OpenLLM-France/wikimedia huggingface dataset:
# Ercheia latistria

Ercheia latistria is a species of moth of the family Erebidae. It is found in Indonesia, where it has been recorded from Halmahera (Maluku Islands).
# Epochalism

Epochalism is an attitude of respect for the progressive spirit of the age and for social and technological advancement, which was contrasted by Clifford Geertz with what he termed the (essentialist) valorisation of traditional values. He viewed this distinction as a central social polarity pervading developing nations.
More broadly, the term used has been used to describe the post-Fordist, postmodern belief that the current era or epoch represents a fundamental clean break with the past; is something unique in human history; and due to this radical change, previous rules will no longer apply.

## Polarities in emerging economies

Epochalism in the developing world can be seen purely as a progressive force, favouring movement toward secularisation and industrial advance, as opposed to a regressive return to the traditional values of community and Gemeinschaft. However, in practice the situation is likely to be more complicated: nationalist struggles for independence have often relied on essentialist appeals to authentic ethnic communities and cultural practices, as well as to epochalism, in order to free themselves from dependence on a Western model/Western control.

## Internet epochalism

The rapid rise of the World Wide Web led many digerati to see it as an unprecedented human phenomenon, wholly divorced from all past experience. Evgeny Morozov used the term epochalism to describe the prevalent 21st-century belief that "one is living in truly exceptional times – an intellectual fallacy I call 'epochalism'". Previous technological advances, as with the age of railways or the age of broadcasting, had of course made very similar claims for themselves; and A. E. Housman a century before had denounced the mind "which commands no outlook upon the past or the future, but believes that the fashion of the present, unlike all fashions heretofore, will endure perpetually".
Late modernity however, with its shortening of awareness of time-spans and its focus on the present, makes the short-sightedness of epochalism - with what Morozov saw as its dark fetishism of Internet-based solutions - an increasingly plausible intellectual posture.
# Equilibrium point (mathematics)

In mathematics, specifically in differential equations, an equilibrium point is a constant solution to a differential equation.

## Formal definition

The point ${\tilde {\mathbf {x} }}\in \mathbb {R} ^{n}$ is an equilibrium point for the differential equation
    ${\frac {d\mathbf {x} }{dt}}=\mathbf {f} (t,\mathbf {x} )$
if $\mathbf {f} (t,{\tilde {\mathbf {x} }})=\mathbf {0}$ for all $t$.
Similarly, the point ${\tilde {\mathbf {x} }}\in \mathbb {R} ^{n}$ is an equilibrium point (or fixed point) for the difference equation
    x$_{k+1}$=f(k, x$_k$){\textstyle \mathbf {x} _{k+1}=\mathbf {f} (k, \mathbf {x} _{k})}
if $\mathbf {f} (k,{\tilde {\mathbf {x} }})={\tilde {\mathbf {x} }}$ for $k=0,1,2,\ldots$.
Equilibria can be classified by looking at the signs of the eigenvalues of the linearization of the equations about the equilibria. That is to say, by evaluating the Jacobian matrix at each of the equilibrium points of the system, and then finding the resulting eigenvalues, the equilibria can be categorized. Then the behavior of the system in the neighborhood of each equilibrium point can be qualitatively determined, (or even quantitatively determined, in some instances), by finding the eigenvector(s) associated with each eigenvalue.
An equilibrium point is hyperbolic if none of the eigenvalues have zero real part. If all eigenvalues have negative real parts, the point is stable. If at least one has a positive real part, the point is unstable. If at least one eigenvalue has negative real part and at least one has positive real part, the equilibrium is a saddle point and it is unstable. If all the eigenvalues are real and have the same sign the point is called a node.
# McAuley

McAuley, MacAuley, or Macauley may refer to:

## People

* People with the surname:
** McAuley (surname) (also MacAuley and Macauley), derived from Gaelic patronyms
* People with the given name:
** Macauley Bonne, English-Zimbabwean footballer
** Macaulay Culkin, American child actor
** Macaulay Langstaff, English footballer

## Places
### McAuley

* McAuley, Manitoba, a community located in the Rural Municipality of Archie, Manitoba, Canada
* McAuley Park, a small public municipal park located in Vancouver, Canada.

## Schools
### McAuley

* Catherine McAuley High School, located in Portland, Maine, USA.
* Catherine McAuley High School (Brooklyn), located in USA.
* McAuley Catholic College, located in Grafton, NSW, Australia.
* McAuley Catholic High School (Joplin, Missouri), located in USA.
* McAuley High School (disambiguation), several schools
** McAuley High School (Cincinnati, Ohio), located in USA.
** McAuley High School (Toledo, Ohio), located in USA.
** McAuley High School (New Zealand), located in Otahuhu, New Zealand.
* McAuley School District No. 27, located in Winfield Township, Illinois, USA.
* Mother McAuley Liberal Arts High School, located in Chicago, Illinois, USA.
* The McAuley Catholic High School, located in Doncaster, South Yorkshire, England.

## Other
### Macauley

* Macauley Island, volcanic island belonging to the Kermadec Islands
* Macauley's Theatre, the premier theatre in Louisville, Kentucky during the late 19th and early 20th century

### McAuley

* McAuley Schenker Group, a musical group
* The McAuley Boys, a musical group
* M.S.G. (McAuley Schenker Group album), a music album by the McAuley Schenker Group
# Medial deltoidal hexecontahedron

Medial deltoidal hexecontahedron :
| Type | Star polyhedron |
| Face | |
| Elements | F = 60, E = 120 V = 54 (χ = −6) |
| Symmetry group | I$_h$, [5,3], *532 |
| Index references | DU$_{38}$ |
| dual polyhedron | Rhombidodecadodecahedron |
In geometry, the medial deltoidal hexecontahedron is a nonconvex isohedral polyhedron. It is the dual of the rhombidodecadodecahedron. Its 60 intersecting quadrilateral faces are kites.

## Proportions

The kites have two angles of $\arccos({\frac {1}{6}})\approx 80.405\,931\,773\,14^{\circ }$, one of $\arccos(-{\frac {1}{8}}+{\frac {7}{24}}{\sqrt {5}})\approx 58.184\,446\,117\,59^{\circ }$ and one of $\arccos(-{\frac {1}{8}}-{\frac {7}{24}}{\sqrt {5}})\approx 141.003\,690\,336\,13^{\circ }$. The dihedral angle equals $\arccos(-{\frac {5}{7}})\approx 135.584\,691\,402\,81^{\circ }$. The ratio between the lengths of the long and short edges is ${\frac {27+7{\sqrt {5}}}{22}}\approx 1.938\,748\,901\,931\,75$. Part of each kite lies inside the solid, hence is invisible in solid models.
# Medial cutaneous

Medial cutaneous may refer to:
* Medial cutaneous nerve of arm
* Medial cutaneous nerve of forearm
* Anterior cutaneous branches of the femoral nerve of the upper leg
* Medial sural cutaneous nerve of the lower leg
* Medial crural cutaneous branches of saphenous nerve
* Medial dorsal cutaneous nerve of the foot
# McFarlin

McFarlin is a surname. Notable people with the surname include:
* Diane McFarlin, American journalist and newspaper publisher
* Ivan McFarlin (born 1982), American basketball player
* Robert J. McFarlin (1929-2017), American politician
* Robert M. McFarlin (1866–1942), American businessman
# Erasmus Fröhlich

Erasmus Fröhlich (2 October 1700 – 7 July 1758) was an Austrian Jesuit mathematics teacher and numismatist. He also took an interest in history and astronomy. As a teacher at the Theresianum, he influenced a number of studies in the region in history, mathematics, and astronomy. He also served as the librarian at the Theresianum.

## Life and work

Fröhlich was born in Graz and joined the Jesuit order at sixteen. After studies in Graz and Vienna he taught mathematics at Klagenfurt and Vienna. His mathematics students included Karl Scherffer and He also began to collect coins and study them. This interest was inspired by Father Christian Edschlager who had worked in Turkey and Greece and Father Karl Granelli. He wrote on coinage between 1733 and 1737 in Quatuor tentamina in re nummaria vetere and related works. In 1744 he wrote on coinage related to the time of Seleucus I Nicator Annales compendiarii regum et rerum Syriae (1744). This work included some historic and theological views which were disputed by Leipzig scholar Gottlieb Wernsdorf. His work attracted the attention of Empress Maria Theresia who appointed him teacher of history, archaeology and Greek at the Theresianum. His students included Count Coronini who wrote on the history of Gorizia and Istria and Georg Pray who wrote on Hungary. He collaborated with Maximilianus Hell (1720–1792) on astronomy and on optics with Louis Bertrand Castel. Other correspondents included Joseph Khell who succeeded him at the Theresianum and the astronomer Christian Rieger (1714–1780).
# Epstein–Zin preferences

In economics, Epstein–Zin preferences refers to a specification of recursive utility.
A recursive utility function can be constructed from two components,: a time aggregator that characterizes preferences in the absence of uncertainty and a risk aggregator that defines the certainty equivalent function that characterizes preferences over static gambles and is used to aggregate the risk associated with future utility. With Epstein–Zin preferences, the time aggregator is a linearly homogeneous CES aggregate of current consumption and the certainty equivalent of future utility. Specifically, the date-t utility index, $U_{t}$, for a sequence of positive scalar consumptions $\{c_{t},c_{t+1},c_{t+2},...\}$, that are potentially stochastic for time periods beyond date t, is defined recursively as the solution to the nonlinear stochastic difference equation
    $U_{t}=[(1-\beta )c_{t}^{\rho }+\beta \mu _{t}(U_{t+1})^{\rho }]^{1/\rho },$
where $\mu _{t}$ is a real-valued certainty equivalent operator. The parameter $0<\beta <1$ determines the marginal rate of time preference, $1/\beta -1$, and the parameter $\rho <1$ determines the elasticity of intertemporal substitution, $1/(1-\rho )$. Epstein and Zin considered a variety of certainty equivalent operators, but a popular choice for both theoretical and empirical research has been $\mu _{t}(U_{t+1})=[E_{t}U_{t+1}^{\alpha }]^{1/\alpha }$, where $E_{t}$ denotes the expected value of probability distribution of $U_{t+1}$, conditional on information available to the planner in date t. The parameter $\alpha <1$ encodes risk aversion, with smaller values of $\alpha$, other things equal, implying a stronger aversion to risk. The parameter restriction $\alpha =\rho$ results in a time-additive von Neumann–Morgenstern expected utility index.
Importantly, unlike von Neumann–Morgenstern utility functions (e.g. isoelastic utility), Epstein–Zin preferences allow the elasticity of intertemporal substitution (determined above by $\rho$) to be unrelated to risk aversion (determined above by $\alpha$).
# Epstein–Barr virus viral-capsid antigen

Epstein–Barr virus viral-capsid antigen is an immunogenic antigen derived from the protein shell of the Epstein Barr Virus.
Epstein Barr Virus (EBV) causes the illness referred to as Mononucleosis. In the infectious stage of this illness, individuals will have Epstein Barr viral capsid antigens (EBV-VCA) in their mouth and blood. The viral capsid of a virus is the complex of proteins that surrounds the genetic material inside the virus. Epstein Barr virus capsid antigens (VCA) are any sections of the viral capsid that the hosts' antibodies bind to. The hosts, or individuals infected with the virus, will produce antibodies to target these Epstein Barr viral capsid antigens. IgG VCA antibodies will be produced during the early stage of the EBV infection. In contrast, IgM VCA antibodies will be produced at later stages on the infection.

## Testing

Several types of tests are used to diagnose individuals with Mononucleosis. For immunocompetent individuals, antibodies targeting the viral capsid antigen have been found to be more effective and accurate than alternative testing methods. Immunocompromised individuals will not have the same results to VCA IgG and IgM antibody tests as immunocompetent individuals.
# Medicago carstiensis

Medicago carstiensis is a plant species of the genus Medicago. It is found around the Adriatic Sea.
# Media multiplier

Media multiplier is a synergistic effect of the increased effectiveness of advertising appearing simultaneously in two or more different media platforms (for example, television and print). The media multiplier theory suggests that consumers exposed to advertising in multiple types of media will be more susceptible to the advertising message.
# Eric Broadbridge, 2nd Baron Broadbridge

Eric Wilberforce Broadbridge, 2nd Baron Broadbridge (22 December 1895 – 18 November 1972), was a hereditary peer and businessman.

## Background

He was born in 1895, the son of George Broadbridge, 1st Baron Broadbridge, and Fanny Kathleen Brigden. He married Mabel Daisy Clarke, the daughter of Arthur Edward Clarke. He succeeded to the title of Baron Broadbridge, of Brighton, co. Sussex (U.K., 1945), in April 1952.

## Education

Broadbridge was educated at Hurstpierpoint College. He fought in the First World War, in the Machine Gun Corps.

## Arms

Coat of arms of Eric Broadbridge, 2nd Baron Broadbridge :
* CrestA dolphin hauriant Argent between two gilly-flowers Gules slipped and leaved Vert.
* EscutcheonGules in chief two pens in saltire and in base over water a stone bridge of a single span embattled Proper.
* SupportersOn either side a dolphin Proper charged with a sword erect Gules.
* MottoIndustria Et Perseverantia (By Industry & Perseverance)
# Eric Brittingham

Eric Brittingham (born May 8, 1960) is an American bass guitarist best known for playing in the band Cinderella.

## Early life

Brittingham was born in Salisbury, Maryland.

## Career

In 1983, Brittingham along with guitarist Tom Keifer founded the rock band Cinderella in Clifton Heights, Pennsylvania. Cinderella was signed to their first contract with Polygram in 1985 when they were seen performing at the Empire Rock Club in Philadelphia by Jon Bon Jovi who referred them to his agent.
Brittingham was also in a side-band, Naked Beggars, with his (ex)wife Inga and Cinderella bandmate Jeff LaBar.
Brittingham also played with Let It Rawk, a revolving door "super-group" featuring musicians from the 1980s rock music scene such as Jaime St. James (Black 'N Blue, Warrant), Oz Fox (Stryper), Scot Coogan (Lynch Mob) and Stacey Blades (LA Guns).
In 2009, Brittingham temporarily filled-in for Poison bassist Bobby Dall on Poison's Summer 2009 tour with Def Leppard when Dall became sick on tour.
On April 19, 2013, Brittingham played bass guitar in Rock Island, IL at Martini's on the Rock for The Dirties.
In 2014 Brittingham co-formed the new rock supergroup Devil City Angels and played on the band's self-titled debut album released in 2015. After the first album, Brittingham left the band and was replaced by Rudy Sarzo of Quiet Riot.
Currently, Brittingham plays bass in the Bret Michaels Band.

## Personal life

Brittingham is divorced from Lori Brittingham. They have two daughters together. Eric Brittingham suffered a 'mild heart attack' in mid-December 2006.
# Medical assistant (disambiguation)

A medical assistant is a category of healthcare workers who perform basic clinical and administrative support tasks.
Medical assistant may also refer to:
* Medical Assistant (Royal Navy), the Royal Navy rating for medical assistants in the United Kingdom
* Hospital Corpsman, the U.S. Navy grade for medical assistants
# Meditations (Elmo Hope album)

Meditations (also released as Elmo Hope Memorial Album) is an album by American jazz pianist Elmo Hope recorded in 1955 for the Prestige label.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |
| The Penguin Guide to Jazz | |
The Allmusic review by Scott Yanow stated: "Fans of bop piano and Bud Powell will want this enjoyable CD reissue".

## Track listing

All compositions by Elmo Hope, except as indicated
* "It's a Lovely Day Today" (Irving Berlin) - 2:56
* "All the Things You Are" (Oscar Hammerstein II, Jerome Kern) - 3:38
* "Quit It" - 2:53
* "Lucky Strike" - 2:38
* "I Don't Stand a Ghost of a Chance with You" (Bing Crosby, Ned Washington, Victor Young) - 3:22
* "Huh" - 4:55
* "Falling in Love with Love" (Lorenz Hart, Richard Rodgers) - 4:24
* "My Heart Stood Still" (Hart, Rodgers) - 3:46
* "Elmo's Fire" - 6:40
* "I'm in the Mood for Love" (Dorothy Fields, Jimmy McHugh) - 3:22
* "Blue Mo" - 4:24

## Personnel

* Elmo Hope - piano
* John Ore - bass
* Willie Jones - drums
# Eric Buckner

Eric Rashard Buckner (born April 26, 1990) is an American professional basketball player for Bandırma Bordo of the Türkiye Basketbol Ligi. Buckner finished his NCAA basketball career playing for Georgia State.

## Collegiate career

Buckner played two seasons for junior college, Gulf Coast State College, before transferring to finish his career at Georgia State University. He was named the 2012 Atlanta Tip-off Club Georgia Men's College Player of the Year.

### College statistics

Season Averages :
| Season | Team | GP | MPG | PTS | REB | BLK | FG% | FT% | TO |
| 2008–09* | Gulf Coast Commodores | 30 | – | – | – | – | .544 | – | – |
| 2009–10* | Gulf Coast Commodores | 24 | – | – | 5.5 | – | – | – | – |
| 2010–11 | Georgia State Panthers | 31 | 24.3 | 9.4 | 5.6 | 1.58 | .548 | .583 | 1.7 |
| 2011–12 | Georgia State Panthers | 34 | 30.7 | 10.8 | 7.1 | 3.47 | .620 | .507 | 1.3 |
| Career | Career | 119 | 27.5 | 10.1 | 6.1 | 2.57 | .571 | .545 | 1.5 |
(*)Full statistical records from these seasons have not yet been found

### College records

* All-time Georgia State University leader in blocked shots (in just two seasons): 167
* Single-season Georgia State University leader in blocked shots: 118, 2011–12
* Single-game Gulf Coast State College leader in field goal percentage: .1000 (7–7), 2008–09

## Professional career

Buckner's professional career began with Uşak Sportif at Turkey in 2012. Until 2015, he spend 3 seasons for Uşak Sportif and İstanbul BB in Turkey as well.
In 2015, Buckner joined the Celtics summer league roster alongside another former GSU Panther, R. J. Hunter. On January 14, 2017, Buckner signed with the Turkish team Demir İnşaat Büyükçekmece.
On December 9, 2018, he has signed with As Monaco of the LNB Pro A.
On August 13, 2020, he has signed with Élan Chalon of the LNB Pro A.
On August 14, 2021, Buckner signed with Afyon Belediye of the Turkish Basketbol Süper Ligi.
On April 26, 2022, Buckner signed with BC Zenit Saint Petersburg of the VTB United League.
On July 23, 2022, he has signed with Sigortam.net İTÜ BB of the TBL.
On December 30, 2022, Bucker signed with BC Wolves of the Lithuanian Basketball League (LKL). He parted ways with the team on July 10, 2023.
On September 14, 2024, Bucker signed with the Bandırma Bordo of the Türkiye Basketbol Ligi.

### The Basketball Tournament

In 2017, Buckner played for the Kentucky Kings of The Basketball Tournament. Buckner averaged 12.5 PPG and 7.0 RPG to help his team advance to the second round of the tournament. The Basketball Tournament is a $2 million winner-take-all annual tournament broadcast on ESPN.

## Personal life

Eric Buckner is the son of April Aikens and Sylvester Buckner. He majored in sociology at Georgia State University.
# Eric Buckley

Eric Rede Buckley (31 August 1868 – 6 March 1948) was Archdeacon of Sudbury from 1930 until 1932.
Buckley was educated at Merchant Taylors' School, Northwood and St John's College, Oxford; and ordained in 1892. His first post was a curacy at Bodmin. After this he was Vicar of Kirtlington (1895–1902) then Burley in Wharfedale (1902–21). He was Chaplain to the Bishop of Bradford until his Archdeacon’s appointment.
# Erennidae

Erennidae is a family of cnidarians belonging to the order Siphonophorae.
Genera:
* Erenna Bedot, 1904
* Parerenna Pugh, 2001
# Medunjanin

Medunjanin is a Bosnian surname. Notable people with the surname include:
* Adis Medunjanin, Bosnian-American convicted terrorist and associate of Najibullah Zazi
* Amira Medunjanin (born 1972), Bosnian singer
* Haris Medunjanin (born 1985), Bosnian professional footballer
# Medveditsa (Don)

The Medveditsa or Medveditza (/mɛdˈvɛdɪtsə/; Russian: Медведица, romanized: Medvedica, IPA:) is a river in Volgograd and Saratov Oblasts in Russia, a left tributary of the Don. The name means she-bear, and according to legend, it alludes to the large population of bears in the area in earlier times. It is 745 kilometres (463 mi) long, with a drainage basin of 34,700 square kilometres (13,400 sq mi).
The river has its sources on the Volga Uplands, in the northeastern parts of Saratov Oblast, and flows mainly in a southwestern direction. It joins the Reka Don in Volgograd Oblast near Zatonski. Its largest tributaries are, from the right: Balanda and Tersa, and from the left: Idolga, Karamysh and Archeda.
The towns of Petrovsk, Atkarsk, Medveditsa, Zhirnovsk, and Mikhaylovka are situated on the Medveditsa. The river is navigable to Atkarsk.
A variety of fish is found in the Medveditsa River: catfish, pike, bream, asp, perch, chub, perch, tench, roach, gudgeon and others. In the late 80s there were a lot of sterlet.
Forests along both banks of the river have a wide variety of birds, medicinal herbs, wild berries, fruits and flowers.
# Medveditsa

Medveditsa may refer to:
* Medveditsa (Volga), a river in northwestern Russia
* Medveditsa (Don), a river in southwestern Russia
# Megachile stolzmanni

Megachile stolzmanni is a species of bee in the family Megachilidae. It was described by Radoszkowski in 1893.
# Eric Wolff

Eric William Wolff, FRS (born 5 June 1957) is a British climatologist, glaciologist, and academic. Since 2013, he has been Royal Society Research Professor of Earth Sciences in the Department of Earth Sciences at the University of Cambridge.

## Honours

In 2009, he was awarded the Louis Agassiz Medal by the European Geosciences Union. The medal is awarded 'in recognition of [an individual's] outstanding scientific contribution to the study of the cryosphere on Earth or elsewhere in the solar system'. In 2010, he was elected a Fellow of the Royal Society (FRS), the UK's most senior learned society for science. In 2012, he was awarded the Lyell Medal by the Geological Society of London. In 2020, he was awarded the Richardson Medal by the International Glaciological Society along with Christina Hulbe.
# Erik Noya

Erik Noya Cardona (born 9 February 1994) is a Spanish competition climber who specializes in competition speed climbing. He participated at the 2021 IFSC Climbing World Championships, being awarded the silver medal in the men's speed event.
# Eri Tanaka

Eri Tanaka (たなかえり, Tanaka Eri, born February 7, 1977) is a Japanese actress and voice actress who is best known for her role as Chisato Jougasaki/Mega Yellow in the 1997 Super Sentai series Denji Sentai Megaranger, and Later Reprised Her Role in the Teamup Special Megaranger Vs Gingaman. Her former stage name was Eri Tanaka (田中 恵理, Tanaka Eri) - which was similar, but written in kanji.

## Filmography
### Television

* Choukou Senshi Changéríon - Mayumi (1996)
* Denji Sentai Megaranger - Chisato Jougasaki/Mega Yellow (1997-1998)
* Kamen Rider Kuuga - Nozomi Sasayama (2000-2001)
* GoGo Sentai Boukenger - Natsuki's mother (2006-2007) / episodes 33 and 34

### Film

* Denji Sentai Megaranger vs. Gekisou Sentai Carranger - Chisato Jougasaki/Mega Yellow (1997)
* Seijuu Sentai Gingaman vs. Megaranger - Chisato Jougasaki/Mega Yellow (1998)

### Voice roles

* Power Rangers in Space - cameo appearance (1998)
* Power Rangers Lost Galaxy - Maya/Yellow Galaxy Ranger (Cerina Vincent) (1999)
* Power Rangers: Lightspeed Rescue - Winslow Kelsey / Yellow lightspeed Rescue ( 2000)