OpenLLM-France/wikimedia huggingface dataset:
# Black Reel Award for Outstanding Actor, Comedy Series

This article lists the winners and nominees for the Black Reel Award for Television for Outstanding Actor, Comedy Series. This category was first introduced in 2017 and won by Donald Glover for Atlanta. Glover and Don Cheadle are currently tied with the most wins with 2. Anthony Anderson is currently the most nominated actor with 5 nominations.

## Winners and nominees

Winners are listed first and highlighted in bold.

### 2010s

| Year | Actor | Series | Network |
| 2017 |
| 2017 | Donald Glover | Atlanta | FX |
| 2017 | Dwayne Johnson | Ballers | HBO |
| 2017 | Anthony Anderson | Black-ish | ABC |
| 2017 | Brandon P. Bell | Dear White People | Netflix |
| 2017 | Kevin Hart | Real Husbands of Hollywood | BET |
| 2018 | | | |
| 2018 | Donald Glover | Atlanta | FX |
| 2018 | Anthony Anderson | Black-ish | ABC |
| 2018 | Tracy Morgan | The Last O.G. | TBS |
| 2018 | Dwayne Johnson | Ballers | HBO |
| 2018 | Jerrod Carmichael | The Carmichael Show | NBC |
| 2019 | | | |
| 2019 | Don Cheadle | Black Monday | Showtime |
| 2019 | Anthony Anderson | Black-ish | ABC |
| 2019 | Tracy Morgan | The Last O.G. | TBS |
| 2019 | Idris Elba | Turn Up Charlie | Netflix |
| 2019 | Keegan-Michael Key | Friends from College | Netflix |

### 2020s

| Year | Actor | Series | Network |
| 2020 |
| 2020 | Don Cheadle | Black Monday | Showtime |
| 2020 | Anthony Anderson | Black-ish | ABC |
| 2020 | Dwayne Johnson | Ballers | HBO |
| 2020 | Tracy Morgan | The Last O.G. | TBS |
| 2020 | DeRon Horton | Dear White People | Netflix |
| 2021 | | | |
| 2021 | Anthony Anderson | Black-ish | ABC |
| 2021 | Michael Che | That Damn Michael Che | HBO Max |
| 2021 | Lamorne Morris | Woke | HULU |
| 2021 | Trevor Jackson | grown-ish | Freeform |
| 2021 | Asante Blackk | Social Distance | Netflix |

## Superlatives

| Superlative | Outstanding Actor, Comedy Series |
| Actor with most awards | Don Cheadle Donald Glover (2) |
| Actor with most nominations | Anthony Anderson (5) |
| Actor with most nominations without ever winning | Dwayne Johnson Tracy Morgan (3) |

## Total awards by network

* FX – 2
* Showtime – 2
* ABC – 1
# Bomba

Bomba may refer to:

## Places

* Bomba, Belize, a village in the Belize District of Belize
* Bomba, Abruzzo, a comune in Province of Chieti, Italy
* Bomba, Libya, a village near the city of Derna in Libya
* Gulf of Bomba, a body of water in the Mediterranean Sea on the northern coast of Libya
* Lago di Bomba, a lake in Province of Chieti, Abbruzzo Region, Italy

## Music

* Bomba (Ecuador), a musical style of Ecuador
* Bomba (Puerto Rico), a musical style of Puerto Rico
* Bomba (band), an Australian band
* Bomba (song), 2017 single by Aggro Santos
* "Bomba", 2007 song by Edo Maajka
* "Bomba", 2013 song by Sean Kingston from Back 2 Life

## People

* Bomba (surname)
* Bomba (tribe), a tribe of Azad Kashmir, Pakistan
* Bomba Jawara, Sierra Leonean politician
* Ferdinand II of the Two Sicilies, called re bomba ("King Bomb")

## Other uses

* Bomba (cryptography), the Polish device for breaking the Enigma cryptographic machine
* Bomba (genre), a Filipino film genre
* Bomba rice, a Spanish variety of rice
* Bomba, the Jungle Boy, a series of books by Roy Rockwood that later became a film series
** Bomba, the Jungle Boy (film), a 1949 American film about Bomba, the Jungle Boy
* Malaysian Fire and Rescue Department or Bomba
* Bombilla, also known as bomba, a drinking straw used for drinking mate
* Berliner (doughnut), commonly known in Venezuela as bomba
# Arbuckle Place

Arbuckle Place is a historic home located at Assawoman, Accomack County, Virginia. It was built in 1774, and has a 1+1⁄2-story, hall and parlor plan dwelling with brick ends and frame front and back. It has a steep gable roof. The interior features complex paneling with built in cupboards and original doors and hardware. The house is a rare survivor of a once common Eastern Shore form, the small brick end house.
It was added to the National Register of Historic Places in 1986.
# Habsburg (disambiguation)

Habsburg generally refers to the House of Habsburg, an important and influential European family that held several royal titles.
The House of Habsburg-Lorraine (often shortened to House of Habsburg) succeeded the original House of Habsburg after the latter became extinct in the male line.
Habsburg may also refer to:
* 85199 Habsburg, a main-belt asteroid
* Habsburg, Austria (Vienna), the resident city of the Habsburg dynasty in Austria
* Habsburg Castle, the original seat of the Habsburg family
* Habsburg Hungary, Kingdom of Hungary during the Habsburg rule: (1437-1457), (1526-1867) or (1867-1918)
* Habsburg monarchy, the countries that were ruled by the junior Austrian branch of the House of Habsburg and then by the successor House of Habsburg-Lorraine
* Habsburg Moravia, a Habsburg possession from 1526 until the end of World War I
* Habsburg Netherlands (c. 16th century), the Imperial fiefs in the Low Countries of Belgium, the Netherlands, and Luxembourg
* Habsburg Spain, the rule of Spain in the 16th and 17th centuries by the Habsburg dynasty
* Habsburg, Switzerland, a town in Switzerland
* Habsburg-Valois War (Italian Wars from 1494 to 1559), a general struggle for power and territory among various participants

## Ships

* SMS Habsburg (1865), 1865 Austrian ironclad
* SMS Habsburg, 1899 Austro-Hungarian pre-dreadnought battleship
* Habsburg-class battleship, a class of three pre-dreadnought battleships of Austria-Hungary
# Good Hope Baptist Church

Good Hope Baptist Church is a historic Southern Baptist church located near Eastover, Richland County, South Carolina. It was built in 1857, and is a two-story, rectangular frame building. It has a front gable roof and a full height Greek Revival front portico.
It was added to the National Register of Historic Places in 1986.
# Hyperbolic manifold

In mathematics, a hyperbolic manifold is a space where every point looks locally like hyperbolic space of some dimension. They are especially studied in dimensions 2 and 3, where they are called hyperbolic surfaces and hyperbolic 3-manifolds, respectively. In these dimensions, they are important because most manifolds can be made into a hyperbolic manifold by a homeomorphism. This is a consequence of the uniformization theorem for surfaces and the geometrization theorem for 3-manifolds proved by Perelman.

## Rigorous definition

A hyperbolic $n$-manifold is a complete Riemannian $n$-manifold of constant sectional curvature $-1$.
Every complete, connected, simply-connected manifold of constant negative curvature $-1$ is isometric to the real hyperbolic space $\mathbb {H} ^{n}$. As a result, the universal cover of any closed manifold $M$ of constant negative curvature $-1$ is $\mathbb {H} ^{n}$. Thus, every such $M$ can be written as $\mathbb {H} ^{n}/\Gamma$ where $\Gamma$ is a torsion-free discrete group of isometries on $\mathbb {H} ^{n}$. That is, $\Gamma$ is a discrete subgroup of $\mathrm {SO} _{1,n}^{+}\mathbb {R}$. The manifold has finite volume if and only if $\Gamma$ is a lattice.
Its thick–thin decomposition has a thin part consisting of tubular neighborhoods of closed geodesics and ends which are the product of a Euclidean ($n-1$)-manifold and the closed half-ray. The manifold is of finite volume if and only if its thick part is compact.

## Examples

The simplest example of a hyperbolic manifold is hyperbolic space, as each point in hyperbolic space has a neighborhood isometric to hyperbolic space.
A simple non-trivial example, however, is the once-punctured torus. This is an example of an (Isom($\mathbb {H} ^{2}$), $\mathbb {H} ^{2}$)-manifold. This can be formed by taking an ideal rectangle in $\mathbb {H} ^{2}$ – that is, a rectangle where the vertices are on the boundary at infinity, and thus don't exist in the resulting manifold – and identifying opposite images.
In a similar fashion, we can construct the thrice-punctured sphere, shown below, by gluing two ideal triangles together. This also shows how to draw curves on the surface – the black line in the diagram becomes the closed curve when the green edges are glued together. As we are working with a punctured sphere, the colored circles in the surface – including their boundaries – are not part of the surface, and hence are represented in the diagram as ideal vertices.
Many knots and links, including some of the simpler knots such as the figure eight knot and the Borromean rings, are hyperbolic, and so the complement of the knot or link in $S^{3}$ is a hyperbolic 3-manifold of finite volume.

## Important results

For $n>2$ the hyperbolic structure on a finite volume hyperbolic $n$-manifold is unique by Mostow rigidity and so geometric invariants are in fact topological invariants. One of these geometric invariants used as a topological invariant is the hyperbolic volume of a knot or link complement, which can allow us to distinguish two knots from each other by studying the geometry of their respective manifolds.
# Bonfim

Bonfim may refer to:
People:
* Éder José de Oliveira Bonfim (born 1981), Brazilian football player
* Bruno Bonfim (born 1979), middle-distance freestyle swimmer from Brazil
* Dante Bonfim Costa (born 1983), usually known simply as Dante, is a Brazilian football player
* Erick Flores Bonfim or simply Erick Flores (born 1989), Brazilian Attacking Midfielder
* Giovânio Bonfim, or simply Wando, (born 1963), former Brazilian football player
* José Travassos Valdez (1787–1862), Portuguese soldier and statesman
* Leandro do Bonfim (born 1984), Brazilian attacking midfielder
Locations:
* Bonfim, Roraima, municipality located in the mideast of the state of Roraima in Brazil
* Bonfim (Porto), Portuguese parish, located in the municipality of Porto
* Bonfim Paulista (São Paulo Bonfim), a district of the city of Ribeirão Preto, Brazil
* Roman Catholic Diocese of Bonfim, diocese in the city of Salvador, Bahia
* Bonfim, Minas Gerais, municipality in Brazil
Buildings:
* Church of Nosso Senhor do Bonfim (Salvador), the most famous Catholic church in Salvador, Bahia, Brazil
* Estádio do Bonfim, multi-use stadium in Setúbal, Portugal
# Black Reel Award for Outstanding Actress, Independent Film

This article lists the winners and nominees for the Black Reel Award for Outstanding Actress in an Independent Film. This award was first given in 2002, before being retired during the 2006 ceremony.

## Winners and nominees

Winners are listed first and highlighted in bold.

### 2000s

| Year | Actress | Film | Ref |
| 2002 | Combined Actor / Actress | Combined Actor / Actress | |
| 2002 | Rockmond Dunbar | Punks | |
| 2002 | Allen Payne | Blue Hill Avenue | |
| 2002 | Eriq Ebouaney | Lumumba | |
| 2002 | Kenny Young | One Week | |
| 2002 | Kerry Washington | Lift | |
| 2003 |
| 2003 | Erika Alexander | 30 Years to Life | |
| 2003 | Monica Calhoun | Pandora's Box | |
| 2003 | Melissa De Sousa | 30 Years to Life | |
| 2004 | — | — | — |
| 2005 |
| 2005 | Kimberly Elise | Woman Thou Art Loosed | |
| 2005 | Golden Brooks | Motives | |
| 2005 | Eve | The Woodsman | |
# 50th Birthday Celebration Volume 12

50th Birthday Celebration Volume 12 is a live album by Painkiller documenting their performance at Tonic in September 2003 as part of John Zorn's month-long 50th Birthday Celebration concert series.

## Reception

The AllMusic review by Thom Jurek awarded the album 3½ stars stating "Zorn is out front playing snake-wise, melding everything from hard bop, free jazz, soul-oriented groove lines, and his own unclassifiable sonic palette. Patton's vocals are heavily treated yowls and screams combined with rhythmic breath work and moans. Tape delays are employed here as well, making the entire set a compelling, singular workout that is exciting, harsh, intense, and compelling."
Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |

## Track listing

All tracks are written by John Zorn

## Personnel

* John Zorn – alto saxophone
* Bill Laswell – bass
* Hamid Drake – drums
* Mike Patton – voice
# Brnjača

Brnjača (Serbian Cyrillic: Брњача; c. 1253–fl. 1264) was a Serbian princess, the daughter of King Stefan Uroš I (r. 1243–76) and Queen Helen of Anjou. Her brothers were Stefan Dragutin (r. 1276–82) and Stefan Milutin (r. 1282–1321). By birth, she was member of the Nemanjić dynasty, ruling family of the Kingdom of Serbia.

## Biography

The oldest depiction of her, when she was ca. 12 years old is in the 1264 fresco of the burial of Queen Anna Dandolo (d. 1258) at the monastery of Sopoćani (the endowment of her father), shown with a low crown, and clothing closed up to the throat, similar to the male clothing, decorated with pearls on piping, although her appearance is anachronistic. She is depicted in the narthex of Visoki Dečani, dating to ca. which dates to ca. to 1350, alongside later Nemanjić members Simeon Uroš and Teodora-Evdokija. and is one of the most notable examples of the Nemanjić family tree. She was a nun, and did not marry. She was buried at the Gradac Monastery (the endowment of her mother), in a tomb below her mother's sarcophagus.
The Old Serbian spelling of her name, as found on the Visoki Dečani family tree fresco, was БРЬНЧA. Her name is variously rendered Brnjača (Брњача), Brnča (Брнча), Brnjča (Брњча), Bereniče (Берениче), Prnjača (Прњача), and Prnča (Прнча). Her name is unusual. D. Kostić wrote on the reading of her name, etymological similarities and possible combinations. He noted similarity with the placename Brnjak, and Slavic male name Prnjak, but was also inclined that it was derived from Veronica. M. Purković said that it perhaps was a diminutive of Bernarde or Bernardine. It was earlier believed that Brnjača was the nickname of her mother (named so due to the main estate of her feudal state, Brnjak).
# Boys in a Dory

Boys in a Dory is a mid 19th-century painting by American artist Winslow Homer. Done in watercolor and gouache on wove paper, the painting depicts a group of boys boating in a dory. Winslow's work is in the collection of the Metropolitan Museum of Art.

## Description

Boys in a Dory is one of Homer's first watercolors. According to the Met's description of the painting, the artist's initial style of watercolors resulted in Boys being simple and direct.
The painting was rendered by Homer while he was in Gloucester, Massachusetts.
# HMS Tilbury

HMS Tilbury is the name of several ships of the Royal Navy.
* HMS Tilbury (1699) was a 50-gun fourth-rate ship of the line which was broken up in 1726.
* HMS Tilbury (1733) was a 60-gun fourth-rate ship of the line. She accidentally caught fire and sank off Hispaniola in 1742.
* HMS Tilbury (1745) was a 58-gun fourth-rate ship of the line. She was driven onto the rocks by a storm in 1757.
* HMS Tilbury (1856) was an Albacore-class gunboat launched in 1856 and broken up in 1865.
* HMS Tilbury (1918) was an S-class destroyer launched in 1918 and sold for breaking up in 1931.
* HMS Tilbury (J228) was a Bangor-class minesweeper transferred to the Royal Indian Navy before she was launched in 1942 and renamed HMIS Konkan (J228).
# Good Hope, Mississippi

Good Hope, Mississippi may refer to the following places in the U.S. state of Mississippi:
* Good Hope, Holmes County, Mississippi, an unincorporated community
* Good Hope, Leake County, Mississippi, an unincorporated community
* Good Hope, Marion County, Mississippi, an unincorporated community
* Good Hope, Neshoba County, Mississippi, an unincorporated community
* Good Hope, Perry County, Mississippi, an unincorporated community
# Hypobathrum

Hypobathrum is a genus of flowering plants belonging to the family Rubiaceae.
Its native range is Tropical Asia.
Species:
* Hypobathrum bangueyense Mulyan. & Ridsdale
* Hypobathrum brevipes Koord. & Valeton
* Hypobathrum caudifolium Mulyan. & Ridsdale
* Hypobathrum collinum Mulyan. & Ridsdale
* Hypobathrum coniferum (Ridl.) Kiew
* Hypobathrum coniocarpum (Korth.) Mulyan. & Ridsdale
* Hypobathrum coriaceum Merr.
* Hypobathrum ellipticifolium Mulyan. & Ridsdale
* Hypobathrum frutescens Blume
* Hypobathrum glaberrimum Mulyan. & Ridsdale
* Hypobathrum glabrum Mulyan. & Ridsdale
* Hypobathrum gracile (Korth.) Mulyan. & Ridsdale
* Hypobathrum hirtum (Ridl.) Mulyan. & Ridsdale
* Hypobathrum hoaense Pierre ex Pit.
* Hypobathrum lancifolium Mulyan. & Ridsdale
* Hypobathrum lithophilum Mulyan. & Ridsdale
* Hypobathrum longifolium (DC.) K.M.Wong
* Hypobathrum microcarpum (Blume) Bakh.f.
* Hypobathrum multibracteatum Elmer
* Hypobathrum palustre Mulyan. & Ridsdale
* Hypobathrum parviflorum Miq.
* Hypobathrum purpureum (Elmer) Merr.
* Hypobathrum purpuricarpum (Elmer) ined.
* Hypobathrum racemosum (Roxb.) Kurz
* Hypobathrum rheophyticum Mulyan. & Ridsdale
* Hypobathrum riparium Mulyan. & Ridsdale
* Hypobathrum rufidulum (Miq.) Mulyan. & Ridsdale
* Hypobathrum salicinum (Miq.) Bakh.f.
* Hypobathrum sampitense Mulyan. & Ridsdale
* Hypobathrum subulatum Mulyan. & Ridsdale
* Hypobathrum venulosum (Hook.f.) K.M.Wong
# Hey, Mr. Producer!

Hey, Mr. Producer! was a concert honoring theatre producer Cameron Mackintosh, performed in June 1998 as a benefit for the Royal National Institute of the Blind (RNIB) and the Combined Theatrical Charities.
Staged by Bob Avian, it was presented at the Lyceum Theatre in London on 7 – 8 June 1998, with the latter being a Royal Charity Gala in the presence of Queen Elizabeth II and the Duke of Edinburgh.
It featured performances from many of the hit musicals that Mackintosh has produced, including My Fair Lady, Oliver!, Little Shop of Horrors, The Fix, Godspell, Anything Goes, Song and Dance, The Boy Friend, Lauder, Five Guys Named Moe, Martin Guerre, Miss Saigon, The Phantom of the Opera, Follies, Oklahoma!, Carousel, Tom Foolery, Cats and Les Misérables, as well as a segment devoted to the work of Stephen Sondheim.
The show was hosted by Julie Andrews and the all-star cast performing these numbers included Tal Landsman, Liz Robertson, Jonathan Pryce, John Barrowman, Ellen Greene, Julian Lloyd Webber, Bernadette Peters, Russ Abbot, Sonia Swaby, David Campbell, Maria Friedman, Lea Salonga, Lisa Vroman, Colm Wilkinson, Michael Ball, Julia McKenzie, Hugh Jackman, Joanna Riding, Millicent Martin, David Kernan, Ruthie Henshall, Judi Dench, Tom Lehrer, Hal Fowler, Elaine Paige, Brian Blessed, Philip Quast, Adam Searles, Tee Jaye Jenkins, Trent Kendall, Monroe Kent III, Jason Pennycooke, Maria Charles, Richard D. Sharp and Feruma Williams. There was also a special performance by Stephen Sondheim and Andrew Lloyd Webber, who spoofed their own songs. Some of the songs from less successful Mackintosh shows were also a part of the performance, but not contained in the DVD or CD of the event, including songs from Moby Dick! The Musical.
The concert was filmed and recorded and has been released on CD, DVD and videotape.
# 3823 Yorii

3823 Yorii, provisional designation 1988 EC$_1$, is a carbonaceous asteroid from the outer region of the asteroid belt, approximately 11 kilometers in diameter.
The asteroid was discovered on 10 March 1988, by Japanese amateur astronomers Masaru Arai and Hiroshi Mori at Yorii Observatory (875) in central Japan. It was named for the Japanese town of Yorii, location of the discovering observatory.

## Orbit and classification

Yorii orbits the Sun in the outer main-belt at a distance of 2.3–3.8 AU once every 5 years and 4 months (1,960 days). Its orbit has an eccentricity of 0.25 and an inclination of 6° with respect to the ecliptic. It was first identified as 1966 BS at Purple Mountain Observatory in 1966, extending the body's observation arc by 22 years prior to its official discovery observation at Yorii.

## Physical characteristics

Yorii has been characterized as a carbonaceous C-type asteroid by PanSTARRS' photometric survey.

### Rotation period

In October 2013, American astronomer Brian Warner obtained a rotational lightcurve of Yorii from photometric observations taken at his Palmer Divide Observatory (716), Colorado. Lightcurve analysis gave a well-defined rotation period of 6.669 hours with a brightness variation of 0.26 magnitude (U=3).

### Diameter and albedo

According to the survey carried out by NASA's Wide-field Infrared Survey Explorer with its subsequent NEOWISE mission, Yorii measures between 9.36 and 12.44 kilometers in diameter, and its surface has an albedo between 0.091 and 0.104. The Collaborative Asteroid Lightcurve Link assumes a standard albedo for carbonaceous asteroids of 0.057 and calculates a diameter of 13.98 kilometers with an absolute magnitude of 13.00.

## Naming

This minor planet was named for Yorii, a Japanese town and location of the discovering Yorii Observatory. Yorii is located in the Ōsato District of the Saitama Prefecture in Japan's central Kantō region. The Dodaira Observatory of Tokyo Astronomical Observatory is also located near Yorii. The official naming citation was published by the Minor Planet Center on 27 August 1988 (M.P.C. 13483).
# 2016 Honkbal Hoofdklasse season

The 2016 Honkbal Hoofdklasse season began Thursday, April 14.

## Standings

| Teams | W | L | T | Pct. | GB |
| Curacao Neptunus | 34 | 7 | 1 | .829 | — |
| L&D Amsterdam Pirates | 31 | 11 | 0 | .738 | 3½ |
| Vaessen Pioniers | 27 | 15 | 0 | .643 | 7½ |
| HS Kinheim | 24 | 17 | 1 | .585 | 10 |
| HCAW | 19 | 23 | 0 | .452 | 15½ |
| De Glaskoning Twins | 16 | 26 | 0 | .405 | 18½ |
| Pickles UVV | 9 | 33 | 0 | .214 | 25½ |
| DSS | 7 | 35 | 0 | .167 | 27½ |
# Brnjare

Brnjare (Serbian Cyrillic: Брњаре) is a village in the municipality of Bujanovac, Serbia. According to the 2002 census, the town has a population of 114 people.
# Archaeodelphis

Archaeodelphis is an extinct genus of primitive odontocete cetacean from late Oligocene (Chattian) marine deposits in South Carolina, and belonging to the family Xenorophidae.

## Description

Archaeodelphis has polydont teeth, like other xenorophids.
# Highstead (Cape Town)

Highstead is an estate in Groote Schuur and is the official residence of the deputy president of South Africa in Cape Town, South Africa. The house was built in the mid-20th century and was originally a government minister's house. In the late 1990s, the house was renovated and expanded.
# HMS Tigris

Five ships of the Royal Navy have borne the name HMS Tigris, after the river Tigris, in modern-day Iraq. Another was planned but never completed:
* HMS Tigris (1813) was a 36-gun fifth rate. She was built as HMS Forth but was renamed in 1812, before being launched in 1813. She was sold for breaking up in 1818.
* HMS Tigris was to have been a 46-gun fifth rate. She was laid down in 1822 but was cancelled in 1832.
* HMS Tigris (1882) was a paddle vessel launched in 1882 and sold into civilian service in 1904, being renamed Amarapoora.
* HMS Tigris (N63) was a T-class submarine launched in 1939 and sunk by an unknown cause in 1943.