OpenLLM-France/wikimedia huggingface dataset:
# Hypodoxa leprosa

Hypodoxa leprosa is a moth of the family Geometridae first described by William Warren in 1907. It is found on New Guinea.

## Subspecies

* Hypodoxa leprosa leprosa
* Hypodoxa leprosa incarnata Prout, 1913
# Hypodoxa involuta

Hypodoxa involuta is a moth of the family Geometridae. It was first described by Louis Beethoven Prout in 1933 and is found on Buru in Indonesia.
# Hypodoxa lichenosa

Hypodoxa lichenosa is a moth of the family Geometridae first described by William Warren in 1907. It is found on New Guinea.

## Subspecies

* Hypodoxa lichenosa lichenosa
* Hypodoxa lichenosa rufomixta Prout, 1913
# Margo J. Anderson

Margo J. Anderson (also published as Margo Anderson Conk) is an American social historian and historian of statistics known for her studies of the United States Census and on the history of Pittsburgh and Milwaukee. She is a distinguished professor of history at the University of Wisconsin–Milwaukee, and a former president of the Social Science History Association.

## Education and career

Anderson studied history as an undergraduate at Bucknell University, graduating summa cum laude in 1967. She earned a master's degree and PhD from Rutgers University in 1972 and 1978 respectively.
She taught briefly as an instructor at Vassar College before joining the University of Wisconsin–Milwaukee faculty in 1977. At Milwaukee, she chaired the history department from 1992 to 1995, directed the Urban Studies Program from 2001 to 2005, and became a distinguished professor in 2013.
She was president of the Social Science History Association in 2006.

## Books

Anderson is the author or editor of:
* The United States Census and Labor Force Change: A History of Occupation Statistics, 1870-1940 (UMI Research Press, 1980)
* The American Census: A Social History (Yale Univ. Press, 1988; 2nd ed., 2015)
* Pittsburgh Surveyed: Social Science and Social Reform in the Early Twentieth Century (edited with Maurine W. Greenwald, 1996)
* Encyclopedia of the U.S. Census (edited with Constance F. Citro and Joseph J. Salvo; CQ Press, 2000; 2nd ed., 2012)
* Who Counts? The Politics of Census-Taking in Contemporary America (with Stephen Fienberg; Russell Sage 1999 and 2001)
* Perspectives on Milwaukee's Past (edited with Victor Greene; University of Illinois Press, 2009)
* Bibliography of Metropolitan Milwaukee (with Ann M. Graf and Amanda I. Seligman; Marquette University Press, 2014)

## Awards and honors

Anderson became a fellow of the American Statistical Association in 1998.
# Hydrogen leak testing

Hydrogen leak testing is the normal way in which a hydrogen pressure vessel or installation is checked for leaks or flaws. This usually involves charging hydrogen as a tracer gas into the device undergoing testing, with any leaking gas detected by hydrogen sensors. Various test mechanisms have been devised.

## Test mechanisms
### Hydrostatic test

In the hydrostatic test, a vessel is filled with a nearly incompressible liquid – usually water or oil – and examined for leaks or permanent changes in shape. The test pressure is always considerably higher than the operating pressure to give a margin for safety, typically 150% of the operating pressure.

### Burst test

In the burst test, a vessel is filled with a gas and tested for leaks. The test pressure is always considerably more than the operating pressure to give a margin for safety, typically 200% or more of the operating pressure.

### Helium leak test

The helium leak test uses helium (the lightest inert gas) as a tracer gas and detects it in concentrations as small as one part in 10 million. The helium is selected primarily because it penetrates small leaks readily, is inert and will not react with the test piece while having a naturally low quantity in air making detection less complicated. It is possible to detect leaks as small as 5x10$^{−10}$ Pa·m$^3$/s in vacuum mode and modern digital machines can detect 5x10$^{−10}$ Pa·m$^3$/s in sniffing mode.

### Vacuum test

Usually a vacuum inside the object is created with an external pump connected to the instrument. Alternatively helium can be injected inside the product while the product itself is enclosed in a vacuum chamber connected to the instrument. In this case, burst and leakage tests can be combined in one operation.

### Hydrogen sensor test

During the hydrogen sensor test, the object is filled with a mixture of 5% hydrogen/ 95% nitrogen, (below 5.7% hydrogen) is non-flammable (ISO-10156). This is called typically a sniffing test. The handprobe connected to the microelectronic hydrogen sensors is used to check the object. An audiosignal increases in proximity of a leak. Detection of leaks go down to 5x10$^{−7}$ cubic centimeters per second. Compared to the helium test, hydrogen is cheaper than helium, no need for a vacuum, the instrument could be cheaper but is not as sensitive as a helium leak detector so will not find smaller leaks.
Chemo-chromic hydrogen leak detectors are materials that can be proactively applied to a connection or fitting. In the event of a hydrogen leak, the chemo-chromic material changes color to alert an inspector that a leak is present. Chemo-chromic indicators can also be added to silicone tapes for hydrogen detection purposes.
# Hydnodon

Hydnodon is a fungal genus in the family Hydnodontaceae. A monotypic genus. it contains the single species Hydnodon thelephorus, transferred to Hydnodon by Howard James Banker in 1913.
# Hydnocarpus venenata

Hydnocarpus venenatus is a species of plant in the Achariaceae family. It is endemic to Sri Lanka. The oil the plants produce is known as Kavetel.
# Maria Raha

Maria Raha (born 1972) is an American author and rock journalist from New York. She graduated from Ithaca College.
She specializes in the American rock underground. She has worked for major music publications such as Vibe and Spin as well as magazines like Bitch: Feminist Response to Pop Culture.
She also contributed to the anthology "Young Wives' Tales : New Adventures in Love and Partnership" with the short story "Pillow Talk" (2001), and "The W Effect: Bush's War on Women", Feminist Press, (2004).
In 2005, she released the book Cinderella's Big Score: Women of the Punk and Indie Underground. The book was published by Seal Press.
Raha is managing editor of Swingset, an art and music journal based in New York City. She currently lives in Philadelphia, PA.
# Margareta Elzberg's cookbook

Margareta (Maria) Elzberg was a Swedish domestic servant or housekeeper who published the early Swedish cookbook: An Attempt at a Reliable Book on Food Preparation (Swedish: Försök Til en Pålitelig Matrednings-Bok) in 1751. The full title page reads (translated): "An Attempt at a Reliable Book on Food Preparation, or Detailed description how to prepared foods of all kinds with everything needed for the purpose such as what is required for the finest kitchens, including many herbs and spices. With a section on serving dishes, on how to display food on the table, and on the role of servants. By M.E.B. Stockholm, printed at the royal printing works, 1751."

## Authenticity

In I Hagdahls smak, published in 2009 to commemorate the 200th anniversary of the Swedish chef Charles Emil Hagdahl, Inga Wallenquist explains that Elzberg's recipes were far more authentically Swedish than those included in Susanna Egerin's En nödig och nyttig hus-hålds och kokbok (A Necessary and Useful Housekeeping and Cookery Book) published in 1733, which were based on the cuisine of her native Germany.
The work is therefore firmly Swedish although it has not escaped German and French influences. Working as a housekeeper in an affluent household, in addition to recipes, Elzberg included in her book a section on how meals are to be divided up into courses, as well as instructions to servants on how dishes are to be served.

## Identity of the writer

Little is known of Elzberg's life. It is possible the name Margareta Elzberg has simply been used by the author as a pen name.
# Margareta Elisabeth Roos

Margareta Elisabeth Roos or Anna Stina Roos (1696–1772) was a Swedish woman and a crossdresser who served as a soldier in the Swedish army of Charles XII of Sweden during the Great Northern War.

## Biography

Margareta Elisabeth Roos (She is also called Anna Stina Roos) was born the daughter of a Captain in the Swedish province of Ingria in Karelia. Roos enlisted in the army in 1713. She served until the end of the war, during which she was noted for her courage and promoted to the rank of non-commissioned officer for bravery in battle.
She is reported to have served in the regiment of General Field Marshall Count Carl Gustaf Dücker (1663–1732). Apparently, she was never discovered. She is said to have been so "masculine" in her ways that no-one suspected her of being a woman, and she was also as tall as a man.
Roos left the army in 1721 after the Treaty of Nystad in which Sweden formally ceded Ingria to Russia. After the war, she was employed for three years as head butler at the household of Countess Dücker, Hedvig Vilhelmina Oxenstierna (1682–1758). During an illness, however, a maid discovered her to be a woman and informed the countess. The countess agreed to keep quiet, but arranged a marriage for her with an officer. The officer was John Gustave Irving (1683–1744) himself a veteran of the Great Northern War.
The marriage took place in 1724 and lasted for twenty years, during which she had at least two children. After the death of her spouse, she moved to Köping in Västmanland. Her daughter Margareta Charlotta Irving (1728-1765), married Nils Larsson Sundell (1692–1757), vicar at Bro parish in Västmanland. Roos spent much of her later years with her daughter and son-in-law. During her old age, she was said to have given numerous proofs of a "male and courageous mind".
The description of her service in the army was given by her family to a priest in 1843, 71 years after her death. Margareta Elisabeth Roos' service in the army is regarded as unconfirmed, as it was recounted only after her own death.
In contrast to other women serving in the army posing as men, including Ulrika Eleonora Stålhammar and Lisbetha Olsdotter, Margareta Elisabeth Roos was never discovered and brought to trial, and she is therefore not mentioned in any court documents, nor is the name which she used as a soldier known, which makes it hard to verify in military documents. However, the story about her is well known and is regarded to indicate a certain tolerance and admiration for women serving as soldiers, at least within aristocratic circles, despite the fact that it was regarded as a serious crime for a woman to pose as a man by contemporary law. The fact that she married a man after service is also taken as an indicator that posing as a soldier did not lower the repute as a marriage candidate.
# Hydrelia binotata

Hydrelia binotata is a moth in the family Geometridae first described by Hiroshi Inoue in 1987. It is found in China and Nepal.
# Hyperfactorial

In mathematics, and more specifically number theory, the hyperfactorial of a positive integer $n$ is the product of the numbers of the form $x^{x}$ from $1^{1}$ to $n^{n}$.

## Definition

The hyperfactorial of a positive integer $n$ is the product of the numbers $1^{1},2^{2},\dots ,n^{n}$. That is, $H(n)=1^{1}\cdot 2^{2}\cdot \cdots n^{n}=\prod _{i=1}^{n}i^{i}=n^{n}H(n-1).$ Following the usual convention for the empty product, the hyperfactorial of 0 is 1. The sequence of hyperfactorials, beginning with $H(0)=1$, is:

## Interpolation and approximation

The hyperfactorials were studied beginning in the 19th century by Hermann Kinkelin and James Whitbread Lee Glaisher. As Kinkelin showed, just as the factorials can be continuously interpolated by the gamma function, the hyperfactorials can be continuously interpolated by the K-function.
Glaisher provided an asymptotic formula for the hyperfactorials, analogous to Stirling's formula for the factorials: $H(n)=An^{(6n^{2}+6n+1)/12}e^{-n^{2}/4}\left(1+{\frac {1}{720n^{2}}}-{\frac {1433}{7257600n^{4}}}+\cdots \right)\!,$ where $A\approx 1.28243$ is the Glaisher–Kinkelin constant.

## Other properties

According to an analogue of Wilson's theorem on the behavior of factorials modulo prime numbers, when $p$ is an odd prime number $H(p-1)\equiv (-1)^{(p-1)/2}(p-1)!!{\pmod {p}},$ where $!!$ is the notation for the double factorial.
The hyperfactorials give the sequence of discriminants of Hermite polynomials in their probabilistic formulation.
# Hypocacculus

Hypocacculus is a genus of clown beetles in the family Histeridae. There are more than 20 described species in Hypocacculus.

## Species

These 22 species belong to the genus Hypocacculus:
* Hypocacculus atrocyaneus (Schmidt, 1888)
* Hypocacculus australis Vienna, 1993
* Hypocacculus biskrensis (Marseul, 1876)
* Hypocacculus caeruleoniger (Desbordes, 1917)
* Hypocacculus congocola Desbordes, 1924
* Hypocacculus curtus (Rosenhauer, 1847)
* Hypocacculus deuvei Gomy & Vienna, 1998
* Hypocacculus elongatulus (Rosenhauer, 1856)
* Hypocacculus gambiensis Dahlgren, 1981
* Hypocacculus harmonicus (Marseul, 1869)
* Hypocacculus hyla (Marseul, 1864)
* Hypocacculus infensus G.Müller, 1937
* Hypocacculus metallescens (Erichson, 1834)
* Hypocacculus praecox (Erichson, 1834)
* Hypocacculus pseudorubricatus Vienna, 1993
* Hypocacculus rubricatus (Lewis, 1899)
* Hypocacculus simillimus Vienna, 1993
* Hypocacculus simulans Vienna, 1993
* Hypocacculus simulator G.Müller, 1944
* Hypocacculus solieri (Marseul, 1862)
* Hypocacculus spretulus (Erichson, 1834)
* Hypocacculus virens Dahlgren, 1973
# Hydrogamasellus contingentis

Hydrogamasellus contingentis is a species of mite in the family Ologamasidae.
# Hydrogamasellus stipulae

Hydrogamasellus stipulae is a species of mite in the family Ologamasidae.
# Hydrogamasus

Hydrogamasus is a genus of mites in the family Ologamasidae. There are at least four described species in Hydrogamasus.

## Species

These four species belong to the genus Hydrogamasus:
* Hydrogamasus giardi (Berlese & Trouessart, 1889)
* Hydrogamasus kensleri Luxton, 1967
* Hydrogamasus littoralis (Canestrini & Canestrini, 1881)
* Hydrogamasus vitzthumi Hirschmann, 1966
# Hypotia theopoldi

Hypotia theopoldi is a species of snout moth in the genus Hypotia. It was described by Hans Georg Amsel in 1956 and is known from Jordan.
# Hypotia speciosalis

Hypotia speciosalis is a species of snout moth in the genus Hypotia. It was described by Hugo Theodor Christoph in 1885 and is known from Turkmenistan.
# Hydroxyquinol

Hydroxyquinol is an organic compound with the formula C$_6$H$_3$(OH)$_3$. It is one of three isomeric benzenetriols. The compound is a colorless solid that is soluble in water. It reacts with air to give a black insoluble solid.

## Production

It is prepared industrially by acetylation of paraquinone with acetic anhydride followed by hydrolysis of the triacetate.
Historically, hydroxyquinol was produced by the action of potassium hydroxide on hydroquinone. It can also be prepared by dehydrating fructose.
    C$_6$H$_{12}$O$_6$ → 3 H$_2$O + C$_6$H$_6$O$_3$

## Natural occurrence

Hydroxyquinol is a common intermediate in the biodegradation of many aromatic compounds. These substrates include monochlorophenols, dichlorophenols, and more complex species such as the pesticide 2,4,5-T. Hydroxyquinol commonly occurs in nature as a biodegradation product of catechin, a natural phenol found in plants (e.g. by soil bacteria Bradyrhizobium japonicum). Hydroxyquinol is also a metabolite in some organisms. For instance, Hydroxyquinol 1,2-dioxygenase is an enzyme that uses hydroxyquinol as a substrate with oxygen to produce 3-hydroxy-cis,cis-muconate.
# Hydroxypyruvate decarboxylase

The enzyme hydroxypyruvate decarboxylase (EC 4.1.1.40) catalyzes the chemical reaction
    hydroxypyruvate $\rightleftharpoons$ glycolaldehyde + CO$_2$
This enzyme belongs to the family of lyases, specifically the carboxy-lyases, which cleave carbon-carbon bonds. The systematic name of this enzyme class is hydroxypyruvate carboxy-lyase (glycolaldehyde-forming). This enzyme is also called hydroxypyruvate carboxy-lyase. This enzyme participates in glyoxylate and dicarboxylate metabolism.
# Marie Cahill

Marie Cahill (December 29, 1866 – August 23, 1933) was a Broadway stage actress and vocalist. Her parents were Irish immigrants Richard and Mary (née Groegen) Cahill. She appeared in comic operas including Judy Forgot. She was also in films.

## Stage career

Cahill began her career in the late 1880s first in her native Brooklyn and then on Broadway. She starred opposite Eddie Foy in the 1902 Broadway musical The Wild Rose. That same year she starred in the show Sally in Our Alley in which she introduced the song "Under the Bamboo Tree". It became her signature song and one of the most famous songs from the turn of the century. Also in 1902 in the musical The Wild Rose she premiered another hit song, "Nancy Brown". In 1903 the popularity of "Nancy Brown" was expanded into its own musical, Nancy Brown, for Cahill, and became her favorite role. She had a jolly demeanor, and in addition to being a singer she presented herself as a conversationalist in a style that at best anticipates the later Gracie Allen. Daniel Blum in Great Stars of the American Theatre c. 1952 relates that Cahill was a very proper woman who didn't tolerate naughty behavior or salaciousness. However, in contrast she could don a pair of tights in a musical and exude sex appeal. In appearance she resembled rival Della Fox.

## Movies and other media

Cahill recorded her voice and routines at several Gramophone recording sessions in the years 1917 to 1924 all in the acoustical recording method. She also had recorded her signature song "Under the Bamboo Tree" in 1902. In 1915 Cahill appeared in her first silent film, Judy Forgot, based on her musical comedy of the same name performed on Broadway in 1911. In 1917 she appeared in three more silent films; Gladys' Day Dreams, When Betty Bets and Patsy's Partner before giving up on the medium.
Several of Cahill's voice recordings (monologues), made between 1916 and 1924, are on file at the Library of Congress' National Jukebox. They include "Washing baby" (1921), "The symphony concert" (1923) and "At the theatre" (1924). "At the theatre" takes the form of a telephone conversation with an unheard party in which Cahill, as "Mrs. Pinthrop," describes goings-on—including the appearance of Marie Cahill ("Irish, I guess... well, maybe she is Jewish")—at the Palace Theatre.

## Personal life

She had an older brother named Richard. Both her father and brother ran a brush making business.
Cahill married Daniel V. Arthur on June 18, 1903, a union that lasted until she died on August 23, 1933. Daniel Arthur survived his wife by six years, dying on December 6, 1939.

## Filmography

* Judy Forgot (1915)
* Gladys' Day Dreams (1917)(*short)
* When Betty Bets (1917) (*short)
* Patsy's Partner (1917)(*short)
# Hyposmocoma tigrina

Hyposmocoma tigrina is a species of moth of the family Cosmopterigidae. It was first described by Arthur Gardiner Butler in 1881. It is endemic to the Hawaiian island of Maui. The type locality is Haleakalā.
It was discovered on koa trees.
# Maria José Bertolotti

Maria José Bertolotti (born 30 April 1966), sometimes known as just Zézé is a Brazilian basketball player. She competed in the women's tournament at the 1992 Summer Olympics.
# I've Had It (The Bell Notes song)

"I've Had It" is a song written by Carl Bonura and Ray Ceroni and performed by The Bell Notes.

## Chart performance

"I've Had It" reached #6 on the U.S. pop chart and #19 on the U.S. R&B chart in 1959. The song was ranked #62 on Billboard's Year-End Hot 100 singles of 1959.

## Other charting versions

* Lonnie Mack released a version of the song which reached #128 on the U.S. pop chart in 1964.
* Fanny released a version of the song which reached #79 on the U.S. pop chart in 1974.

## Other versions

* The Starlets released a version of the song as a single in 1965, but it did not chart.
* Alex Chilton released a version of the song on his 1979 album Like Flies on Sherbert.
* Louise Goffin released a version of the song as a single in 1981, but it did not chart.
* Gene Summers released a version of the song on his 1993 compilation album School of Rock 'n Roll.
* The Slades released a version of the song on the 1998 various artist album The Domino Records Story.
* The Mojo Men released a version of the song on their 2008 compilation album Not Too Old to Start Cryin': The Lost 1966 Masters.
* Fabulous Poodles released a version of the song on their 2018 compilation album Mirror Stars: The Complete Pye Recordings 1976-1980.
# Maria Teresa Correia de Barros

Maria Teresa Nunes Padilha de Castro Correia de Barros is a Portuguese electrical engineer whose interests include high voltage engineering, quality engineering of electrical power systems, and transients in power systems. She is a professor at the Instituto Superior Técnico, the engineering school of the University of Lisbon.

## Education and career

Correia de Barros earned a degree in electrical engineering through the Instituto Superior Técnico in 1974, completed a doctorate there in 1985, and earned her habilitation (Agregado) in 1995.
At the Instituto Superior Técnico, she became head of the Power Systems Division from 1989 to 1991, and from 1990 to 2001 she was president and then head of the executive board of the Instituto da Energia (INTERG). She also headed the Energy Commission of the Portuguese National Research Agency from 1991 to 1994. She became pro-rector of the Technical University of Lisbon from 1999 to 2001. From 2001 to 2009 she worked for Energias de Portugal, and from 2004 to 2007 she was president of the National Electrical Engineering Council of Ordem dos Engenheiros, the Portuguese National Engineers Association. She has also held many visiting positions at international institutions.
She was the founder, in 1993, of the biennial International Conference on Power Systems Transients.

## Recognition

Ward was named a Fellow of the IEEE in 2000, "for contribution to modeling and analysis of power systems transients". She became a Fellow (Membro Conselheiro) of Ordem dos Engenheiros in 2002, was given a Technical Council Award for System Technical Performance by the International Council on Large Electric Systems (CIGRE) in 2008, and is the 2014 winner of the Scientific Committee Award of the International Conference on Lightning Protection.