Aarushhh/wikipedia-simple-splitted huggingface dataset:
Sex-influenced traits 
Sex-influenced or sex-conditioned traits are phenotypes affected by whether they appear in a male or female body. Even in a homozygous female the condition may not be expressed fully. Example: baldness in humans.

Sex-limited traits 
These are characters only expressed in one sex. They may be caused by genes on either autosomal or sex chromosomes. Examples: female sterility in Drosophila; and polymorphism in insects, especially in relation to mimicry. Closely linked genes on autosomes called "supergenes" are often responsible for the latter.

Notes 

Chromosomes
A telenovela, or simply  novela, is a serial drama television program. It is popular in Latin American, Portuguese, and Spanish television programming. Telenovelas are different from soap operas, because unlike soap operas, telenovelas have an ending and do not run for many years. They usually come to an end after one television season (which is usually less than one year) or at most two television seasons (which is less than two years). Telenovelas rarely run more than two seasons. The telenovela combines drama with the 19th century feuilleton and the Latin American radionovela.  They are often used to give cultural messages by adding them into storylines.

Because the telenovela is similar to the American soap opera, the telenovela is often called a "Spanish soap opera" in the United States. While most English language soap operas have no ending, almost all telenovelas run for a limited time. They are usually shown five or six days a week and run for an average of 120 episodes.

Reference
Reference

 

he:אופרת סבון#טלנובלה
Arriva London is a bus company. It is a division of Arriva, which operates services in Greater London. It is made up of Grey Green, Leaside Buses and London Country bus operations. 

Operations are split between two registered companies, Arriva London North Limited and Arriva London South Limited.

Arriva London North Limited
Arriva London North Limited operates nine bus garages.

Palmers Green (AD)
Ash Grove (AE)
Tottenham (AR)
Clapton (CT)
Barking (DX)
Enfield (E)
Lee Valley (LV)
Stamford Hill (SF)
Wood Green (WN)

Arriva London South Limited
Arriva London South Limited operate four bus garages.

Brixton (BN)
Norwood (N)
Croydon (TC)
Thornton Heath (TH)

References

Other websites
Arriva London website

London bus operators
Harold Egbert Camping (July 19, 1921 – December 15, 2013) was an American Christian radio broadcaster. His parents were Dutch immigrants. He served as president of Family Radio, a California-based radio station group that broadcasts to more than 150 markets in the United States, since 1958. In 2011 he retired from active broadcasting following a stroke, but maintained a role at Family Radio until his death. Camping is notable for applying numerology to his interpretations of Bible passages in an attempt to predict dates for the End Times. 

His 2011 end times prediction was that on May 21, 2011 Jesus Christ would return to Earth, the righteous would fly up to heaven, and that there would follow five months of fire, brimstone and plagues on Earth, with millions of people dying each day, culminating on October 21, 2011 with the end of the world. He had previously predicted judgment days on May 21, 1988, and September 6, 1994.
Camping was reported to have retired from his position at Family Radio as of October 16, 2011, only days before his last predicted date for the end of the world. However, his daughter later clarified that he had not retired outright, but was maintaining a role at the Family Radio while working from home. Camping admitted in a private interview that he no longer believed that anybody could know the time of the Rapture or the end of the world, in stark contrast to his previously staunch position on the subject.

References

1921 births
2013 deaths
Accidental deaths from falls in the United States
American Christians
People from Boulder, Colorado
The Santana Formation is a high quality fossil site in Brazil 115 to 108 million years ago (mya). It is in northeastern Brazil's Araripe Basin. It qualifies as a Lagerstätte, which means it is one of the best fossil sites, with many undisturbed fossils.

The strata come from the Lower Cretaceous, laid down about 92 million years ago in a shallow inland sea.

Some 25 species of fish are found, many with stomach contents preserved. This lets palaeontologists study predator–prey relationships in the ecosystem. There are also fine examples of pterosaurs, reptiles, amphibians, invertebrates (especially insects) and plants. Even dinosaurs are found here: a new maniraptor was described in 1996.

Limestone nodules formed around dead organisms; this preserved even the soft parts of their anatomy. The limestone was etched away using a mild acid. The fossils were then preserved by the 'transfer technique' which means they were embedded in a plastic resin such as polyester or epoxy.
The nearby Crato Formation is also a lagerstätte. It was produced in similar conditions, about 10 million years before the Santana Formation.

Notable taxa
Various remains of non-avian theropods, avialans, ornithischians, and possibly oviraptorosaurs have been found in Estado do Ceara, Brazil. Examples are spinosaurs like Irritator and maniraptors like Santanaraptor.

Ornithocheirus and Tupuxuara are examples. The inland sea also had turtles, such as Santanachelys.

References 

Lagerstätten
Geography of Brazil
Coit Tower is a  tower in the Telegraph Hill neighborhood of San Francisco, California. The tower, in the city's Pioneer Park, was built in 1933. Lillie Hitchcock Coit left one-third of her estate to the city "to be expended in an appropriate manner for the purpose of adding to the beauty of the city which I have always loved".

The art deco tower is made of unpainted reinforced concrete. Architects Arthur Brown, Jr. and Henry Howard designed it. The tower has fresco murals by 27 different on-site artists and their assistants, plus two additional paintings installed after creation off-site.

The tower was not designed to resemble a fire hose nozzle, despite Coit's affinity with the San Francisco firefighters of the day, in particular with Knickerbocker Engine Company Number 5.

Photo gallery

The murals

References

Other websites

video of tower history and mural tour

San Francisco Highs at Coit Tower 
Coit Tower page in New Deal Art Registry 
Photography of Telegraph Hill  by Bennett Hall
National Register of Historic Places
Art Deco buildings
Towers in North America
Buildings and structures in San Francisco
20th-century architecture
Landmarks in San Francisco
1933 establishments in the United States
1930s establishments in California
Buildings and structures completed in the 20th century
The Fiat Tempra is a car made by Fiat. It replaced the Fiat Regata in 1990, and were replaced by the Fiat Marea in 1996.

Engines 
 1.4 56 kW (76 hp)
 1.4 i.e. 51 kW (69 hp)
 1.6 62 kW (84 hp)
 1.6 i.e. 55 kW (75 hp), 57 kW (78 hp) and 66 kW (90 hp)
 1.8 i.e. 66 kW (90 hp), 76 kW (103 hp) and 80 kW (109 hp)
 2.0 i.e. 83 kW (113 hp)
 1.9 D 48 kW (65 hp)
 1.9 TD 66 kW (90 hp)

Tempra
Front wheel drive vehicles
1990s automobiles
Leonor Piuza (born 14 April 1978) is a Mozambican runner. She is best in the 800 meter runs.

Piuza won the gold medal at the 2007 All-Africa Games and finished sixth at the 2008 African Championships. She also competed at the 2006 Commonwealth Games.

Piuza's personal best time is 2:01.71 minutes. She got this in June 2007 in Villefranche-sur-Saône.

References
 

1978 births
Living people
Mozambican sportspeople
Middle-distance runners
The , also known as the Asuka Kiyomihara Code, are Japanese laws which were written in 668-672. The code was created by Fujiwara no Kamatari.

The Ōmi Code was 22 volumes long.  It was put into effect in the last year of Emperor Tenji's reign.  This code was an early version of the Taihō Code of 701.

References 

7th century in Japan
Legislation
660s
670s
Lake Charles is the most populous city in the southwest Louisiana. it is the second most populous city in the Acadiana (after Lafayette). It is the fifth most populous city in the U.S. state of Louisiana (after New Orleans, Baton Rouge, Shreveport and Lafayette). The actual population is almost 72,000. The city was founded as Charleston, March 7, 1861. The name was changed to Lake Charles on March 16, 1867. The city was founded by and named for Charles Sallier.

References

Cities in Calcasieu Parish, Louisiana
Parish seats in Louisiana
was the 41st Emperor of Japan, according to the traditional order of succession.

Jitō's reign started in 686 and ended in 697.  Historians consider details about the life of Empress Jitō to be possibly legendary, but probable. The name Jitō-tennō was created for him posthumously by later generations.

The conventionally accepted names and sequence of the early emperors were not to be confirmed as "traditional" until the reign of Emperor Kammu, who was the 50th monarch of the Yamato dynasty.

In the history of Japan, Jitō was the third of eight women to be empress.  The two female monarchs before Jitō were (a) Suiko and (b) Kōgyoku/Saimei.  The five women monarchs after Jitō were (c) Gemmei, (d) Genshō, (e) Kōken/Shōtoku, (f) Meishō, and (g) Go-Sakuramachi.

Traditional narrative
Before she became the monarch, this princess's personal name (imina) was , or alternately Uno.

Princess Uno was the daughter of Emperor Tenji and she was the wife of Emperor Temmu, who was Tenji's brother.
Events of Jitō's life
In this period, the court and the government was centered at Fujiwara Palace in Yamato.

 686 : In the 15th year of Emperor Temmu's reign, he died. The succession (senso) was in effect received by his wife.  Princess Uno wanted to ensure that her son, Prince Kusakabe, would become the next monarch.
 690 : In the 4th year of the period in which Princess Uno functioned as monarch, Prince Kusabake died.
 691 : Princess Uno was formally established as the monarch (sokui); and she became known as Empress Jitō.  This was confirmed in ceremonies.
 691 : Jito's grandson, was then named as Jitō's successor; and he would become known as Emperor Mommu.
 697 : In the 11th year of Empress Jitō's reign, she abdicated. In retirement, she took the post-reign title Daijō-tennō.  After this, other emperors who abdicated were known by the same title.
 702 (Taihō 2): Daijō-tennō Jitō died.
After her death
The actual site of Jitō's grave is known.  This empress is traditionally venerated at a memorial Shinto shrine (misasagi) at Nara.

The Imperial Household Agency designates this location as Jitō's mausoleum.  It is formally named Ochi-no-Okanoe no misasagi.

Poetry
The Man'yōshū includes a waka poem said to have been composed by Jitō

After the death of the Emperor Temmu
Oh, the autumn foliage
Of the hill of Kamioka!
My good Lord and Sovereign
Would see it in the evening
And ask of it in the morning.
On that very hill from afar
I gaze, wondering
If he sees it to-day,
Or asks of it to-morrow.
Sadness I feel at eve,
And heart-rending grief at morn --
The sleeves of my coarse-cloth robe
Are never for a moment dry.

Related pages 
 Emperor of Japan
 List of emperors of Japan
 Japanese imperial family tree
 Japanese empresses

References

Other websites 

 Asuka Historical National Government Park:  image of Mausoleum Emperor Temmu and Empress Jitō , exterior view
645 births
702 deaths
Emperors of Japan
Japanese poets
(1328 – 29 March 1368) was the 97th emperor of Japan, according to the traditional order of succession.  His reign started in September 1339 and ended on 29 March 1368..

This 14th century sovereign was named after the 10th century Emperor Murakami and go- (後), translates literally as "later"; and thus, he is sometimes called the "Later Emperor Murakami". The Japanese word "go" has also been translated to mean the "second one"; and in some older sources, this emperor may be identified as "Murakami, the second", or as "Murakami II".

Traditional narrative
His personal name was , also known as Yoshiyoshi.

He reigned from Sumiyoshi, Ōsaka, Yoshino, Nara, and other temporary locations.

Events of Go-Murakami's life
Prince Noriyoshi was a member of the Southern Court during the Nanboku-chō period of rival courts.
18 September 1339 (Engen 3, 5th day of the 8th month):  In the 21st  year of Go-Daigo's reign, the emperor abdicated at Yoshino in favor of his son, Prince Noriyoshi. The succession (senso) was received by Noriyoshi.
 19 September 1339 (Engen 3, 6th day of the 8th month): Go-Daigo died;
 29 March 1368 (Shōhei 23, 11th day of the 3rd month): Go-Murakami died.

After his death 
According to the Imperial Household Agency, the mausoleum  (misasagi) of Go-Murakami is in Osaka Prefecture.  The emperor is traditionally venerated at a memorial Shinto shrine in the precincts of Kanshinji temple (観心寺) in Kawachinagano, Osaka.

Eras of Go-Murakami's reign
The years of Go-Murakami's reign are more identified by more than one era name.

Nanboku-chō southern court
Eras as reckoned by legitimate Court (as determined by Meiji rescript)
 Engen               (1336–1340)
 Kōkoku              (1340–1346)
 Shōhei              (1346–1370)
Nanboku-chō northern court
Eras as reckoned by pretender Court (as determined by Meiji rescript)
 Ryakuō       (1338–1342)
 Kōei     (1342–1345)
 Jōwa                (1345–1350)
 Kannō          (1350–1352)
 Bunna               (1352–1356)
 Embun               (1356–1361)
 Kōan  (1361–1362)
 Jōji                (1362–1368)
 Ōan                 (1368–1375)

Related pages 
 Emperor of Japan
 List of emperors of Japan
 Japanese imperial family tree

References

Other websites 

1328 births
1368 deaths
Emperors of Japan
Almayer's Folly is Joseph Conrad's first novel. It was published in 1895. Set in the late 19th century, it centers on the life of the Dutch trader Kaspar Almayer in the Borneo jungle and his relationship to his half-caste daughter Nina.

Plot

Kaspar Almayer is a young Dutch trader cared for by rich Captain Lingard. Hoping to gain Lingard's wealth, Almayer agrees to a loveless marriage to Lingard's adopted Malay child and to running his trading post in Sambir in the Borneo jungle.  Lingard loses much of his fortune searching for a hidden treasure. Meanwhile, Almayer's ventures constantly fail, most notably an expensive trading house, the "Almayer's Folly,"  that no one trades in. He did seem to enjoy dancing.

A daughter named Nina was born to Almayer and his wife. The rest of the novel concerns Almayer's conflicting wishes: his love for Nina, his effort at keeping her from her mother's Malay influence, and his desire for money and self-redemption.
Dain, a Malay prince, arrives at Sambir. Almayer tries to enlist Dain's help to find the treasure long sought by Lingard. Instead, Dain marries Nina and leaves Sambir with her, against Almayer's wishes. The loss of Nina and any prospect of wealth stuns Almayer. He spends the rest of his days in the empty trading house as his sanity slips away.

Criticism
As Conrad's earliest novel, Almayer's Folly is often seen by critics as inferior to the author's later work because of its repetitive and at times awkward language. However, recent critics have paid more attention to Conrad's depiction of Nina as a self-determined female non-European character along with Aissa from Joseph Conrad's second novel, An Outcast of the Islands.

Movie

Filming started in November 2010 for a French-Belgian adaptation by Chantal Akerman.

Sources
Joseph Conrad, Almayer's Folly: A Story of an Eastern River, Random House, 1996.

References

Other websites 

1895 books
Indonesia
Works by Joseph Conrad
In mathematics, a surface integral is a definite integral taken over a surface (which may be a curve set in space). Just as a line integral allows one to integrate over an arbitrary curve (of one dimension), a surface integral can be thought of as a double integral integrating over a two-dimensional surface.  Given a surface, one may integrate over its scalar fields (that is, functions which return numbers as values), or its vector fields (that is, functions which return vectors as values). 

Surface integrals have applications in physics, particularly with the classical theory of electromagnetism.

Surface integrals of scalar fields  
Consider a surface S on which a scalar field f is defined. If one thinks of S as made of some material, and for each x in S the number f(x) is the density of material at x, then the surface integral of f over S is the mass per unit thickness of S. (This is only true if the surface is an infinitesimally thin shell.)
One approach to calculating the surface integral is then to split the surface in many very small pieces, assume that the density is approximately constant on each piece, find the mass per unit thickness of each piece (by multiplying the density of the piece by its area), and then sum up the resulting numbers to find the total mass per unit thickness of S.

To find an explicit formula for the surface integral, mathematicians parametrize S by considering on S a system of curvilinear coordinates, like the latitude and longitude on a sphere. Let such a parametrization be x(s, t), where (s, t) varies in some region T in the plane. Then, the surface integral is given by

where the expression between bars on the right-hand side is the magnitude of the cross product of the partial derivatives of x(s, t).

For example, to find the surface area of some general functional shape, say , we have

where .  So that , and .  So,
which is the formula used for the surface area of a general functional shape.  One can recognize the vector in the second line above as the normal vector to the surface.

Note that because of the presence of the cross product, the above formulas only work for surfaces embedded in three dimensional space.

Surface integrals of vector fields 

Consider a vector field v on S, that is, for each x in S, v(x) is a vector.

The surface integral can be defined component-wise according to the definition of the surface integral of a scalar field; the result is a vector. For example, this applies to the electric field at some fixed point due to an electrically charged surface, or the gravity at some fixed point due to a sheet of material. It can also calculate the magnetic flux through a surface.
Alternatively, mathematicians can integrate the normal component of the vector field; the result is a scalar. An example is a fluid flowing through S, such that v(x) determines the velocity of the fluid at x. The flux is defined as the quantity of fluid flowing through S in a unit amount of time. 

This illustration implies that if the vector field is tangent to S at each  point, then the flux is zero, because the fluid just flows in parallel to S, and neither in nor out. This also implies that if v does not just flow along S, that is, if v has both a tangential and a normal component, then only the normal component contributes to the flux. Based on this reasoning, to find the flux, we need to take the dot product of v with the unit surface normal to S at each point, which will give us a scalar field, and integrate the obtained field as above. This gives the formula

The cross product on the right-hand side of this expression is a surface normal determined by the parametrization.
This formula defines the integral on the left (note the dot and the vector notation for the surface element).

Theorems involving surface integrals 
Various useful results for surface integrals can be derived using differential geometry and vector calculus, such as the divergence theorem, and its generalization, Stokes' theorem.

Advanced issues

Changing parametrization
The discussion above defined the surface integral by using a parametrization of the surface S. A given surface might have several parametrizations. For example, when the locations of the North Pole and South Pole are moved on a sphere, the latitude and longitude change for all the points on the sphere. A natural question is then whether the definition of the surface integral depends on the chosen parametrization. For integrals of scalar fields, the answer to this question is simple: the value of the surface integral will be the same no matter what parametrization one uses.
Parameterizations work on parts of the surface
Another issue is that sometimes surfaces do not have parametrizations which cover the whole surface; this is true for example for the surface of a cylinder (of finite height). The obvious solution is then to split that surface in several pieces, calculate the surface integral on each piece, and then add them all up. This is indeed how things work, but when integrating vector fields, one needs to again be careful in choosing the normal-pointing vector for each piece of the surface, so that when the pieces are put back together, the results are consistent. For the cylinder, this means that if we decide that for the side region the normal will point out of the body, then for the top and bottom circular parts, the normal must point out of the body too.
Inconsistent surface normals
Last, there are surfaces which do not have a surface normal at each point with consistent results (for example, the Möbius strip).  If such a surface is split into pieces, on each piece a parametrization and corresponding surface normal is chosen, and the pieces are put back together, the normal vectors coming from different pieces cannot be reconciled. This means that at some junction between two pieces will have normal vectors pointing in opposite directions. Such a surface is called non-orientable. Vector fields cannot be integrated on non-orientable surfaces.

Related pages
Divergence theorem
Stokes' theorem
Line integral
Volume integral
Cartesian coordinate system
Volume and surface area elements in a spherical coordinate system
Volume and surface area elements in a cylindrical coordinate system
Holstein–Herring method

References

Other websites 
Surface Integral -- from MathWorld
Surface Integral -- Theory and exercises

Calculus
Philae (before known as RoLand) is an ESA lander spacecraft. It went with the Rosetta spacecraft. It landed on comet 67P/Churyumov–Gerasimenkoon on 12 November 2014 to analyze it.

The name Philae was chosen through a contest organized by ESA, won by fifteen year old Serena Olga Vismara from Milan. The name comes from the orbiter name, already defined as Rosetta, which is the name of the stele that allowed Jean-François Champollion to understand ancient Egypt hieroglyphics. In order to complete the translation, he needed to use also the monuments on the island of Philae, the same way Philae lander will help to complete the work of the Rosetta lander.

European Space Agency spacecraft
Americana is about the United States, for example, its culture, geography, history etc.

American culture
FC Pinzgau Saalfelden is an Austrian football club from Saalfelden in the federal state of Salzburg. The club plays in the Regionalliga Salzburg which is the third level in Austrian football. The second team is playing in the 2. Landesliga Süd of the Salzburger Fußballverband.

History
The club was founded on 23 May 2007. The new club was formed out of 1. Saalfeldner SK (founded 1947) and ESV Saalfelden (founded 1952). The club was the first of the later players for the Austrian national football team Franz Bacher and Wolfgang Feiersinger. Feiersinger was also Championsleague winner with Borussia Dortmund.

2021/22 squad

Classes
in brackets:Level in Austrian football
 2008-2011: Salzburger Liga (4)
 2011-2013: Regionalliga West (3)
 2013/14: Salzburger Liga (4)
 2014-2019: Regionalliga West (3)
2019-2022:Regionalliga Salzburg (3)

Honours
Salzburger Liga:2010/11 promoted to Regionalliga West

Other websites 
Homepage FC Pinzgau

References

Austrian football clubs
Football clubs of Salzburg
Narrandera ( ) is a town in southern New South Wales, Australia. It is near the junction of the Newell and Sturt Highways, on the banks of the Murrumbidgee River. In 2006 there were 3,961 people living in Narrandera.

History 

Narrandera is a river town with a long history. Captain Charles Sturt, the famous explorer, was the first European to see the area that later became known as Narrandera. However Sturt, who passed through on 12 December 1829, was not the first explorer to see the Murrumbidgee River. The upper Murrumbidgee, the "Big Water", was first discovered in April 1821, by Charles Throsby. The name Narrandera probably comes from Wiradjuri word nharrang, meaning "frill-necked lizard".

The Narrungderra were the local indigenous people. They were all but destroyed by settlement, disease brought by European settlers, and clashes with the settlers. The last major battle between the indigenous people and European settlers took place near Massacre Island, and is said to have left only one survivor.
Narrandera is first recorded as a pastoral station or "run" (Narrandera Run) in 1848. The property was owned by Mr Edward Flood covered about .

The township developed in the early 1860s. Gillinbah Post Office opened nearby on 1 March 1859 and was replaced by the Narrandera office in 1861. A Gillenbah office was open from 1881 to 1892 and from 1906 to 1941.

The Borough of Narrandera began on 17 March 1885. The centenary of Local Government in Narrandera was celebrated in 1985.

Narrandera today
The town of Narrandera is at the centre of a productive farming region.  Its attractive tree-lined streets contrast with the open plains that surround it.
The Narrandera Memorial Gardens include the unusual Hankinson Fountain. Manufactured by the Royal Doulton Company of England, the ceramic fountain is one of only two known in the world, the other in India. It was given to the people of Narrandera by Alderman and Mrs Hankinson in 1922 in honour of locals who served in World War I. The Hankinson Fountain was smashed by an act of vandalism in 1971 and was restored by Charles Pearce.

To the east of Narrandera farmers grow cereal crops, sheep and wool. To the west, is the Murrumbidgee Irrigation Area (MIA) fed by water from the Burrinjuck Dam. The MIA is a region where farmer grow rice and other cereals with irrigation, as well as citrus, wine grapes and potatoes.

The town also has number of historic attractions, such as a fig tree on the corner of King and Cadell Streets, which is thought to be 150 years old; and the Mon Repos, a residence built in a Queen Anne-style, which was built in the 1890s.
Narrandera's Irrigation Canal which carries water to the Murrumbidgee Irrigation Area flows through the town.  It begins  west at Berembed Weir where water is taken from the Murrumbidgee River.  The canal follows the natural bed of Bundidgerry Creek and in places is very wide and has no levee banks. Lake Talbot was formed in 1924 when the bank of the Irrigation Canal gave way, flooding the river flat between the canal and Bundidgerry Hill. The shallow lake was allowed to remain and became an important recreational feature of the town. The eastern end of the lake is used by water skiiers. The western end is a wetland habitat for native fauna. A wetland has been made near Lizard Drive, only  from the Murrumbidgee River.  The Narrandera Wetland is a collection point for storm water run-off from the town.

Climate
Climate

Transport
Narrandera is well served for transport. The Sturt Highway and the Newell Highways cross just south of Narrandera. Interstate buses pass daily - note that the destination can be listed as Jillenbah.
The Narranderra-Leeton airport is 5 km west of town. Regional Express (REX) operate several turboprop return services daily to Sydney, an hour and 10 minutes (approx) flying time away.
Narrandera's railway station is serviced by the weekly Sydney to Griffith XPlorer. It stops on the way to Griffith at 2:33pm on Saturdays and stops on the way back to Sydney at 8:45am on Sundays. CountryLink buses carry passengers daily to and from Wagga, to meet Sydney and Melbourne bound train services.

In popular culture
The book Jessica by Bryce Courtenay has Narrandera as the main town near the place where the book is set.
Notable citizens
Notable citizens from Narrandera include:
 Marie Bashir, the Governor of New South Wales.
 Tim Ruffles, Australian Rules footballer, who plays for the Fremantle Football Club;
 Daniel Christian (Australian Cricketer);
 Kathleen Gorham, ballerina
 Patrick Hartigan (poet and author who used the pen name, "John O'Brien"): his writings and bush poetry are commemorated in the annual John O'Brien Bush Festival held in the town.

Gallery

References

Other websites
 Narrandera Tourism Information
 Narrandera Rail Station

Towns in New South Wales
The Human Development Index (HDI) is a comparative measure of life expectancy, literacy, education and standards of living for countries worldwide. It is a standard way of measuring well-being, especially child welfare. It is used to distinguish whether the country is a developed, a developing or an under-developed country, and also to measure the effect of economic policies on quality of life. The index was developed in 1990 by Pakistani economist Mahbub ul Haq and Indian economist Amartya Sen.

Countries fall into four wide human development categories: Very High Human Development (66 countries), High Human Development (53 countries), Medium Human Development (37 countries) and Low Human Development (36 countries).

From 2007 to 2010, the first two categories was referred to as developed countries, and the last two are all grouped in developing countries. The original "high human development" category has been split into two as above in the report for 2007.
Some older groupings (high/medium/low income countries) that have been removed were based on the gross domestic product (GDP) in purchasing power parity (PPP) per capita, and have been replaced by another index based on the gross national income (GNI) in purchasing power parity per capita.

Complete list of countries
  = increase.
  = steady.
  = decrease.

List of countries by continent

Africa 

10 highest HDIs

10 lowest HDIs

Asia 

10 highest HDIs

10 lowest HDIs

Europe 

10 highest HDIs

10 lowest HDIs

North America and the Caribbean 

10 highest HDIs

10 lowest HDIs

Oceania

South America

List of countries by intercontinental region

Arab League 

10 highest HDIs

10 lowest HDIs

Commonwealth of Nations 

10 highest HDIs

10 lowest HDIs

East Asia and the Pacific 

10 highest HDIs

10 lowest HDIs

European Union 

10 highest HDIs

10 lowest HDIs

Organisation of Islamic Cooperation 

10 highest HDIs

10 lowest HDIs

OECD 

10 highest HDIs

10 lowest HDIs

Small Island Developing States
10 highest HDIs

10 lowest HDIs

HDI by regions and groups

Countries missing from latest report

UN member states (latest UNDP data)

Note: 2009 publication uses old HDI formula

Non-UN member states (latest UNDP data)

Non-UN members (not calculated by the UNDP)

Notes

References

Human Development Index
Country classifications
Economic indicators
Welfare economics
Imagine an electric field E passing through a surface. Consider an infinitesimal area (dA) on that surface across which E remains constant. Also assume that the angle between E and dA is i. The electric flux is defined as EdAcos(i). E and dA are vectors. Flux is the dot product of E and dA. Using full vector notation, the electric flux  through a small area  is given by

The electric flux over a surface S is therefore given by the surface integral:

where E is the electric field and dA is a differential area on the surface  with an outward facing surface normal defining its direction. 

For a closed Gaussian surface, electric flux is given by:

where QS is the net charge enclosed by the surface (including both free and bound charge), and ε0 is the electric constant. This relation is known as Gauss' law for electric field in its integral form and it is one of the four Maxwell's equations.
Electric flux is not affected by charges that are not within the closed surface. But the net electric field, E, in the Gauss' Law equation, can be affected by charges that lie outside the closed surface.  Gauss' Law is true in all situations, but people can only use it to calculate when high degrees of symmetry exist in the electric field.  Examples include spherical and cylindrical symmetry. Otherwise, the calculations are too hard to do by hand and must be worked out using a computer.

Electrical flux has SI units of volt metres (V m), or, equivalently, newton metres squared per coulomb . So, the SI base units of electric flux are kg•m3•s−3•A−1.

Related pages
Magnetic flux

Other websites 
 Electric flux — HyperPhysics

Electromagnetism
Enda Kenny (born 24 April 1951) is an Irish Fine Gael politician. He was the Taoiseach from 2011 through 2017. Kenny has led Fine Gael from 2002 until his retirement in 2017. He served as Minister for Tourism and Trade from 1994 to 1997. He is also a two-term Vice President of the European People's Party.

Kenny has been a Teachta Dála (TD) for Mayo since 1975, having succeeded his father Henry Kenny. He is the longest-serving TD currently in Dáil Éireann, which makes him the incumbent Father of the Dáil.

Kenny led Fine Gael in the 2011 general election. He subsequently brokered an agreement with the Labour Party and formed a coalition government on 9 March 2011. He is Fine Gael's first Taoiseach since John Bruton from 1994 to 1997, and the first Fine Gael leader to win government in an election since Garret FitzGerald in 1982.

In May 2017, Kenny announced he will retire as Fine Gael leader and will resign as Taoiseach once a new leader is chosen.

References

Other websites
Other websites

 Enda Kenny's page on the Fine Gael website
 Enda's address to the nation: Sunday 4 December 2011 

1951 births
Living people
County Mayo
Irish politicians
Members of Fine Gael
Taoisigh of Ireland
The Sportclub Hakoah Graz ( - strength) was a Jewish sports and football club from the Styrian capital Graz. It was beside Sturm and GAK the third top league team from Graz.

History
The club was founded on 12 March 1919 to offer the Jewish people of Graz (around 4000) the possibility to do sports. The old club Jüdischen Turnvereins zu Graz was dissolved in 1917. Jewish officials were against the club. The club was highly accepted by the young football players.
In 1921, the football section took part in the 2.Klasse of the Styrian football championship. The first classes of the federal states were the highest, because at that time there was no Austrian-wide championship. The champion of Viennas highest league was considered Austrian champion. They played in blue and white jerseys with the Star of David on the breast. It was difficult for them to play because they had no ground of their own. Due to the antisemitism of that time other clubs often did not allow them to use their grounds. In 1923, they leased an own ground.

In the 1921/22 season, they reached the first place and were promoted to the 1. Klasse. In the 1. Klasse, the club was again confronted with antisemitism. The Deutscher Sportverein Leoben and Turnverein Leibniz did not want to play against a Jewish club. They were disqualified. During the years in the first class Hakoah often reached places on top of the table.
In 1935, the club was relegated to the 2. Klasse. The reason for this was that some players went to other clubs and some ended their career because antisemitism grew at that time. The club also lost its ground which was only leased. The contract was not prolonged. In the Second Class, they gained again strength but the occupation of Austria by Nazi Germany ended its history. The club was dissolved like all other Jewish sports clubs in Austria.

Other websites 
Article about Hakoah Graz  

Jewish history
Judaism in Austria
Hakoah Graz
Football clubs of Graz
Ray Charles Leonard (born May 17, 1956), better known as Sugar Ray Leonard, is a former American boxer. He was born in Wilmington, North Carolina. Leonard is believed by many to be one of the best boxers of all times. He was named the "Boxer of the Decade" for the 1980s. Leonard retired with a record of 36 wins (25 by knockout) 3 losses and 1 draw. He also won the gold medal in the 1976 Olympics. 

His mother named him after singer Ray Charles.

References

Other websites

1956 births
Living people
African-American boxers
American Olympic gold medalists
Sportspeople from North Carolina
People from Wilmington, North Carolina
Gastroliths, or gizzard stones, are small rocks kept by an animal inside its stomach or at an early part of the alimentary canal. The function of these is to mash up the food so digestion takes place faster. Typically, animals which do this do not have suitable teeth for grinding, and the gastroliths are a good substitute for this. 

A second function, in aquatic animals, is that gastroliths can be used for ballast to make diving easier.

Identification
Several pieces of evidence are needed to show that a rock was used by a fossil animal to aid its digestion. First, the stone must be unlike the rock found in its geological vicinity. Secondly, it should be rounded and polished, because inside a gizzard any genuine gastrolith would grind against other stones and fibrous materials, like the action of a rock tumbler. Lastly, the stone must be found with the fossils of the animal which ingested it.
Occurrence 
Among living vertebrates, gastroliths are common among crocodiles, alligators, herbivorous birds, seals and sea lions. Domestic fowl need access to grit.  Stones swallowed by ostriches can exceed a length of . Amphibians such as the Axolotl ingest rocks that are presumed to be gastroliths. Apparent microgastroliths have also been found in frog tadpoles. Ingestion of silt and gravel by tadpoles of various frog species improves buoyancy control.
Sauropod dinosaurs appear to have used stones to grind tough plant matter. An example of this is the early Cretaceous theropod Caudipteryx zoui from northeastern China. It was discovered with a series of small stones, in the area of its skeleton that would have corresponded with its abdominal region. Aquatic animals, such as plesiosaurs, may have used them as ballast, to help balance themselves or to decrease their buoyancy, as crocodiles do. Some fossil gastroliths are rounded and polished, many stones in living birds are not polished at all. Gastroliths associated with dinosaur fossils can weigh several kilograms.

References 

Zoology
A scute is a bony external plate or scale, as on the shell of a turtle, the skin of crocodiles or the feet of some birds.

Properties
Scutes are similar to scales and serve the same function. Unlike the scales of fish and snakes, which are formed from the epidermis, scutes are formed in the lower vascular layer of the skin and the epidermal element is only the top surface. Forming in the living dermis, the scutes produce a horny outer layer, that is superficially similar to that of scales. 

The dermal base may contain bone and produce dermal armour. Scutes with a bony base are properly called osteoderms. Dermal scutes are also found in the feet of birds and tails of some mammals, and are believed to be the primitive form of dermal armour in reptiles.

The term is also used to describe the heavy armour of the armadillo and the extinct glyptodon, and is occasionally used as an alternative to scales in describing snakes or certain fish, such as sturgeon.

Animal anatomy
Vertebrates
BepiColombo is a joint mission of the European Space Agency (ESA) and the Japan Aerospace Exploration Agency (JAXA) to the planet Mercury.  It launched on October 20, 2018 and it is planned to arrive at Mercury On December 5, 2025.

References

European Space Agency spacecraft
Mercury (planet)
Sputnik 2 was a Soviet Union spacecraft. It was the second spacecraft in the Sputnik programme. It was the first spacecraft to carry a living animal, a dog called Laika. It was launched on 3 October 1957 at Baikonur Cosmodrome. Scientists think that Laika died several hours after launch from overheating. The spacecraft went into orbit around Earth for roughly five months. It went down into Earth's atmosphere on 14 April 1958 and burned up.

Sputnik 2 was 4 metres (13 feet) high and its base diameter was 2 metres (6.6 feet). It was a cone-shaped and it had several different places for radio transmitters, a telemetry system, a programming unit, a regeneration and temperature control system for the spacecraft, and scientific instruments. Laika was put in a special area.

Related pages 
Sputnik programme
Sputnik 1

References 

Soviet spacecraft
Satellites
1950s in the Soviet Union
1950s in spaceflight
Michal Prokop (* August 13, 1946, Prague, Czechoslovakia, today Czech Republic) is a Czech singer, songwriter and politician. He is member of Framus Five. In 2007 he was inducted into the Beatová síň slávy (Beat Hall of Fame).

References 

Rock musicians
1946 births
Living people
Czech musicians
The Megali Idea was an idea in Greek nationalism since the end of the Byzantine Empire. The goal of Megali Idea was the liberation of all Greek-inhabited lands occupied by Ottoman Empire.

History of Greece
Nationalism
Anti-Turkism
Paula Fernandes de Souza (born August 28, 1984) is a Brazilian sertanejo and country singer.

References

Other websites 
 Paula Fernandes Official Website

1984 births
Living people
Brazilian singers
The Nodosauridae is a family of ankylosaur dinosaurs, from Upper Jurassic to Upper Cretaceous strata of what are now North America, Asia, Antarctica and Europe. They are the family of ankylosaurs which do not have club-shaped tails. They often have spikes protecting their head and shoulders.

All nodosaurs, like other ankylosaurs, are medium-sized to large, heavily built quadrupedal herbivorous dinosaurs, with small denticulate teeth and rows of osteoderms (a type of armour) on the dorsolateral (top and sides) surfaces of the body.

Classification

Taxonomy
The following taxonomy follows Thompson et al., 2011 unless otherwise noted.
Family Nodosauridae
 ?Aletopelta  (California, Western North America)
 Animantarx   (Utah, Western North America)
 Anoplosaurus  (England, Northwestern Europe)
 Antarctopelta  (James Ross Island, Northeastern Antarctic Peninsula) 
 Edmontonia   (Alberta, Western North America)
 Gargoyleosaurus  (Wyoming, Western North America)
 Gastonia   (Utah, Western North America)
 Glyptodontopelta  (New Mexico, Western North America)
 Hoplitosaurus  (South Dakota, central North America)
 Hungarosaurus   (Hungary, Central-Southern Europe)
 Hylaeosaurus  (Sussex, Southern England) 
 Mymoorapelta  (Colorado, central North America)
 Niobrarasaurus  (Kansas, Western North America)
 Nodosaurus  (Wyoming and Kansas, Western North America)
 Panoplosaurus   (Montana and Alberta, Western North America)
 Pawpawsaurus    (Texas, Western North America)
 Peloroplites    (Utah, Western North America)
 Polacanthus  (Isle of Wight and Sussex, Southern England)
 Propanoplosaurus (Maryland, Eastern North America)
Sauropelta     (Wyoming and Montana, Western North America)
 Silvisaurus   (Kansas, Western North America)
 Stegopelta (Wyoming, Western North America)
 Struthiosaurus   (Central-Southern Europe)
 Tatankacephalus  (Montana, Western North America)
 Texasetes    (Texas, Western North America)
 Zhejiangosaurus  (Zhejiang Province, Eastern China)
 Doubtful Nodosaurids
 Acanthopholis  (United Kingdom, Western Europe)
 Palaeoscincus
Phylogeny
The clade Nodosauridae may be defined as "all ankylosaurs closer to Panoplosaurus than to Ankylosaurus. Vickaryous et al.  considered the most primitive member of the Nodosauridae to be Cedarpelta. A cladogram from a 2011 analysis is shown by Richard S. Thompson and colleagues.

References 

Ankylosauria
French grammar is the rules about how to speak and write the French language. It is similar to the grammar of other Romance languages. 

French is moderately inflected. This means that some words change their form in different situations.

Verb 
In French, verbs are conjugated to show information. That means they change endings.

Person 
Verbs are conjugated to match with grammatical person.

Irregular Verbs 
Most French verbs are regular, which means that the someone can guess how to conjugate a verb based on what letters a verb ends with. However, some verbs are irregular. Irregular verbs do not follow the normal pattern of conjugation. Instead, the forms must be learned differently. An example of an irregular verb in French is être (to be).

Noun

Gender 
Every French noun has a gender. A noun can be either masculine or feminine.
Number 
The plural of a noun usually ends with -s. For example, dog (chien) becomes dogs (chiens). However, if a noun ends in -au, -eu, or -ou, it can have -x at the end as a plural. For example, game (jeu) becomes games (jeux). If a noun already ends with -s, -x, or -z, it does not change in the plural.

Adjectives 
In French, adjectives change in order to agree with the gender and number of the noun it describes.

Word order 
The word order in French is subject-verb-object. In the sentence Je mange le gâteau (I eat the cake), je (I) is the subject and le gâteau (the cake) is the object. However, if the object is a pronoun, it goes before the verb. If le gâteau is replaced by le (it), the sentence becomes Je le mange (I eat it).

More reading 

Grammars of specific languages
Grammar
The stem of a verb is the main part of the verb to which the endings are added.

References 

Grammar

eo:Radiko#Lingvo
Qinhuangdao (秦皇岛) is a city in the north of China. The name in Chinese means "island of the Qin Emperor" or "Emperor Qin's island", since it was where Emperor Qin Shi Huang sent men to search for immortals, or living beings who cannot die or grow old, across the sea. It is in Hebei Province.  It is about  east of Beijing, on the Bohai Sea. The city had 2,987,605 people as of 2010. Qinhuangdao is one of fourteen coastal open cities, which are important foreign trade ports in north China. It was approved as a national grade tourist city by the State Council. Famous scenic spots include Shanhaiguan and Beidaihe. Qinhuangdao City is a state-level economic and technological development zone of Qinhuangdao.

Geography 
Qinhuangdao City, Hebei Province, is in the northeast of China , north latitude 39 ° 24 '~ 40 ° 37', longitude 118 ° 33 '~ 119 ° 51'.  Qinhuangdao's climate is a humid, temperate, monsoon climate, influenced by the ocean.

Transportation
Transportation

Qinhuangdao's train station serves the Beijing-Harbin Railway, Daqin Railway and Tsuyama railway. China's first express passenger line between Qinhuangdao and Shenyang Passenger starts here. The line became the official carrier on October 12, 2013.

Qinhuangdao Shanhaiguan Airport has flights from Shijiazhuang, Wuhan and Shanghai.

Qinhuangdao's Port is one of China's bigger energy output ports. It is one of the major ports where China's Shanxi Coal can go to other countries. It is a natural, ice-free harbor.

Industry
The very important industries are glass, ship making, Metallurgy (making gold),  and auto parts.

Education
Yanshan University and the Hebei Institute of International Business and Economics (HIIBE) is in Qinhuangdao.

References

Cities in China
Hebei
The Penghu Islands, also known as Pescadores (from Portuguese: "fishermen") are an archipelago off the western coast of Taiwan. They are in the Taiwan Strait. The Archipelago is made up of 90 small islands and islets. It covers an area of .

The whole archipelago forms Penghu County under Taiwan Province in the Republic of China. The archipelago and the island of Taiwan together formed the former Japanese territory of Formosa.

Islands of Taiwan
Yanshan University is a university in Qinhuangdao, Hebei, China.

Other websites
Yan Shan University  official website

Colleges and universities in the People's Republic of China
Hebei
In physics, an insertion device is a group of magnets that can be placed on a straight segment of a particle accelerator to be a synchrotron light source.  They are called an "insertion devices" because they replace pipe that otherwise would hold the vacuum needed to maintain the particle beam path. Many times, insertion devices are used on the circular path of a synchrotron or a storage ring.

There are two types of insertion devices. Undulators make electromagnetic radiation that is tuned to a narrow frequency range.  Wigglers make a wide range of electromagnetic radiation frequencies.

References

Synchrotron instrumentation