Aarushhh/wikipedia-simple-splitted huggingface dataset:
History of Finds 

Barnum Brown found the first Anchiceratops skulls in 1912. He gave them their name, Anchiceratops ornatus, in 1914, two years later. Anchiceratops means "almost Ceratops" and ornatus means "ornate". In 1924, C. M. Sternberg discovered another skull. It was smaller and had a long beak. In 1929, he named this species A. longirostris, meaning "long snout." However, in 1990, Leham decided that A. longirostris was only the female of A. ornatus. Another study done by Dodson and Currie in the same year agreed with this idea. In 1925, Sternberg found a headless skeleton that he thought belonged to Anchiceratops. However, it could belong to Arrhinoceratops or a new genus. Other skulls have been found but they have never been described.

Description 

Anchiceratops could be 4.5 meters (15 feet) long and 1.5 tonnes (1.65 tons) in weight. If the unnamed skeleton belonged to Anchiceratops, then it would only be 4.3 meters (14 feet) and weigh just 1.2 tonnes (1.32 tons).
Anchiceratops had a short nose horn that went forwards. The horns above its eyes (brow horns) were long and went a bit to the side. They were slightly curved. The frill was narrow and had many small hornlets on its outside edge. It did not angle upwards very far. The snout on some specimens is very long.

The skeleton that may belong to this dinosaur was strange. It was smaller than in most other ceratopsids. It had a long neck and strong arms, but it had a short tail with only 38 vertebrae instead of 45. The length of its thighbone was 74 centimeters and its shin was 51.5 centimeters long.

Classification
Classification 

Anchiceratops was classified like this by Scott Sampson in 2010. This family tree shows many related ceratopsids.
{{clade| style=font-size:85%;line-height:85%
|1={{clade
   |1=Centrosaurinae
   |label2=Chasmosaurinae
   |2={{clade
      |1=
      |2={{clade
         |1=Mojoceratops perifania
         |2={{clade
            |1=Agujaceratops mariscalensis
            |2={{clade
               |1=
               |2={{clade
                  |1=Coahuilaceratops magnacuerna
                  |2=
                   }}
                }}
             }}
          }}
       }}
    }}
 }}

 Paleoecology Anchiceratops lived in the Horseshoe Canyon Formation. Arrhinoceratops and one other ceratopsid may also have lived there. When Anchiceratops was alive the Horseshoe Canyon Formation was a floodplain with forests. Anchiceratops'' seems to have liked marshy places, unlike  other ceratopsids that liked drier locations.

Sources 

Ceratopsids
John Jacob Lavranos (29 March 1926 – 1 February 2018) was a South African-Portuguese insurance broker and botanist. He had a special interest in succulents. He was born in Corfu, Greek Island. He settled in Loulé, Portugal a small town near Faro in southern Portugal in 1995 and donated most of his plants to the Gibraltar Botanic Gardens.

Lavranos died in Loulé from a stroke on 1 February 2018 at the age of 91.

References

1926 births
2018 deaths
Corfu
South African scientists
Portuguese businesspeople
Botanists
Environmentalists
Gelterkinden is a municipality of the district of Sissach in the canton of Basel-Landschaft in Switzerland.

References

Other websites 

 Official website 

Municipalities in Sissach
Müstair was a municipality in Inn in the canton of Graubünden, Switzerland. On 1 January 2009 the municipalities Müstair, Fuldera, Lü, Santa Maria Val Müstair, Tschierv and Valchava joined together to become the new municipality Val Müstair.

The easternmost point of Switzerland, at Piz Chavalatsch, is in the municipality.

The main tourist attraction in the area is the Benedictine Convent of Saint John.

Former municipalities of Graubünden
Milan Křížek (; 9 March 1926, Lišov – 15 February 2018, České Budějovice) was a Czech composer, music teacher and viola player. During 1990-2001, Křížek taught the theory of music and composition at the Conservatoire in České Budějovice.

Until 1992 he was also employed as violist in the Opera Orchestra of the South Bohemian Theatre, in the South Czech Philharmonic Orchestra and in several other chamber ensembles.

His works include  Concerto grosso for violin, viola and orchestra (1989), Concerto for 14 string instruments, Sonata for viola solo (1996), Sonatina danzante for flute and clarinet (2000), Seven sequences for clarinet and percussions (2002), Capriccia for soprano, flute, viola and percussion on verses of Konstantin Biebl (2005), Concerto for violin and orchestra (2010), Largo desolato for violin, viola and violoncello (2010) and Collage IV for 3 violoncellos (2012).

Křížek died on 15 February 2018 in České Budějovice, Czech Republic at the age of 91.

References
References

1926 births
2018 deaths
Czech musicians
Czech educators
Violinists
Valiant is a 2005 British-American computer-animated movie produced by Vanguard Animation and Odyssey Entertainment, The 45th movie in Walt Disney Studios, and released by Entertainment Film Distributors in the United Kingdom on March 25, 2005 and by Walt Disney Pictures in the United States on August 19, 2005. Set in May of the year 1944, it tells the story of a group of war pigeons during World War II. Reviews of Valiant were mixed. The movie is based on a story by Jordan Katz, George Webster and George Melrod, and inspired by true stories of hundreds of pigeons that helped the soldiers in the war.

References 

2005 movies
2000s English-language movies
Jacques Dubochet (born 8 June 1942) is a retired Swiss biophysicist. He was born in Aigle, Switzerland.

He is a former researcher at the European Molecular Biology Laboratory in Heidelberg, Germany, and an honorary professor of biophysics at the University of Lausanne in Switzerland.

In 2017, he received the Nobel Prize in Chemistry together with Joachim Frank and Richard Henderson "for developing cryo-electron microscopy for the high-resolution structure determination of biomolecules in solution".

References 

1942 births
Living people
Swiss biologists
Swiss Nobel Prize winners
People with dyslexia
Aigle (district)
People from Vaud
Wellston is a city in Ohio in the United States. 5,663 people lived there in the 2010 census. It is in  Jackson County. 

The school district there has four different schools:
 Bundy Elementary School
 Wellston High School
 Wellston Intermediate School
 Wellston Middle School

Cities in Ohio
Rudolph Valentino Regalado (May 21, 1930 - February 12, 2018) was an American Major League Baseball player. He was an infielder for the Cleveland Indians from 1954 to 1956, and played in the 1954 World Series. He was born in Los Angeles, California.

Regalado died on February 12, 2018 in San Diego, California of a pulmonary embolism at the age of 87.

References

Other websites
, or Baseball Reference MiLB
Venezuelan Professional Baseball League statistics

1930 births
2018 deaths
Deaths from pulmonary embolism
Disease-related deaths in California
Cleveland Indians players
Sportspeople from Los Angeles
Ainsley Gotto (14 February 1946 – 25 February 2018) was an Australian public servant and interior designer. She was the private secretary to Prime Minister John Gorton in the late 1960s. She was born in Annerley, Queensland.

Gotto began work as a typist at the Department of Immigration, but left after a few months to work for a private firm. After a year, she returned to government work at the Trade Commission Service.

When Gorton stepped down as prime minister in March 1971, Gotto stayed in his service when he became Minister for Defence, but resigned from the public service in 1972.

Gotto died at a hospital in Woollahra, Sydney of cancer-related complications on 25 February 2018 at the age of 72.

References

1946 births
2018 deaths
Australian civil servants
Australian designers
Australian businesspeople
Writers from Queensland
Sahlay (or Saleh, Salih) was a prophet in Arabia long before the birth of Islam. He has been mentioned in the Quran.

Quran
"Everybody Knows" is a song written by Canadian singer-songwriter Leonard Cohen and collaborator Sharon Robinson. It has often been covered and used in soundtracks. "Everybody Knows" was first released on Cohen's album I'm Your Man, February 1988.

The lyrics include references to AIDS, social problems, and relationship and religious issues.

A cover of the song by Sigrid plays during the opening credits of Justice League.

References

1988 songs
Leonard Cohen songs
Don Henley songs
Songs written by Leonard Cohen
Popular Problems is the thirteenth studio album by Canadian singer-songwriter Leonard Cohen. It was released on September 19, 2014 in Friday-release countries (such as France and Ireland) and on September 22, 2014 elsewhere.

Most of the songs were new, though Cohen did debut "Born in Chains" onstage in 2010 and "My Oh My" was played during a soundcheck the same year.

Upon its release the album received uniformly positive reviews from critics. The New York Times gave a moderately positive review, calling Cohen "one of rock’s most profound aphorists".

The album peaked at number one on the Canadian Albums Chart, selling 20,000 copies in its first week.

References

Leonard Cohen albums
2014 albums
"You Want It Darker" is a single by Canadian poet and musician Leonard Cohen. It was released on October 21, 2016, three weeks before Cohen's death. The song is the title track from Cohen's album You Want It Darker. 

It earned Cohen a Grammy Award for Best Rock Performance.

References

2016 songs
Leonard Cohen songs
Songs written by Leonard Cohen
Various Positions is the seventh studio album by Leonard Cohen, It was released in December 1984 (and February 1985). It marked not only his turn to the modern sound, but also, after the harmonies and backing vocals from Jennifer Warnes on the previous Recent Songs (1979). The album included Cohen's best known work "Hallelujah".  

Various Positions made the top ten in Spain, Portugal, and Scandinavia, and fared modestly well in the United Kingdom.  In the original 1985 Rolling Stone review, Don Shewey complimented Lissauer's "lucid and beautiful production".

References

Leonard Cohen albums
1984 albums
"Dance Me to the End of Love" is a 1984 song by Leonard Cohen. It was first performed by Cohen on his 1984 album Various Positions. It has been recorded by many artists and in 2009 was described as "trembling on the brink of becoming a standard." The song has many references to Greek gods.

References

1984 songs
Leonard Cohen songs
Songs written by Leonard Cohen
"I'm Your Man" is a song written by Canadian singer-songwriter Leonard Cohen, first released on the album of the same name. Originally released as a single in 1988, it reached number 57 in the French charts after Cohen's death in 2016. "Everybody Knows" was first released on Cohen's album I'm Your Man, February 1988.

Rolling Stone said, "Set to a cheesy drum-machine beat and sotto voce horn riffs, with more than a little suggestion of a country ballad, Cohen conversationally throws himself at the feet of a woman he's done wrong. He'd never beg for her forgiveness, of course. But if he did: 'I'd crawl to you baby and I'd fall at your feet/And I'd howl at your beauty like a dog in heat....'"

References

1988 songs
Leonard Cohen songs
Songs written by Leonard Cohen
I'm Your Man is the eighth studio album by Leonard Cohen, released in 1988. The album marked Cohen's further move to a more modern sound.

I'm Your Man was recorded in Los Angeles and Montreal and employed four producers: Roscoe Beck, Jean-Michel Reusser, Michel Robidoux, and Cohen himself.

The album includes some of the singer's most popular songs and concert staples, including the single "Ain't No Cure for Love", "First We Take Manhattan", "Tower of Song", and "Everybody Knows", which was a collaboration with Cohen's backup singer Sharon Robinson.

References

Leonard Cohen albums
1988 albums
"First We Take Manhattan" is a song written by Leonard Cohen. It was originally recorded by Jennifer Warnes on her 1986 Cohen tribute album Famous Blue Raincoat, which consisted entirely of songs written or co-written by Cohen.

Ben Hewitt writing for The Guardian in 2015 drew attention to the lyric's apocalyptic nature, imagining Cohen "greedily eyeing world domination like a Bond villain".

Joe Cocker covered "First We Take Manhattan" on his 1999 album No Ordinary World.
An explanation 
Cohen explained himself in a backstage interview: "I think it means exactly what it says. It is a terrorist song. I think it's a response to terrorism. There's something about terrorism that I've always admired. The fact that there are no alibis or no compromises. That position is always very attractive. I don't like it when it's manifested on the physical plane – I don't really enjoy the terrorist activities – but Psychic Terrorism. I remember there was a great poem by Irving Layton that I once read, I'll give you a paraphrase of it. It was 'well, you guys blow up an occasional airline and kill a few children here and there', he says. 'But our terrorists, Jesus, Freud, Marx, Einstein. The whole world is still quaking.'"

References

1986 songs
Leonard Cohen songs
Joe Cocker songs
R.E.M. songs
Stevie Ray Vaughan songs
The Future is the ninth studio album by Canadian singer-songwriter Leonard Cohen, released in 1992. Political events and history are found elsewhere on the album, with Cohen making references to Tiananmen Square, Stalin, World War II and Hiroshima.

The title track was originally called "If You Could See What's Coming Next", and underwent extensive rewrites, taking up almost sixty pages in Cohen's notebook, while "Closing Time" took two years with Cohen even starting over from scratch on the song as late as March 1992.

References

Leonard Cohen albums
1992 albums
"Suzanne" is a song written by Canadian poet and musician Leonard Cohen in 1968. First published as a poem in 1966, it was recorded as a song by Judy Collins in the same year. Cohen performed it as his debut single, from his 1967 album Songs of Leonard Cohen. 

In 2006, Pitchfork Media listed the song #41 on their list of "The Top Songs of the 1960s".

References

1968 songs
Leonard Cohen songs
Songs written by Leonard Cohen
"So Long, Marianne" is a 1967 song written by Canadian poet and musician Leonard Cohen. It was featured on his debut album, Songs of Leonard Cohen. Pitchfork Media placed it at number 190 on their list of "The 200 Greatest Songs of the 1960s."

References

1967 songs
Leonard Cohen songs
Songs written by Leonard Cohen
Songs of Leonard Cohen is the debut album by Canadian folk singer-songwriter Leonard Cohen. It was released on December 27, 1967 on Columbia Records. The best known song from the album is "So Long, Marianne".

Songs of Leonard Cohen foreshadowed the kind of chart success Cohen would go on to achieve. It reached number 83 on the Billboard 200 and achieving gold status in the US only in 1989, but peaked at number 13 on the UK Albums Chart, and spent nearly a year and a half on it.

References

1967 albums
Leonard Cohen albums
"Take This Waltz" is a song by Canadian singer-songwriter Leonard Cohen. It was originally released as part of the 1986 Federico García Lorca tribute album Poet in New York (Poeta en Nueva York) and as a single.

The song was later included in Cohen's 1988 studio album I'm Your Man. The song's lyrics are a loose translation, into English, of the poem "Pequeño vals vienés" (Little Viennese Waltz) by the Spanish poet Federico García Lorca (one of Cohen's favorite poets). The poem was first published in Lorca's seminal book Poeta en Nueva York. 

The song reached number one in Spain in 1986.

References

1986 songs
Leonard Cohen songs
Bountiful is a city in Davis County, Utah, United States. As of the 2020 census, the city population was 45,762.

References

Other websites
 Official website
 Bountiful Utah 

Cities in Utah
Kundo Phooler Mala is an Indian Bengali television Soap Opera that premiered on 29 May 2017 at 6:00PM and aired on Star Jalsha. Produced by Magic Moments Motion Pictures, It started Indrajit Chakraborty and Rukma Roy in lead roles, Debolina Dutta in a negative role and Laboni Sarkar, Sohini Sanyal, Bharat Kaul, Shankar Chakraborty in supporting roles. The Show Went  Off Air on 18 March 2018.

Cast
Indrajeet Chakraborty as Anghsu (Main Male Lead)
Rukma Roy as Ghunghur/Anooporna (Main Female Lead)
Sonali Chowdhury / Debolina Dutta as Shukantala
Bharat Kaul as Aniruddha
Sohini Sanyal as Nandana
Shankar Chakraborty as Shibnath
Laboni Sarkar as Shibnath's wife
Rajashree Bhowmik as Samnath's Wife
Subhadra Chakraborty as Shibnath's Sister
Joyjeet Banerjee as Bishnu
Bulbuli Choubey Panja as Saeswati
Sourav Chattejee as Anghsu's Brother
Dwaipayan Das as Raja
Arup Roy as Suman
Ayesha Bhattacharya as Pola

References
http://www.newstechcafe.com/2017/05/koondo-phooler-mala-serial-on-star.html
2017 Indian television series debuts
2018 television series endings
2018 disestablishments in India
Pan-Africanism is a political movement about improving the position of Africa, and people with ancestors from Africa in the world. In essence, Pan-Africanism is the belief that people of African descent have common interests and should be unified. Pan-Africanists believe the slave trade and colonialism have hurt African nations and people, and the solution that they see is for Africans to unite politically.

References 
4. South African History Online. Retrieved 2021-12-22

Related pages
African Union
Diomedes (, Diomēdēs - "God-like cunning, advised by Zeus") was an ancient Greek hero and one of the central figures of the Iliad. Son of King Tydeus and Queen Deipyle, he was the leader of the Argive contingent during the Trojan War. Diomedes was, alongside Greater Ajax, regarded as one of the greatest of all the Achaean warriors, second only to Achilles in terms of prowess.

People in Greek mythology
An hexadecagon or hexakaidecagon is a shape with 16 sides and 16 corners.

Regular hexadecagon 
A regular hexadecagon is a hexadecagon in which all angles are equal and all sides are congruent. Its Schläfli symbol is {16} and can be constructed as a truncated octagon, t{8}, and a twice-truncated square tt{4}. A truncated hexadecagon, t{16}, is a triacontadigon, {32}.

Area 
The area of a regular hexadecagon with edge length t is

Because the hexadecagon has a number of sides that is a power of two, its area can be computed in terms of the circumradius R by truncating Viète's formula:

Since the area of the circumcircle is  the regular hexadecagon fills approximately 97.45% of its circumcircle.
Dissection
Coxeter states that every parallel-sided 2m-gon can be divided into m(m-1)/2 rhombs. For the regular hexadecagon, m=8, and it can be divided into 28: 4 squares and 3 sets of 8 rhombs. This decomposition is based on a Petrie polygon projection of a 8-cube, with 28 of 1792 faces.  The list A006245 enumerates the number of solutions as 1232944, including up to 16-fold rotations and chiral forms in reflection.

Skew hexadecagon 

A skew hexadecagon is a skew polygon with 24 vertices and edges but not existing on the same plane. The interior of such an hexadecagon is not generally defined. A skew zig-zag hexadecagon has vertices alternating between two parallel planes.
A regular skew hexadecagon is vertex-transitive with equal edge lengths. In 3-dimensions it will be a zig-zag skew hexadecagon and can be seen in the vertices and side edges of a octagonal antiprism with the same D8d, [2+,16] symmetry, order 32. The octagrammic antiprism, s{2,16/3} and octagrammic crossed-antiprism, s{2,16/5} also have regular skew octagons.

In art

In the early 16th century, Raphael was the first to construct a perspective image of a regular hexadecagon: the tower in his painting The Marriage of the Virgin has 16 sides, elaborating on an eight-sided tower in a previous painting by Pietro Perugino.

Hexadecagrams (16-sided star polygons) are included in the Girih patterns in the Alhambra.

Irregular hexadecagons 
An octagonal star can be seen as a concave hexadecagon:

References

16
In geometry, a parallelepiped is a three-dimensional figure formed by six parallelograms (the term rhomboid is also sometimes used with this meaning). By analogy, it relates to a parallelogram just as a cube relates to a square or as a cuboid to a rectangle. In Euclidean geometry, its definition encompasses all four concepts (i.e., parallelepiped, parallelogram, cube, and  square). In this context of affine geometry, in which angles are not differentiated, its definition admits only parallelograms and parallelepipeds.  Three equivalent definitions of parallelepiped are
a polyhedron with six faces (hexahedron), each of which is a parallelogram,
a hexahedron with three pairs of parallel faces, and
a prism of which the base is a parallelogram.
The rectangular cuboid (six rectangular faces), cube (six square faces), and the rhombohedron (six rhombus faces) are all specific cases of parallelepiped.
Properties
Any of the three pairs of parallel faces can be viewed as the base planes of the prism. A parallelepiped has three sets of four parallel edges; the edges within each set are of equal length.

Parallelepipeds result from linear transformations of a cube (for the non-degenerate cases: the bijective linear transformations).

Since each face has point symmetry, a parallelepiped is a zonohedron. Also the whole parallelepiped has point symmetry Ci (see also triclinic). Each face is, seen from the outside, the mirror image of the opposite face. The faces are in general chiral, but the parallelepiped is not.

A space-filling tessellation is possible with congruent copies of any parallelepiped.

Volume

The volume of a parallelepiped is the product of the area of its base A and its height h. The base is any of the six faces of the parallelepiped. The height is the perpendicular distance between the base and the opposite face.
An alternative method defines the vectors a = (a1, a2, a3), b = (b1, b2, b3) and c = (c1, c2, c3) to represent three edges that meet at one vertex. The volume of the parallelepiped then equals the absolute value of the scalar triple product a · (b × c):

 

This is true because, if we choose b and c to represent the edges of the base, the area of the base is, by definition of the cross product (see geometric meaning of cross product),
 
where θ is the angle between b and c, and the height is 
 
where α is the internal angle between a and h.

From the figure, we can deduce that the magnitude of α is limited to 0° ≤ α < 90°. On the contrary, the vector b × c may form with a an internal angle β larger than 90° (0° ≤ β ≤ 180°). Namely, since  b × c is parallel to h, the value of β is either β = α or β = 180° − α. So 
 
and 
 
We conclude that 
 
which is, by definition of the scalar (or dot) product, equivalent to the absolute value of a · (b × c), Q.E.D.
The latter expression is also equivalent to the absolute value of the determinant of a three dimensional matrix built using a, b and c as rows (or columns):

This is found using Cramer's Rule on three reduced two dimensional matrices found from the original.

If a, b, and c are the parallelepiped edge lengths, and α, β, and γ are the internal angles between the edges, the volume is

Corresponding tetrahedron

The volume of any tetrahedron that shares three converging edges of a parallelepiped has a volume equal to one sixth of the volume of that parallelepiped (see proof).

Special cases

For parallelepipeds with a symmetry plane there are two cases:
it has four rectangular faces
it has two rhombic faces, while of the other faces, two adjacent ones are equal and the other two also (the two pairs are each other's mirror image).
See also monoclinic.
A rectangular cuboid, also called a rectangular parallelepiped or sometimes simply a cuboid, is a parallelepiped of which all faces are rectangular; a cube is a cuboid with square faces.

A rhombohedron is a parallelepiped with all rhombic faces; a trigonal trapezohedron is a rhombohedron with congruent rhombic faces.

Perfect parallelepiped

A perfect parallelepiped is a parallelepiped with integer-length edges, face diagonals, and space diagonals.  In 2009, dozens of perfect parallelepipeds were shown to exist,  answering an open question of Richard Guy. One example has edges 271, 106, and 103, minor face diagonals 101, 266, and 255, major face diagonals 183, 312, and 323, and space diagonals 374, 300, 278, and 272. 

Some perfect parallelopipeds having two rectangular faces are known. But it is not known whether there exist any with all faces rectangular; such a case would be called a perfect cuboid.

Parallelotope
Parallelotope 

Coxeter called the generalization of a parallelepiped in higher dimensions a parallelotope.

Specifically in n-dimensional space it is called n-dimensional parallelotope, or simply n-parallelotope. Thus a parallelogram is a 2-parallelotope and a parallelepiped is a 3-parallelotope.

More generally a parallelotope, or voronoi parallelotope, has parallel and congruent opposite facets. So a 2-parallelotope is a parallelogon which can also include certain hexagons, and a 3-parallelotope is a parallelohedron, including 5 types of polyhedra.

The diagonals of an n-parallelotope intersect at one point and are bisected by this point. Inversion in this point leaves the n-parallelotope unchanged. See also fixed points of isometry groups in Euclidean space.

The edges radiating from one vertex of a k-parallelotope form a k-frame  of the vector space, and the parallelotope can be recovered from these vectors, by taking linear combinations of the vectors, with weights between 0 and 1.
The n-volume of an n-parallelotope embedded in  where  can be computed by means of the Gram determinant. Alternatively, the volume is the norm of the exterior product of the vectors:

If m = n, this amounts to the absolute value of the determinant of the n vectors.

Another formula to compute the volume of an n-parallelotope P in , whose  vertices are , is 
 

where  is the row vector formed by the concatenation of  and 1. Indeed, the determinant is unchanged if  is subtracted from  (), and placing  in the last position only changes its sign.       

Similarly, the volume of any n-simplex that shares n converging edges of a parallelotope has a volume equal to one 1/n! of the volume of that parallelotope.
Lexicography 
The word appears as parallelipipedon in Sir Henry Billingsley's translation of Euclid's Elements, dated 1570.  In the 1644 edition of his Cursus mathematicus, Pierre Hérigone used the spelling parallelepipedum.  The Oxford English Dictionary cites the present-day parallelepiped as first appearing in Walter Charleton's Chorea gigantum (1663).

Charles Hutton's Dictionary (1795) shows parallelopiped and parallelopipedon, showing the influence of the combining form parallelo-, as if the second element were pipedon rather than epipedon. Noah Webster (1806) includes the spelling parallelopiped.  The 1989 edition of the Oxford English Dictionary describes parallelopiped (and parallelipiped) explicitly as incorrect forms, but these are listed without comment in the 2004 edition, and only pronunciations with the emphasis on the fifth syllable pi () are given.
A change away from the traditional pronunciation has hidden the different partition suggested by the Greek roots, with epi- ("on") and pedon ("ground") combining to give epiped, a flat "plane". Thus the faces of a parallelepiped are planar, with opposite faces being parallel.

Notes

References
 Coxeter, H. S. M. Regular Polytopes, 3rd ed. New York: Dover, p. 122, 1973. (He defines parallelotope as a generalization of a parallelogram and parallelepiped in n-dimensions.)

Other websites

 
 
 Paper model parallelepiped (net)

Polyhedra
Lulu (or Lula) Belle Madison White (August 31, 1900 – July 6, 1957) was a teacher and civil rights activist in Texas during the 1940s and 1950s. In 1939, White was named as the president of the Houston chapter of the National Association for the Advancement of Colored People (NAACP) before becoming executive secretary of the branch in 1943. Under her leadership, the Houston chapter of the NAACP more than doubled in size from 1943 to 1948.

References 

1900 births
1957 deaths
National Association for the Advancement of Colored People
People from Texas
Pulaski is a city in the U.S. state of Tennessee. It is the county seat of Giles County. 7,870 people lived there in the 2010 census.

References 

Cities in Tennessee
County seats in Tennessee
The national flag of Kuwait () was created in 1961. It has green, white, and red horizontal bands with a black trapezoid next to the left side.

References 

Kuwait
Kuwait
In geometry, a pentacontagon or pentecontagon or 50-gon is a fifty-sided polygon. The sum of any pentacontagon's interior angles is 8640 degrees.

Regular pentacontagon 
A regular pentacontagon is represented by Schläfli symbol {50} and can be constructed as a quasiregular truncated icosipentagon, t{25}, which alternates two types of edges.

Area 
One interior angle in a regular pentacontagon is 172°, meaning that one exterior angle would be 7°.

The area of a regular pentacontagon is (with )

and its inradius is

The circumradius of a regular pentacontagon is

Since 50 = 2 × 52, a regular pentacontagon is not constructible using a compass and straightedge, and is not constructible even if the use of an angle trisector is allowed.

Dissection
Dissection

Coxeter states that every zonogon (a 2m-gon whose opposite sides are parallel and of equal length) can be dissected into m(m-1)/2 parallelograms.
In particular this is true for regular polygons with evenly many sides, in which case the parallelograms are all rhombi. For the regular pentacontagon, m=25, it can be divided into 300: 12 sets of 25 rhombs. This decomposition is based on a Petrie polygon projection of a 25-cube.

References

 
 Naming Polygons and Polyhedra
 

50
A hexacontagon or 60-gon is a shape with 60 sides and 60 corners.

Regular hexacontagon 
A regular hexacontagon is represented by Schläfli symbol {60} and also can be constructed as a truncated triacontagon, t{30}, or a twice-truncated pentadecagon, tt{15}. A truncated hexacontagon, t{60}, is a 120-gon, {120}.

One interior angle in a regular hexacontagon is 174°, meaning that one exterior angle would be 6°.

Area 
The area of a regular hexacontagon is (with )

and its inradius is

The circumradius of a regular hexacontagon is

This means that the trigonometric functions of π/60 can be expressed in radicals.

Constructible
Since 60 = 22 × 3 × 5, a regular hexacontagon is constructible using a compass and straightedge. As a truncated triacontagon, it can be constructed by an edge-bisection of a regular triacontagon.

Dissection

Coxeter states that every zonogon (a 2m-gon whose opposite sides are parallel and of equal length) can be dissected into m(m-1)/2 parallelograms.
In particular this is true for regular polygons with evenly many sides, in which case the parallelograms are all rhombi. For the regular hexacontagon, m=30, and it can be divided into 435: 15 squares and 14 sets of 30 rhombs. This decomposition is based on a Petrie polygon projection of a 30-cube.

References

 
 Naming Polygons and Polyhedra
 

60
The Myrmidons (, Myrmidones) were a legendary people of Greek mythology. Native to the region of Thessaly, they were said to be the fiercest and strongest of all the warriors in Greece; during the Trojan War, they were led by Achilles, as described in Homer's Iliad. According to Greek myth, they were created by Zeus from a colony of ants, from which their name is derived - Greek myrmex (), meaning "ant".

People in Greek mythology
Umm al-Quwain (; ) is the capital city and largest city of the emirate with the same name. of the seven sovereign emirates in the United Arab Emirates, in the north of the country. Mangroves populate the coast of the city, and the local economy is fishing.

Umm al-Quwain lies on the Arabian Gulf.

Other websites 
 
 

Cities in the United Arab Emirates
Emirates of the United Arab Emirates
Pratidaan (); is a Bengali television Popular Soap Opera that premiered on August 21, 2017, and airs on STAR Jalsha. Produced by Boyhood Productions, it stars Sandipta Sen and Sheikh Rezwan Rabbani in lead roles and Tanuka Chatterjee in a Negative role. It replaced Star Jalsha's popular show Milon Tithi.

Plot
Shimul is a very well educated girl and she wants to pursue her study further. She wants to get married in a family where she gets her due respect as a highly educated girl. But on the other hand her would be mother-in-law wants to get a bride who is altoegther illiterate. As the destiny had it her son meets Shimul, a girl of diametrically opposite character. They get married and she will have to teach life lessons to her arrogant husband, Neel, was not the kind of marriage Shimul was hoping for. Will they ever fall in love? What happens next?
Cast
Sheikh Rezwan Rabbani as Neil/Rony/Main Male Lead
Sandipta Sen as Shimul/Main Female Lead/Mrs.Braginza
Tanuka Chatterjee as Shanti/Main Antagonist
Sahana Sen as Neil's Sister-in law
Subrata Guha Roy as Neil's Uncle
Debaparna Chakraborty as Neil's Sister-in law
Nabanita Dutta as Pallabi/Antagonist
Priya Malakar as Nisha
Bharat Kaul as Nisha's Father
Chumki Choudhury as Kalyani
Sudip Banerjee as Ganapati
Sudip Sarkar as Pranabesh
Rukma Roy as Madhusree/Antagonist

References
http://www.newstechcafe.com/2017/07/protidan-serial-on-star-jalsha-tv-plot.html

2017 Indian television series debuts
Ursula Bailey Marvin (August 20, 1921 – February 12, 2018) was an American planetary geologist and author. She worked for the Smithsonian Astrophysical Observatory. 

She won the 1997 Lifetime Achievement Award from Women in Science and Engineering. Asteroid (4309) Marvin is named in her honour.

Marvin died at a retirement home in Concord, Massachusetts on February 12, 2018 at the age of 96.

References

1921 births
2018 deaths
American astronomers
American geologists
Scientists from Vermont
Scientists from Massachusetts
People from Burlington, Vermont
Hina Jilani () (born 1953) is an advocate of the Supreme Court of Pakistan and a human-rights activist from Lahore in Punjab, Pakistan.

People from Lahore
Pakistani lawyers
Pakistani human rights activists
A Special Representative of the Secretary-General is a highly respected expert who has been appointed by the Secretary-General of the United Nations to represent her/him in meetings with heads of state on critical human rights issues. The representatives can carry out country visits to investigate allegations of human rights violations or act as negotiators on behalf of the United Nations.

United Nations
A Special Representative of the Secretary-General is a highly respected expert who has been appointed by the Secretary-General of the United Nations to represent her/him in meetings with heads of state on critical human rights issues. The representatives can carry out country visits to investigate allegations of human rights violations or act as negotiators on behalf of the United Nations.

History
Among issues it has covered are women's rights, including gender equality, violence against women, domestic violence, Hudood Ordinance, honour killing, Forced disappearance in Pakistan, abolition of capital punishment, LGBT rights, restrictions on press freedom, freedom of speech, freedom of religion, freedom of movement, police brutality, and religiously-inspired violence. The commission is a member organisation of the Asian Forum for Human Rights and Development (FORUM-ASIA).
the chairperson is Zohra Yusuf, an activist and journalist. She joined HRCP in 1988, was elected a Council Member in 1990 then Vice Chairperson and Secretary General before becoming Chairperson in 2011.
Aims 
It describes its aims as:
 to work for the ratification and implementation by Pakistan of the Universal Declaration of Human Rights and of other related Charters, Covenants, Protocols, Resolutions, Recommendations and internationally adopted norms;
 to promote studies in the field of human rights and mobilise public opinion in favour of accepted norms through all available media and forums, and to carry out every category of activity to further the cause;
 to cooperate with and aid national and international groups, organisations and individuals engaged in the promotion of human rights and to participate in meetings and congresses on human rights at home and abroad;
 to take appropriate action to prevent violations of human rights and to provide legal aid and other assistance to victims of those violations and to individuals and groups striving to protect human rights.

References

Organizations based in Pakistan
David D. Caron (June 28, 1952 – February 20, 2018) was an American professor of law. He was born in Hartford, Connecticut. He did public international law, environmental law, and international arbitration. He was the dean of the King's College, London School of Law, and an emeritus professor of UC Berkeley School of Law.

Caron died on February 20, 2018 in London, England at the age of 65.

References

1952 births
2018 deaths
University of California, Berkeley faculty
Academics of the University of London
Writers from Hartford, Connecticut
Lawyers from Connecticut
The Government of India Act 1858 was an Act of the Parliament of the United Kingdom (21 & 22 Vict. c. 106) passed on August 2, 1858. Its provisions called for the liquidation of the British East India Company (who had up to this point been ruling British India under the auspices of Parliament) and the transference of its functions to the British Crown.

The Act ushered in a new period of Indian history, bringing about the end of Company rule in India. The era of the new British Raj would last until Partition of British India in August 1947, at which time all of the territory of the British Raj was granted Dominion status within the Dominion of Pakistan and the Dominion of India.

References

 
1858
1850s in the United Kingdom
19th century in India
The Indian Independence Act 1947 (1947 c. 30 (10 & 11. Geo. 6.)) is an Act of the Parliament of the United Kingdom that partitioned British India into the two new Independent Dominions of India and Pakistan.  The Act received the royal assent on 18 July 1947, and Pakistan came into being on 14 August and India came into being on 15 August.

Partition of Empire

There was much violence, and many Muslims from what would become India fled to Pakistan; and Hindus and Sikhs from what would become Pakistan fled to India. Many people left behind all their possessions and property to avoid the violence and flee to their new country.
Repeal
The Indian Independence Act was subsequently repealed in Article 395 of the Constitution of India and in Article 221 of the Constitution of Pakistan of 1956, both constitutions being intended to bring about greater independence for the new states. Although the new constitutions did not have the legal authority to repeal the Act, the repeal was intended to establish them as independent legal systems based only on home-grown legislation. The Act has not been repealed in the United Kingdom, where it still has effect, although some sections of it have been repealed.

References

 
1947 in Asia
1947 in the United Kingdom
1940s in India
1940s in Pakistan
1947 in law
Boyhood Productions is a productions based in Kolkata. The show has produced three popular shows that air on Star Jalsha. They are Pratidaan, Jiban Jyoti, Bijoyini and Ke Apon Ke Por. The producers of Boyhood Productions are Gurjit Singh, Surinder Singh, and Sushanta Das.

Television
Ke Apon Ke Por (2016)
Pratidaan (2017)
Jiban Jyoti (2018)
Bijoynee (2019)
Gramer Rani Binapani (2021)
Indian television
The Hawaii-Aleutian time zone subtracts ten hours from UTC during standard time (UTC-10) and nine hours during daylight saving time (UTC-9).

This time zone is called Hawaii-Aleutian Standard Time (HST) during standard time (Winter). It is called Hawaii-Aleutian Daylight Time (HDT) during daylight saving time (Summer). 

Places that are in Hawaii-Aleutian Time Zone

United States

-Hawaii (No DST)

-Alaska (Western Aleutian Islands west of 169.5 degrees W)

France

Most of french polynesia.

Time zones
Classical crossover is a style of music where classical music is performed in a popular modern style that is different to how that music was originally performed. It can also refer to popular performers who normally play rock music or other popular music, but adapt their music into a classical music style like Orchestral music. There are other performers who take Classical repertoire and perform it in modern styles like rock or dance music. One example of this is the band called "Classical Made Modern".

References 

Popular culture
Music genres
Kogo, also called Bakoko and Basoo, is a Bantu language. It is spoken in Cameroon. North and South Kogo are as different from each other as they are from Basaa. They might be three dialects of one language.

Writing 
Kogo uses the Latin script. Its alphabet is based on the General Alphabet of Cameroon Languages and it has 7 vowels and 20 consonants.

References 

Languages of Cameroon
Bantu languages
George (Gia) Maisashvili () (November 24, 1962 – February 26, 2018) was a Georgian economist, human rights activist and politician. He was a presidential candidate in the Georgian presidential election of 2008. He was born in Tbilisi.

After the Georgian Civil War and the overthrowing of the democratically elected government by Eduard Shevardnadze in 1992, Maisashvili was forced to flee the country and was granted a political asylum by the United States.

Maisashvili died in Tbilisi on February 26, 2018 of colorectal cancer at the age of 55.

References

1962 births
2018 deaths
Deaths from colorectal cancer
Politicians from Georgia (country)
Economists
Human rights activists
The Amtrak Cascades is a passenger train in the United States and Canada. It goes up and down the Pacific Northwest, from Vancouver to Seattle to Portland to Eugene, Oregon. It takes its name from the Cascade Mountains.

The train is run by Amtrak and gets money from Washington and Oregon. It stops in 18 cities. The Cascades name started being used in 1998; trains were already running under different names.

Amtrak
Rail transport in the United States
James Leo Colby (September 20, 1961 – February 23, 2018) was an American actor. Colby appeared in many Broadway plays and few stage productions in Connecticut. 

Colby was known for his roles The Pacemaker (1997), Tower Heist (2011), Safe (2012), The Amazing Spider-Man 2 (2014) and in Patriots Day (2016). In television, he was known for his role as Sergeant Ray Dwyer in Chicago P.D. and Burleson in Empire.

Colby died on February 23, 2018 at the age of 56.

References

Other websites
 
 

1961 births
2018 deaths
American movie actors
American television actors
American stage actors
Actors from Massachusetts
In geometry, an isosceles triangle is a triangle that has two sides of equal length. Sometimes it is specified as having two and only two sides of equal length, and sometimes as having at least two sides of equal length, the latter version thus including the equilateral triangle as a special case.
Examples of isosceles triangles include the isosceles right triangle, the golden triangle, and the faces of bipyramids and certain Catalan solids.

The mathematical study of isosceles triangles dates back to ancient Egyptian mathematics and Babylonian mathematics. Isosceles triangles have been used as decoration from even earlier times, and appear frequently in architecture and design, for instance in the pediments and gables of buildings.
The two equal sides are called the legs and the third side is called the base of the triangle. The other dimensions of the triangle, such as its height, area, and perimeter, can be calculated by simple formulas from the lengths of the legs and base.
Every isosceles triangle has an axis of symmetry along the perpendicular bisector of its base. The two angles opposite the legs are equal and are always acute, so the classification of the triangle as acute, right, or obtuse depends only on the angle between its two legs.

Polygons
Microblogging is a blog which is typically smaller in file size. It  "allows users to exchange small elements of content such as short sentences, individual images, or video links",

References 

Telecommunications
Remember Me is a 2010 romantic coming-of-age drama movie. Robert Pattinson, Lena Olin, Emilie de Ravin and Pierce Brosnan are in the movie.

Plot
In New York City, 1991, Alyssa "Ally" Craig and her mother Helen wait on the subway. They are attacked by two young men. The two men shoot and kill Ally's mother after they get on the train.

Ten years later, in 2001, Ally is a student at New York University. She's living with her father Neil, a New York City Police Department detective.

A man named Tyler Hawkins also has classes at the university. He works at the university bookstore. He has a difficult relationship with his businessman father Charles. That's because his older brother, Michael, had killed himself years earlier.

Charles doesn't pay attention to his youngest child, Caroline. Tyler is protective of her.

One night with a roommate named Aidan, Tyler gets into someone else's fight. He is arrested by Neil. Aidan calls Charles to bail out Tyler. But Tyler doesn't stay to have a talk with his father.
Caroline, an artist, is at an art show. Tyler asks his father to go to the show. When he doesn't come, Tyler meets him in a boardroom filled with people. This makes his father very frustrated.

Neil's partner sees Tyler and Ally on a train. Neil breaks into Tyler's apartment and meets him. Tyler makes Neil mad by
telling him Aidan's plan. Tyler is then forced to tell Ally. She leaves and returns home. Aidan visits Ally at her father's home.

Caroline is bullied by classmates at a birthday party where they cut off her hair. Ally and Aidan visit the apartment of Tyler's mother, where Caroline is sobbing. 

Tyler takes his sister to school. When the classmates tease Caroline for her new haircut, Tyler gets violent and goes to jail.

Charles is impressed that Tyler stood up for his sister. Charles asks Tyler to meet with his lawyers.

Tyler spends the night with Ally. They reveal they love each other after they have sex.
Charles takes Caroline to school. He calls Tyler to let him know this. He says he will be late. Tyler is happy his father is spending time with Caroline.

When Charles drops Caroline off at school, she sits in her classroom. The teacher then writes the date on the blackboard as September 11, 2001.

That morning, Tyler looks out the window of his father's office on the 101st floor of the North Tower at World Trade Center.

When the terrorist attacks begin, the rest of the family look at the World Trade Center towers before the camera looks over the rubble.

In a voice-over of Tyler's diary, Tyler reveals to Michael that he loves him. Tyler forgives Michael for killing himself.

Some time later, Charles and Caroline seem to have a healthy father and daughter relationship.

Ally gets on the subway in the same spot where her mother was killed.
Cast
 Robert Pattinson as Tyler Keats Hawkins
 Emilie de Ravin as Alyssa "Ally" Craig
 Chris Cooper as Neil Craig, Ally's father
 Lena Olin as Diane Hirsch, Tyler and Caroline's mother
 Pierce Brosnan as Charles Hawkins, Tyler and Caroline's father
 Martha Plimpton as Helen Craig, Ally's mother

Release
Remember Me was first released on March 1, 2010 at the Paris Theatre in New York City. It was then released widely on March 12, 2010. The movie was rated 12A in the United Kingdom and PG-13 in the United States.

Reception
Rotten Tomatoes gives a rating of 27 based on 108 reviews. Metacritic has a rating of 40 out of 100, meaning mixed or average reviews. Roger Ebert liked the movie. He gave it three out of four stars.

Box office
The movie made over $56 million USD.

References

2010 romantic drama movies
Coming-of-age movies
American romantic drama movies