OpenLLM-France/wikimedia huggingface dataset:
# Brynhyfryd

Brynhyfryd may refer to:
* Brynhyfryd, Aberdare
* Brynhyfryd, Bargoed
* Brynhyfryd, Caerphilly
* Brynhyfryd, Cwmbran
* Brynhyfryd, Llanelli
* Brynhyfryd, Neath
* Brynhyfryd, Swansea
* Brynhyfryd, Wrexham
See also: Ysgol Brynhyfryd secondary school, Denbighshire
# Browne's Folly

Browne's Folly, or Brown's Folly (grid reference ST793662), is a folly tower sitting within a 39.9 hectare biological and geological Site of Special Scientific Interest (SSSI) near the English village of Bathford in Somerset, notified in 1974: the site itself is known as the Farleigh (sometimes Farly) Down Stone Quarry and is managed as a nature reserve by the Avon Wildlife Trust (AWT). The tower was built in 1848 and is a Grade II listed building.
The site is situated on steep west-facing slopes which overlook the River Avon. The calcareous soils have developed on Lower Lias clays, fuller's earth and oolitic limestone strata of Jurassic age. The local geology is of major importance in the context of the British Bathonian stratigraphy.
The site forms part of the Bath and Bradford-on-Avon Bats Special Area of Conservation and includes the remains of quarries used for the extraction of Bath Stone. These provide a rich variety of wildlife habitats. Downland flora has covered the spoilheaps where wild thyme, harebell and nine species of orchid (including the rare Fly Orchid) are found.$^{:252}$ Yellow Bird's-nest occurs here.$^{:108}$ The damp cliff faces support a variety of ferns, fungi and spiders. Pockets of ancient woodland on the lower slopes are home to woodpeckers, and unusual plants such as Bath asparagus.

## Old quarries

The quarry workings provided stone for the façade of Buckingham Palace. The underground workings are of great speleological and historical interest; they are well decorated and contain many delicate stalactites and examples of gull formation (caves features formed by land slippage).
The disused underground quarries are used for roosting by the Greater Horseshoe Bat, and five other bat species are present at the site. The main bat roost area is clearly marked on the survey created by the SMCC, and everyone is asked to avoid the area. Boris, the oldest Greater Horseshoe Bat ever recorded in Britain, was discovered at Browne's Folly in January 2000. The SSSI forms part of the Bath and Bradford-on-Avon Bats Special Area of Conservation.

### Access

In 2000, access was unilaterally withdrawn by the Avon Wildlife Trust pending the results of a mine inspector's report on the safety of the mines. This report was required because of the Health and Safety at Work Act which affects employees and volunteers of Avon Wildlife Trust who might have to enter the mine to count the bats. These legal requirements do not affect leisure access by cavers. Prior to 2000, access to the mine was controlled by the Council of Southern Caving Clubs and cavers coexisted with a thriving bat population with voluntary restrictions on access during the bat roosting season.
# Brynderi House, Llantilio Crossenny

Brynderi House, in the hamlet of Brynderi, Llantilio Crossenny, Monmouthshire is a country house with origins in the mid-18th century. The house was extensively rebuilt in the early 19th century in a Regency style. In the later 19th century the house become the dower house for Llantilio Court. A Grade II* listed building, it remains a private residence.

## History and architecture

The service block to the house, dating from the mid-18th century, forms its earliest part. The Nicholas family, which owned the house from its construction, added a large villa at right angles to the service wing in the early 19th century. Joseph Bradney, in the Skenfrith volume of his multi-part A History of Monmouthshire from the Coming of the Normans into Wales down to the Present Time, records the house being owned at this time by a Dr. George Nicholas, and subsequently his son, Francis. Owners of a school in Ealing, they used Brynderi "as an occasional residence to which they used to resort in the holidays". Its name was changed to Belmont in the early 19th century, reverting to Brynderi on its purchase by a Colonel Clifford in 1854. The house was subsequently sold to the Jackson (later Mather Jackson) family of Llantilio Court, who used Brynderi as the dower house for the estate. Further extensions to the house were undertaken in 1895. The Gwent County Archive records the occupant in 1916 as "Gertrude Elizabeth Mather Jackson of Brynderi, near Abergavenny, spinster". The house is constructed in a Regency style, which is uncommon in Monmouthshire and the architect of the villa is unknown. The architect of the 1895 extension was A. E. Johnson of Abergavenny. Of stucco, the house is of two-storeys with attics and a Welsh slate roof. The porch is in a Doric style and the wrought-iron veranda is original. The staircase hall, and much of the interior, is largely intact. It remains a private residence and is a Grade II* listed building. Unusually for a building with such listed status, Brynderi is not mentioned in John Newman's Monmouthshire volume of the Pevsner Buildings of Wales.
# Ceanothus caeruleus

Ceanothus caeruleus is a species of Ceanothus shrub first described by Mariano Lagasca y Segura. Ceanothus caeruleus is part of the genus Ceanothus and the family Rhamnaceae.
# Brenda Taylor

Brenda Taylor may refer to:
* Brenda Taylor (hurdler) (born 1979), American Olympic hurdler
* Brenda Taylor (rower) (born 1962), Canadian Olympic gold medalist in rowing
# Cedar Creek Bridge (Haynes, North Dakota)

The Cedar Creek Bridge near Haynes, North Dakota, United States, is a Pratt through truss structure that was built in 1908. It was listed on the National Register of Historic Places (NRHP) in 1997.
It is a rigid-connected (riveted) Pratt through truss. It was one of many North Dakota bridges listed on the National Register as part of a Multiple Property Submission. The bridge is located 6 miles (9.7 km) north and 11 miles (18 km) east of Haynes. It brings a county section road across Cedar Creek, a tributary to the Cannonball River.
According to its NRHP nomination, "The bridge is significant ... for its association with an important pattern of bridge construction in a number of counties in the state, in which one or two bridge companies received most of the contracts over a successive period of years, even with, or under the pretense of, competitive bidding. This pattern emerged in the late nineteenth century and, in some counties, continued into the 1930s. This bridge serves as a representative example of the pattern; it is one of the two oldest documented bridges in Adams County constructed by a long-term county bridge builder, the Twin City Bridge Company."
# Básico Instinto

Básico Instinto (Portuguese for "Basic Instinct") is the third and currently last studio album by the Brazilian musician Fausto Fawcett. It was released on June 18, 1993 through Chaos (a now-defunct subsidiary of Sony Music).
Unlike its two predecessors, Básico Instinto doesn't count on the participation of Fawcett's backing band Os Robôs Efêmeros; for this release he created a new project, the "Falange Moulin Rouge" ("Moulin Rouge Phalanx"), which was composed of many popular Brazilian musicians at the time, particularly Dado Villa-Lobos (of Legião Urbana), Dé Palmeira (of Barão Vermelho), Ary Dias (of A Cor do Som), Charles Gavin (of Titãs) and João Barone (of Os Paralamas do Sucesso). Fawcett's frequent collaborator Carlos Laufer was the only original member of Os Robôs Efêmeros to remain in the Falange Moulin Rouge. Pagode group Grupo Raça also made a guest appearance on the track "Pagode da Lourinha".
More elaborate, experimental and instrumentally diverse than Fawcett's two previous albums, he describes it as a "samba-funk revue" based on his two books Santa Clara Poltergeist (1990) and Básico Instinto (1992). After the album's release Fawcett continued to tour around Brazil with Falange Moulin Rouge until he decided to stop making albums to dedicate himself to his literary career.

## Personnel

* Fausto Fawcett – vocals
* Dado Villa-Lobos – electric guitar
* Dé Palmeira – bass guitar
* Carlos Laufer – electric guitar
* Charles Gavin – drums
* Ary Dias – percussion
* João Barone – percussion (track 12)
* Paulo Futura – DJ
* Marinara Costa – additional vocals
* Kátia Bronstein – additional vocals
* Regininha Poltergeist – additional vocals
* Luzia Maia – additional vocals
* Gisele Rosa – additional vocals
* Grupo Raça – additional vocals, arrangements (track 8)
* Carlos Savalla – production
* Jorge Davidson – art direction
# Agrochola pulchella

Agrochola pulchella is a species of cutworm or dart moth in the family Noctuidae.
The MONA or Hodges number for Agrochola pulchella is 9955.
# Aminjikarai taluk

Aminjikarai taluk is a taluk of the city district of Chennai in the Indian state of Tamil Nadu. It was formed in December 2013 from parts of the erstwhile Perambur-Purasawalkam taluk and the Egmore-Nungambakkam taluk. It comprises the neighbourhoods of Aminjikarai, Anna Nagar, Arumbakkam, Koyambedu, Thirumangalam, Vada Agaram and Villivakkam.
* Aminjikarai Firka: Arumbakkam, Aminjikarai, Vada Agaram
* Anna Nagar Firka: Chinnakudal, Naduvankarai, Periyakudal, Thirumangalam
* Koyambedu Firka: Koyambedu, Sencheri
# Carlson's theorem

In mathematics, in the area of complex analysis, Carlson's theorem is a uniqueness theorem which was discovered by Fritz David Carlson. Informally, it states that two different analytic functions which do not grow very fast at infinity can not coincide at the integers. The theorem may be obtained from the Phragmén–Lindelöf theorem, which is itself an extension of the maximum-modulus theorem.
Carlson's theorem is typically invoked to defend the uniqueness of a Newton series expansion. Carlson's theorem has generalized analogues for other expansions.

## Statement

Assume that f satisfies the following three conditions. The first two conditions bound the growth of f at infinity, whereas the third one states that f vanishes on the non-negative integers.
* f(z) is an entire function of exponential type, meaning that $|f(z)|\leq Ce^{\tau |z|},\quad z\in \mathbb {C}$ for some real values C, τ.
* There exists c < π such that $|f(iy)|\leq Ce^{c|y|},\quad y\in \mathbb {R}$
* f(n) = 0 for every non-negative integer n.
Then f is identically zero.

## Sharpness
### First condition

The first condition may be relaxed: it is enough to assume that f is analytic in Re z > 0, continuous in Re z ≥ 0, and satisfies
$|f(z)|\leq Ce^{\tau |z|},\quad \operatorname {Re} z>0$
for some real values C, τ.

### Second condition

To see that the second condition is sharp, consider the function f(z) = sin(πz). It vanishes on the integers; however, it grows exponentially on the imaginary axis with a growth rate of c = π, and indeed it is not identically zero.

### Third condition

A result, due to Rubel (1956), relaxes the condition that f vanish on the integers. Namely, Rubel showed that the conclusion of the theorem remains valid if f vanishes on a subset A ⊂ {0, 1, 2, ...} of upper density 1, meaning that
$\limsup _{n\to \infty }{\frac {\left|A\cap \{0,1,\ldots ,n-1\}\right|}{n}}=1.$
This condition is sharp, meaning that the theorem fails for sets A of upper density smaller than 1.

## Applications

Suppose f(z) is a function that possesses all finite forward differences $\Delta ^{n}f(0)$. Consider then the Newton series
$g(z)=\sum _{n=0}^{\infty }{z \choose n}\,\Delta ^{n}f(0)$
with (z/n){\textstyle {z \choose n}} is the binomial coefficient and $\Delta ^{n}f(0)$ is the n-th forward difference. By construction, one then has that f(k) = g(k) for all non-negative integers k, so that the difference h(k) = f(k) − g(k) = 0. This is one of the conditions of Carlson's theorem; if h obeys the others, then h is identically zero, and the finite differences for f uniquely determine its Newton series. That is, if a Newton series for f exists, and the difference satisfies the Carlson conditions, then f is unique.
# Amelia (magazine)

Amelia is a biweekly lifestyle and women's magazine published in Stockholm, Sweden. It has been in circulation since 1995.

## History and profile

Amelia was started in 1995. Amelia Adamo is the founder and the first editor-in-chief of the magazine, which is part of Bonnier media group. The magazine is published by Bonnier Tidskrifter. It targets women aged 25–45 years.
Amelia is published on a biweekly basis, and its headquarters is in Stockholm. Åsa Lundegård served as the editor-in-chief. In May 2018 Kardin Nordin was named as the editor-in-chief of the magazine. The website of the magazine was integrated into that of Expressen in 2020.
There are eight annual spinoffs of the magazine, including Amelia Christmas, Amelia Baby, and Amelia Summer.
Amelia was named by the Swedish Magazine Publishers Association as the magazine of the year in 1997.

## Circulation

The circulation of Amelia in its first year, 1995, was 91,000 copies. In 1998 its circulation rose to 119,000 copies and 128,000 copies in 1999.
In 2007, its circulation was 113,000 copies. The magazine sold 90,000 copies in 2013 and 80,300 copies in 2014.
# Bôtchô

Bôtchô is a cream sold in Côte d'Ivoire allegedly to increase breast and buttock size, which has become increasingly popular due to the Bobaraba (big bottom) dance.
Bôtchô is also the title of an album by the Ivorian band Tchagbazu Boys.
# Bush track

Bush track is a term used in horse racing to describe unsanctioned, informal horse races run in rural areas of the United States and southern Canada. Quarter horses, ridden by amateur jockeys, are raced on makeshift tracks, often set up in the field where the horses are pastured using barrels or other natural landmarks as the track interior. Race times are never kept and the track length is not uniform.
Some of these tracks are somewhat more formal, with names and a regular following (though seldom more than 1000 would show for a race). Races are often run with only two horses on a track with lanes. The state of Louisiana is notable for having produced top jockeys who got their start in this setting.
Jockeys who started in the bush tracks:
* Robby Albarado
* Ronald Ardoin
* Calvin Borel
* Ray Broussard
* Eddie Delahoussaye
* Kent Desormeaux
* Laverne Fator
* Mark Fator
* Eric Guerin
* Mark Guidry
* Craig Perret
* Red Pollard
* Randy Romero
* Shane Sellers
* Carroll Shilling
* Joseph Talamo
* Jack Kaenel
* Donald Pettinger
# C12H24O11

The molecular formula C$_{12}$H$_{24}$O$_{11}$ (molar mass : 344.31 g/mol) may refer to:
* Isomalt
* Lactitol
* Maltitol
# Bérat

Bérat is a village and commune in the Haute-Garonne department in southwestern France.

## Geography

The commune is traversed by the river Touch.
# Böyük Qəcər

Böyük Qəcər (also, Bëyuk Kadzhar and Böyük Qacar) is a village and municipality in the Barda Rayon of Azerbaijan. It has a population of 337.
# Butter curler

A butter curler is a kitchen tool designed to produce decorative butter shapes for use in food decoration and also to hasten the softening of hard butter so it can be spread more easily. It can also be used to make chocolate and wax shavings. In typical use, the curler is dipped into hot water to ease the cutting.
# Byssoloma spinulosum

Byssoloma spinulosum is a species of foliicolous) (leaf-dwelling) lichen in the family Pilocarpaceae. Found in Papua New Guinea, it was described as new to science in 2011. It is characterized by its unique beaked pycnidia (asexual fruiting bodies) that are predominantly developed along the margins of living leaves.

## Taxonomy

Byssoloma spinulosum was first scientifically described by Belgian lichenologist Emmanuël Sérusiaux in 2011. He collected the type specimen in a montane forest in the Owen Stanley Range (Northern Province) at an altitude between 2,100 and 2,400 m (6,900 and 7,900 ft). The species epithet spinulosum—derived from the Latin word for "tiny spines"—alludes to the characteristic pycnidia that appear like small spines along the leaf margins.

## Description

This lichen species typically grows along the margins and scars of living leaves, forming irregularly shaped patches that are whitish to pale bluish in colour. When viewed under high magnification, the thallus appears cottony, with a white prothallus sometimes visible between the patches.
The apothecia are rounded and measure 0.3 to 0.6 mm in diameter, with a pale yellowish to whitish margin that is typically byssoid, especially in young apothecia. The disc of the apothecia is initially slightly concave before becoming flat and bluish-black.
A key distinguishing feature of Byssoloma spinulosum is the presence of beaked pycnidia, which are predominantly developed along the margins of leaves. These structures are conical or nearly so, with a short, distinct beak measuring 0.15 to 0.25 mm in height and around 0.2 mm in diameter.

### Similar species

Byssoloma spinulosum shares similarities with other foliicolous lichens in the order Lecanorales that possess beaked pycnidia. However, the position of the pycnidia along the leaf margins, as well as differences in apothecial size and the color of the hypothecium, set it apart from closely related species such as Byssoloma humboldtianum.

## Habitat and distribution

Byssoloma spinulosum is primarily found in the understory of montane rainforests. It has been documented in two localities within the mountains of Papua New Guinea, including the Northern Province and Madang Province. The lichen grows on living leaves, often forming patches that are more than 1 cm (2⁄5 in) in diameter.
# Bàsquet Mallorca

Club Bàsquet Mallorquí, also known as Bàsquet Mallorca was a professional basketball team based in Inca, Balearic Islands, Spain.

## History

Bàsquet Mallorca was founded in 2008 as a merger of two teams from Balearic Islands:
* Club Bàsquet Inca (former LEB Oro team)
* Club Bàsquet Muro (former LEB Plata team)
The team started playing in LEB Oro, but in the summer of 2010 they were relegated to LEB Plata because of not submitting all documentation on time. In that 2010–11 season, Mallorca promoted to LEB Oro after winning the final playoffs to BC Andorra. In the last game, Mallorca won 67–66 after Andreu Matalí failed two free shots with only one second left.
In 2012, the club resigned to play any competition and announced it would be probably dissolved, but in September 2012 the Spanish Basketball Federation finally invited it to join Liga EBA.
At the end of the season, Bàsquet Mallorca was dissolved and two new clubs appeared in Inca to substitute it: Former LEB Oro team Bàsquet Inca was re-founded and the youth system separated from the main club to create the new Bàsquet Ciutat d'Inca.

## Sponsorship naming

Bàsquet Mallorca had denominations through the years due to its sponsorship:
* Iberostar Mallorca Bàsquet: 2011 (only during LEB Plata promotion playoffs)
* Logitravel Básquet Mallorca: 2011–12
* WifiBaleares Mallorca Bàsquet: 2012–2013

## Season by season

| Season | Tier | Division | Pos. | W–L |
| 2008–09 | 2 | LEB Oro | 15th | 12–22 |
| 2009–10 | 2 | LEB Oro | 12th | 16–18 |
| 2010–11 | 3 | LEB Plata | 2nd | 31–11 |
| 2011–12 | 2 | LEB Oro | 13th | 15–19 |
| 2012–13 | 4 | Liga EBA | 13th | 12–18 |
* ↑ Did not play in LEB Oro due to administrative problems. Grupo Iruña Navarra occupied its berth.
* ↑ Resigned to its berth in LEB Oro and joined the Group C of Liga EBA.

## Notable past players

* Sérgio Ramos
* / Cody Töpper
* Marques Whippy
* Sotiris Manolopoulos
# Cavern of Sirens

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |
Cavern of Sirens is the second collaborative album by the American ambient musicians Steve Roach and Vidna Obmana.

## Reception

AllMusic rated the album a 4 of 5, stating "this CD is essential".

## Personnel

* Steve Roach, Vidna Obmana – composer, performer, producer, recorder
* Sam Rosenthal – design
* Roger King – mastering
* Martine Verhoeven – cover photography
* Vidna Obmana – recorder
* Steve Roach – recorder, mixing
# Brissus agassizii

Brissus agassizii is a species of sea urchins of the family Brissidae. Their armour is covered with spines. Brissus agassizii was first scientifically described in 1885 by Döderlein.
# Cecil-Bishop, Pennsylvania

Cecil-Bishop (sometimes referred to by simply its inner communities, Cecil or Bishop) is a census-designated place (CDP) in Washington County, Pennsylvania, United States. The population was 2,730 at the 2020 census. The census-designated place encompasses two unincorporated communities: larger Cecil in the west and smaller Bishop in the east.

## Geography

Cecil-Bishop is located at 40°19′20″N 80°11′29″W﻿ / ﻿40.32222°N 80.19139°W﻿ / 40.32222; -80.19139 (40.322303, -80.191384).
According to the United States Census Bureau, the CDP has a total area of 2.5 square miles (6.5 km$^2$), all of it land.

## Demographics

At the 2000 census there were 2,585 people, 958 households, and 750 families living in the CDP. The population density was 1,016.8 inhabitants per square mile (392.6/km$^2$). There were 992 housing units at an average density of 390.2 per square mile (150.7/km$^2$). The racial makeup of the CDP was 98.84% White, 0.31% African American, 0.04% Native American, 0.23% Asian, 0.12% from other races, and 0.46% from two or more races. Hispanic or Latino of any race were 0.74%.
Of the 958 households 36.2% had children under the age of 18 living with them, 66.9% were married couples living together, 8.7% had a female householder with no husband present, and 21.7% were non-families. 18.1% of households were one person and 7.5% were one person aged 65 or older. The average household size was 2.70 and the average family size was 3.10.
The age distribution was 25.7% under the age of 18, 7.0% from 18 to 24, 29.6% from 25 to 44, 26.7% from 45 to 64, and 11.0% 65 or older. The median age was 38 years. For every 100 females, there were 99.5 males. For every 100 females age 18 and over, there were 95.3 males.
The median household income was $50,607 and the median family income was $55,900. Males had a median income of $45,865 versus $26,685 for females. The per capita income for the CDP was $19,639. About 6.8% of families and 7.5% of the population were below the poverty line, including 10.2% of those under age 18 and 8.6% of those age 65 or over.
# Catoptria acutangulellus

Catoptria acutangulellus is a species of moth in the family Crambidae. It is found in France, Italy and on the Balkan Peninsula.

## Subspecies

* Catoptria acutangulellus acutangulella
* Catoptria acutangulellus macedonica (Osthelder, 1951) (Macedonia)