OpenLLM-France/wikimedia huggingface dataset:
# Myosotis sylvatica

Myosotis sylvatica, the wood forget-me-not or woodland forget-me-not, is a species of flowering plant in the family Boraginaceae, native to Europe. This spring-flowering plant and its cultivars, typically with blue flowers, are the familiar forget-me-nots of gardens.

## Description

It is a short-lived herbaceous perennial plant, growing to 12–30 cm (5–12 in) tall by 15 cm (6 in) wide, with hairy leaves and a profusion of flowers with petals longer than their tube, pink in bud then opening disc-shaped, intensely sky-blue with yellow centres in spring.
Stace (2011) describes this plant as having the following characteristics:
* Upright, to 50 cm; softly hairy, with hairs at more-or-less right-angles to the main stem.
* Flowers sky-blue, to 6–10 mm across, flat in profile; sepal tube with hooked hairs; April–July.
* Mature fruit dark brown, shiny.
* Mature calyx on spreading stalks longer than sepal tube; calyx teeth spreading to expose the ripe fruit.
* Basal leaves stalked, in a rosette; upper leaves not stalked.
* Generally found in woods, scree and rock ledges; common throughout the British Isles.

## Cultivation

Widely cultivated throughout the temperate world, it is particularly associated with spring bedding schemes involving other spring-flowering subjects, notably daffodils, tulips, wallflowers, and primulas. Typically seeds are sown one year to flower the next. Though short-lived, plants readily self-seed in favourable situations. Plants maintain leaf growth throughout winter.
M. sylvatica is also a parent of numerous cultivars in shades of pink, blue and white. The cultivars 'Bluesylva' and the compact 'Blue Ball' have gained the Royal Horticultural Society's Award of Garden Merit.
Other cultivars include:
* 'Blue Basket', a taller variety with deeper blue flowers
* 'Music', erect and large flowered
* 'Pompadour', compact, ball-shaped with large rose-pink flowers
* 'Snowball', white flowers
* 'Ultramarine', dwarf with very deep blue flowers
* 'Victoria Rose', bright pink flowers

## British Isles

As plants readily self-seed, it is often difficult to establish whether plants seen in the wild are in fact garden escapes.
It is widespread in England, Wales, and the Isle of Man, although less frequent further north. It can be found along much of the east coast of Scotland and areas in the South West, although missing from most of the Highlands, Orkney, Shetland, and the Outer Hebrides. In Ireland it is mostly found in Northern Ireland, although there are a few spots in the Republic of Ireland.

## Gallery

* Close up of calyx, background lines are 5mm apart
* Calyx in its stem
* Close up of flower, background square is 5mm across
* Flower head - note how flat the petals are
* Calyx with mature fruit inside, background lines are 5mm apart
* Side 1 of mature fruit, background lines are 5mm apart
* Side 2 of mature fruit, background lines are 5mm apart
* Close up of stem, background square is 5mm across
# Peter Lund (bobsleigh)

Peter Lund (born 24 February 1955) is a British bobsledder. He competed in the two man event at the 1984 Winter Olympics.
# Organix

Organix may refer to:

## Business

* Organix Ltd., a UK baby food company founded by Lizzie Vann
* Organix Inc., a US pharmaceutical company, developers of drugs such as Tropoxane

## Entertainment

* Organix (album), a 1993 album by The Roots
* "Organix", a song by Optimus Rhyme on the album Optimus Rhyme
# Hollywood Road, Brompton

Hollywood Road is a residential street in the Brompton area, London, SW10. It runs roughly north to south from Tregunter Road to Fulham Road. The area is now located inside the Boltons Conservation Area, set up in 1970 by the Royal Borough of Kensington & Chelsea. Hollywood Road was put up early in the 1860s, before the more famous Hollywood in California was settled.

## History

Part of the larger development of the Gunter Estate (of what is now known as the Boltons Conservation Area) between 1850 and 1876, Hollywood Road itself was built between 1865 and 1868. The street mainly contains flat fronted houses with open Doric porches and black painted cast iron balcony railing above.
The main terrace extending to the Hollywood Arms was built under ninety-nine-year leases granted by James Gunter to William Corbett or Alexander McClymont which ran from Christmas 1863. Hollywood Road marked the only place where James or Robert Gunter's building campaigns in Kensington reached the Fulham Road.

## Notable buildings and residents

* Hollywood Arms, built in 1865 by builders Corbett and McClymont. Grade II listed building.
# Hoʻokena beach

Hoʻokena is a beach location and village in Kauhako Bay, South Kona that is now known for a beach park, but was formerly a steamer port. Hoʻokena grew from a fishing village to a significant port town by the late 19th century, second only to Kailua-Kona.

## As seen by Stevenson

    "Hoʻokena is its name. ..On the immediate foreshore, under a low cliff, there stood some score of houses, trellised and verandaed in green and white; the whole surrounded and shaded by a grove of coco palms and fruit trees, springing as by a miracle from the bare lava. .. In front, the population of the neighborhood were gathered for the weekly incident, the passage of the steamer, sixty to eighty strong and attended by a disproportionate allowance of horses, mules, and donkeys..." Robert Louis Stevenson Travels in Hawaiʻi

## Storm damage and desertion

The port village was struck repeatedly by storms and from the 1930s residents moved further north up the hill. By 1959 a travel journalist could record: "In the deserted homes of Hookena hand-carved chests of drawers and tables were left behind. The bell-rope still dangles, but a strong pull on it might bring the termite-riddled steeple crashing into the church. The steeple did collapse in 1983.
# Harald III

Harald III (or Harold III) may refer to:
* Harald III of Norway (1015–1066), well known as Harald Hadrada ("hard ruler")
* Harald III of Denmark (1041–1080), well known as Harald Hen ("whetstone")
* Harald III, Earl of Orkney or Harald Eiriksson (fl. 1190s)
# Media in Sarajevo

Sarajevo is a major media centre in Bosnia and Herzegovina.
Communications Regulatory Agency of Bosnia and Herzegovina (www.cra.ba) is responsible for the allocation of broadcasting frequencies in BiH.

## Radio stations

In Bosnian language, the original word "Radio" may be replaced by the words "Radio stanica" or "Radio postaja". Almost all radio stations use the RDS and the radio program is available on the Internet, social networks and mobile applications.

### Defunct radio
## Television
### Analog television

The process of digitization is still going on and it is expected to leave the analog frequency bands in 2016.

### Cable television

Major cable television operators in Sarajevo are Telemach, BH Telecom (Moja TV - IPTV), Logosoft (Super TV - IPTV) and ASK CATV.

## Print

The complete list of magazines and newspapers is available at the website Press Council of BiH (www.vzs.ba).
# Vladaya Saddle

Vladaya Saddle (Vladayska Sedlovina \vla-'day-ska se-dlo-vi-'na\) is a saddle of elevation 1000 m in the Friesland Ridge of Tangra Mountains, Livingston Island in the South Shetland Islands, Antarctica. Bounded by St. Cyril Peak to the northeast, and by St. Methodius Peak to the southwest. Overlooking Ruen Icefall to the northwest, and Prespa Glacier to the southeast. The feature is named after the settlement of Vladaya in western Bulgaria.

## Location

The saddle's midpoint is 62°42′44″S 60°13′53″W﻿ / ﻿62.71222°S 60.23139°W﻿ / -62.71222; -60.23139 (Bulgarian topographic survey in 1995/96 and mapping in 2005 and 2009).

## Maps

* L.L. Ivanov et al. Antarctica: Livingston Island and Greenwich Island, South Shetland Islands. Scale 1:100000 topographic map. Sofia: Antarctic Place-names Commission of Bulgaria, 2005.
* L.L. Ivanov. Antarctica: Livingston Island and Greenwich, Robert, Snow and Smith Islands. Scale 1:120000 topographic map. Troyan: Manfred Wörner Foundation, 2009. ISBN 978-954-92032-6-4
# Kosaza, Nagasaki

Kosaza (小佐々町, Kosaza-chō) was a town located in Kitamatsuura District, Nagasaki Prefecture, Japan.
As of 2003, the town had an estimated population of 7,063 and a density of 236.06 persons per km$^2$. The total area was 29.92 km$^2$.
On March 1, 2006, Kosaza, along with the town of Uku (also from Kitamatsuura District), was merged into the expanded city of Sasebo.
Despite the atomic bomb detonated in 1945 on Nagasaki, Kosaza is habitable.
# Peter Luginbill

Peter Luginbill (February 1, 1818 – October 18, 1886) (early spelling of Luginbuhl) was a Swiss-American politician, farmer, and carpenter. Luginbill was one of the first settlers and founders of Berne, Indiana.

## Biography

Luginbill was born in a Swiss Settlement in Florimont (Blumenbergewald), Franche-Comté in 1818. In 1824, Luginbill and his family (who were Swiss Mennonites) fled from the Emmenthal to the Jura and to Alsace-Lorraine because of religious persecution. During the French occupation, Luginbill's family had retained his Swiss citizenship by concealing family records. Luginbill spoke both French and Swiss German.
Luginbill and his family emigrated to the United States and settled near Orrville, Ohio. Later, in September 1847, they moved to the area that would become Berne, where they were early settlers and where Peter was a founder. The community was named after the capital of Switzerland. As a city father, Luginbill often performed the functions of teacher, preacher and judge. He was also an early town trustee and treasurer.
A skilled carpenter, Luginbill (as the name had come to be spelled) purchased 80 acres of land and built a log barn and a frame farmhouse in 1855. The home was insulated by using straw and mud between the logs. Luginbill also built the first Swiss Mennonite Church in Indiana during the same year.

## Family

Luginbill was the eldest son of Johannes Luginbuhl and Anna Bosiger. Johannes lived from 1778–1838 and his wife from 1777–1838. Luginbill married Barbara Steiner on December 1, 1838. She died in 1897. They had ten children.

## Death and legacy

Luginbill died in 1886. Luginbill and his wife are buried at Mennonite Reformed Evangelical Cemetery near Berne. Luginbill's farmhouse was donated to the Swiss Heritage Museum and moved to the property in 1987. The Luginbill House and heirloom garden is now available for public tours, and receives tourists from around the country and world on Swiss Days.
In 2010, Silvertowne of Winchester, Indiana, minted one-ounce commemorative silver coins honoring the Luginbill family and their contributions to Indiana.
The Luginbill family records and lineage are maintained by the Berne Public Library.
# Lars Grant-West

Lars Grant-West is an American artist whose work has appeared in role-playing games. He currently teaches illustration at the Rhode Island School of Design.

## Early life and education

Lars Grant-West was born in Brooklyn. He attended New York City's School of Visual Arts. As of 1997, he lives in North Scituate, Rhode Island.

## Works

Lars Grant-West has produced interior illustrations for role-playing game books since 2000. Much of his work has appeared in Dungeons & Dragons books in the game's third edition, such as the Player's Handbook (2000), Dungeon Master's Guide (2000), Psionics Handbook (2001), Faiths and Pantheons (2002), Epic Level Handbook (2002), Monster Manual II (2002), Deities and Demigods (2002), Book of Vile Darkness (2002), Fiend Folio (2003), and Draconomicon (2003). Grant-West has also illustrated books for the Obsidian RPG, as well as other d20 System games.
Grant-West also illustrated cards for the Magic: The Gathering collectible card game.
He has also worked on special projects for the Roger Williams Park Zoo in Providence, Rhode Island.
# Integration by parts operator

In mathematics, an integration by parts operator is a linear operator used to formulate integration by parts formulae; the most interesting examples of integration by parts operators occur in infinite-dimensional settings and find uses in stochastic analysis and its applications.

## Definition

Let E be a Banach space such that both E and its continuous dual space E$^∗$ are separable spaces; let μ be a Borel measure on E. Let S be any (fixed) subset of the class of functions defined on E. A linear operator A : S → L$^2$(E, μ; R) is said to be an integration by parts operator for μ if
    $\int _{E}\mathrm {D} \varphi (x)h(x)\,\mathrm {d} \mu (x)=\int _{E}\varphi (x)(Ah)(x)\,\mathrm {d} \mu (x)$
for every C$^1$ function φ : E → R and all h ∈ S for which either side of the above equality makes sense. In the above, Dφ(x) denotes the Fréchet derivative of φ at x.

## Examples

* Consider an abstract Wiener space i : H → E with abstract Wiener measure γ. Take S to be the set of all C$^1$ functions from E into E$^∗$; E$^∗$ can be thought of as a subspace of E in view of the inclusions
       $E^{*}{\xrightarrow {i^{*}}}H^{*}\cong H{\xrightarrow {i}}E.$
    For h ∈ S, define Ah by
       $(Ah)(x)=h(x)x-\mathrm {trace} _{H}\mathrm {D} h(x).$
    This operator A is an integration by parts operator, also known as the divergence operator; a proof can be found in Elworthy (1974).
* The classical Wiener space C$_0$ of continuous paths in R$^n$ starting at zero and defined on the unit interval [0, 1] has another integration by parts operator. Let S be the collection
       $S=\left\{\left.h\colon C_{0}\to L_{0}^{2,1}\right|h{\mbox{ is bounded and non-anticipating}}\right\},$
    i.e., all bounded, adapted processes with absolutely continuous sample paths. Let φ : C$_0$ → R be any C$^1$ function such that both φ and Dφ are bounded. For h ∈ S and λ ∈ R, the Girsanov theorem implies that
       $\int _{C_{0}}\varphi (x+\lambda h(x))\,\mathrm {d} \gamma (x)=\int _{C_{0}}\varphi (x)\exp \left(\lambda \int _{0}^{1}{\dot {h}}_{s}\cdot \mathrm {d} x_{s}-{\frac {\lambda ^{2}}{2}}\int _{0}^{1}|{\dot {h}}_{s}|^{2}\,\mathrm {d} s\right)\,\mathrm {d} \gamma (x).$
    Differentiating with respect to λ and setting λ = 0 gives
       $\int _{C_{0}}\mathrm {D} \varphi (x)h(x)\,\mathrm {d} \gamma (x)=\int _{C_{0}}\varphi (x)(Ah)(x)\,\mathrm {d} \gamma (x),$
    where (Ah)(x) is the Itō integral
       $\int _{0}^{1}{\dot {h}}_{s}\cdot \mathrm {d} x_{s}.$
    The same relation holds for more general φ by an approximation argument; thus, the Itō integral is an integration by parts operator and can be seen as an infinite-dimensional divergence operator. This is the same result as the integration by parts formula derived from the Clark-Ocone theorem.
# Jean-Nicolas Marjolin

Jean-Nicolas Marjolin (6 December 1780 – 4 March 1850) was a French surgeon and pathologist born in Ray-sur-Saône, Haute-Saône. His name is associated with a malady known as Marjolin's ulcer.
After a brief stint in the French military, he attached himself to a physician, a friend of the family who allowed Marjolin to attend Commercy Hospital as a student. In 1800 he relocated to Paris with a letter of recommendation from Alexis Boyer (1757–1833). Here he became a favoured disciple of Guillaume Dupuytren (1777–1835).
In 1803 he gained his internship, followed by promotions as an anatomy assistant (1805) and prosector (1806). In 1808 he earned his medical doctorate, and two years later opened an amphitheater on Rue des Rats (today- Rue Colbert). Here he taught classes that numbered more than 200 pupils. In 1816 he was appointed second surgeon at the Hôtel-Dieu de Paris with Dupuytren as departmental head. By this time Marjolin's relationship with Dupuytren had soured, eventually leading to bitter hatred between the two men.
In 1818 he was chosen professor of external pathology ahead of esteemed candidates that included Philibert Joseph Roux (1780–1854), Dominique Larrey (1766–1842) and Jules Germain Cloquet (1790–1883). For the next thirty two years he maintained the chair of external pathology. His final days were spent in retirement at Clichy, where he pursued his hobby attending to trees and flowers.
In 1820 he became a member of the Académie de Médecine, and in 1830 was chosen consultant surgeon to Louis-Philippe. His son, René, married Cornelia Scheffer, daughter of painter Ary Scheffer (1795–1858).

## Publications

* Manuel d'Anatomie (1815); a manual for his students to assist them with dissections.
* Cours de Pathlogie Chirurgicale (1837), one volume
* contributed over thirty articles to the Nouveau Dictionnaire Médical (1821)
# Hollywood Round-Up

Hollywood Round-Up is a 1937 American western film directed by Ewing Scott and starring Buck Jones, Helen Twelvetrees and Grant Withers. It was produced by Columbia Pictures.

## Cast

* Buck Jones as Buck Kennedy
* Helen Twelvetrees as Carol Stephens
* Grant Withers as Grant Drexel
* Shemp Howard as Oscar Bush
* Dickie Jones as Dickie Stephens
* Eddie Kane as Henry Wescott
* Monte Collins as Freddie Foster
* Warren Jackson as Director Perry King
* Lester Dorr as Louis Lawson
* Lee Shumway as Banker Dunning
* Edward Keane as Lew Wallace
* George Beranger as Hotel Clerk
# Pseudauchen

Pseudauchen is a monotypic genus of worms belonging to the family Rhadinorhynchidae. The only species is Pseudauchen epinepheli. It was originally called Rhadmorhynchus epinepheli by Yamaguti in 1939 then Gorgorhynchus epinepheli by Golvan in 1960. Only ventral spinesn are present on the trunk.
# Vohitranivona

Vohitranivona is a village and commune in the Brickaville district (or: Vohibinany (district)) in the Atsinanana Region, Madagascar.
It is located near on the banks of the Rongoranga river and the former Route Nationale 2.
# Jennifer White

Jennifer White may refer to:

## Actresses

* Jennifer White Shah, or Jenny White, British actress and businesswoman

## Sports

* Jennifer White (basketball), American university basketball coach
* Jenny White (racing driver) in 2009 ASA Midwest Tour season
* Jennifer White (athlete) in 1979 IAAF World Cross Country Championships

## Others

* Jenny White (academic), see Turkish Studies Association
* Jenn White, host of radio program 1A
* Jennifer White Holland, American politician
* Jennifer Whyte, English civil engineering academic
# Rosted

Rosted is a surname. Notable people with the surname include:
* Jacob Rosted (1750–1833), Norwegian educator, editor, and librarian
* Sigurd Rosted (born 1994), Norwegian footballer
# Amanda Alcantara

Amanda Alcantara is a Dominican-American writer and activist. She is the co-founder of La Galeria, a magazine focused on Dominican women, and the author of the blog Radical Latina. A graduate of Rutgers University, she has written for NY1 and El Diario, and Feministing.
Alcantara was employed at New York University's McSilver Institute for Poverty Policy and Research, leaving in August 2017.
# Proulx

Proulx is a surname. Notable people with the surname include:
* Amédée Wilfrid Proulx, American Catholic Bishop
* Annie Proulx, American journalist and author
* Brooklynn Proulx, Canadian actress
* Christian Proulx, retired Canadian hockey player
* Danielle Proulx, Canadian actress
* Emmanuelle Proulx, lead vocalist of the Canadian indie band Men I Trust
* Lysianne Proulx, a Canadian soccer player
* Matthieu Proulx, Canadian football player
* Monique Proulx, Canadian novelist, short story writer and screenwriter
* Monique Proulx, Canadian racing driver
* John Proulx, jazz pianist, vocalist and composer
* Richard Proulx, composer and organist
* Sébastien Proulx, Canadian politician
* Stéphane Proulx, Canadian racing driver
# National Front Alliance (Egypt)

The National Front Alliance is an alliance of political parties that contested the 2015 Egyptian parliamentary election and in the Dakahlia Governorate.

## Affiliated parties

* Egyptian Democratic
* Nasserist Party
* Future of Egypt Party
* Dignity Party
* Tagammu
* Conference Party
# Tim Gautreaux

Timothy Martin Gautreaux (born 1947 in Morgan City, Louisiana) is an American novelist and short story writer.
His writing has appeared in The New Yorker, Best American Short Stories, The Atlantic, Harper's, and GQ. His novel The Next Step in the Dance won the 1999 SEBA Book Award. His novel The Clearing won the 1999 Southern Independent Booksellers Alliance SIBA Book Award and the 2003 Mid-South Independent Booksellers Association Award. He also won the 2005 John Dos Passos Prize.
Gautreaux also authored Same Place, Same Things and Welding with Children – collections of short stories. His 2009 novel The Missing was described as his "best yet" by New Orleans Times-Picayune book editor Susan Larson in a featured article.
Gautreaux notes that his family's blue-collar background has been a significant influence on his writing. His father was a tugboat captain, and his grandfather was a steamboat engineer. Given those influences, he says, "I pride myself in writing a 'broad-spectrum' fiction, fiction that appeals to both intellectuals and blue-collar types. Many times I've heard stories of people who don't read short stories, or people who have technical jobs, who like my fiction."
Gautreaux also tends to write from experience or what he knows. He argues an author should have a good understanding or background history over what he intends to write about, "just learned along the way that writing comes from living. Living doesn't come
from writing. The best way to learn how to write about children is to have a couple of your own. You have to go through the struggle of raising them."
In addition, Gautreaux has made clear that he is not interested in being classified as a "Southern writer," preferring instead to say that he is a "writer who happens to live in the South." He is much more comfortable embracing his Roman Catholicism, saying, "I've always been a Roman Catholic, since baptism, since birth."
Gautreaux is married to Winborne Howell Gautreaux; the couple has two grown sons – Robert Timothy Gautreaux and Thomas Martin Gautreaux. They live in Chattanooga, Tennessee.
# Großer Sonnblick

The Großer Sonnblick or Malteiner Sonnblick, a mountain with a height of 3,030 m (AA), is a peak in the Ankogel Group of the Hohe Tauern range in Austria. It is the easternmost peak of the Alps with a prominence over 100 metres and with a height exceeding 3,000 metres (9,800 ft).

## Geography

The summit is located about in a distance of 18 kilometres (11 mi) northwest of Gmünd and ca. 8.5 km (5.3 mi) northeast of the Hochalmspitze. The normal ascent route that is quite flat in the upper stages from the Gmünder Hut, is not difficult when conditions are dry and free of snow, but it is quite tiring to climb due to the large difference in height that has to be over come (some 1,900 metres). As there are no signposts or markings, good orientation is needed for this tour. In good weather there is an outstanding view from the top to the Großer Hafner (3,076 m above sea level (AA)) and the Hochalmspitze (3,360 m above sea level (AA)).
The Großer Sonnblick has a prominence of 133 m (436 ft) and an isolation of 2,820 m (9,250 ft) to the Großer Hafner.

## Ascent

The normal route takes about 5–6 hours from the Gmünder Hut (1,185 m above sea level (AA)) initially along a forest track to the unmanaged Ochsen Hut (1,884 m above sea level (AA)), then over the footbridge of a stream (from here level) northwards across grassy slopes, steep in places to an alm bottom near the lake of Kleiner Melniksee. Next the route heads northwest through a blockfield up to a cirque south of the 'Middle Sonnblick, over a steep, scree slope into a col and finally in a southwesterly direction along the rocky summit ridge (sure-footedness needed) to the highest point.

## Neighbouring peak

East of the Großer Sonnblick lies the sub-peak of Mittlerer Sonnblick (3,000 m). The two summits are linked by a ridge that can be negotiated without the need for climbing.