OpenLLM-France/wikimedia huggingface dataset:
# Lake Winterset

Lake Winterset is a large natural freshwater lake on the south side of Winter Haven, Florida. This lake has a 556-acre (2,250,000 m$^2$) surface area and is round with an oval-shaped cove on its south end. The cove is connected to the main part of the lake by a short, wide channel. This lake is almost entirely surrounded by private residences, most of them in subdivisions, the majority of them gated subdivisions. Just to the north of Lake Winterset is Cypress Gardens Boulevard. About 1,000 feet (300 m) to the west is Lake Eloise; Dollar Lake and Round Lake are just to the southeast.
Although this is a large lake there is no public access to the lake shore, since it is surrounded by private property. Therefore, Lake Winterset has no public swimming areas or boat ramps. However, the Chain of Lakes canal system links Lake Winterset to many area lakes. A canal on the west side directly links the lake to Lake Eloise. Boats can use Lake Winterset and the public may fish from private boats entering the lake. The Hook and Bullet website says this lake contains flathead catfish, bluegill and largemouth bass.
# Steve Thomas (basketball)

Steve Thomas (born March 14, 1981) is an American basketball player who graduated from Middle Tennessee State. He was undrafted in the 2005 NBA Draft. He last played for the GlobalPort Batang Pier in the Philippine Basketball Association. He plays the power forward position.
Thomas played for the Atlanta Krunk and East Kentucky Miners of the Continental Basketball Association (CBA) during the 2007–08 season. He was named to the All-CBA Second Team and All-Defensive Team.
# Hiram Wilkinson

Hiram Wilkinson may refer to:
* Sir Hiram Shaw Wilkinson, British lawyer, diplomat and judge
* Hiram Parkes Wilkinson KC, British lawyer and judge (and son of Hiram Shaw Wilkinson)
# Motati

Motati is a community council located in the Leribe District of Lesotho. Its population in 2006 was 10,080.

## Villages

The community of Motati includes the villages of Ha 'Mako, Ha 'Masamoele, Ha 'Meche, Ha 'Ntšekhe, Ha Kalaele (Matebeleng), Ha Khanyele, Ha Koebelane (Ha Makhoa), Ha Kotsana, Ha Lebona, Ha Lekhanya, Ha Likatana, Ha Maromaki, Ha Masena, Ha Monotsi, Ha Mosebo, Ha Mositi, Ha Motlatsi, Ha Ntoahae, Ha Ntsu, Ha Pontšo, Ha Porobele, Ha Qatsa (Ha Makhoa), Ha Ramotho, Ha Ramotinyane, Ha Rantsane, Ha Tabolane (Ha Makhoa), Ha Tente, Ha Thabo, Ha Tobolela, Ha Tšiu, Ha Tumahole, Jorotane, Letsatseng, Liphokong, Litšukulung, Mafikeng (Ha Makhoa), Makhalong, Moreneng (Ha Makhoa), Sekhokong and Tarabane.
# Szanticska

Szanticska is a former village in Borsod-Abaúj-Zemplén County, Hungary. With a population of 5 people in 2001 Szanticska is famous for being regarded the smallest settlement in Hungary, although officially it is not an independent municipality but part of the village Abaújlak since 1870. In fact, mentioning it as "smallest settlement in Hungary" has neither official nor statistical basis rather it is a kind of urban legend born in the 1980s.

## History

Szanticska was first mentioned in 1317. Its name comes from the name of St. Stephen (Szent István in Hungarian). During the Ottoman occupation of Hungary, the area was an important wine district, later it became deserted, but in the 18th century it was a populated place again. In 1870 it was annexed to Abaújlak.
Between the World Wars the village prospered, but the population started to decrease in the 1930s, mostly because the village didn't have a school. In 1988 the village had only one resident. During the 1990s Szanticska experienced a revival; some new residents settled down in the village and now it is a holiday resort where people can have an insight into everyday life of Hungarian peasants in the 19th century. Szanticska also hosts Hungarian schoolchildren during the summer for weeklong camps.
There are 19 houses and 2 churches in the village, as well as one store sporadically open an hour or two based on the number of visitors.

## Other data

* Postal code: 3815
* Calling code: (+36) 46
# Society for Judgment and Decision Making

The Society for Judgment and Decision Making is an interdisciplinary academic organization dedicated to the study of normative, descriptive, and prescriptive theories of decision. Its members include psychologists, economists, organizational and marketing researchers, decision analysts, and other decision researchers. The society's primary event is its annual meeting at which society members present their research. It also publishes the journal Judgment and Decision Making. The 2023-2024 president of the society is Joe Simmons.

## Membership

The society has about 1,500 members. Although meetings have always been in North America, the membership is international. The president and some of the executive board are chosen by approval voting.

## History

The society was founded in 1980 by James Shanteau, Charles Gettys, and others, as a way of bringing together researchers who study human judgments and decisions from different perspectives.
Past presidents include:
| James C. Shanteau | 1986-1987 |
| Kenneth R. Hammond | 1987-1988 |
| Robyn M. Dawes | 1988-1989 |
| Lola L. Lopes | 1989-1990 |
| Baruch Fischhoff | 1990-1991 |
| Robin M. Hogarth | 1991-1992 |
| Daniel Kahneman | 1992-1993 |
| J. Frank Yates | 1993-1994 |
| Terry Connolly | 1994-1995 |
| Barbara Mellers | 1995-1996 |
| Hal R. Arkes | 1996-1997 |
| Elke Weber | 1997-1998 |
| Irwin P. Levin | 1998-1999 |
| Thomas Wallsten | 1999-2000 |
| David Budescu | 2000-2001 |
| George Loewenstein | 2001-2002 |
| Josh Klayman | 2002-2003 |
| Eric Johnson | 2003-2004 |
| Maya Bar-Hillel | 2004-2005 |
| John Payne | 2005-2006 |
| Jon Baron | 2006-2007 |
| Michael Birnbaum | 2007-2008 |
| Dan Ariely | 2008-2009 |
| Valerie Reyna | 2009-2010 |
| Eldar Shafir | 2010-2011 |
| George Wu | 2011-2012 |
| Craig Fox | 2012-2013 |
| Gretchen Chapman | 2013-2014 |
| Ellen Peters | 2014-2015 |
| Dan Goldstein | 2015-2016 |
| Rick Larrick | 2016-2017 |
| Chris Hsee | 2017-2018 |
| Nina Mazar | 2018-2019 |
| Katy Milkman | 2019-2020 |
| Danny Oppenheimer | 2020-2021 |
| Suzanne Shu | 2021-2022 |
| Abigail Sussman | 2022-2023 |
| Joe Simmons | 2023-2024 |

## Conference

The annual conference has been held every year in conjunction with the meeting of the Psychonomic Society, now overlapping by two days, in mid-November. More than 700 people attended the conference in 2015 and in 2016. The SJDM annual meeting for 2024 is scheduled to occur in New York City.

## Publications and journal

The society has published a book series, first in cooperation with Cambridge University Press and now in cooperation with Lawrence Erlbaum Associates. It also publishes an open-access online journal called Judgment and Decision Making, as of July 2007.
# Hering–Hillebrand deviation

The Hering–Hillebrand deviation describes the mismatch between the theoretical and empirical horopter. The horopter is the set of points that projects at the same location in the two retinae (i.e. that have the same visual direction). Geometrically the horopter is a circle passing through the nodal point of the two eyes and through the fixation point. This is known as the horizontal geometrical horopter, or as the Vieth–Müller circle. This is the set of points that correspond geometrically to the intersection between visual lines at identical eccentricities. There is also a vertical horopter which is a straight line on the sagittal plane and passing through the intersection between the sagittal plane and the Vieth–Müller circle (typically fixation if the observer fixates straight ahead, but not necessarily).
An empirical horopter can be defined following different criteria. Following Hering, it is usually meant by empirical horopter the equal visual direction horopter. That is the set of points that appear to have the same visual direction in both eyes. But the horopter can also be defined as the center of the Panum's fusional area, the apparent fronto-parallel plane or the equal distance from fixation. All these empirical horopters are in fact corresponding, empirically, to the equal visual direction horopter.
The Hering–Hillebrand deviation describes the fact that the empirical horopter does not fall on the geometrical horopter. This was observed by Hering and Hillebrand at the same time, as well as Helmholtz for the vertical horopter. At short fixation distances, the empirical horopter is a concave parabola flatter that a circle. At some given distance, called the abathic distance, the empirical horopter becomes a straight line, thus matching the apparent fronto-parallel plane. Finally for fixation distances farther than the abathic distance the empirical horopter is a convex parabola.
The origin of the Hering–Hilebrand deviation is still unclear. It was originally thought to reflect a compromise between the Vieth–Müller circle and fronto-parallel plane. But this is true only for short fixation distances where the empirical horopter is intermediate between these two set of points. More recently natural images analyses suggested that the shape of the empirical horopter might match natural images statistics.
# Lakuri Danda

Lakuri Danda is a village development committee in Dolakha District in the Bagmati Zone of north-eastern Nepal. At the time of the 1991 Nepal census it had a population of 3,456 people living in 689 individual households.
# Sthenias varius

Sthenias varius is a species of beetle in the family Cerambycidae. It was described by Guillaume-Antoine Olivier in 1792, originally under the genus Lamia. It is known from Philippines.
# Himantolophus brevirostris

Himantolophus brevirostris is a species of footballfish, a type of anglerfish. The fish is bathypelagic and can be found as deep as 3,000 metres (9,800 ft). It is endemic to the north Atlantic Ocean. So far, only males of the species have been found.
# Harmonic polynomial

In mathematics, a polynomial $p$ whose Laplacian is zero is termed a harmonic polynomial.
The harmonic polynomials form a subspace of the vector space of polynomials over the given field. In fact, they form a graded subspace. For the real field ($\mathbb {R}$), the harmonic polynomials are important in mathematical physics.
The Laplacian is the sum of second-order partial derivatives with respect to each of the variables, and is an invariant differential operator under the action of the orthogonal group via the group of rotations.
The standard separation of variables theorem states that every multivariate polynomial over a field can be decomposed as a finite sum of products of a radial polynomial and a harmonic polynomial. This is equivalent to the statement that the polynomial ring is a free module over the ring of radial polynomials.

## Examples

Consider a degree-$d$ univariate polynomial $p(x):=\textstyle \sum _{k=0}^{d}a_{k}x^{k}$. In order to be harmonic, this polynomial must satisfy
$0={\tfrac {\partial ^{2}}{\partial x^{2}}}p(x)=\sum _{k=2}^{d}k(k-1)a_{k}x^{k-2}$ at all points $x\in \mathbb {R}$. In particular, when $d=2$, we have a polynomial $p(x)=a_{0}+a_{1}x+a_{2}x^{2}$, which must satisfy the condition $a_{2}=0$. Hence, the only harmonic polynomials of one (real) variable are affine functions $x\mapsto a_{0}+a_{1}x$.
In the multivariable case, one finds nontrivial spaces of harmonic polynomials. Consider for instance the bivariate quadratic polynomial $p(x,y):=a_{0,0}+a_{1,0}x+a_{0,1}y+a_{1,1}xy+a_{2,0}x^{2}+a_{0,2}y^{2},$ where $a_{0,0},a_{1,0},a_{0,1},a_{1,1},a_{2,0},a_{0,2}$ are real coefficients. The Laplacian of this polynomial is given by $\Delta p(x,y)={\tfrac {\partial ^{2}}{\partial x^{2}}}p(x,y)+{\tfrac {\partial ^{2}}{\partial y^{2}}}p(x,y)=2(a_{2,0}+a_{0,2}).$
Hence, in order for $p(x,y)$ to be harmonic, its coefficients need only satisfy the relationship $a_{2,0}=-a_{0,2}$. Equivalently, all (real) quadratic bivariate harmonic polynomials are linear combinations of the polynomials $1,\quad x,\quad y,\quad xy,\quad x^{2}-y^{2}.$
Note that, as in any vector space, there are other choices of basis for this same space of polynomials.
A basis for real bivariate harmonic polynomials up to degree 6 is given as follows: ${\begin{aligned}\phi _{0}(x,y)&=1\\\phi _{1,1}(x,y)&=x&\phi _{1,2}(x,y)&=y\\\phi _{2,1}(x,y)&=xy&\phi _{2,2}(x,y)&=x^{2}-y^{2}\\\phi _{3,1}(x,y)&=y^{3}-3x^{2}y&\phi _{3,2}(x,y)&=x^{3}-3xy^{2}\\\phi _{4,1}(x,y)&=x^{3}y-xy^{3}&\phi _{4,2}(x,y)&=-x^{4}+6x^{2}y^{2}-y^{4}\\\phi _{5,1}(x,y)&=5x^{4}y-10x^{2}y^{3}+y^{5}&\phi _{5,2}(x,y)&=x^{5}-10x^{3}y^{2}+5xy^{4}\\\phi _{6,1}(x,y)&=3x^{5}y-10x^{3}y^{3}+3xy^{5}&\phi _{6,2}(x,y)&=-x^{6}+15x^{4}y^{2}-15x^{2}y^{4}+y^{6}\end{aligned}}$
# Mounds Observatory

The ACT Observatory is an astronomical observatory owned and operated by the Astronomy Club of Tulsa. It is located 30 miles (48 km) south of downtown Tulsa, Oklahoma, United States in the town of Mounds. It was also known as Mounds/RMCC Observatory before being renamed in 2010.
# Rosario Norte Station

Rosario Norte is a railway station in Rosario, province of Santa Fe, Argentina. It is located on Aristóbulo del Valle Avenue, at the junction with Callao St., north of the city centre, in the neighbourhood known as Barrio Pichincha.
The station, part of the Ferrocarril Mitre network, is currently operated by two companies, State-owned Operadora Ferroviaria (passenger services) and private Nuevo Central Argentino (NCA) (freight).

## History

The station was terminus of the Buenos Aires and Rosario Railway (BARR) company. The railway line was opened in 1885 and was the first to join Rosario and Buenos Aires (about 300 km south-southeast). From Rosario Norte the line continued to the northwest, crossing several provinces of Argentina to reach Tucumán. In 1908, after the merging of the BARR and the Central Argentine Railway companies, the station was set aside to handle long-distance and express services. Around 1935–1940, a few years after the "golden age" of the Argentine railway system, Rosario Norte served 326,000 passengers per year (more than 800 daily).
In 1977 almost all of the local and mid-distance passenger services were cancelled. Rosario Norte was left in charge of the few remaining ones. Starting in 1991, passenger rail services were eliminated throughout the country, while cargo lines were privatized. The Rosario Norte–Retiro (Buenos Aires) line was shut down in July 1992, and the services going from Rosario Norte to Tucumán suffered the same fate in March 1993.
Rosario Norte was reactivated in October 1997, as the exploitation of a new passenger service between Tucumán and Buenos Aires was granted by the government of Tucumán to the firm Tucumán Ferrocarriles. At the same time, the municipality of Rosario took over most of the building and began to reform it for administrative use. In June 1999 the Municipal Secretariat of Culture and Education was installed there, sharing the facilities with Tucumán Ferrocarriles and with a cargo train company (Buenos Aires al Pacífico/América Latina Logística).
After the turn of the millennium, restoration and maintenance of the station's infrastructure, overdue by about two decades continued, and new services were added. As of 2007, Rosario Norte manages two passenger services from Buenos Aires, a weekly one run by Trenes de Buenos Aires (TBA), and another one (four days a week) run by Ferrocentral. The latter company also has a weekly service to Tucumán and one to Córdoba. These services are considerably slower than going by bus, but also safer and much cheaper.
Since October 2014, State-owned company Operadora Ferroviaria Sociedad del Estado operates the Rosario Norte station as part of the passenger services from Retiro to Tucumán.
In June 2016, Rosario Norte was set as new terminus for the Buenos Aires – Rosario service. Until then, trains only reached Rosario Sur.

## Historic operators

| Company | Period |
| Buenos Aires and Rosario Railway | 1885–1908 |
| Central Argentine Railway | 1908–1948 |
| Ferrocarriles Argentinos | 1948–1993 |
| Tucumán Ferrocarriles | 1997–2000 |
| Ferrocentral | 2004–2014 |
| Trenes Argentinos Operaciones | 2014–present |
# Syllitus buloloensis

Syllitus buloloensis is a species of beetle in the family Cerambycidae. It was described by Gressitt in 1959.
# Herington

Herington is a surname. Notable people with the surname include:
* Jon Herington (born 1954), American musician
* Leigh Herington, American politician
* Marieve Herington, Canadian actress and singer
Fictional characters:
# Theoretical Medicine and Bioethics

Theoretical Medicine and Bioethics: Philosophy of Medical Research and Practice is a bimonthly peer-reviewed medical journal covering bioethics and the philosophy of medicine with a more theoretical outlook than other journals in this area. It was established in 1980 as Metamedicine and was renamed Theoretical Medicine in 1983, obtaining its current name in 1998. It is published by Springer Nature and offered at a reduced rate to members of the American Society for Bioethics and Humanities. The editors-in-chief are Lynn Jansen (Oregon Health & Science University) and Daniel Sulmasy (Georgetown University). According to the Journal Citation Reports, the journal has a 2018 impact factor of 0.789.
# Lady Blue (song)

"Lady Blue" is the 1975 hit love song by singer–songwriter Leon Russell. It was a track on his LP album, Will O' the Wisp.
The song reached number 14 on the U.S. Billboard Hot 100 on November 1, 1975.
The song featured a saxophone solo in the instrumental section.
The first live play of the song in a concert was by George Benson on September 30, 1977, at The Roxy in West Hollywood, California. His studio version reached #39 on the U.S. R&B chart in 1978. Edgar Winter and Leon Russell performed Lady Blue live on July 28, 1987, at Hunts in Burlington, Vermont.

## Charts

| Chart (1975) | Peak position |
| Canadian RPM Top Singles | 44 |
| U.S. Billboard Hot 100 | 14 |
# Stewarts Point, Nevada

Stewarts Point is an unincorporated community in southeast Nevada, just about 30 miles (48 km) east of Las Vegas. It is located in Clark County.
# Hinder (disambiguation)

Hinder is an American rock band.
Hinder or hindrance may also refer to;
* Hinder (surname)
* Hinder, an interference call in the sport of pickleball
* Five hindrances, in Buddhism; mental factors that interfere with meditation
* Steric hindrance, a slowing of chemical reactions resulting from Steric effects
# Harmonic number (disambiguation)

In number theory, the harmonic numbers are the sums of the inverses of integers, forming the harmonic series. Harmonic number may also refer to:
* Harmonic, a periodic wave with a frequency that is an integral multiple of the frequency of another wave
* Harmonic divisor numbers, also called Ore numbers or Ore's harmonic numbers, positive integers whose divisors have an integral harmonic mean
* 3-smooth numbers, numbers whose only prime factors are 2 and 3
# Sylvia Whitlock

Sylvia Whitlock is an American humanitarian who was the first woman to serve as president of a Rotary Club.

## Early life and education

Sylvia Whitlock was born in New York City and educated in Kingston, Jamaica. She returned to New York City after high school and earned a B.A. in Psychology from Hunter College. She later moved to California where she earned a master's degree in Education from Cal Poly, Pomona and a Ph.D. in education from Claremont Graduate School. Whitlock earned another master's degree in Marriage and Family Therapy from Azusa Pacific University.

## Career

Whitlock worked as a Statistical Clerk for the United Nations before moving to California to pursue a career in Education. She became an elementary school principal in Duarte, CA in 1982. She served as an educator for forty years before beginning a second career as a therapist.

## Rotary Club of Duarte

In 1987, Whitlock became president of the Rotary Club of Duarte making her the first woman to hold such a position within Rotary International. The chapter's charter had previously been revoked in 1978 after they violated Rotary International policy by admitting women. The Duarte club filed suit in the California courts claiming that Rotary Clubs are business establishments subject to regulation under California's Unruh Civil Rights Act, a law that bans discrimination based on race, gender, religion or ethnic origin. Rotary International appealed the decision to the U.S. Supreme Court. On May 4, 1987, the United States Supreme Court confirmed the Californian decision supporting women, in the case Board of Directors, Rotary International v. Rotary Club of Duarte. After the ruling, Rotary International ended their policy of gender restrictions.

## Humanitarianism

Whitlock supports a number of charitable causes. She previously established an AIDS clinic in Jamaica and continues to support the Piyali Girls School near Calcutta, India.
# Syllitus froggatti

Syllitus froggatti is a species of beetle in the family Cerambycidae. It was described by McKeown in 1937.
# Sodhpur

Sodhpur is a village in Batala in Gurdaspur district of Punjab State, India. It is located 3 kilometres (1.9 mi) from sub district headquarter, 35 kilometres (22 mi) from district headquarter and 3 kilometres (1.9 mi) from Sri Hargobindpur. The village is administrated by Sarpanch an elected representative of the village.

## Demography

As of 2011, The village has a total number of 17 houses and the population of 97 of which 51 are males while 46 are females. According to the report published by Census India in 2011, out of the total population of the village 24 people are from Schedule Caste and the village does not have any Schedule Tribe population so far.
# Theoretical Issues in Ergonomics Science

The Theoretical Issues in Ergonomics Science (TIES) journal is an interdisciplinary peer-reviewed academic journal covering research in human factors and ergonomics. Unlike other ergonomics journals that deal primarily with applications, TIES focuses on theoretical aspects of the science. The journal was established in 2000 and is published by Taylor & Francis. The co-editors are Waldemar Karwowski (University of Central Florida) and Dylan Schmorrow (Chief Scientist, Soar Technology). TIES publishes 6 issues per year, and it is affiliated with the International Conference on Applied Human Factors and Ergonomics.

## Abstracting and indexing

The journal is abstracted and indexed in:
* British Library Inside
* Cambridge Scientific Abstracts
* EBSCO Databases
* Electronic Collections Online
* Ergonomics Abstracts
* New Jour
* Occupational Safety and Health Database
* OCLC ArticleFirst
* PsycFIRST
* PsycINFO
* Zetoc
# Lady Bonython

Lady Bonython may refer to:
* 1898–1924: Mary Louisa Fredericka Balthasar (?–1924) (aka Marie Louise Friedrike and Marie Louise Frederica), wife of Sir John Langdon Bonython
* 1935–1977: Constance Jean Warren (1891–1977), wife of Sir John Lavington Bonython
# Steve Pyle

Steve Pyle (Steven Ross Pyle) is a former United States Junior and Senior National Team cyclist (1976–1990) who competed at the national and international level and rode to many victories. He was known for his endurance and time trialing ability. He was a member of the U.S. cycling team for the 1980 Olympics, but the United States boycotted the event. After retiring from cycling he began competing in multisport, racing duathlon and triathlon, and worked as a professional endurance sport coach for 20-years. Steve won U.S. National Championships in cycling, duathlon, and triathlon. Competing as age group athlete at numerous World Championships, he finished 'on the podium' several times for duathlon and triathlon. Steve is retired from endurance sport competition and coaching, now putting his energy into fine art photography, focusing on travel, landscape, and night sky images. His photography website is here: http://www.pylepix.com
# Hippurarctia taymansi

Hippurarctia taymansi is a moth of the family Erebidae. It was described by Rothschild in 1910. It is found in the Democratic Republic of Congo, the Republic of Congo and Cameroon.