranging the terms) is: ${\underset {{\text{A }}man{\text{ and his }}dad}{man\ +\ dad}}=\!\!\!\!\!\!{\underset {{\text{put a }}bomb{\text{ in the }}sink.}{bmb\ +\ cnc}}$
The theorem may be written more symmetrically using signed lengths of segments. That is, take the length AB to be positive or negative according to whether A is to the left or right of B in some fixed orientation of the line. In this formulation, the theorem states that if A, B, C are collinear points, and P is any point, then
    $\left({\overline {PA}}^{2}\cdot {\overline {BC}}\right)+\left({\overline {PB}}^{2}\cdot {\overline {CA}}\right)+\left({\overline {PC}}^{2}\cdot {\overline {AB}}\right)+\left({\overline {AB}}\cdot {\overline {BC}}\cdot {\overline {CA}}\right)=0.$
In the special case where the cevian is a median (meaning it divides the opposite side into two segments of equal length), the result is known as Apollonius' theorem.

## Proof

The theorem can be proved as an application of the law of cosines.
Let θ be the angle between m and d and θ' the angle between n and d. Then θ' is the supplement of θ, and so cos θ' = −cos θ. Applying the law of cosines in the two small triangles using angles θ and θ' produces ${\begin{aligned}c^{2}&=m^{2}+d^{2}-2dm\cos \theta ,\\b^{2}&=n^{2}+d^{2}-2dn\cos \theta '\\&=n^{2}+d^{2}+2dn\cos \theta .\end{aligned}}$
Multiplying the first equation by n and the third equation by m and adding them eliminates cos θ. One obtains ${\begin{aligned}b^{2}m+c^{2}n&=nm^{2}+n^{2}m+(m+n)d^{2}\\&=(m+n)(mn+d^{2})\\&=a(mn+d^{2}),\\\end{aligned}}$ which is the required equation.
Alternatively, the theorem can be proved by drawing a perpendicular from the vertex of the triangle to the base and using the Pythagorean theorem to write the distances b, c, d in terms of the altitude. The left and right hand sides of the equation then reduce algebraically to the same expression.

## History

According to Hutton & Gregory (1843, p. 220), Stewart published the result in 1746 when he was a candidate to replace Colin Maclaurin as Professor of Mathematics at the University of Edinburgh. Coxeter & Greitzer (1967, p. 6) state that the result was probably known to Archimedes around 300 B.C.E. They go on to say (mistakenly) that the first known proof was provided by R. Simson in 1751. Hutton & Gregory (1843) state that the result is used by Simson in 1748 and by Simpson in 1752, and its first appearance in Europe given by Lazare Carnot in 1803.
# Berehove, Odesa Oblast

Berehove (Ukrainian: Берегове) is a village in Ukraine, Odesa Raion, in Odesa Oblast. It belongs to Usatove rural hromada, one of the hromadas of Ukraine, and is one of the 15 villages in the hromada. It has a population of about 45 (As of the Ukrainian 2001 Population Census). It has 2 other names that can you can call Berehove: Beregove and Beregovoye.
Until 18 July 2020, Berehove belonged to Biliaivka Raion. The raion was abolished in July 2020 as part of the administrative reform of Ukraine, which reduced the number of raions of Odesa Oblast to seven. The area of Biliaivka Raion was merged into Odesa Raion.

## Population census

As of January 12, 1989, Berehove had a population of 43 people. Archived 2014-07-31 at the Wayback Machine
On December 5, 2001, Berehove had a population of 36 people (7 fewer people than 1989). Archived 2014-07-31 at the Wayback Machine
2001 and 1989 Population Census comparison :
| Year and Gender | 1989 Census | 2001 Census |
| Men | 21 | 16 |
| Women | 22 | 20 |
# Barry John Corr

Barry John Corr (born 13 January 1981) is a Scottish former footballer who played as a goalkeeper.

## Football career

Corr began his senior career with Scottish Premier League club Celtic. He made his first and only appearance for the club when he came on as a substitute for Jonathan Gould against Hearts in April 1999. From there he moved onto another SPL side, Motherwell, after a loan spell with amateur side Queens Park. After his time in Lanarkshire, Corr moved into the Scottish Football League playing for Stranraer, Queen of the South and Ayr United.
After leaving Ayr United, Corr joined Junior side Clydebank before retiring.
# Ivanhoe, the Norman Swordsman

Ivanhoe, the Norman Swordsman (Italian: La spada normanna) is a 1971 Capa e spada film directed by Roberto Mauri.

## Plot

After the death of King Henry I in 12th-century England, the throne is taken by Stephen Cunningham who claims to possess the mythical "Sword of Normandy." A man named Ivanhoe returns from years in the Holy Land knowing that Henry I's son, the rightful heir to the throne, died in the Crusades, and that Cunningham's sword is a fake. After forging alliances with a group of highwaymen and a band of traveling thespians, Ivanhoe reclaims the real sword that will topple Cunningham.

## Cast

* Mark Damon as Ivanhoe
* Luis Dávila as Stephen of Cunningham
* Krista Nell as Brenda
* Aveline Frederica as Kitty
* Vassili Karis as Trigui
* Alan Collins (aka Luciano Pigozzi) as Mortimer, the Principa
* Linda Sini as Wife of Mortimer
* Aldo Berti as Art
* Spartaco Conversi as Kitts
* Nello Pazzafini as Ghippo

## Production

Ivanhoe, the Norman Swordsman was shot in Barcelona Spain at Cardona's Castle and Cardona's Collegiate Church

## Release

Ivanhoe, the Norman Swordsman was released on April 29, 1971.
# Mārciena Parish

Mārciena parish (Latvian: Mārcienas pagasts) is an administrative unit of Madona Municipality, Latvia.

## Towns, villages and settlements of Mārciena parish

* Ķepši (Kepsi)
* This Vidzeme location article is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
* ↑ "Reģionu, novadu, pilsētu un pagastu kopējā un sauszemes platība gada sākumā". Central Statistical Bureau of Latvia. Retrieved 30 July 2024.
* ↑ "Iedzīvotāju skaits pēc tautības reģionos, pilsētās, novados, pagastos, apkaimēs un blīvi apdzīvotās teritorijās gada sākumā (pēc administratīvi teritoriālās reformas 2021. gadā)". Central Statistical Bureau of Latvia. Retrieved 19 June 2024.
# Arts Garden

22°11′25.6″N 113°32′55.6″E﻿ / ﻿22.190444°N 113.548778°E﻿ / 22.190444; 113.548778
Arts Garden (Chinese: 藝園; Portuguese: Jardim das Artes) is a floral garden in Sé, Macau, China. It runs along Avenida de Amizade and bisects two other parks, Comendador Ho Yin Garden and Dr Carlos d'Assumpcao Park.
The park features:
* Floral gardens
* Fountains
* Statuary
# Pol Abza Jalaleh

Pol Abza Jalaleh (Persian: پل ابزاجلاله, also Romanized as Pol Ābzā Jalāleh) is a village in Sadat Mahmudi Rural District, Pataveh District, Dana County, Kohgiluyeh and Boyer-Ahmad Province, Iran. At the 2006 census, its population was 292, in 56 families.
# São Jorge (Santana)

São Jorge (Portuguese: Saint George) is a civil parish in the municipality of Santana, in the island of Madeira. The population in 2011 was 1,473, in an area of 19.34 km$^2$ (7.47 sq mi).

## History

São Jorge was created in 1515, and benefitted from the patronage of King Manuel I of Portugal when it was merely a religious parish. These revelations were documented in the archives of the Torre do Tombo, and also included many of the pieces and religious artefacts donated by the King to the first Church of São Jorge. The first settlers to this parish occupied the areas in the Sítio do Calhau.
It was later divided, creating the parish of Santana in 1564 (and later municipal seat after 1835); the parish of Arco de São Jorge in 1676; and Ilha in 1989.

## Geography

The area is divided into "neighborhoods", forested and coastal spaces defined by several sítios (places): Achada de António Teixeira, Achada do Pico, Achada da Felpa, Achada Grande, Açougue, Barranco, Covas, Fajã Alta, Farrobo, Farrobo de Cima, Farrobo de Baixo, Furna de Pedro Jorge, Jogo da Bola, Lombo do Pico, Pé do Pico, Pico, Poço e Vale, Pomar, Ribeira Funda, São Pedro and Tanque.
Fifty kilometres from the regional capital, the parish is located 240 metres above sea level, limited in the north by the Atlantic Ocean and south by the mountains of the interior range (the heightest altitudes in the parish include Pico Canário 1,592 metres (5,223 ft) and Pico dos Assumadouros 1,184 metres (3,885 ft). To the west is the civil parish of Arco de São Jorge and east are the parishes of Ilha and Santana. About half of the parish is covered by the rich Laurissilva forest defined as Natural Heritage by UNESCO.

## Architecture

* Chapel of São Pedro (Portuguese: Capela de São Pedro), dating to the end of the 15th century
* Chapel of the Sagrada Coração de Jesus (Portuguese: Capela do Sagrado Coração de Jesus), dedicated to the Sacred Heart of Jesus, is located in the place of Ribeira Funda, and completed in 2000
* Church of São Jorge (Portuguese: Igreja de São Jorge), completed in 1761, the Baroque-style church includes a rich presbytery of gilded wood, and ornate pulpit.

## Notable people

* Teodósio Clemente de Gouveia (c.1889 - Lourenço Marques; c.1962), was a Roman Catholic Cardinal, who served as Archbishop of Lourenço Marques in Mozambique from 1940 until his death (he was elevated to the cardinalate in 1946 by Pope Pius XII).
# Tatar Yantığı

Tatar Yantığı (Tatar: Татар Янтыгы, romanized: Tatar Yantığı) is a rural locality (a selo) in Layış District, Tatarstan. The population was 366 as of 2010. Tatar Yantığı is located 35 km from Layış, district's administrative centre, and 65 km from Qazan, republic's capital, by road. The earliest known record of the settlement dates from 1710/1711. There are 7 streets in the village.
# Carambola's Philosophy: In the Right Pocket

Carambola's Philosophy: In the Right Pocket (Italian: Carambola, filotto... tutti in buca, also known as The Crazy Adventures of Len and Coby and Trinity and Carambola) is a 1975 Italian comedic Spaghetti Western film co-written and directed by Ferdinando Baldi. Starring the duo Michael Coby and Paul L. Smith, a couple formed by producer Manolo Bolognini with the purpose of copying the successful films of the duo Terence Hill and Bud Spencer. It is the sequel of Carambola!.

## Cast

* Michael Coby as Coby
* Paul L. Smith as Len
* Glauco Onorato as The Supreme
* Gabriella Andreini as Miss Peabody
* Remo Capitani as Word
* Pino Ferrara as Sheriff
* Piero Lulli as Colonel
* Enzo Monteduro as Jones
* Benjamin Lev as Sheriff's Assistant
# Brentopara Inlet

Brentopara Inlet (Bulgarian: залив Брентопара, ‘Zaliv Brentopara’ \'za-liv bren-to-'pa-ra\) is the 7 km wide inlet indenting for 6.2 km the east coast of Churchill Peninsula, Oscar II Coast in Graham Land. It is part of Adie Inlet entered southeast of Cavarus Point and northwest of Astro Cliffs. The feature is named after the ancient Thracian town of Brentopara in Southern Bulgaria.

## Location

Brentopara Inlet is located at 66°38′30″S 62°31′30″W﻿ / ﻿66.64167°S 62.52500°W﻿ / -66.64167; -62.52500. British mapping in 1974.

## Maps

* British Antarctic Territory: Graham Land. Scale 1:250000 topographic map. BAS 250 Series, Sheet SQ 19-20. London, 1974.
* Antarctic Digital Database (ADD). Scale 1:250000 topographic map of Antarctica. Scientific Committee on Antarctic Research (SCAR). Since 1993, regularly upgraded and updated.
# Voyvodovo, Vratsa Province

43°39′N 23°51′E﻿ / ﻿43.650°N 23.850°E﻿ / 43.650; 23.850
Voyvodovo (Bulgarian: Войводово, Czech: Vojvodovo) is a village in Miziya municipality, Vratsa Province, Bulgaria, at 43°39′N 23°51′E﻿ / ﻿43.650°N 23.850°E﻿ / 43.650; 23.850. It was founded in 1900, mostly by Evangelist Czechs, but also by Slovaks, Banat Swabians and Banat Bulgarians, all settlers from the region of Banat, then in Austria-Hungary.
In 1904, Voyvodovo had a population of 410, of whom 215 were Czechs, 100 Slovaks, 57 Serbs, 29 Bulgarian Catholics, and 9 Bulgarian Orthodox. At its recorded peak in 1939, the Czech colony constituted 527 people out of 798, the remainder consisting of 104 Slovaks, 148 Bulgarians, 13 Russians (or Rusyns), and 6 Serbs. There was a Czech school, as well as a Protestant church. The community was deeply religious and puritan. Czech was the dominant language in the entire village, including among other ethnicities. The main street was named the Saint Helena Street, after the village of Svatá Helena (today Sfânta Elena, Caraș-Severin County, Romania), out of which most Czechs originated. Voyvodovo was also an outpost for further Czech migration to other villages in Bulgaria, with around 20 Czech families settling in the village of Belintsi, Razgrad Province, in 1935.
Although all but a dozen families left in 1949-1950 after being recalled to settle depopulated border territories of Czechoslovakia, the village has largely preserved its characteristically Czech rural architecture. Compared to the Bulgarian village houses, those in Voyvodovo are low and elongated, they are painted white and have red roofs with a black plinth and narrow windows with wooden shutters. The houses were built of adobe bricks, each wall approximately 55 centimetres thick. The yards are typically 30×60 metres perpendicular to the street and parallel with the house.
There still exists a Methodist community, which in the early 20th century, under the guidance of pastors Martin Roháček, Gottlieb Koval and Jozef Harmann, was the most prosperous in all Bulgaria. In the 1950s, the almost deserted village was settled by Bulgarians, mostly from the southwestern parts of the country, such as Kyustendil, Belitsa and Ihtiman, but also from other places including the Western Outlands.
As of 2008, the village has a population of 291 and the mayor is Marina Nenova. Voyvodovo lies 10 km from the Danube, south of Oryahovo. The village was named after a certain rebel leader (voivode) from Hristo Botev's band that died in the area in 1876.

## Gallery

* New mansion
* Old house
* Old house
* Old house
* Old house
* Old house
* Old house
* Evangelical church
* Old building
* Monument to the perished in World War II
# Kinderkül

Kinderkül (Tatar: Киндеркүл, romanized: Kinderkül) is a rural locality (a derevnya) in Kukmara District, Tatarstan. The population was 398 as of 2010. Kinderkül is located 4 km from Kukmara, district's administrative centre, and 148 km from Ԛazan, republic's capital, by road. The village was established in 17th century. There are 10 streets in the village.
# Turan Kola

Tireng Kola (Persian: تیرنگ كلا, also Romanized as Trin Kelā and Tarvan Kolā) is a village in Mianrud Rural District, Chamestan District, Nur County, Mazandaran Province, Iran. At the 2006 census, its population was 403, in 102 families.
# Paano Kita Mapasasalamatan? (TV program)

Paano Kita Mapasasalamatan? (transl. How Can I Thank You?) is a Philippine television documentary show broadcast by Kapamilya Channel. Directed by Ryan Agoncillo and was hosted by Judy Ann Santos. It aired on the network's Yes Weekend! line up from June 13, 2020 to June 26, 2021, replacing Home Sweetie Home.

## Final host

* Judy Ann Santos
# Chahar Ab

Chahar Ab (Persian: چهاراب, also Romanized as Chahār Āb) is a village in Kashkan Rural District, Shahivand District, Dowreh County, Lorestan Province, Iran. According to the 2006 census, its population was 202, in 36 families.
# HOXD12

Homeobox protein Hox-D12 is a protein that in humans is encoded by the HOXD12 gene.
This gene belongs to the homeobox family of genes. The homeobox genes encode a highly conserved family of transcription factors that play an important role in morphogenesis in all multicellular organisms. Mammals possess four similar homeobox gene clusters, HOXA, HOXB, HOXC and HOXD, located on different chromosomes, consisting of 9 to 11 genes arranged in tandem. This gene is one of several homeobox HOXD genes located in a cluster on chromosome 2. Deletions that remove the entire HOXD gene cluster or the 5' end of this cluster have been associated with severe limb and genital abnormalities. The product of the mouse Hoxd12 gene plays a role in axial skeleton development and forelimb morphogenesis.
# Huggins equation

The Huggins Equation is an empirical equation used to relate the reduced viscosity of a dilute polymer solution to the concentration of the polymer in solution. It is named after Maurice L. Huggins. The Huggins equation states:
${\frac {\eta _{s}}{c}}=[\eta ]+k_{H}[\eta ]^{2}c$
Where ${\eta _{s}}$ is the specific viscosity of a solution at a given concentration of a polymer in solution, $[\eta ]$ is the intrinsic viscosity of the solution, $k_{H}$ is the Huggins coefficient, and $c$ is the concentration of the polymer in solution. In isolation, $n_{s}$ is the specific viscosity of a solution at a given concentration.
The Huggins equation is valid when $[\eta ]c$ is much smaller than 1, indicating that it is a dilute solution. The Huggins coefficient used in this equation is an indicator of the strength of a solvent. The coefficient typically ranges from about $0.3$ (for strong solvents) to $0.5$ (for poor solvents).
The Huggins equation is a useful tool because it can be used to determine the intrinsic viscosity, $[\eta ]$, from experimental data by plotting ${\frac {\eta _{s}}{c}}$versus the concentration of the solution, $c$.
# Harish Naval

Dr. Harish Naval (born 8 January 1947) is working with the Indian Council for Cultural Relations, under the Ministry of External Affairs (Government of India) as chief editor of the international literary journal Gaganachal.
He retired as professor of Hindi literature at Hindu College and he was the head of the department of Hindi. Naval has authored several Hindi books, articles and screenplays for television.

## Work

He worked as a professor of Hindi literature at Hindu College, University of Delhi, and he was the head of Hindi department.
He has authored 26 books all of them in Hindi.
* Has been the literary adviser (Hindi) to the India Today magazine.
* Has also served as a consultant for Hindi Programming on the NDTV news channel.
* Visiting speaker at Sofia University, Bulgaria.
* Visiting speaker at Tokyo University and Osaka University, Japan.
* Held the position of head examiner and professor at Mauritius University.
* He is editor of Hindi magazine Gaganachal ( गगनांचल)This magazine is for NRI's and reaches the Indian consulate in various countries.
Naval has been awarded more than 12 National Level Literary Prizes including Yuva Jnanpeeth Prize, Govt of India's ‘Gobind Ballabh Pant Prize’, Sahity Kala Parishad Puruskar, Vyangy Shri Samman and ‘Urvashi Puruskar. He has been felicitated in Washington by Antar Rashtriya Hindi Samiti Chapter, by ‘Arya Samaj New York USA and Hindi Speaking Union Mauritius. Naval has represented India as a Hindi author in international literary seminars and cultural trips to 46 countries.

## Awards

Recipient of the Yuva Jnanpith Puruskar (prize) for his first book Bagpat Ke Kharbuje. He has also received other awards such as "Madhyam Puruskar", "Sahiya Mani", "Jainendra Kumar Samman", "Fiqra Tauswin Award", "Balkan ji Bari International Award" and so forth.
हरीश नवल ==References==
* ↑ Gandhi marg p.677
* 1 2 3 "Harish Naval". Retrieved 19 February 2013.
* ↑ "Hindi Journals | Indian Council for Cultural Relations". www.iccr.gov.in. Archived from the original on 1 February 2015.
# Pekachuk

Pekachuk (Persian: پكاچوك, also Romanized as Pekāchūk; also known as Pekājīk, Armenian: Փայաջուկ) is a village in Koreh Soni Rural District, in the Central District of Salmas County, West Azerbaijan Province, Iran. At the 2006 census, its population was 228, in 39 families.
# Ripatransone Cathedral

Ripatransone Cathedral (Italian: Duomo di Ripatransone; Basilica Concattedrale dei Santi Gregorio Magno e Margherita) is a Roman Catholic cathedral and minor basilica in the town of Ripatransone, province of Ascoli Piceno, region of Marche, Italy. It is located on Piazza Ascanio Condivi. The cathedral is dedicated to Saint Gregory the Great and to Saint Margaret. It was formerly the episcopal seat of the Diocese of Ripatransone but is now a co-cathedral in the Diocese of San Benedetto del Tronto-Ripatransone-Montalto.

## History and decoration

The main layout of the cathedral was erected between 1597 and 1623 by the architect Giuseppe Guerra. The octagonal tiburium (corridor across base of cupola drum) dates to 1786, the Neoclassical façade to 1842, while the bell-tower was built from 1884 to 1902. The architect of the latter was F. Vespignani.
The interior was frescoed in the 1950s by the brothers Michelangelo and Marcantonio Bedini. The spandrels depict the four evangelists. while in the dome are the four cardinal virtues. They also painted the apse frescoes. The wooden pulpit with panels depicting the five glorious mysteries was carved by D. Bonfini of Patrignone. The apse has wooden choir stalls (1620) by Agostilio Evangelisti.
The main altar has two paintings, a 17th-century canvas depicting San Gregorio Magno and an 18th-century Nativity. Among other works in the church are a polychrome wooden crucifix putatively donated by Pope Pius V in 1571 and attributed to Giovanni Battista Casignola. There is also an altarpiece by Orazio Gentileschi. There are three canvases depicting the Madonna and Child, St Peter, St Roch, St Antony of Padua, and John the Baptist (1579) by Simone de Magistris; a Carlo Borromeo (1623) attributed to Alessandro Turchi; and an altarpiece S. Ciannavei di Ascoli Piceno (active 18th–19th centuries).
The musical organ (1783) was made by the Venetian Gaetano Callido. It was originally made for the Church of the Magdalene (Chiesa della Maddalena) of the Franciscans.
From the cathedral one can enter the Diocesan Sanctuary of the Madonna, known also as the Sanctuary of San Giovanni (patroness of the city since 1893). The sanctuary was erected in 1846–58 by design of G. Carducci of Fermo, and it houses four statues by Luigi Fontana. The aedicule, designed by Francesco Vespignani in 1881, houses the venerated Simulacro (1620), a work of S. Sebastiani. The crypt of the cathedral has a polychrome ceramic crucifix by Giuseppe Marinucci.