OpenLLM-France/wikimedia huggingface dataset:
# Martin Berlanga

Martin Berlanga is a Mexican news anchor for Telemundo Houston. He used to be anchor correspondent for Noticiero Univision weekends and the news segments on Univision's early morning program, Tu DesayunoAlegre.
Spouse: Iris Salinas (1999 - 2005)
Children: Bruno Berlanga and Dante Berlanda

## Career

Berlanga has been anchor and correspondent “Noticiero Univision” (Univision News) and Noticiero Univision: Edicion Nocturna (Univision News: Late Night Edition), the primetime newsmagazine program Aquí y Ahora (Here and Now), the morning show Despierta América (Wake-up America) and the political show Al Punto (To the Point). He also presented the news segments on Univision’s early morning program Tu Desayuno Alegre (Your Happy Breakfast). He had been was the Univision Network news correspondent based in San Antonio, Texas.
During his years in broadcast journalism, Berlanga has covered important news stories such as the U.S. and Mexican presidential elections, the September 11 attacks in 2001, crash of a passenger planes, and the trial and execution of Timothy McVeigh in Oklahoma. In addition, he has reported on hurricanes, earthquakes, prisoner executions in Texas and Indiana, the arrival of Taliban prisoners to the Guantánamo Bay detention camp, and the crash of the Space Shuttle Columbia, among others. As a news correspondent in Texas, Berlanga also regularly covered the daily plight of immigrants who cross the border illegally from Mexico.
Before moving to the United States, Berlanga had a successful career in Mexico as a television news anchor, host and producer of youth-oriented shows, and later as a news anchor, radio announcer and producer. In 1996, he became a local reporter and weekend news anchor for Houston’s KXLN-Univision 45.
Born in Tijuana, Mexico, Berlanga holds a Bachelor of Science degree in communication sciences from the Universidad Autónoma de Coahuila.
# Petzeck

Petzeck (3,283m) is the highest mountain of the Schober Group in the High Tauern range, Austria. The mountain has a 1,000m high north face but its southern slope is more gentle, with lakes such as Kreuzsee and Wangenitzsee on its slopes. Its south western slope is glaciated.
The mountain is quieter than its near neighbours such as Grossglockner or Hoher Sonnblick.
# Petzite

The mineral petzite, Ag$_3$AuTe$_2$, is a soft, steel-gray telluride mineral generally deposited by hydrothermal activity. It forms isometric crystals, and is usually associated with rare tellurium and gold minerals, often with silver, mercury, and copper.
The name comes from chemist W. Petz, who first analyzed the mineral from the type locality in Săcărâmb, Transylvania, Romania in 1845. It was described by Wilhelm Karl Ritter von Haidinger in 1845 and dedicated to W. Petz who had carried out the first analyses.
It occurs with other tellurides in vein gold deposits. It is commonly associated with native gold, hessite, sylvanite, krennerite, calaverite, altaite, montbrayite, melonite, frohbergite, tetradymite, rickardite, vulcanite and pyrite.
Petzite forms together with uytenbogaardtite (Ag$_3$AuS$_2$) and fischesserite (Ag$_3$AuSe$_2$) the uytenbogaardtite group.
# Marty Wilson

Marty Wilson may refer to:
* Marty Wilson (poker player) (1957–2019), English professional poker player
* Marty Wilson (basketball) (born 1966), American college basketball coach
# Marty Walker

Martin Van Buren "Marty" Walker (March 27, 1899 – April 24, 1978) was an American professional baseball pitcher. Walker played one game for the 1928 Philadelphia Phillies, getting the start on the last day of the season. In his only career game, he did not record an out, giving up two hits and three walks before being pulled. He ended up giving up four runs, two of them earned (giving him a career ERA of infinity) and was tagged with the loss as the Phillies lost to the Brooklyn Robins 5-1. He batted and threw left-handed.
Walker was born and died in Philadelphia, Pennsylvania.
# GRE Alpha

GRE Alpha is a Hong Kong–based lighting company. The company designs and manufactures solid-state lighting power supplies and lighting control accessories.

## History

GRE Alpha was established as GRE Alpha Electronics, Ltd. in Sha Tin, Hong Kong in 2009. It has operations in North America (including in Gainesville, Georgia), Hong Kong, and Japan.
GRE Alpha has partnered with America II, ERG Lighting, Marubeni Information Systems, Casembi, and various other companies. GRE Alpha is also a regular participant in events such as LightFair 2023 in New York City, Light + Building Autumn Edition 2022 in Frankfurt, Germany, and the Nikkei Messe Exhibition in Tokyo.
Richard Fong is the executive director of GRE Alpha.

## Overview

The company specializes in architectural lighting, effect and contour lighting, general commercial illumination, warehouses, signage, strip lighting, and smart lighting.
Its products include outdoor and indoor LED drivers, LED dimming modules, and controls with various control technologies: 0-10V, DALI, DMX, Casambi BLE, Tuya Wifi/BLE, Xicato BLE, Zigbee, EnOcean, AC phase dimming. GRE's modular approach allows its dimming modules and drivers to be used in new or existing installations.
# Martin of Aragon (disambiguation)

Martin of Aragon may refer to:
* Martin of Aragon (1356–1410), King of Aragon and Sicily
* Martin I of Sicily (1374/75/76–1409), King of Sicily and Crown Prince of Aragon
* Martin of Aragon, Heir of Sicily (1406–1407), Crown Prince of Sicily
# Martin of Arles

Martinus de Arles y Andosilla (1451 (unattested date) – 1521) was doctor of theology and canon in Pamplona and archdeacon of Aibar, author of a tractatus de superstitionibus, contra maleficia seu sortilegia quae hodie vigent in orbe terrarum (1515), a work on demonology in the context of the Early Modern witch-hunts. Martin believed witches (sorginak) to be particularly numerous among the population of Navarra, and the Basques of the Pyrenees in general. He recommends stern measures of an inquisition against this. His depiction of witchcraft is, however, based on sources predating the Malleus maleficarum, arguing against its simplistic depiction of witchcraft (falsa opinione [...] credentes cum Diana vel Herodia nocturnis horis equitare, vel se in alias creaturas transformare). The work was printed in Paris in 1517, and in Rome in 1559 (142 sextodecimo pages).
The work was not widely received and is now very difficult to find. Nicolas Rémy in his 1595 Demonolatry writes:
    "I am aware that Peter of Palude and Martin of Arles have said that when demons go about this work, they, as it were, milk the semen from the bodies of dead men; but this is as ridiculous as the proverbial dead donkey's fart." (trans. Ashwin 1929)
He is interred in the cathedral of Pamplona, his sepulchre bearing the inscription Hic jacet Reverendus Martinus ab Andosilla et Arles, doctor in sacra theologia, canonicus, et archidiaconus vallis de Aibar, in eclesia Pampilonensi qui diem clausit extremum. Anno Domini 1521 die 25 aprilis.
# Cassine (plant)

Cassine is a genus of trees, of the plant family Celastraceae.

## Description

Cassine species grow as shrubs or small trees. The flowers are bisexual. The fruits have a pit (stone).

## Distribution and habitat

Cassine species are distributed widely throughout the tropics, mainly in Africa.

## Species

As of June 2014 The Plant List recognises 68 accepted taxa (of species and infraspecific names):
* Cassine aethiopica Thunb.
* Cassine albens (Retz.) Kosterm.
* Cassine albivenosa (Chiov.) Cufod.
* Cassine anjouanensis (H.Perrier) Lobr.-Callen
* Cassine aquifolium Fiori
* Cassine australis (Vent.) Kuntze
** var. angustifolia (Benth.) Jessup
* Cassine balae Kosterm.
* Cassine brachycremastra (Guillaumin) I.H.Müll.
* Cassine buchananii Loes.
* Cassine bupleuroides (Guillaumin) I.H.Müll.
* Cassine burkeana (Sond.) Kuntze
* Cassine comorensis Loes.
* Cassine confertiflora (Tul.) Loes.
* Cassine congylos Kosterm.
* Cassine crocea (Thunb.) C.Presl
* Cassine cubensis (Bisse) Borhidi
* Cassine cunninghamii (Montrouz.) Lobr.-Callen
* Cassine curtipendula (Endl.) Kuntze
* Cassine ehrenbergii (Urb.) Alain
* Cassine elliptica (Decne.) Kuntze
* Cassine eucleiformis (Eckl. & Zeyh.) Kuntze
* Cassine glauca (Rottb.) Kuntze
* Cassine grossa (Wall. ex Roxb.) Kosterm.
* Cassine gymnosporiodes (Baker) Kuntze
* Cassine humbertii (H.Perrier) Lobr.-Callen
* Cassine kamerunensis (Loes.) Govaerts
* Cassine kamurensis (Loes.) Govaerts
* Cassine kedarnathii Sasidh. & Swarupan.
* Cassine koordersii Kosterm.
* Cassine lanceolata (Urb. & Ekman) Alain
* Cassine laneana (A.H.Moore) J.W.Ingram
* Cassine lippoldii (Bisse) Borhidi
* Cassine lyciodes (Baker) Kuntze
* Cassine macrocarpa (Sond.) Kuntze
* Cassine maritima (Bolus) L.Bolus
* Cassine matabelica (Loes.) Steedman
* Cassine megaphylla (Tul.) Kuntze
* Cassine melanocarpa (F.Muell.) Kuntze
* Cassine micrantha Loes.
* Cassine nipensis (Bisse) Borhidi
* Cassine nitidula (Baker) Kuntze
* Cassine obiensis Kosterm.
* Cassine oligantha (Baker) Kuntze
* Cassine orientalis (Jacq.) Kuntze
* Cassine paniculata (Wight & Arn.) Lobr.-Callen
* Cassine papillosa (Hochst.) Kuntze
* Cassine parvifolia Sond.
* Cassine pauciflora (Tul.) Loes.
* Cassine peragua L.
** subsp. affinis (Sond.) R.H.Archer
** subsp. barbata (L.) R.H.Archer
* Cassine pilosa (Baker) Kuntze
* Cassine pininsularis (Hürl.) I.H.Müll.
** subsp. poyaensis I.H.Müll.
* Cassine quadrangulata (Reissek) Kuntze
* Cassine reticulata (Eckl. & Zeyh.) Codd
* Cassine schinoides (Spreng.) R.H.Archer
* Cassine schlechteriana Loes.
* Cassine schweinfurthiana Loes.
* Cassine tetragona (L.f.) Druce
* Cassine trachyclada (Baker) Kuntze
* Cassine transvaalensis (Burtt Davy) Codd
* Cassine trinitensis (Bisse) Borhidi
* Cassine vacciniodes (Baker) Kuntze
* Cassine viburnifolia (Juss.) Ding Hou
* Cassine vitiensis (A.C.Sm.) A.C.Sm.
* Cassine xylocarpa Vent.
# Extremal orders of an arithmetic function

In mathematics, specifically in number theory, the extremal orders of an arithmetic function are best possible bounds of the given arithmetic function. Specifically, if f(n) is an arithmetic function and m(n) is a non-decreasing function that is ultimately positive and
    $\liminf _{n\to \infty }{\frac {f(n)}{m(n)}}=1$
we say that m is a minimal order for f. Similarly if M(n) is a non-decreasing function that is ultimately positive and
    $\limsup _{n\to \infty }{\frac {f(n)}{M(n)}}=1$
we say that M is a maximal order for f.$^{:80}$ Here, $\liminf _{n\to \infty }$ and $\limsup _{n\to \infty }$ denote the limit inferior and limit superior, respectively.
The subject was first studied systematically by Ramanujan starting in 1915.$^{:87}$

## Examples

* For the sum-of-divisors function σ(n) we have the trivial result $\liminf _{n\to \infty }{\frac {\sigma (n)}{n}}=1$ because always σ(n) ≥ n and for primes σ(p) = p + 1. We also have $\limsup _{n\to \infty }{\frac {\sigma (n)}{n\ln \ln n}}=e^{\gamma },$ proved by Gronwall in 1913.$^{:86}$$^{:Theorem323}$ Therefore n is a minimal order and e$^{−γ}$ n ln ln n is a maximal order for σ(n).
* For the Euler totient φ(n) we have the trivial result $\limsup _{n\to \infty }{\frac {\phi (n)}{n}}=1$ because always φ(n) ≤ n and for primes φ(p) = p − 1. We also have $\liminf _{n\to \infty }{\frac {\phi (n)\ln \ln n}{n}}=e^{-\gamma },$ proven by Landau in 1903.$^{:84}$$^{:Theorem328}$
* For the number of divisors function d(n) we have the trivial lower bound 2 ≤ d(n), in which equality occurs when n is prime, so 2 is a minimal order. For ln d(n) we have a maximal order ln 2 ln n / ln ln n, proved by Wigert in 1907.$^{:82}$$^{:Theorem317}$
* For the number of distinct prime factors ω(n) we have a trivial lower bound 1 ≤ ω(n), in which equality occurs when n is a prime power. A maximal order for ω(n) is ln n / ln ln n.$^{:83}$
* For the number of prime factors counted with multiplicity Ω(n) we have a trivial lower bound 1 ≤ Ω(n), in which equality occurs when n is prime. A maximal order for Ω(n) is ln n / ln 2$^{:83}$
* It is conjectured that the Mertens function, or summatory function of the Möbius function, satisfies $\limsup _{n\to \infty }{\frac {|M(x)|}{\sqrt {x}}}=+\infty ,$ though to date this limit superior has only been shown to be larger than a small constant. This statement is compared with the disproof of Mertens conjecture given by Odlyzko and te Riele in their several decades old breakthrough paper Disproof of the Mertens Conjecture. In contrast, we note that while extensive computational evidence suggests that the above conjecture is true, i.e., along some increasing sequence of $\{x_{n}\}_{n\geq 1}$ tending to infinity the average order of ${\sqrt {x_{n}}}|M(x_{n})|$ grows unbounded, that the Riemann hypothesis is equivalent to the limit $\lim _{x\to \infty }M(x)/x^{{\frac {1}{2}}+\varepsilon }=0$ being true for all (sufficiently small) $\varepsilon >0$.
# Ezzat Goushegir

Ezzat Goushegir (Persian: عزت گوشه‌گیر) is a fiction writer and playwright born in Iran and living in the U.S. since 1986.
She has published four books in Persian, including two collections of short stories.
She began her playwriting career in 1976 when her first play "Beginning of Bloom" was produced for Iranian National Television followed by the “Middle East Odyssey” at Culture and Art Hall in Tehran. She received her MFA from the University of Iowa.
Since coming to the United States she has been writing in English and Persian. Several theater companies U.S., Canada, China, England, Sweden, and Iran have produced her plays. She currently contributes a weekly memoir and many other writings to Shahrvand, the Persian-language magazine based in Toronto, and since 2003 she has taught at DePaul University in Chicago. She is a regular contributor to literary journals, and her writing has appeared in publications in Iran, Europe, and Canada. She was a Fellow Writer in the Iowa City International Writing Program, contributed to the Conference of International Women’s Playwrights, was a Writer-in-Residence at the University of Maryland, also has been a co-director and dramaturge of a reading series at New Federal Theatre in New York. She is a member of “The Dramatists Guild of America” and “The Association of Writers and Writing Program”.

## Works/Publications

* The Bride of Acacias
* Gousheigir, Ezzat (2011). Afghanistan: A Window on the Tragedy. Oliver Arts & Open Press. p. 160. ISBN 978-0-981-98917-4.
* Behind the Curtains, the Story of Tahereh (recipient at a
Norman Felton award)
* The Woman, the Room, and Love
* ... And Suddenly the Leopard Cried: WOMAN
* Metamorphosis, a collection of two plays
* Adel, Kevin N; Gousheigir, Ezzat (2010). The Boy and The Red Balloon. CreateSpace Independent Publishing Platform. p. 32. ISBN 978-1-450-57914-8.
* Goushegir, Ezzat (2006). "Women's Prison, Manijeh Hekmat (director), 2002". Journal of Middle East Women's Studies. 2 (1): 138–140. doi:10.2979/MEW.2006.2.1.138.
* Maryam’s Pregnancy (Won a Richard Maibaum award)
* Migration in the Sun a book of poetry.
* Medea Was Born in Fallujah (anthologized in Witness and Crawdad in 2006) Vol. 20 Issue 1, p181-188, 8p. ISSN 0891-1371
* Now Smile (anthologized in Witness and Crawdad in 2006)
* Beginning of Bloom
* The Woman Reluctantly Said Goodbye (Persian Edition), 2013. ISBN 978-1-450-57914-8
# Chloroclystis catoglypta

Chloroclystis catoglypta is a moth in the family Geometridae. It is found on São Tomé.
# Cytotherapy

Cytotherapy may refer to:
* Cell therapy, the process of introducing new cells into a tissue in order to treat a disease
* Cytotherapy (journal), a medical journal, the official journal of the International Society for Cellular Therapy
# Petrit

Petrit (lit. 'Falcon') is an Albanian masculine given name and can refer to:
* Petrit Çeku (born 1985), Kosovar classical guitarist
* Petrit Dibra (born 1953), Albanian footballer
* Petrit Dume (1920–1975), Albanian general and politician
* Petrit Frrokaj (born 1985), Swiss footballer
* Petrit Hoxhaj (born 1990), Kosovar-Dutch footballer
* Petrit Selimi (born 1979), Kosovar politician
* Petrit Vasili (born 1958), Albanian politician
* Petrit Zhubi (born 1988). Swedish footballer
# Lists of North American place name etymologies

These are lists of North American place name etymologies:
* Mexican state name etymologies
* Canadian provincial name etymologies
* Origins of names of cities in Canada
* List of U.S. places named after non-U.S. places
* U.S. state name etymologies
** Lists of U.S. county name etymologies
*** List of Alabama county name etymologies
*** List of Alaska borough and census area name etymologies
*** List of Arizona county name etymologies
*** List of Arkansas county name etymologies
*** List of California county name etymologies
**** Etymologies of place names in Los Angeles, California
**** Etymologies of street names in San Francisco, California
*** List of Colorado county name etymologies
*** List of Connecticut county name etymologies
*** List of Delaware county name etymologies
*** List of Florida county name etymologies
*** List of Georgia county name etymologies
*** List of Hawaii county name etymologies
*** List of Idaho county name etymologies
*** List of Illinois county name etymologies
*** List of Indiana county name etymologies
*** List of Iowa county name etymologies
*** List of Kansas county name etymologies
*** List of Kentucky county name etymologies
*** List of Louisiana parish name etymologies
*** List of Maine county name etymologies
*** List of Maryland county name etymologies
*** List of Massachusetts county name etymologies
*** List of Michigan county name etymologies
*** List of Minnesota county name etymologies
*** List of Mississippi county name etymologies
*** List of Missouri county name etymologies
*** List of Montana county name etymologies
*** List of Nebraska county name etymologies
*** List of Nevada county name etymologies
*** List of New Hampshire county name etymologies
*** List of New Jersey county name etymologies
**** Etymologies of place names in Hudson County, New Jersey
**** Toponymy of Bergen, New Netherland
*** List of New Mexico county name etymologies
*** List of New York county name etymologies
*** List of North Carolina county name etymologies
*** List of North Dakota county name etymologies
*** List of Ohio county name etymologies
*** List of Oklahoma county name etymologies
*** List of Oregon county name etymologies
*** List of Pennsylvania county name etymologies
**** Etymologies of place names in Philadelphia, Pennsylvania
*** List of Rhode Island county name etymologies
*** List of South Carolina county name etymologies
*** List of South Dakota county name etymologies
*** List of Tennessee county name etymologies
*** List of Texas county name etymologies
**** List of Texas county seat name etymologies
*** List of Utah county name etymologies
*** List of Vermont county name etymologies
*** List of Virginia county name etymologies
*** List of Washington county name etymologies
*** List of West Virginia county name etymologies
*** List of Wisconsin county name etymologies
*** List of Wyoming county name etymologies
# Gurandukht (daughter of George I of Georgia)

Gurandukht (Georgian: გურანდუხტი) (died before 1072) was a daughter of King George I of Georgia by his first wife Mariam. She was active in the politics of Georgia during the reign of her brother Bagrat IV.
During Bagrat's exile at the Byzantine court enforced by the rebellion of Liparit IV, Duke of Kldekari, in the 1050s, Gurandukht was "protector" (patroni) of Bagrat's young son George II, who was declared king in Bagrat's absence at Constantinople. It was she who demanded that the emperor Constantine IX Monomachos return Bagrat to Georgia. Gurandukht then took part in the restoration of Bagrat's authority in Georgia following the downfall of Liparit.
According to the Chronicle of Kartli, part of the Georgian Chronicles, Gurandukht was married to Smbat, brother of Kyurik II, an Armenian king of Lori. Their unnamed daughter was intended by Bagrat to marry the Seljuk sultan Alp Arslan as part of a peace deal after the sultan's Georgian campaign in 1064, but he failed to obtain consent from his Armenian in-law Kyurik. In the ensuing conflict, Kyurik was captured by Bagrat's agents and forced into submission of the fortress of Samshvilde to the king of Georgia. Gurandukht's daughter was eventually given in marriage to Alp Arslan, but later became the wife of the influential Seljuk vizier and scholar Nizam al-Mulk, with whom she had the son Ahmad ibn Nizam al-Mulk, the future vizier. The circumstances in which she came into Nizam's harem are obscure.
# Peugeot 405 Turbo 16

The Peugeot 405 Turbo 16 is a coupé derived from the Peugeot 405 and the Peugeot 205 Turbo 16, built by Peugeot Talbot Sport for African rally raids in 1988. Driven by Ari Vatanen, the four wheel drive car won the Paris Dakar rally in 1989 and 1990. It won the Pikes Peak International Hill Climb in 1988 setting a record-breaking time of 10 minutes and 47 seconds in the hands of Vatanen. Footage from Vatanen's run was used to create the short film Climb Dance.
It had four wheel steering, a feature never before seen on a rally or hillclimb car. The engine sat very low in front of the right rear wheel with the turbo charger on the opposite side. It had a very good power-to-weight ratio with more than 600 horsepower for a car weighing barely 900 kilograms and could accelerate from zero to 200 km/h in less than 10 seconds. The car was backed by a $1 million-plus budget from Peugeot.
# Cassine peragua

Cassine peragua, also known as Cape saffron, bastard saffron and forest spoonwood, is a medium-sized tree with fragrant flowers, decorative fruits and a saffron-coloured trunk. It is indigenous to the Afro-montane forests of South Africa.

## Appearance

Cape saffron is an evergreen tree which is usually around 2 to 5 meters in height, but can sometimes grow to 15 meters in the right conditions. The tough, round, leathery leaves are usually dark green, but can be copper, orange or scarlet coloured depending on growth.
The bunches of small, bisexual flowers have a strong, but pleasant fragrance, and the fruits are berries that appear as green and then gradually darken to purple and black.
The trunk eventually assumes an orange saffron colour, as the grey bark flakes off exposing the orange under-layer.
* Detail of flowers
* Detail of the fruit
* Detail of colourful foliage

## Natural distribution

It is naturally distributed throughout the southern and eastern parts of South Africa, including Eswatini. Here it grows in a wide variety of habitats, from deep Afromontane forest to coastal dunes and rocky mountain slopes. In addition to the most common and widespread subspecies, there are two rare dwarfed subspecies (subsp. barbara & affinis) which occur in restricted pockets in the Western Cape.
It is now cultivated as an ornamental garden tree throughout South Africa.

## Human usage

Cape saffron has been used locally for centuries for its beautiful, hard wood, which assumes a yellowish-orange colour and was traditionally valued for furniture.
Its more common use now is as an attractive ornamental feature in gardens. It grows slowly, but is very tough and resistant to wind. In exposed positions, in direct sun or wind, it will tend to grow shorter, lower and denser. It forms an attractive, domed shape, with a saffron-coloured trunk and often multi-coloured foliage.
The fruits attract great numbers of birds, and the flowers have a pleasant fragrance.