OpenLLM-France/wikimedia huggingface dataset:
# Plain inezia

The plain inezia, or plain tyrannulet , (Inezia inornata) is a species of passerine bird in the family Tyrannidae, the tyrant flycatchers. It is found in Argentina, Bolivia, Brazil, Paraguay, and Peru.

## Taxonomy and systematics

The plain inezia was originally described as Serpophaga inornata. By the late twentieth century it had been moved to its present genus Inezia.
The plain inezia is monotypic.

## Description

The plain inezia is about 9 cm (3.5 in) long and weighs 5.5 to 6 g (0.19 to 0.21 oz). The sexes have the same plumage. Adults have a grayish to olive-gray crown. Their face is mostly whitish with a thin white supercilium and a thin white eye-ring. Their back and rump are grayish to olive-gray. Their wings are dusky with dull white edges on the inner flight feathers and tips of the wing coverts; the latter show as two wing bars. Their tail is dusky. Their throat is whitish and their breast and belly dingy gray with a pale yellow tinge on the lower belly and undertail coverts. They have a dark brown iris, a thin black bill with sometimes a paler base to the mandible, and gray legs and feet.

## Distribution and habitat

The plain tyrannulet breeds from southern Beni Department in central Bolivia south to northern Paraguay and Salta and western Jujuy provinces in northwestern Argentina. In the non-breeding season many move north into northern Bolivia, Peru's Puno, and Madre de Dios departments and southwestern Amazonian Brazil. In the breeding season it inhabits deciduous and semi-deciduous woodlands and the drier Gran Chaco. In the non-breeding season it mostly occurs in shrubby early successional vegetation along rivers and other watercourses. In elevation it ranges from near sea level to 700 m (2,300 ft).

## Behavior
### Movement

As noted above, the plain tyrannulet is a partial migrant, with individuals moving between the southern parts of its range into Peru and Brazil after the breeding season.

### Feeding

The plain inezia feeds on arthropods and probably also small fruits. It typically forages alone or in pairs and occasionally joins mixed-species feeding flocks. It takes prey and fruits from foliage and twigs mostly by gleaning while perched and also by briefly hovering after a short flight.

### Breeding

The plain inezia's breeding season has not been defined but appears to include November in Bolivia. Nothing else is known about the species' breeding biology.
* Songs and calls
* Listen to the plain inezia on xeno-canto

### Vocalization

The plain inezia's song is a "somewhat musical series of thin whistles with [an] emphatic introductory note, 'psee-tee-ee-ee-ee' ".

## Status

The IUCN has assessed the plain inezia as being of Least Concern. It has a large range; its population size is not known and is believed to be decreasing. No immediate threats have been identified. It is thought to be generally uncommon and is considered rare in Peru. It occurs in several protected areas across its range.
# Nernst (crater)

Nernst is a lunar impact crater that lies on the far side of the Moon, just beyond the northwestern limb. It lies across the northern part of the larger walled plain Lorentz, and intrudes slightly into the northwestern rim of the crater Röntgen.
The rim of Nernst is relatively well-defined, although several smaller impacts lies across the edge. The satellite crater Nernst T has broken through the western rim edge. Smaller craters also lie along the rim to the southwest and south-southeast. Around the remainder of the inner wall is some slumping and a few terrace-like features.
The interior of Nernst is relatively level, with a central peak formation offset slightly to the south of the midpoint. A pair of small craters lies on the interior floor along the western and southern inner edges. Parts of the remaining floor are marked by a series of rilles. In the southern half these rilles form grooves running generally from east to west.
Prior to formal naming by the IAU in 1970, Nernst was called Crater 183.

## Satellite craters

By convention these features are identified on lunar maps by placing the letter on the side of the crater midpoint that is closest to Nernst.
| Nernst | Latitude | Longitude | Diameter |
| T | 35.8° N | 96.9° W | 25 km |
# Pozm-e Tiab

Pozm-e Tiab (Persian: پزم تياب) is a village in Jahliyan Rural District of the Central District of Konarak County, Sistan and Baluchestan province, Iran.

## Demographics
### Population

At the time of the 2006 National Census, the village's population was 2,040 in 402 households. The following census in 2011 counted 2,385 people in 479 households. The 2016 census measured the population of the village as 2,912 people in 642 households. It was the most populous village in its rural district.
# Social Security Act (disambiguation)

The Social Security Act refers to government welfare spending legislation:
* Social Security Act 1991, for Australia
* Social Security Board (Belize), for Belize
* Unorganised Workers' Social Security Act 2008, for India
* Employees' Social Security Act 1969, for Malaysia
* Social Security Act 1938, for New Zealand
* Social Security System (Philippines), for the Philippines
* Social Security (Scotland) Act 2018, for Scotland
* Social security in Spain, for Spain
* Social Security Administration Act 1992, for the United Kingdom
* Social Security Contributions and Benefits Act 1992, for the United Kingdom
* Ministry of Social Security Act 1966, for the United Kingdom
* Social Security Act of 1935, for the United States
# Taipei Representative Office in Greece

The Taipei Representative Office in Greece (Chinese: 駐希臘臺北代表處) (Greek: Γραφείο Αντιπροσωπείας της Ταϊπέι στην Ελλάδα) represents the interests of Taiwan in Greece in the absence of formal diplomatic relations, functioning as a de facto embassy.

## Background

The aim of the representative office is to further bilateral cooperation between Greece and Taiwan in the fields of economics, culture, education and research. In addition, it offers consular services and the consular jurisdiction of the office also extends to Bulgaria and Cyprus.
On 6 January 1973, the Republic of China established the Far East Trade Center in Athens, Greece. On 28 December 1990, it was renamed the Taipei Economic and Cultural Office in Greece, which has the function of a de facto embassy. On 11 April 2003, it was renamed the Taipei Representative Office in Greece, within the consular affairs and economic group.
Since September 2016, the office is headed by a representative, currently Sherman S. Kuo, who previously served as the mayor of Yilan City in Taiwan.
# Battle of Kakkor

The Battle of Kakkor (sometimes spelled Kakkod) was fought between the Maratha Holkar principality of Indore, led by the veteran Gangadhar Tatya, who was sent into battle by Malhar Rao Holkar, and the Rajput Kingdom of Amber under Sawai Madho Singh in present-day Kakor, Uniara, Tonk district of Rajasthan.

## Battle

In 1759, Malharrao Holkar invaded Jaipur where a fierce battle took place. He despatched Gangadhar Tatya. Madho Singh dispatched an army of 4000 that was completely crushed. Tatya attacked Thakur Jodhsingh Singh, who was wounded and killed; the death of this commander was fatal as it saved Marathas who were on the verge of defeat. Gulab Singh tried to command the army, but was also killed. Lastly, Pratap Singh Naruka took the charges and fiercely went upon slaying the Marathas. Gangadhar Tatya was wounded, and had to escape from the battlefield whereas casualties of Rajput were huge, nearly 20 captains were slain. Rajputs were forced to seek peace.

## Aftermath

Malharrao Holkar later laid siege to and captured Burwada fort, forcing Rajputs again to seek peace. Malharrao wasn't able to plunder for long as he had to leave Rajputana to help Dattaji. He arrived too late as Dattaji had already fallen in the Battle of Barari Ghat .
# Battle of Falun

The Battle of Falun (Swedish: Slaget om Falun) was the first battle of the Swedish War of Liberation that took place in Falun, Sweden, on February 5, 1521. Swedish rebels under Gustav Vasa, who had just days earlier been proclaimed leader of the Dalecarlians against the Danes, raided Falun. The rebels, consisting of a few hundred poorly armed peasants and some noble officers, took the Danish forces in the town completely by surprise. The local fogde (bailiff) Kristoffer Olsson and a few others labelled as "traitors" were captured. Local shops run by German merchants were plundered, and the population taxed.
The rebels continued onwards through the region, gaining many new recruits. Shortly after they returned to Falun, and the locals pledged allegiance to Gustav Vasa and his cause. The rebellion continued until the Treaty of Malmö in 1524. A year earlier, in 1523, Vasa was crowned King of Sweden.
# Heinrich Feldman

Heinrich Feldman, also known as Harold Feldman or Chaim Moshe Feldman, (born November 1935 – 22 March 2022) was a British property investor. In 2015, he had wealth of £100–360 million.

## Companies founded and owned
### Inremco 26

Inremco 26 is among the London-based property redevelopment and holding companies Feldman founded in 1983. In its financial year 2012–13, it had assets of £107,000,00000. The company bought 1 Poultry, in the City of London, for two million less than this sum in December 2010. The company sold the large block for a gross gain of £500 million to the private equity firm Perella Weinberg Partners in 2014.

### Wade Properties

Wade Properties is Feldman's company having the same purposes based in Israel.

## Family trustee

Feldman was the main donor and indirect trustee of the Mazal Brocha Trust, belonging to his descendants, managed by Bank Leumi Overseas Trust Corporation, a Jersey company. In 2013, he directed the corporation sue its lawyers as to the mechanism used for certain Israeli property investments.
# Semicircle

In mathematics (and more specifically geometry), a semicircle is a one-dimensional locus of points that forms half of a circle. It is a circular arc that measures 180° (equivalently, π radians, or a half-turn). It only has one line of symmetry (reflection symmetry).
In non-technical usage, the term "semicircle" is sometimes used to refer to either a closed curve that also includes the diameter segment from one end of the arc to the other or to the half-disk, which is a two-dimensional geometric region that further includes all the interior points.
By Thales' theorem, any triangle inscribed in a semicircle with a vertex at each of the endpoints of the semicircle and the third vertex elsewhere on the semicircle is a right triangle, with a right angle at the third vertex.
All lines intersecting the semicircle perpendicularly are concurrent at the center of the circle containing the given semicircle.

## Arithmetic and geometric means

A semicircle can be used to construct the arithmetic and geometric means of two lengths using straight-edge and compass. For a semicircle with a diameter of a + b, the length of its radius is the arithmetic mean of a and b (since the radius is half of the diameter).
The geometric mean can be found by dividing the diameter into two segments of lengths a and b, and then connecting their common endpoint to the semicircle with a segment perpendicular to the diameter. The length of the resulting segment is the geometric mean. This can be proven by applying the Pythagorean theorem to three similar right triangles, each having as vertices the point where the perpendicular touches the semicircle and two of the three endpoints of the segments of lengths a and b.
The construction of the geometric mean can be used to transform any rectangle into a square of the same area, a problem called the quadrature of a rectangle. The side length of the square is the geometric mean of the side lengths of the rectangle. More generally, it is used as a lemma in a general method for transforming any polygonal shape into a similar copy of itself with the area of any other given polygonal shape.

## Farey diagram

The Farey sequence of order n is the sequence of completely reduced fractions which when in lowest terms have denominators less than or equal to n, arranged in order of increasing size. With a restricted definition, each Farey sequence starts with the value 0, denoted by the fraction ⁠0/1⁠, and ends with the fraction ⁠1/1⁠. Ford circles can be constructed tangent to their neighbours, and to the x-axis at these points. Semicircles joining adjacent points on the x-axis pass through the points of contact at right angles.

## Equation

The equation of a semicircle with midpoint $(x_{0},y_{0})$ on the diameter between its endpoints and which is entirely concave from below is
    $y=y_{0}+{\sqrt {r^{2}-(x-x_{0})^{2}}}$
If it is entirely concave from above, the equation is
    $y=y_{0}-{\sqrt {r^{2}-(x-x_{0})^{2}}}$

## Arbelos

An arbelos is a region in the plane bounded by three semicircles connected at their endpoints, all on the same side of a straight line (the baseline) that contains their diameters.
# Central School of Art and Design

The Central School of Art and Design was a public school of fine and applied arts in London, England. It offered foundation and degree level courses. It was established in 1896 by the London County Council as the Central School of Arts and Crafts. Central became part of the London Institute in 1986, and in 1989 merged with Saint Martin's School of Art to form Central Saint Martins College of Arts and Design.

## History

The Central School of Arts and Crafts was established in 1896 by the London County Council. It grew directly from the Arts and Crafts movement of William Morris and John Ruskin. The first principal – from 1896 to 1900 as co-principal with George Frampton – was the architect William Richard Lethaby, from 1896 until 1912; a blue plaque in his memory was erected in 1957. He was succeeded in 1912 by Fred Burridge.
The school was at first housed in Morley Hall, rented from the Regent Street Polytechnic. In 1908 it moved to purpose-built premises in Southampton Row, in the London Borough of Camden. In the same year the Royal Female School of Art, established in 1842, was merged into the school.
The Central School of Arts and Crafts was renamed the Central School of Art and Design on 1 May 1966. It became part of the London Institute in 1986, and in 1989 merged with Saint Martin's School of Art to form Central Saint Martins College of Arts and Design.

## Alumni

The alumni of the Central School of Art and Design include:
* Terence Conran, designer and writer, founder of Habitat
* Lucian Freud, painter
* Eric Gill, artist and typographer
* Kathleen Hale, artist and creator of Orlando the Marmalade Cat
* David Hicks, interior decorator and designer
* Mike Leigh, film director, theatre director, writer
* Bill Moggridge, designer of the first laptop computer
* Victor Pasmore, abstract artist
* Vivian Stanshall, musician, of the Bonzo Dog Doo-Dah Band
* Joe Strummer, musician, of The Clash
# Havildar Anuj Kumar

Anuj Kumar Taliyan (हवलदार अनुज कुमार) is an Indian professional bodybuilder. Born in a hindu jat family. He won gold medal at the 11th World Bodybuilding Championships that was held at the Jeju Island in South Korea at November 2019. He is one of the most successful bodybuilders in India. He has won many national and International titles.
In 2018, he had won the Mr India title in 2018 at the 12th National Body Building Championship. He also won gold medal at the 54th Asian Bodybuilding and Physique Sports Championships 2022 held in Maldives.
# Battle of Ettangi

Ettangi is a town near Derna (in Cyrenaica) known for the battle fought between Italian soldiers and Libyan guerrillas on from 18 — 19 June 1913. The battle ended in a disastrous Libyan defeat.

## Background

A first attempt to expel the Libyan guerrillas from Ettangi, in order to begin the occupation of the Libyan hinterland, took place on 16 May 1913, which however failed, causing unfavorable political repercussions.

## Preparations and Battle

On 18 June 1913, General Tommaso Salsa [it] decided to try the action again by advancing from Cyrene, together with the general Tassoni's division. Three Italian columns, commanded by General Salsa, moved towards the rebel camp of Ettangi with the precise aim of destroying it. The columns were made up of the following departments: the one on the right (General Cavaciocchi: 4 Alpine battalions, 2 Eritrean, 4 mountain batteries), on the left (General Mambretti: 4 infantry battalions, 2 mountain batteries and one field battery, another 3 infantry battalions in reserve); central, connecting the other two (Colonel Arista, with 2 infantry battalions and a company of Libyan askari).
On 19 June the Italian troops conquered the enemy outposts. The battle ended the following day with the capture of Sidi Garbàa and Ettangi. The enemy camp was found abandoned and before leaving it the Libyan guerrillas destroyed the powder magazines and the food stores.
# Battle of Uadi Bu Taga

The Battle of Uadi Bu Taga was fought in Libya in September 1931 between Italy and Senusiyya. The battle ended in a key Italian victory.

## Battle and aftermath

At the end of the battle the heaviest clashes during the Second Italo-Senussi War also ended. The campaign was later declared over by General Pietro Badoglio on 24 January 1932. Thanks to the help of the air force, during the battle the Italian soldiers defeated the tribes of Braasa and Dorsa and a unit of Libyan Savaris of the Italian Army captured Omar al-Mukhtar, leader of the rebellion, on 9 September 1931. He was later brought to Soluch and executed by hanging here on 16 September. His aides, including Yousuf Burahil and Fadil Bu Umar, were also executed on 24 September 1932. Rodolfo Graziani stated that during the executions, 20,000 Bedouins were forced to assist the events to show that their aggression towards the Italian colonials was over.
# Akācijas

Akācijas is a village in the Krimūna Parish of Dobele Municipality in the Semigallia region and the Zemgale Planning Region in Latvia.
56°33′N 23°25′E﻿ / ﻿56.550°N 23.417°E﻿ / 56.550; 23.417
* This Semigallia location article is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Lupércio

Lupércio is a municipality in the state of São Paulo in Brazil. The population is 4,596 (2020 est.) in an area of 155 km$^2$. The elevation is 661 m.

## Media

In telecommunications, the city was served by Companhia de Telecomunicações do Estado de São Paulo until 1973, when it began to be served by Telecomunicações de São Paulo. In July 1998, this company was acquired by Telefónica, which adopted the Vivo brand in 2012.
The company is currently an operator of cell phones, fixed lines, internet (fiber optics/4G) and television (satellite and cable).
# Dark Ages: Inquisitor

Dark Ages: Inquisitor is a supplement published by White Wolf, Inc. in 2002 for the horror role-playing game Dark Ages: Vampire

## History

In 1991, White Wolf created the horror role-playing game Vampire: The Masquerade set in the modern-day World of Darkness universe. This was followed in 1996 with a historical version, Dark Ages: Vampire, set in medieval France around the year 1230. When Dark Ages: Vampire was revised and updated in 2002, White Wolf also released a number of supplements for other groups of magical creatures, including Dark Ages: Inquisitor, a 237-page softcover book written by Emily K. Dresner-Thornber, Myranda Kalis, Matthew McFarland, Anthony Ragan, Sarah Roark, Colin A. Suleiman, Adam Tinworth, and Janet Trautvetter. Artwork was provided by Jim DiBartolo, Marko Djurdjević, Eric Hotz, Becky Jollensten, Tom Mandrake, Rik Martin, Alex Sheikman, Adrian Smith, James Stowe, and Timothy Truman.

## Description

The book describes how players in Dark Ages: Vampire can create and play characters who are powerful members of a secret Shadow Inquisition, charged with discovering and destroying vampires and other "Get of Satan." The Inquisitor can be a member of one of five factions, each with special skills and magic.
Since many players of Dark Ages: Vampire join the game to play vampires and other non-human creatures, the Storyteller can alternatively use this book to create dangerous opponents who are actively seeking out the players in order to expose them and destroy them.

## Reception

Peter Holian was impressed by the abilities granted to Inquisitors that gave them the power to stand up to a vampire or witch, saying, "I quite like Dark Ages: Inquisitor." Holian did feel this should have been a stand-alone game, commenting, "I was extremely annoyed that you need Dark Ages: Vampire to be able to run a game, whether you want it or not, because only it contains the core rules." Holian concluded, "All in all, this game embodies (even if it appears otherwise) what all the [World of Darkness] games historically entailed."
# The Captain's Journey

The Captain's Journey is the sixth studio album by guitarist Lee Ritenour, released in 1978 by Elektra Records.

## Critical reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
The Press of Atlantic City noted that "it is Grusin's material that saves the album from sheer boredom."

## Track listing

All tracks are written by Lee Ritenour except where noted

## Personnel

* Lee Ritenour – electric guitar (1-6), acoustic 12-string guitar (1, 3, 7), 360 Systems guitar synthesizer (1, 5), rhythm arrangements (1, 3-7), classical guitars (7)
* Dave Grusin – Oberheim Polyphonic Synthesizer (1, 3), Minimoog (1.2, 3, 5), rhythm arrangements (1, 3-7), string arrangements and conductor (1, 2, 4, 6, 7), Fender Rhodes (2, 7), acoustic piano (3, 4, 7), Yamaha electric grand piano (5, 6), percussion (6, 7), flute arrangements and conductor (7)
* Patrice Rushen – Fender Rhodes (1.1), Yamaha electric grand piano (1.1)
* Ian Underwood – Oberheim Polyphonic synthesizer (1.2)
* Ed Walsh – synthesizer programming (1.2, 3)
* David Foster – acoustic piano (2), rhythm arrangements (2), Fender Rhodes (4)
* Don Grusin – acoustic piano (5)
* Jay Graydon – rhythm guitar (2, 4)
* Mitch Holder – rhythm guitar (3, 6)
* Anthony Jackson – bass (1.1)
* Abraham Laboriel – bass
* Steve Gadd – drums (1, 2, 4-7)
* Steve Forman – percussion (1, 3)
* Alex Acuña – percussion (1.2, 3), drums (3)
* Paulinho da Costa – percussion (3, 5, 6)
* Sue Evans – percussion (4-7)
* Steve Thornton – percussion (4)
* Larry Rosen – percussion (7)
* David Nadien – strings (1, 2, 4, 6, 7)
* Ernie Watts – tenor sax solo (4), soprano saxophone (5)
* Ray Beckenstein – flute (7)
* Eddie Daniels – flute (7)
* Dave Valentin – flute (7)
* Bill Champlin – lead vocals (2), vocal arrangements (2)
* Venette Gloud – backing vocals (2)
* Carmen Twillie – backing vocals (2)
* Patti Austin – vocals (6)
* Tom Baylor – vocals (6)

### Production

* Lee Ritenour – producer
* Dave Grusin – producer
* Peter Chaiken – recording
* Don Murray – recording
* Larry Rosen – recording
* Howard Steele – recording
* Tommy Vicari – recording
* Dennis Digher – assistant engineer
* Neil Dorfsman – assistant engineer
* Chris Gordon – assistant engineer
* Linda Tyler – assistant engineer
* Bernie Grundman – original mastering at A&M Studios (Hollywood, California)
* Joe Gastwirt – CD mastering at Ocean View Digital Mastering (Los Angeles, California)
* Bruce Steinberg – album design, photography
* Donalyn Catalano – CD design