OpenLLM-France/wikimedia huggingface dataset:
# Rose Room

"Rose Room", also known as "In Sunny Roseland", is a 1917 jazz standard, music by Art Hickman, lyrics by Harry Williams. It is almost always performed as an instrumental. Composed at a time when the popularity of ragtime was fading in favor of thirty-two-bar form and twelve-bar blues songs, the song has been called "definitely ahead of its time" by composer Alec Wilder. Indeed, while popular in the late 1910s and early 1920s, the song enjoyed its biggest popularity during the swing era. The song was named after the Rose Room in St. Francis Hotel, where Hickman was playing at the time. In 1914, jazz pioneer Bert Kelly was a member of Hickman's band.

## History

Duke Ellington is credited in reviving the popularity of "Rose Room" with his 1932 recording. Ellington later used the song's chord progression in his 1939 composition, "In a Mellotone". "Rose Room" is also the song with which Charlie Christian impressed Benny Goodman in 1939, jamming it solo after solo for 45 minutes with Goodman's band.
Modern Swing Group, Leader: John Kongshaug recorded a version in Oslo on December 6, 1954. It was released on the 78 rpm record His Master's Voice A.L. 3489.
Bandleader Phil Harris used "Rose Room" as his theme song while performing in San Francisco. He also used "Rose Room" again as a second theme on his NBC radio series, The Phil Harris-Alice Faye Show. The Lawrence Welk Orchestra/Show made a rendition with "Peanuts" Hucko on clarinet, in a show paying tribute to roses.

## In popular culture

* The tune plays over the closing credits of "Away with the Fairies" (2012), an episode from the first season of Miss Fisher's Murder Mysteries.
# Kai Kecil white-eye

The Kai Kecil white-eye (Zosterops uropygialis), also known as the golden-bellied white-eye, is a species of bird in the family Zosteropidae. It is native to the Kai Islands in Indonesia.
Its natural habitat is subtropical or tropical moist lowland forests. It is threatened by habitat loss.
# In Lambeth (album)

In Lambeth (subtitled Visions from the Walled Garden of William Blake) is an album composed by John Zorn and performed by the Gnostic Trio (Bill Frisell, Carol Emanuel and Kenny Wollesen), recorded in New York City in April 2013 and released on the Tzadik label in December 2013. The album is the third by the trio following The Gnostic Preludes (2012) and The Mysteries (2013). Its title quotes from William Blake's poem Jerusalem (plate 37, line 14 - "There is a Grain of Sand in Lambeth that Satan cannot find").

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| Free Jazz Collective | |
Martin Schray stated "If you like Zorn’s other works in this field, you won’t go wrong on this one."

## Track listing

All compositions by John Zorn
* "Tiriel" – 4:58
* "A Morning Light" – 4:46
* "America, a Prophecy" – 6:17
* "Through the Looking Glass" – 3:56
* "The Ancient of Days" – 6:55
* "Puck" – 3:36
* "The Minotaur" – 3:26
* "The Night of Enitharmon's Joy" – 4:55
* "Walled Garden" – 4:33

## Personnel

* Carol Emanuel – harp
* Bill Frisell – guitar
* Kenny Wollesen – vibraphone, bells
* Ikue Mori – electronics (track 7)

### Production

* Marc Urselli – engineer, audio mixer
* John Zorn and Kazunori Sugiyama – producers
# Hwangju station

Hwangju station is a railway station in Hwangju County, North Hwanghae Province, North Korea. It is the junction point of the P'yŏngbu Line, which runs from P'yŏngyang to Kaesŏng, and the Songrim Line, which begins at Hwangju and runs to Songrim.
The station, originally called Hwanghae Hwangju station, was opened by the Temporary Military Railway in 1905.
# Hymenophyllum bivalve

Hymenophyllum bivalve is a species of filmy fern. It is found in moist, sheltered areas in or near mountain rainforests in Australia and New Zealand. The habitat is on tree trunks, rocks and fallen logs.
# Hymenophyllum cruentum

Hymenophyllum cruentum is a species of epiphytic fern. It is native to Chile and Argentina. In Chile, it is distributed between the Maule and Magallanes regions and also in the Juan Fernández Islands.
# Vlaka

Vlaka may refer to:
* Vlaka, Ravno, a village in Bosnia and Herzegovina in Ravno municipality. Formerly it was in Trebinje municipality
* Vlaka, Vrgorac [sr], a village in the municipality Vrgorac, Split-Dalmatia County, Croatia
* Vlaka, Dubrovnik-Neretva County, a village in municipality Slivno, Dubrovnik-Neretva County, Croatia
* Vlaka (island) [sr], an island in the Adriatic Sea, one of the Paklinski Islands

## Other

* Vlaka, a Greek word for stupid/idiot male. Often used by Greeks when speaking English. Female version is vlammeni
# Vlakbult

Vlakbult is a town in Ehlanzeni District Municipality in the Mpumalanga province of South Africa.
# Hyagnis strandiellus

Hyagnis strandiellus is a species of beetle in the family Cerambycidae. It was described by Breuning in 1942.
# Hylettus paraleucus

Hylettus paraleucus is a species of longhorn beetles of the subfamily Lamiinae. It was described by Monné in 1988, and is known from southeastern Brazil.
# Volvo Dún Laoghaire Regatta

The Volvo Dún Laoghaire Regatta (originally launched as the Dun Laoghaire Regatta in 2005) is a biennial sailing regatta hosted by the Dun Laoghaire Motor Yacht Club, National Yacht Club, Royal Irish Yacht Club, and Royal St George Yacht Club in Dublin Bay, Ireland. With 2500 sailors and 400 boats competing in 28 classes, it is the largest sailing regatta in Ireland and the second largest in the British Isles. The inaugural event was held in 2005, and the next event is scheduled for 6–9 July 2017.
# Categorical

Categorical may refer to:
* Categorical imperative, a concept in philosophy developed by Immanuel Kant
* Categorical theory, in mathematical logic
* Morley's categoricity theorem, a mathematical theorem in model theory
* Categorical data analysis
* Categorical distribution, a probability distribution
* Categorical logic, a branch of category theory within mathematics with notable connections to theoretical computer science
* Categorical syllogism, a kind of logical argument
* Categorical proposition, a part of deductive reasoning
* Categorization
* Categorical perception
* Category theory in mathematics
** Categorical set theory
** Categorical probability
* Recursive categorical syntax in linguistics
# Von Delany Mizell

Von Delany Mizell (1910–1973) was the second black physician in Fort Lauderdale, Florida and since at that time Fort Lauderdale's hospitals would not accept "colored" patients, he helped establish Provident Hospital for black residents. He staged sit-ins and protests, boycotted Fort Lauderdale’s "Colored School", and successfully sued the Broward County Medical Association for admittance. He started the first NAACP chapter in South Florida. He was also involved in efforts to provide a beach for black residents to use and to desegregate Broward County's other beaches.$^{:25–26}$

## Legacy

* The site of Provident Hospital, which has been torn down, is occupied by a community center, the Von D. Mizell Community Center, owned by the city of Fort Lauderdale.
* On July 1, 2016, John U. Lloyd Beach State Park was renamed the Dr. Von D. Mizell-Eula Johnson State Park in honor of civil rights efforts undertaken by Mizell and Johnson during segregation.

### Ethel Mizell Pappy Collection

Von D. Mizell's sister Ethel Mizell Pappy's personal family papers are housed at the African-American Research Library and Cultural Center in Fort Lauderdale, FL.
* Ethel Mizell Pappy family papers, African-American Research Library and Cultural Center, Broward County Library.
# Vladimir Tintor

Vladimir Tintor may refer to:
* Vladimir Tintor (actor) (born 1978), Serbian film actor
* Vladimir Tintor (footballer) (born 1979), Serbian professional football player
# Hyde Memorial Observatory

Hyde Memorial Observatory is a community astronomical observatory located in Lincoln, Nebraska (USA) surrounded Holmes lake. It is run totally by volunteers, furnished through public donations, and devoted purely to public viewing. It is named after a donation given by Flora Hyde in honor of her late husband Leicester, and opened in 1977.
# Viveki Rai

Viveki Rai (19 November 1924 – 22 November 2016) was an Indian writer who penned over fifty books.
He was a famous literary figure of Hindi and Bhojpuri literature. He belonged to Bhumihar Brahmin community of Sonwani village in Ghazipur. He was a well known Hindi Lalit Nibandhakaar. He received numerous awards from the government of Uttar Pradesh. Sonamati is his most popular novel. He was awarded Mahapandit Rahul Sankrityayan Award in 2001 and Uttar Pradesh's prestigious Yash Bharati Samman award in 2006 for his contribution to Hindi literature. He has been awarded the Mahatma Gandhi Samman by the Uttar Pradesh government. Sri Rai has been awarded by Jagadguru Ramanandacharya Award of Srimath Kashi on 14 January 2012 in Varanasi. He criticized the Indian Emergency through his writing. He also published some notable essays. After a long illness, Rai died on 22 November 2016.

## Early life

Viveki Rai was born in Bharauli village of Ghazipur district in Uttar Pradesh, India. He lost his father when he was a young child. He got his early education at his maternal place. His first employment was as a teacher at his village Sonwani. However, after a couple of years he moved to Sri Sarvodaya Inter College, Khardiha and started teaching Hindi. It was village Khardiha where he got recognition as a writer. After a few years at Khardiha he was employed at post graduate college Ghazipur as lecturer.

## List of works
### Hindi

* Mangal Bhavan
* Namami Gramama
* Dehri ke
* Circus
* Sona Mati
* Kalatit
* Gunga Jahaj
* Purush Puran
* Samar Shesh Hai
* Fir Baitalawa Dar Par
* Aam Rasta Nahin Hai
* Angan Ke Bandanvar
* Astha Aur Chintan
* Atithi
* Babool
* Chali Fagunhat Baure Aam
* Gamvai Gandh Gulab
* Jivan Agyan Ka Ganith Hai
* Lautkar Dekhna
* Lokrin
* Manbodh Master Ki Diary
* Mere Shuddha Shraddhey
* Meri Terah Kahaniyan
* Narendra Kohli Apratim Katha Yatri
* Sawalon Ke Samne
* Shwet Patra
* Yeh Jo Hai Gayatri

#### Literary Criticism

* Kalpana Aur Hindi Sahitya, Anila Prakāśana, 1999.

#### Others

* MERI SHRESHTHA VYANGYA RACHNAYEN, 1984.

### Bhojpuri
#### Essays and Poetry

* Bhojapurī nibandha nikuñja: Bhojapurī ke taintālīsa go cunala nibandha, Akhila Bhāratīya Bhojapurī Sāhitya Sammelana, 1977.
* Gaṅgā, Yamunā, Sarasvatī: Bhojapurī kahānī, nibandha, saṃsmaraṇa, Bhojapurī Saṃsthāna, 1992.
* Janatā ke pokharā: tīni go Bhojapurī kavitā, Bhojapurī Sāhitya Saṃsthāna, 1984.
* Bhojapurī Akādamī, Paṭanā, tisarakā vārshikotsava samāroha, Ravivāra, 2 Maī 1982, ke avasara para āyojita vyākhyānamālā meṃ Bhojapurī kathā sāhitya ke vikāsa vishaya para Ḍô. Vivekī Rāya ... ke vyākhyāna, Bhojapurī Akādamī, 1982.

### Stories

* Chhat ke talas

#### Novels

* Amangalhari, Bhojpurī Saṃsthāna, 1998.
* Ke Kahala Chunarī Rangā la, Bhojpuri Saṃsāda, 1968.
* Guru-Grih Gayau Padhan Raghurai, 1992.

### Ph.D. Dissertations on Viveki Rai

* Viveki Rai Ke Upanyasom Mein Anchalikata-By.Rajeemole C R Mahatma Gandhi University
* Gaav Ke Badalate Swaroop:Viveki Rai Ke Upanyason Ke Visesh Sandarbh Me-By. Daissy Peter, Sree Sankaracharya University of Sanskrit
* Dr Viveki Rai Vyaktitav Aur Krititav-By D K Bamane, University of Mumbai
# Vivel del Río Martín

Vivel del Río Martín is a municipality located in Cuencas Mineras, Teruel Province, Aragon, Spain. According to the 2004 census (INE), the municipality had a population of 84 inhabitants.
# Cauchy process

In probability theory, a Cauchy process is a type of stochastic process. There are symmetric and asymmetric forms of the Cauchy process. The unspecified term "Cauchy process" is often used to refer to the symmetric Cauchy process.
The Cauchy process has a number of properties:
* It is a Lévy process
* It is a stable process
* It is a pure jump process
* Its moments are infinite.

## Symmetric Cauchy process

The symmetric Cauchy process can be described by a Brownian motion or Wiener process subject to a Lévy subordinator. The Lévy subordinator is a process associated with a Lévy distribution having location parameter of $0$ and a scale parameter of $t^{2}/2$. The Lévy distribution is a special case of the inverse-gamma distribution. So, using $C$ to represent the Cauchy process and $L$ to represent the Lévy subordinator, the symmetric Cauchy process can be described as:
    $C(t;0,1)\;:=\;W(L(t;0,t^{2}/2)).$
The Lévy distribution is the probability of the first hitting time for a Brownian motion, and thus the Cauchy process is essentially the result of two independent Brownian motion processes.
The Lévy–Khintchine representation for the symmetric Cauchy process is a triplet with zero drift and zero diffusion, giving a Lévy–Khintchine triplet of $(0,0,W)$, where $W(dx)=dx/(\pi x^{2})$.
The marginal characteristic function of the symmetric Cauchy process has the form:
    $\operatorname {E} {\Bige^{i\theta X_{t}}{\Big ]}=e^{-t|\theta |}.$
The marginal probability distribution of the symmetric Cauchy process is the Cauchy distribution whose density is
    $f(x;t)={1 \over \pi }\left[{t \over x^{2}+t^{2}}\right].$

## Asymmetric Cauchy process

The asymmetric Cauchy process is defined in terms of a parameter $\beta$. Here $\beta$ is the skewness parameter, and its absolute value must be less than or equal to 1. In the case where $|\beta |=1$ the process is considered a completely asymmetric Cauchy process.
The Lévy–Khintchine triplet has the form $(0,0,W)$, where $W(dx)={\begin{cases}Ax^{-2}\,dx&{\text{if }}x>0\\Bx^{-2}\,dx&{\text{if }}x<0\end{cases}}$, where $A\neq B$, $A>0$ and $B>0$.
Given this, $\beta$ is a function of $A$ and $B$.
The characteristic function of the asymmetric Cauchy distribution has the form:
    $\operatorname {E} {\Bige^{i\theta X_{t}}{\Big ]}=e^{-t(|\theta |+i\beta \theta \ln |\theta |/(2\pi ))}.$
The marginal probability distribution of the asymmetric Cauchy process is a stable distribution with index of stability (i.e., α parameter) equal to 1.
# Cathedral of the Birth of Mary, Trebinje

The Cathedral of the Birth of Mary or Trebinje Catholic Cathedral (Serbo-Croatian: Katedrala Male Gospe, Катедрала Мале Госпе) in Trebinje is one of four Roman Catholic cathedrals in Bosnia and Herzegovina. It is the seat of the Trebinje-Mrkan Bishopric. Petar Palić acts as bishop to the Trebinje-Mrkan Bishopric as well as the Mostar-Duvno Bishopric.
The cathedral is named after the Nativity of Mary. The construction of the Church of the Nativity of Mary began in 1880. The building was completed and blessed on 7 June 1884. On the occasion of dedication by Pope Leo XIII, a great image of the Virgin Mary was donated to the church with baby Jesus. During the Second World War the church was reduced to a dilapidated state and repairs were necessary that were completed in 1918.
# Caudete de las Fuentes

Caudete de las Fuentes is a municipality in the comarca of Requena-Utiel in the Valencian Community, Spain.
# Hydrolagus

Hydrolagus is a genus of fish in the family Chimaeridae found in the Atlantic, Indian and Pacific Oceans.

## Species

The 22 recognized species in this genus are:
* Hydrolagus affinis (Brito Capello (pt), 1868) (small-eyed rabbitfish)
* Hydrolagus africanus (Gilchrist, 1922) (African chimaera)
* Hydrolagus alberti Bigelow & Schroeder, 1951 (gulf chimaera)
* Hydrolagus alphus Quaranta, Didier, Long & Ebert, 2006 (whitespot ghost shark)
* Hydrolagus barbouri (Garman, 1908) (ninespot chimaera)
* Hydrolagus bemisi Didier, 2002 (pale ghostshark)
* Hydrolagus colliei (G. T. Lay & E. T. Bennett, 1839) (spotted ratfish)
* Hydrolagus eidolon D. S. Jordan & C. L. Hubbs, 1925
* Hydrolagus erithacus Walovich, Ebert & Kemper, 2017 (Robin's ghostshark)
* Hydrolagus homonycteris Didier, 2008 (black ghostshark)
* Hydrolagus lusitanicus T. Moura, I. M. R. Figueiredo, Bordalo-Machado, A. C. Almeida & Serrano-Gordo, 2005 (Portuguese chimaera)
* Hydrolagus macrophthalmus F. de Buen, 1959 (bigeye chimaera)
* Hydrolagus marmoratus Didier, 2008 (marbled ghost shark)
* Hydrolagus matallanasi Soto & Vooren, 2004 (striped rabbitfish)
* Hydrolagus mccoskeri L. A. K. Barnett, Didier, Long & Ebert, 2006 (Galápagos ghostshark)
* Hydrolagus melanophasma K. C. James, Ebert, Long & Didier, 2009 (Eastern Pacific black ghostshark)
* Hydrolagus mirabilis (Collett, 1904) (large-eyed rabbitfish)
* Hydrolagus mitsukurii (D. S. Jordan & Snyder, 1904) (Mitsukuri's chimaera)
* Hydrolagus novaezealandiae (Fowler, 1911) (dark ghostshark)
* Hydrolagus pallidus Hardy & Stehmann, 1990 (pale chimaera)
* Hydrolagus purpurescens (C. H. Gilbert, 1905) (purple chimaera)
* Hydrolagus trolli Didier & Séret (fr), 2002 (abyssal ghostshark)
Fossil remains of the genus are known from the Miocene and Pliocene of California.
# Vrioci

Vrioci (Serbian Cyrillic: Вриоци) is a village in the municipality of Kozarska Dubica, Republika Srpska, Bosnia and Herzegovina.
# Hélène Seuzaret

Hélène Seuzaret (12 July 1976) is a French actress.

## Career

After graduating in law, Hélène Seuzaret first took classes at the Ligue d'Improvisation Lyonnaise, then trained in dramatic art with Claude Mathieu [fr] in Paris. She began by performing classical repertoire (Le malade imaginaire, Les caprices de Marianne) and contemporary plays.
Her first roles gave her the opportunity to meet Gérard Jugnot (État Critique) and Didier Caron [fr].
She played with Gérard Lanvin, Gérard Darmon and Jacques Villeret in the crime comedy "Les Parrains [fr]", then played the curator in the medium-length film Van Gogh: Brush with Genius [fr].
In 2008, Hélène Seuzaret starred in La lance de la destinée [fr], a fantasy thriller with Jacques Weber. The following year, the actress reunited with her partner in Les héritières. She played a deported Jewish woman in "Un village français". She then played in the spy series "No Limit", in Richelieu, la pourpre et le sang, in The Big Everything and, in 2016, in season 4 of Caïn.
She then played in series such as Meurtres en pays d'Oléron, Au-delà des apparences [fr] (with Helena Noguerra) and Le Pont des Oubliés. She then played the role of the police lieutenant in the police comedy Le crime lui va si bien [fr], with Claudia Tagbo.

## Filmography
### Film

| Year | Title | Role | Directors |
| 2005 | Les Parrains [fr] | Nathalie | Frédéric Forestier |
| 2009 | Van Gogh: Brush with Genius [fr] | The curator | François Bertrand [fr] |
| 2011 | Au bistro du coin [fr] | Sofia | Charles Nemes [fr] |
| 2012 | Une nuit | Danièle Weiss | Philippe Lefebvre |
| 2012 | The Players | Isabelle | Emmanuelle Bercot, Fred Cavayé, Alexandre Courtès, Jean Dujardin, Michel Hazanavicius, Éric Lartigau and Gilles Lellouche |
| 2015 | The Big Everything | Ariane | Nicolas Bazz |
| 2021 | Goliath [fr] | | Frédéric Tellier [fr] |

### Television

| Year | Title | Role | Notes |
| 2010-2012 | Un village français | Mme Crémieux | TV series |
| 2012-2013 | No Limit | Alexandra | Created by Luc Besson |
| 2018 | Das Boot | Jacqueline Rossignol | 2 episodes |
| 2019-2020 | Le crime lui va si bien [fr] | Céline Richer | TV series |
| 2021 | J'ai menti [fr] | Catherine Inuretta | TV miniseries |

### Theatre

| Year | Title | Role | Notes |
| 2002-2003 | État critique | Adèle | Comedy by Michel Lengliney [fr] with Gérard Jugnot |
| 2008 | Les Révérends | Révérend Burton | Directed by Georges Werler [fr] |
| 2008 | The Imaginary Invalid | Béline | Directed by Georges Werler |
| 2017 | Rupture à domicile | Gaëlle | A comedy by and directed by Tristan Petitgirard [fr] |

## Awards

* Nominated for the Best Female Newcomer at the Molière Award 2002.
# Hélène Roussel

Hélène Roussel, stage name of Yvonne Louise Gabrielle Roussel, (2 September 1932 – 5 December 2022) was a French actress. She was the sister of actress Michèle Morgan and the wife of actor André Cellier [fr].
Roussel died on 5 December 2022, at the age of 90.

## Filmography

* Service Entrance (1954)
* Razzia sur la chnouf (1955)
* Paris, Palace Hotel (1956)
* The Man in the Raincoat (1957)
* Retour de manivelle (1957)
* Boys and Girls [fr] (1967)
* Death in a French Garden (1985)
* My Dear Subject (1988)
* Divine Enfant [fr] (1989)
* Un amour de trop [fr] (1990)
* The Life of the Dead [fr] (1991)
* Le Regard de l'autre [fr] (1993)
* Les Derniers Jours d'Emmanuel Kant [fr] (1993)
* Lou n'a pas dit non [fr] (1994)
* Intimacy [fr] (1994)
* The Apprentices (1995)
* The Eighth Day (1996)
* The Dilettante (1999)
* La confiance règne [fr] (2004)
* A Christmas Tale (2008)
# Catops paramericanus

Catops paramericanus is a species of small carrion beetle in the family Leiodidae. It is found in North America.
# Catherine of Nassau-Dillenburg

Catherine of Nassau-Dillenburg (29 December 1543 at Dillenburg Castle in Dillenburg – 25 December 1624 in Arnstadt) was a daughter of William I, Count of Nassau-Siegen and his second wife, Juliana of Stolberg. She was a sister of William the Silent.

## Life

Catherine was raised at Dillenburg. In 1560, she married Günther XLI, Count of Schwarzburg-Arnstadt and she moved with her husband to Arnstadt. The marriage was childless, but she reportedly had a good relationship with her husband. They were also on good terms with her brother William. In 1574, they traveled to Breda to mediate between him and the Habsburg government. This attempt was not successful.
Catherine and her husband lived with William in Antwerp, where she continued to live after Günther died. She was present in Delft when her brother was assassinated by Balthasar Gérard. She then took Catharina Belgica, a daughter of William and Charlotte of Bourbon, with her to Arnstadt.
In 1593, she tried to settle a dispute between Maria of Nassau and Maurice, Prince of Orange over the legacy of their father William. She was not successful, but did succeed in mediating between Louise de Coligny and John VI, Count of Nassau-Dillenburg, who had disagreed over the future marriages of William's six daughters by Charlotte of Bourbon.
As a widow, Catherine collected books and gave to charity. She died in Arnstadt in 1624.
# I'll Be Back (disambiguation)

I'll be back is a catchphrase commonly associated with characters played by actor Arnold Schwarzenegger.
"I'll Be Back" may also refer to one of several songs:
* "I'll Be Back", a 1964 song by the Beatles
* "I'll Be Back", a 1991 song by Arnee and the Terminaters parodying Schwarzenegger and the "Terminator" character
* "I'll Be Back", a song by 2PM from the 2010 album Still 02:00PM
* "I'll Be Back", a song by the Who from the 2019 album Who
# Cauloramphus

Cauloramphus is a genus of bryozoans belonging to the family Calloporidae.
The species of this genus are found in Northern Hemisphere.

## Species

Species:
* Cauloramphus cymbaeformis (Hincks, 1877)
* Cauloramphus dicki Min, Seo, Grischenko & Gordon, 2017
* Cauloramphus disjunctus Canu & Bassler, 1929
# Caulophyllum giganteum

Caulophyllum giganteum, the northern blue cohosh, is a species of flowering plant in the barberry family. It is native primarily to northeastern North America, where it is found in rich forests.
Caulophyllum giganteum produces around four to eighteen purple flowers in early spring. It blooms around 10–15 days earlier than its relative, Caulophyllum thalictroides. C. thalictroides also differs by having more abundant flowers that are yellow or green.
# Catophoenissa

Catophoenissa is a genus of moths in the family Geometridae.

## Species

* Catophoenissa baynei (Prout, 1910)
* Catophoenissa costiplaga (Prout, 1910)
* Catophoenissa dibapha (Felder & Rogenhofer, 1875)
# Hydroxyacid-oxoacid transhydrogenase

In enzymology, a hydroxyacid-oxoacid transhydrogenase (EC 1.1.99.24) is an enzyme that catalyzes the chemical reaction
    (S)-3-hydroxybutanoate + 2-oxoglutarate $\rightleftharpoons$ acetoacetate + (R)-2-hydroxyglutarate
Thus, the two substrates of this enzyme are (S)-3-hydroxybutanoate and 2-oxoglutarate, whereas its two products are acetoacetate and (R)-2-hydroxyglutarate.
This enzyme belongs to the family of oxidoreductases, specifically those acting on the CH-OH group of donor with other acceptors. The systematic name of this enzyme class is (S)-3-hydroxybutanoate:2-oxoglutarate oxidoreductase. This enzyme is also called transhydrogenase, hydroxy acid-oxo acid.