OpenLLM-France/wikimedia huggingface dataset:
# Aerodrom Municipality

Aerodrom Municipality may refer to:
* Aerodrom Municipality, Skopje, a municipality of the city of Skopje, North Macedonia
* Aerodrom, Kragujevac, a former city municipality of the city of Kragujevac, Serbia
# Digitaria platycarpha

Digitaria platycarpha is a species of flowering plant in the family Poaceae (grasses), native to the Bonin Islands and the Volcano Islands, both belonging to Japan.
# African swamphen

The African swamphen (Porphyrio madagascariensis) is a species of swamphen occurring in Egypt, Sub-Saharan Africa and Madagascar. It used to be considered a subspecies of the purple swamphen, which it resembles, but with bronze green or green-blue back and scapulars.
The African Swamphen is a mainly sedentary species that can be found in sub-Saharan Africa, including southern Africa, where it is sometimes locally common. It is found in northern and eastern Botswana, part of Namibia, Zimbabwe, South Africa and the coast of Mozambique. In South Africa it is absent from the Northern Cape and the interior of the Eastern Cape.
It has occurred as a vagrant in Israel with a record from Eilat in October 2015.
The African swamphen has a preference for freshwater or brackish ponds, slow flowing rivers, especially those flanked by reeds (Phragmites) and sedges, marshes, swamps, it also occurs on seasonally flooded wetlands.
The population is believed to be decreasing due to local disturbance and loss of habitat although it is not considered to be threatened.
# Aenetus toxopeusi

Aenetus toxopeusi is a moth of the family Hepialidae. It is known from New Guinea.
# Aenetus tephroptilus

Aenetus tephroptilus is a moth of the family Hepialidae. It is known from Western Australia.
# Diodora meta

Diodora meta is a species of sea snail, a marine gastropod mollusk in the family Fissurellidae, the keyhole limpets.
# Diodora levicostata

Diodora levicostata is a species of sea snail, a marine gastropod mollusk in the family Fissurellidae, the keyhole limpets and slit limpets.
# Age Eternal

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Age Eternal is the debut and sole album of American doom metal band Middian, released on March 20, 2007.

## Track listing

* All songs written by Mike Scheidt.
* "Dreamless Eye" – 9:35
* "The Blood of Icons" – 11:30
* "Age Eternal" – 14:04
* "The Celebrant" – 6:11
* "Sink to the Center" – 15:48

## Personnel
### Middian

* Mike Scheidt – guitar, vocals
* Will Lindsay – bass guitar, vocals
* Scott Headrick – drums, percussion

### Additional personnel

* Ben Ward (from Orange Goblin) – indecipherable rant on "Sink to the Center".

### Production

* Arranged & Produced By Middian
* Engineered By Jeff Olsen
* Mixed By Middian & Josh Alderson
* Mastered By John Golden
# Age Hains Boersma

Age Hains Boersma (born 12 March 1982) is a Dutch former professional footballer who played as a striker.

## Club career

Boersma started his professional career at SC Heerenveen, when he was snapped up from Sneek in 2006 and made his debut in February 2007 against Roda JC. He was loaned and later sold to Veendam during the 2007/08 season.
In summer 2008, Boersma retired from professional football to focus on a career outside the sport. He rejoined amateur side VV Sneek and later played for Flevo Boys and Harkemase Boys before returning to Sneek once more in 2013.
In March 2015 he became Sneek's all-time top goalscorer when he netted his 100th and 101st goal for the club.
# Diphylleia (plant)

Diphylleia is a group of large herbs in the family Berberidaceae described as a genus in 1803. It is native to the eastern United States and eastern Asia.
Diphylleia grayi, also known as the skeleton flower, has white petals that turn translucent with rain. When dry, they revert to white.

## Species

The following species are recognised by World Flora Online:
* Diphylleia cymosa Michx. - southern Appalachians from SW Virginia to NW Georgia
* Diphylleia grayi F.Schmidt - Cape Sōya in northern Japan
* Diphylleia sinensis H.L.Li - China (Gansu, Hubei, Shaanxi, Sichuan, Yunnan)
# Africotriton

Africotriton is a genus of sea snails, marine gastropod mollusks in the subfamily Plesiotritoninae of the family Cancellariidae, the nutmeg snails.

## Species

Species within the genus Africotriton include:
* Africotriton adelphum Bouchet & Petit, 2002
* Africotriton carinapex Beu & Maxwell, 1987
* Africotriton crebriliratus (G.B. Sowerby III, 1903)
* Africotriton fictilis (Hinds, 1844a)
* Africotriton kilburni Beu & Maxwell, 1987
* Africotriton multinodulatus Beu & Maxwell, 1987
* Africotriton petiti Beu & Maxwell, 1987
# Dirac measure

In mathematics, a Dirac measure assigns a size to a set based solely on whether it contains a fixed element x or not. It is one way of formalizing the idea of the Dirac delta function, an important tool in physics and other technical fields.

## Definition

A Dirac measure is a measure δ$_x$ on a set X (with any σ-algebra of subsets of X) defined for a given x ∈ X and any (measurable) set A ⊆ X by
    $\delta _{x}(A)=1_{A}(x)={\begin{cases}0,&x\not \in A;\\1,&x\in A.\end{cases}}$
where 1$_A$ is the indicator function of A.
The Dirac measure is a probability measure, and in terms of probability it represents the almost sure outcome x in the sample space X. We can also say that the measure is a single atom at x; however, treating the Dirac measure as an atomic measure is not correct when we consider the sequential definition of Dirac delta, as the limit of a delta sequence. The Dirac measures are the extreme points of the convex set of probability measures on X.
The name is a back-formation from the Dirac delta function; considered as a Schwartz distribution, for example on the real line, measures can be taken to be a special kind of distribution. The identity
    $\int _{X}f(y)\,\mathrm {d} \delta _{x}(y)=f(x),$
which, in the form
    $\int _{X}f(y)\delta _{x}(y)\,\mathrm {d} y=f(x),$
is often taken to be part of the definition of the "delta function", holds as a theorem of Lebesgue integration.

## Properties of the Dirac measure

Let δ$_x$ denote the Dirac measure centred on some fixed point x in some measurable space (X, Σ).
* δ$_x$ is a probability measure, and hence a finite measure.
Suppose that (X, T) is a topological space and that Σ is at least as fine as the Borel σ-algebra σ(T) on X.
* δ$_x$ is a strictly positive measure if and only if the topology T is such that x lies within every non-empty open set, e.g. in the case of the trivial topology {∅, X}.
* Since δ$_x$ is probability measure, it is also a locally finite measure.
* If X is a Hausdorff topological space with its Borel σ-algebra, then δ$_x$ satisfies the condition to be an inner regular measure, since singleton sets such as {x} are always compact. Hence, δ$_x$ is also a Radon measure.
* Assuming that the topology T is fine enough that {x} is closed, which is the case in most applications, the support of δ$_x$ is {x}. (Otherwise, supp(δ$_x$) is the closure of {x} in (X, T).) Furthermore, δ$_x$ is the only probability measure whose support is {x}.
* If X is n-dimensional Euclidean space R$^n$ with its usual σ-algebra and n-dimensional Lebesgue measure λ$^n$, then δ$_x$ is a singular measure with respect to λ$^n$: simply decompose R$^n$ as A = R$^n$ \ {x} and B = {x} and observe that δ$_x$(A) = λ$^n$(B) = 0.
* The Dirac measure is a sigma-finite measure.

## Generalizations

A discrete measure is similar to the Dirac measure, except that it is concentrated at countably many points instead of a single point. More formally, a measure on the real line is called a discrete measure (in respect to the Lebesgue measure) if its support is at most a countable set.
# Dino Tanjuatco

Emigdio "Dino" Palou Tanjuatco III is a Filipino lawyer and politician. A member of the Nationalist People's Coalition, he currently serves as a member of the Philippine House of Representatives representing the 2nd District of Rizal since 2022.

## Education

Tanjuatco attended Ateneo de Manila University, where he completed his elementary (1983), secondary (1987), and tertiary educations, wherein he completed a Bachelor of Arts major in Interdisciplinary Studies in 1991 and a Juris Doctor degree in 1995. He passed the bar exams in 1996.

## Career

Tanjuatco served as a member of the Rizal Provincial Board representing the province's 2nd district for three terms from 2013 to 2022.
In 2014, Tanjuatco was appointed President and CEO of the Clark International Airport Corporation by then-President Benigno Aquino III. He served from October 3, 2014 to August 19, 2016.
In the 2022 Philippine general election, Tanjuatco successfully contested the seat of Rizal's 2nd congressional district, which was recently redistricted due to the establishment of the 3rd and 4th districts.
# Agelanthus

Agelanthus is a genus of Afrotropical plants in family Loranthaceae. They grow in trees, including Acacia and Combretum species, as hemiparasitic shrubs of varying sizes. The host plant is penetrated by a single haustorium, and the stems typically have swollen, flower-producing nodes. The flowers are often closely clustered (fascicled) with the five petals (pentamerous) fused into a tube (gamopetalous). The flower may have a swollen base and the tubes open along unilateral, V-shaped splits. The filaments remain spirally rolled inward when the flowers open, while the styles are inconspicuous, slender filaments that are somewhat thickened in the middle. Berries range from pink to orange and red in colour, and are around 1 cm in diameter.
The genus was first described by Philippe Édouard Léon Van Tieghem in 1895.

## Species

It is the largest genus of the Afrotropical Loranthaceae containing some 61 species, including:
* Agelanthus atrocoronatus Polhill & Wiens
* Agelanthus bipartitus Balle ex Polhill & Wiens
* Agelanthus brunneus (Engl.) Tiegh.
* Agelanthus combreticola (Lebrun & L.Touss.) Polhill & Wiens
* Agelanthus copaiferae (Sprague) Polhill & Wiens
* Agelanthus igneus (Engl. & K.Krause) Polhill & Wiens
* Agelanthus kayseri (Meisn.) Polhill & Wiens
* Agelanthus keilii (Meisn.) Polhill & Wiens
* Agelanthus longipes (Baker & Sprague) Polhill & Wiens
* Agelanthus microphyllus Polhill & Wiens
* Agelanthus myrsinifolius (Engl. & K.Krause) Polhill & Wiens
* Agelanthus natalitius (Meisn.) Polhill & Wiens
* Agelanthus nyasicus (Baker & Sprague) Polhill & Wiens
* Agelanthus pennatulus (Sprague) Polhill & Wiens
* Agelanthus pungu (De Wild.) Polhill & Wiens
* Agelanthus rondensis (Engl.) Polhill & Wiens
* Agelanthus tanganyikae (Engl.) Polhill & Wiens
* Agelanthus terminaliae (Engl. & Gilg) Polhill & Wiens
* Agelanthus toroensis (Sprague) Polhill & Wiens
* Agelanthus transvaalensis (Sprague) Polhill & Wiens
* Agelanthus uhehensis (Engl.) Polhill & Wiens
* Agelanthus unyorensis (Sprague) Polhill & Wiens
* Agelanthus validus Polhill & Wiens
* Agelanthus villosiflorus (Engl.) Polhill & Wiens
* Agelanthus zizyphifolius (Engl.) Polhill & Wiens
# Aglossa asiatica

Aglossa asiatica is a species of snout moth in the genus Aglossa. It was described by Nikolay Grigoryevich Erschoff in 1872. It is found in Uzbekistan, Syria, Iran, Pakistan and on Crete and Cyprus.

## Taxonomy

It is sometimes listed as a subspecies of Aglossa pinguinalis.
# Against Equality

Founded in 2009, Against Equality (AE) is an online archive of writings and arts, and a series of books, by queer and trans writers that critique mainstream LGBT politics. AE has focused on issues regarding the institution of marriage, the U.S. military, and the prison-industrial complex via hate crime law.

## Structure

Against Equality is an anti-capitalist collective of radical queer and trans writers, thinkers, and artists. AE maintains an online archive of written work and cultural references. AE has also self-published three anthologies that highlight work from the three sections of their online archive. These three anthologies were combined into a single book and was published by AK Press in April 2014.

## Publications

AE published its first book in the fall of 2010. Against Equality: Queer Critiques of Gay Marriage contains essays and op-ed pieces by prominent queer thinkers, including Kate Bornstein, Eric A. Stanley, Dean Spade, Craig Willse, Kenyon Farrow, Kate Raphael, Deeg, John D'Emilio, Ryan Conrad, Yasmin Nair, MJ Kaufman, Katie Miles, and Mattilda Bernstein Sycamore. Against Equality: Queer Critiques of Gay Marriage ranked sixth on AK Press Distribution's Top 10 of 2010 list.
A.E published the second book, Against Equality: Don't Ask to Fight Their Wars, in the fall of 2011 and contains a collection of essays and illustrations critiquing the mainstream gay and lesbian politics and its uncritical approach to Don't ask, don't tell. Contributors include Mattilda Bernstein Sycamore, Kenyon Farrow, Cecilia Cissell Lucas, Yasmin Nair, Erica Meiners, Therese Quinn, Tamara K. Nopper, Larry Goldsmith, Jamal Rashad Jones, Bill Andriette, and illustrator Mr. Fish.
AE published the third and final book in its trilogy, Against Equality: Prisons Will Not Protect You, in the fall of 2012. This book focuses on hate crime law and the prison industrial complex. Contributors include Dean Spade, Jason Lydon, the Sylvia Rivera Law Project, Liliana Segura, Jack Aponte, Yasmin Nair, Imani Keith Henry, Sébastien Barraud, Erica Meiners, Liam Michaud, Josh Pavan, and Bridget Simpson.
AK Press released a three-in-one anthology titled Against Equality: Queer Revolution, Not Mere Inclusion in March 2014 that combines the collective's previous three anthologies and includes a new introduction from the collective.

## Events

Members of the Against Equality collective have also traveled extensively to speak at bookstores, community spaces, colleges, and universities across the United States, Canada, Europe, Australia, and New Zealand.
# Discinaceae

The Discinaceae are a family of ascomycete fungi, the best known members of which are the false morels of the genus Gyromitra. Originally erected by Erich Heinz Benedix in 1961, it was found to be a discrete clade in a molecular study of ribosomal DNA by mycologist Kerry O'Donnell in 1997. As of 2008, the family is thought to contain 5 genera and 58 species. As of 2022, the GBIF accepts Discina (Fr.) Fr. (27 spp), Gymnohydnotrya B.C.Zhang & Minter, 1989 (4 spp), Gyromitra Fr., 1849 (73 spp), Hydnotrya Berk. & Broome (52 spp) and Maublancomyces (1 sp). But calls Neogyromitra S.Imai and Pseudorhizina Jacz. doubtful.
Members in the family Discinaceae are known to have epigeous and hypogeous species, and are characterized by ascomata composed of an inner layer of interwoven hyphae and an outer layer composed of elongated cells arranged perpendicular to its exterior. Discinaceae include species possessing saddle-shaped apothecia and hypogeous truffles. Discinaceae possess cylindrical, 8-spored, tapered asci and ascospores that can be elliptical, globose or fusoid. Discinaceae exhibit various morphological traits, such as disc-shaped fruiting bodies, brain-like stalks, and saddle-shaped caps. Discinaceae has been proposed as a sister lineage with Morchellaceae, but is only supported by similarities in morphologic traits. Members such as Hydnotrya tulasnei are known to form ectomycorrhizal relationships with broadleaf and conifer trees in the Northern Hemisphere. Discinaceae abundance has been found to significantly correlate by forest type, such as the abundance of Hydnotrya in black truffle-producing riparian forests in Serbia.
# Dimanche Martin

Dimanche Martin was a French variety show created and presented by Jacques Martin from 1980 to 1998 on Antenne 2. At its peak it achieved 72% viewership in 1983.
# Diospyros exculpta

Diospyros exculpta is a species of flowering plant in the family Ebenaceae, native to India and Bangladesh. A tree, it is often co-dominant in the tropical deciduous forests in which it occurs.
# Diospyros fasciculosa

Diospyros fasciculosa, is a rainforest tree in the ebony family. Australian common names include grey ebony, clustered persimmon, ebony and Long Tom.
The specific epithet fasciculus refers to a “little bundle”, as the flowers and fruits are in clusters.

## Distribution

The tree is native to Australia, Fiji, and Southeast Asia. In Australia it is found from the Clarence River, New South Wales to Bamaga on the Cape York Peninsula.

## Description

Diospyros fasciculosa is usually seen as a medium-sized tree, but it may grow up to 30 metres (98 ft) tall.
The clustered fruits are a type of persimmon.
# Agnese Ozoliņa

Agnese Ozoliņa (born 12 November 1979) is a Latvian former swimmer, who specialized in sprint freestyle events. She is a three-time Olympian (1996, 2000, and 2004), a multiple-time Latvian and Baltic record holder, and a seven-time All-North Coast Atlantic Conference swimmer. She is also a varsity swimmer for the Kenyon Ladies, and an economics graduate at Kenyon College in Gambier, Ohio.
Ozolina made her first Latvian team, as a 16-year-old teen, at the 1996 Summer Olympics in Atlanta, Georgia, where she competed in the women's 50 m freestyle. Swimming in heat two, she edged out three-time Olympian Akiko Thomson of the Philippines (1988, 1992, and 1996) to take a seventh spot and forty-seventh overall by less than 0.16 of a second in 27.65.
On her second Olympic appearance in Sydney 2000, Ozolina failed to reach the top 16 in any of her individual events, finishing forty-fifth in the 50 m freestyle (27.28), and forty-fourth in the 100 m freestyle (59.28).
Eight years after competing in her first Olympics, Ozolina qualified for her third Latvian team, as a 24-year-old, at the 2004 Summer Olympics in Athens. She set a Latvian record, and eclipsed a FINA B-cut of 58.04 (100 m freestyle) from the USA Swimming Grand Prix in Indianapolis, Indiana. In the 100 m freestyle, Ozolina challenged seven other swimmers on the same heat as Sydney, including Kazakhstan's Yelena Skalinskaya (Maryland Terrapins) and Trinidad and Tobago's Linda McEachrane (Tulane Green Wave). Ozolina raced to fourth place by 0.11 of a second behind McEachrane in 59.03. Ozolina failed to advance into the semifinals, as she placed forty-third overall in the preliminaries.
# Dipsas copei

'''Dipsas copei is a non-venomous snake found in Guyana, Suriname, French Guiana, and Venezuela.
# Dipsas bucephala

Dipsas bucephala, the neotropical snail-eater, is a non-venomous snake found in Brazil, Paraguay, and Argentina.
# Dipsas gracilis

The graceful snail-eater (Dipsas gracilis), is a non-venomous snake found in the northern part of South America (NW Ecuador, Peru, and Colombia). No subspecies are currently recognized.
# Ahlafors Bryggerier

57°55′30″N 12°06′00″E﻿ / ﻿57.9251°N 12.1000°E﻿ / 57.9251; 12.1000
Ahlafors Bryggerier is a Swedish microbrewery located in Ale, Västra Götaland county. The beers can be found in a few restaurants and be bought through the order segment at Systembolaget (Västra Götaland County only). The alcohol by volume (ABV) range from 4.5% to 6.0%.
The brewery also produces two kinds of cider: Ahlafors Päroncider (pear cider) and Ahlafors Flädercider (elder cider).
The winning beers of the Swedish homebrewing championships between 2002 and 2005 were awarded to make one full-scale brewing at Ahlafors facilities:
* 2002: Simple stout (a dry stout)
* 2003: Macka (a Scottish ale)
* 2004: Kåtisbock (an eisbock)
* 2005: Russki imponerande stout (an imperial stout)
Ahlafors Bryggerier offers guided tours and tastings at the brewery.
# Loppersum (disambiguation)

There are two places named Loppersum:
* Loppersum, Netherlands, a place and municipality in the province of Groningen, Netherlands
* Loppersum, Hinte, a place in the municipality of Hinte, East Frisia, Germany
# Idiocerus

Idiocerus is a large genus of homopteran bugs belonging to the family Cicadellidae (the leafhoppers). The group is characterized by a very short and broadly rounded vertex (head); many species are very similar and difficult to identify. Most are found on specific host plants, particularly poplars and willows. For instance the common European species I. vitreus is found exclusively on certain poplars.

## Species

Species include:

### Holarctic species

* Idiocerus stigmaticalis

### European species

* Idiocerus aaliensis
* Idiocerus affinis
* Idiocerus albicans]
* Idiocerus confusus
* Idiocerus distinguendus
* Idiocerus elegans
* Idiocerus fulgidus
* Idiocerus herrichii
* Idiocerus humilis
* Idiocerus lambertiei
* Idiocerus laminatus
* Idiocerus lituratus
* Idiocerus maculicollis
* Idiocerus nitidissimus
* Idiocerus poecilus
* Idiocerus populi
* Idiocerus ribauti
* Idiocerus rutilans
* Idiocerus salgiris
* Idiocerus similis
* Idiocerus tremulae
* Idiocerus ustulatus
* Idiocerus vicinus
* Idiocerus vitreus
* Idiocerus vittifrons

### Nearctic species

* Idiocerus albolinea
* Idiocerus alternatus
* Idiocerus amabilis
* Idiocerus apache
* Idiocerus aureus
* Idiocerus balli
* Idiocerus cabottii
* Idiocerus canae
* Idiocerus carolina
* Idiocerus catalinus
* Idiocerus cedrus
* Idiocerus cephalicus
* Idiocerus cinctus
* Idiocerus cognatus
* Idiocerus couleanus
* Idiocerus delongi
* Idiocerus depictus
* Idiocerus distinctus
* Idiocerus duzeei
* Idiocerus ensiger
* Idiocerus exilus
* Idiocerus femoratus
* Idiocerus formosus
* Idiocerus freytagi
* Idiocerus gillettei
* Idiocerus immaculatus
* Idiocerus indistinctus
* Idiocerus inebrius
* Idiocerus interruptus
* Idiocerus iodes
* Idiocerus lachrymalis
* Idiocerus lucidae
* Idiocerus lunaris
* Idiocerus maximus
* Idiocerus midas
* Idiocerus moniliferae
* Idiocerus morosus
* Idiocerus musteus
* Idiocerus nervatus
* Idiocerus obispanus
* Idiocerus obsoletus
* Idiocerus obstinatus
* Idiocerus omani
* Idiocerus pallidus
* Idiocerus pericallis
* Idiocerus perplexus
* Idiocerus productus
* Idiocerus pyramidatus
* Idiocerus ramentosus
* Idiocerus raphus
* Idiocerus rotundens
* Idiocerus rufus
* Idiocerus setaceus
* Idiocerus snowi
* Idiocerus striola
* Idiocerus subnitens
* Idiocerus suturalis
* Idiocerus tahotus
* Idiocerus taiga
* Idiocerus taxodium
* Idiocerus texanus
* Idiocerus tonotonus
* Idiocerus unicolor
* Idiocerus vanduzeei
* Idiocerus varians
* Idiocerus venosus
* Idiocerus verticis
* Idiocerus xanthiops
# Johann Heinrich Rosenplänter

Johann Heinrich Rosenplänter (12 July/23 July 1782 in Valmiera – 15 April/27 April 1846 in Pärnu) was a Baltic German linguist and Estophile. He edited one of the first scientific journals on the Estonian language, Beiträge zur genauern Kenntniß der ehstnischen Sprache (commonly referred to as Beiträge...).