OpenLLM-France/wikimedia huggingface dataset:
# 2018 Norrbotten regional election

Norrbotten County or Region Norrbotten held a regional council election on 9 September 2018, on the same day as the general and municipal elections.

## Results

The number of seats remained at 71 with the Health Care Party winning the most seats at 27, overtaking the Social Democrats at 23, after having trailed the Social Democrats by eight seats in 2014. The Health Care Party became the first party to supplant the Social Democrats as the largest party in any election in Norrbotten in the post world-war era. The party received 34.7% compared to 29.6% for the Social Democrats.
| Party | Party | Votes | % | Seats | ± |
| | Health Care Party | 57,835 | 34.7 | 27 | +8 |
| | Social Democrats | 49,423 | 29.6 | 23 | –4 |
| | Moderates | 13,771 | 8.3 | 6 | 0 |
| | Left Party | 13,073 | 7.8 | 6 | 0 |
| | Sweden Democrats | 9,935 | 6.0 | 5 | +2 |
| | Centre Party | 8,545 | 5.1 | 4 | 0 |
| | Liberals | 4,947 | 3.0 | 0 | 0 |
| | Christian Democrats | 4,098 | 2.5 | 0 | 0 |
| | Green Party | 3,730 | 2.2 | 0 | –3 |
| | Others | 1,361 | 0.8 | 0 | 0 |
| Invalid/blank votes | Invalid/blank votes | 2,159 | | | |
| Total | Total | 166,718 | 100 | 71 | 0 |
| Source:val.se ||||||

### Municipalities

| Location | Turnout | Share | Votes | SJV | S | M | V | SD | C | L | KD | MP | Other |
| Arjeplog | 80.8 | 1.1 | 1,823 | 48.9 | 22.4 | 2.8 | 8.4 | 4.7 | 5.4 | 2.2 | 3.1 | 1.9 | 0.2 |
| Arvidsjaur | 82.1 | 2.5 | 4,115 | 40.7 | 30.3 | 3.5 | 7.9 | 4.5 | 8.7 | 1.2 | 2.5 | 0.6 | 0.2 |
| Boden | 85.7 | 11.4 | 19,067 | 35.4 | 30.9 | 9.0 | 5.9 | 7.3 | 3.5 | 2.4 | 3.0 | 1.9 | 0.7 |
| Gällivare | 79.6 | 6.8 | 11,313 | 32.1 | 31.1 | 9.6 | 9.8 | 10.1 | 1.4 | 1.5 | 1.2 | 2.7 | 0.6 |
| Haparanda | 63.3 | 2.9 | 4,880 | 48.8 | 24.1 | 5.8 | 3.5 | 6.2 | 7.7 | 2.2 | 0.5 | 1.0 | 0.2 |
| Jokkmokk | 80.4 | 1.9 | 3,244 | 35.8 | 32.0 | 4.7 | 7.9 | 6.0 | 2.2 | 1.2 | 2.0 | 7.5 | 0.8 |
| Kalix | 85.0 | 6.6 | 11,072 | 47.3 | 24.3 | 8.5 | 4.4 | 5.5 | 5.3 | 1.8 | 0.8 | 1.9 | 0.3 |
| Kiruna | 83.1 | 9.0 | 14,951 | 69.6 | 11.3 | 2.6 | 5.1 | 3.1 | 4.1 | 1.3 | 1.0 | 1.1 | 0.9 |
| Luleå | 86.7 | 31.7 | 52,867 | 22.4 | 32.6 | 11.5 | 9.2 | 5.9 | 5.6 | 3.0 | 5.1 | 3.2 | 1.5 |
| Pajala | 78.6 | 2.3 | 3,827 | 38.9 | 23.6 | 5.3 | 15.9 | 4.9 | 2.6 | 6.5 | 1.1 | 1.0 | 0.4 |
| Piteå | 88.0 | 17.5 | 29,251 | 29.9 | 34.8 | 8.1 | 8.5 | 5.3 | 6.1 | 2.9 | 2.2 | 1.9 | 0.4 |
| Älvsbyn | 82.5 | 3.2 | 5,307 | 30.4 | 35.1 | 3.2 | 7.7 | 7.9 | 7.2 | 3.5 | 4.1 | 0.7 | 0.2 |
| Överkalix | 82.6 | 1.4 | 2,257 | 38.1 | 36.9 | 4.3 | 6.1 | 4.9 | 6.6 | 0.8 | 1.2 | 0.8 | 0.3 |
| Övertorneå | 75.3 | 1.6 | 2,744 | 42.6 | 27.6 | 2.8 | 6.3 | 5.9 | 9.4 | 3.5 | 0.8 | 0.7 | 0.3 |
| Total | 84.1 | 100.0 | 166,718 | 34.7 | 29.6 | 8.3 | 7.8 | 6.0 | 5.1 | 3.0 | 2.5 | 2.2 | 0.8 |
| Source: val.se ||||||||||||||
# Declare Guerra

Declare Guerra (transl. Declare War) is the fourth album by Brazilian rock band Barão Vermelho, released in 1986. It's the first album released by the band after their main lyricist and vocalist, Cazuza, left the band. It's the first album with singer/guitarist Roberto Frejat. The album was a commercial failure.

## Track listing

* "Um Dia Na Vida" (A Day in the Life)
* "Desabrigado" (Homeless)
* "Torre De Babel" (Tower of Babel)
* "Bagatelas" (Trifles)
* "Não Quero Seu Perdão" (I Don't Want Your Forgiveness)
* "Bumerangue Blues" (Boomerang Blues)
* "Declare Guerra" (Declare War)
* "Linda E Burra" (Beautiful and Stupid)
* "Maioridade" (Coming of Age)
* "Que o Deus Venha" (Let the God Come)
* "Eu Tô Feliz" (I'm Happy)
# Declarator

A declarator in Scottish law is a form of legal action by which some right of property, servitude, or status (or some other inferior right or interest) is sought to be judicially declared.
# Deep venous palmar arch

The deep palmar arch, an arterial network is accompanied by a pair of venae comitantes which constitute the deep venous palmar arch. It receives the veins corresponding to the branches of the arterial arch: the palmar metacarpal veins.
# Delhi Suburban Railway

Delhi Suburban Railway is a suburban rail service operated by Northern Railway for the National Capital Region (NCR). This railway service covers Delhi, along with the adjoining districts of Gurgaon, Faridabad, Ghaziabad, Sonipat and other adjoining places in Haryana and Uttar Pradesh. These services are mostly run using EMU and MEMU rakes. This also includes passenger trains and DMU services up to Rewari in Haryana, a part of the NCR. Presently there are 46 railway stations in Delhi.
According to the railway ministry, plans are under way to renovate and integrate the network with the Delhi Metro through construction of interchanges with metro stations. The project is aimed to reduce congestion in the city.

## Services

Delhi Suburban Railway uses the same tracks that are also used for long-distance trains. In 2009 Ladies Special trains were introduced between New Delhi and Palwal and from New Delhi to Ghaziabad and Panipat.
At present, EMUs in Delhi run with 12 coaches, of which ten are general compartments and two are ladies compartment. As per the Northern Railway estimates, there are more than 110 suburban trains, which ply on important sections.

## Future development

With Delhi Metro growing at a rapid pace, there has been very little focus to improve the condition of the Delhi Suburban Railway. There have been reports of strengthening the services so that more commuters can avail themselves of the facility. Feasibility studies have also been done, and in deference to the commuter demand, there were also plans to start EMU services from Gurgaon. An integrated rail-bus transit (IRBT) system to connect Delhi with the satellite towns of Gurgaon, Ghaziabad, and Sahibabad is being promoted by the government. A feasibility study has already been completed, and a steering committee has been appointed to monitor the project. The IRBT will have two dedicated tracks.
# Dehydroemetine

Dehydroemetine is a synthetically produced antiprotozoal agent similar to emetine in its anti-amoebic properties and structure (they differ only in a double bond next to the ethyl substituent), but it produces fewer side effects. In the United States, it is manufactured by Roche.

## Mechanism

Its exact mechanism is not known, but in vitro it inhibits translocation.

## Uses

It was at one-time, but is no longer distributed by the Center for Disease Control on a compassionate use basis as an investigational drug for the treatment of metronidazole-resistant amoebiasis.

### Amoebic infections

Some examples of the use of dehydroemetine in the treatment of amoebic infections include:
* In 1993, the successful treatment of cutaneous amebiasis in a 7-year-old girl with dehydroemetine and metronidazole in Mexico.
* A double-blind study of oral dehydroemetine in the treatment of amoebiasis performed at St. Mary's Hospital, Catholic Medical College, Seoul, Republic of Korea in 1973-1974 showed dehydroemetine treatment was effective. A total of 60 patients were treated, 20 with dehydroemetine, 20 with Tiberal, and 20 with metronidazole. One-fourth of the patients treated with dehydroemetine reported adverse reactions, compared to 20% with other drugs, but no patient discontinued therapy due to the reaction. In all three cases, the drug therapy resulted in clearance of the infection, defined as negative results through an O&P exam, in all but 1-2 patients.
* A 1979 study of 27 patients treated with dehydroemetine and various other drugs suggested all drug combinations were successful at treating amoebic liver abscesses.
* A 1986 in vitro study compared the effects of dehydroemetine, metronidazole, ornidazole, and secnidazole on Entamoeba histolytica. Metronidazole was found to be most effective, and the other three drugs were of similar effectiveness.

### In other diseases

A 2020 in-vitro study found dehydroemetine to be effective in malaria.
A 1980 report described the use of dehydroemetine in treatment of herpes zoster, a condition which can produce painful neurological symptoms. The study involved 40 patients, all of whom were over 60, and compared dehydroemetine treatment to another drug. The study reported patients treated with dehydroemetine experienced relief of neuralgia with no changes in cardiovascular functions.
Dehydroemetine has been investigated as a treatment for Leishmania infection.
# Dehydrocorybulbine

Dehydrocorybulbine (DHCB) is an alkaloid isolated from Corydalis yanhusuo. Dehydrocorybulbine binds to the dopamine D1 receptor.
Research has indicated that DHCB can be helpful in reducing neuropathic pain.
# Dejazmach Zegeye

Dejazmach Zegeye Birru was the son of Dejazmach Birru Aligaz. He was the ruler of Yejju until the emergence of Ras Welle Betul. Dejazmach Zegeye had four sons and a daughter: Wagshum Gwangul, Dejazmach Ali, Dejazmach Hailu, Dejazmach Aligaz, and Woizero Hirut.
After the death of Ali Birru, Yejju was ruled by Dejazmach Zegeye Birru, who consolidated his rule of Yejju and at the same time extended it as far as River Ubuye, near the border with Tigray. However, the relationship between Dejazmach Zegeye and that of Emperor Yohannes IV became strained, when the emperor detached the land beyond Alla Wuha and gave it to Ras Gebre Medhin of Tigray as a sign of affection. Apparently this was a time when the Dervishes were moving towards Metema. To defend the motherland from the Dervishes, the emperor ordered Zegeye to mobilize an expeditionary force to Metema. Zegeye pretended that he was ill, but was forced to maneuver his soldiers against the invaders. Still under the pretense of illness, Zegeye went on a stretcher from Yejju to Metema. In Metema, Emperor Yohannes IV died and when Zegaye saw the death of the emperor, he jumped off the stretcher and came back to Yejju.
After his release from Maqdala, Ras Welle Betul, who was the brother of Menelik's wife Empress Taytu Betul, went to Shewa to visit Menelik II whom he knew while in prison in Maqdala under Emperor Tewodros II. After a brief stay, Menelik II bestowed on Welle the title of Ras and appointed him governor of Yejju. This, however, led Dejazmach Zegeye to take up arms against Welle in Lasta. They met at battle, which is sometimes called Dengobat and at other times Gelesoi. There, Dejazmach Zegeye was killed.
# Dehn–Sommerville equations

In mathematics, the Dehn–Sommerville equations are a complete set of linear relations between the numbers of faces of different dimension of a simplicial polytope. For polytopes of dimension 4 and 5, they were found by Max Dehn in 1905. Their general form was established by Duncan Sommerville in 1927. The Dehn–Sommerville equations can be restated as a symmetry condition for the h-vector of the simplicial polytope and this has become the standard formulation in recent combinatorics literature. By duality, analogous equations hold for simple polytopes.

## Statement

Let P be a d-dimensional simplicial polytope. For i = 0, 1, ..., d − 1, let f$_i$ denote the number of i-dimensional faces of P. The sequence
    $f(P)=(f_{0},f_{1},\ldots ,f_{d-1})$
is called the f-vector of the polytope P. Additionally, set
    $f_{-1}=1,f_{d}=1.$
Then for any k = −1, 0, ..., d − 2, the following Dehn–Sommerville equation holds:
    $\sum _{j=k}^{d-1}(-1)^{j}{\binom {j+1}{k+1}}f_{j}=(-1)^{d-1}f_{k}.$
When k = −1, it expresses the fact that Euler characteristic of a (d − 1)-dimensional simplicial sphere is equal to 1 + (−1)$^{d−1}$.
Dehn–Sommerville equations with different k are not independent. There are several ways to choose a maximal independent subset consisting of [(d+1)/2]{\textstyle \left[{\frac {d+1}{2}}\right]} equations. If d is even then the equations with k = 0, 2, 4, ..., d − 2 are independent. Another independent set consists of the equations with k = −1, 1, 3, ..., d − 3. If d is odd then the equations with k = −1, 1, 3, ..., d − 2 form one independent set and the equations with k = −1, 0, 2, 4, ..., d − 3 form another.

## Equivalent formulations

Sommerville found a different way to state these equations:
    $\sum _{i=-1}^{k-1}(-1)^{d+i}{\binom {d-i-1}{d-k}}f_{i}=\sum _{i=-1}^{d-k-1}(-1)^{i}{\binom {d-i-1}{k}}f_{i},$
where 0 ≤ k ≤ 1⁄2(d−1). This can be further facilitated introducing the notion of h-vector of P. For k = 0, 1, ..., d, let
    $h_{k}=\sum _{i=0}^{k}(-1)^{k-i}{\binom {d-i}{k-i}}f_{i-1}.$
The sequence
    $h(P)=(h_{0},h_{1},\ldots ,h_{d})$
is called the h-vector of P. The f-vector and the h-vector uniquely determine each other through the relation
    $\sum _{i=0}^{d}f_{i-1}(t-1)^{d-i}=\sum _{k=0}^{d}h_{k}t^{d-k}.$
Then the Dehn–Sommerville equations can be restated simply as
    $h_{k}=h_{d-k}\quad {\text{ for }}0\leq k\leq d.$
The equations with 0 ≤ k ≤ 1⁄2(d−1) are independent, and the others are manifestly equivalent to them.
Richard Stanley gave an interpretation of the components of the h-vector of a simplicial convex polytope P in terms of the projective toric variety X associated with (the dual of) P. Namely, they are the dimensions of the even intersection cohomology groups of X:
    $h_{k}=\dim _{\mathbb {Q} }\operatorname {IH} ^{2k}(X,\mathbb {Q} )$
(the odd intersection cohomology groups of X are all zero). In this language, the last form of the Dehn–Sommerville equations, the symmetry of the h-vector, is a manifestation of the Poincaré duality in the intersection cohomology of X.
# Demetrio

Demetrio may refer to:
* Demetrio, a variant of the name Demetrius
* Demetrio (Metastasio), an opera libretto in three acts by Pietro Metastasio
* Demetrio (1773), set by Josef Mysliveček
* Demetrio (1779), reset by Josef Mysliveček
* Demetrio (Mayr), set by Simon Mayr
* Demetrio Crisantes (born 2004), American baseball player
# Championship of the Esher LTC

The Championship of the Esher LTC . also known as the Championship of Esher was an early Victorian period men's grass court tennis tournament founded in 1877. The championship was played at the Esher Lawn Tennis Club, Esher, Surrey, England. The championship ran annually for seven editions until 1883.

## History

The Esher Cricket Club was formed in 1863. The Cricket Club played on land owned by the Martineau family who lived in a large house nearby called Littleworth. In 1877 Esher Lawn Tennis Club was formed, but at this point had no permanent home themselves and instead played tournaments on the cricket grounds. The club staged the first Championship of the Esher LTC that year.
A description of the event that concluded on 12 July 1881:
   The Championship of the Esher LTC held by C. E. Cotterell since it's formation, was once again won by that player on July 12th the preliminary round falling to C. Martineau. Cotterell won by 3 sets to 1.
The most successful player who won the gentleman's singles was Clement Edward Cottrell who won it six times between 1877 and 1882. The only other player to win the event was Charles Martineau who defeated Clement Cottrell in the challenge round. In 1898 Esher Tennis Club was formally established with its own home. The tennis club is still operating today.
# 0-4-4T

Under the Whyte notation for the classification of steam locomotives, 0-4-4 represents the wheel arrangement of no leading wheels, four powered and coupled driving wheels on two axles, and four trailing wheels on two axles. This type was only used for tank locomotives.
In the UK 0-4-4 tanks were mainly used for suburban or rural passenger duties. In America, the wheel arrangement became known as the Forney, after a specific design of 0-4-4s, the Forney locomotive, became heavily used on the narrow curves of elevated railways and other rapid transit lines.

## Equivalent classifications

Other equivalent classifications are:
* UIC classification: B2 (also known as German classification and Italian classification)
* French classification: 022
* Turkish classification: 24
* Swiss classification: 2/4
* Russian classification: 0-2-2

## History
### Finland

The Finnish Steam Locomotive Class F1 entered service with SVR in 1885 were used until 1935. One example is preserved at the Finnish Railway Museum.

### United Kingdom

The earliest 0-4-4's in the UK were well tanks. Both John Chester Craven of the London Brighton and South Coast Railway and James Cudworth of the South Eastern Railway (UK) introduced classes in 1866. They were followed by Matthew Kirtley on the Midland Railway (690 Class and 780 Class, 26 locomotive built 1869-70) and Patrick Stirling on the Great Northern Railway (48 locomotive built 1873-81).
The more common side-tank version was introduced on the Great Eastern Railway by Samuel Waite Johnson in 1872, and was soon afterwards adopted by most mainline railways in the UK, becoming the standard configuration for a passenger tank locomotive until about 1900. Examples have included the LSWR O2 and M7 classes, the Midland Railway 2228 Class, and the Caledonian Railway 439 Class. The last British design of 0-4-4T were the LMS Stanier Class 2 0-4-4T of 1932, based on the 2228 Class.
Preserved 0-4-4T locomotives in the UK are SECR H class No. 263 on the Bluebell Railway, O2 class No. W24 'Calbourne' on the Isle of Wight Steam Railway, Nos. 245 in the National Railway Museum and 53 (as BR 30053) on the Swanage Railway, Metropolitan Railway E Class No. 1 at the Buckinghamshire Railway Centre, CR No.419 by the Scottish Railway Preservation Society and the Duke of Sutherland's 'Dunrobin' which was brought back from Canada by Beamish Museum. The Class G5 Locomotive Company Limited are recreating a replica NER Class O (LNER class G5).

### United States

The 0-4-4 configuration appears to have been introduced in the US, with the Forney locomotive, was patented by Matthias N. Forney between 1861 and 1864. These were characterized by a single frame under the boiler and fuel/water tank, which is supported at the rear by the truck under the coal bunker/water tank. The locomotives were designed to run cab (or bunker) first and were built for commuter lines in cities such as New York, Chicago and Boston.
# Abelian extension

In abstract algebra, an abelian extension is a Galois extension whose Galois group is abelian. When the Galois group is also cyclic, the extension is also called a cyclic extension. Going in the other direction, a Galois extension is called solvable if its Galois group is solvable, i.e., if the group can be decomposed into a series of normal extensions of an abelian group. Every finite extension of a finite field is a cyclic extension.

## Description

Class field theory provides detailed information about the abelian extensions of number fields, function fields of algebraic curves over finite fields, and local fields.
There are two slightly different definitions of the term cyclotomic extension. It can mean either an extension formed by adjoining roots of unity to a field, or a subextension of such an extension. The cyclotomic fields are examples. A cyclotomic extension, under either definition, is always abelian.
If a field K contains a primitive n-th root of unity and the n-th root of an element of K is adjoined, the resulting Kummer extension is an abelian extension (if K has characteristic p we should say that p doesn't divide n, since otherwise this can fail even to be a separable extension). In general, however, the Galois groups of n-th roots of elements operate both on the n-th roots and on the roots of unity, giving a non-abelian Galois group as semi-direct product. The Kummer theory gives a complete description of the abelian extension case, and the Kronecker–Weber theorem tells us that if K is the field of rational numbers, an extension is abelian if and only if it is a subfield of a field obtained by adjoining a root of unity.
There is an important analogy with the fundamental group in topology, which classifies all covering spaces of a space: abelian covers are classified by its abelianisation which relates directly to the first homology group.
# Bruchia (beetle)

Bruchia is a genus of beetles in the tribe Chalepini.

## Species

* Bruchia armata Staines, 2007 - Brazil, Colombia and Peru
* Bruchia fulvipes (Baly, 1885)
* Bruchia scapularis Staines, 2007 - Colombia
* Bruchia sparsa Weise, 1906
# Are Quanta Real?

Are Quanta Real?: A Galilean Dialogue (1973) is a book by Swiss-American physicist J.M. Jauch, in which the three main characters meet over the period of several days to discuss various interpretations and philosophical consequences of quantum mechanics. Are Quanta Real? was inspired by and written in the style of Galileo's Dialogue Concerning the Two Chief World Systems. In the book, Jauch "resurrects" Galileo's three characters, Salviati, Sagredo, and Simplicio, centuries after their deaths to resume their previous dialogue in light of new developments in natural philosophy, specifically, quantum mechanics. The three characters engage in a series of debates and dialectic discussions to better their understanding of quantum phenomena using a series of thought experiments.
In a foreword to the 1989 edition, Douglas Hofstadter explains how the book initially "electrified" him and offered a sense of encouragement while he was in the initial stages of writing Gödel, Escher, Bach: an Eternal Golden Braid.
Are Quanta Real? received positive reviews from scientific journals and popular science magazines, has inspired essays on philosophy and science and was a finalist for a National Book Award.
# Andrew Rodriguez (American football)

Andrew Scott Rodriguez (born May 12, 1990) is a former American football player for Army Black Knights of the United States Military Academy.
A graduate of Bishop Ireton High School in Alexandria, Virginia, Rodriguez started in twelve games as a sophomore for the Black Knights. Prior to his junior season, he suffered a serious back injury which caused him to miss the rest of the season but made a comeback for his senior year, for which he was voted captain by his teammates. He won the 2011 James E. Sullivan Award and the William V. Campbell Trophy.
Rodriguez graduated in 2012, ranking third in his class. His father is General David M. Rodriguez, Commanding General of the United States Africa Command (AFRICOM).
Pre-draft measurables :
| Height | Weight |
| 6 ft 2+3⁄8 in (1.89 m) | 218 lb (99 kg) |
| Values from Pro Day ||
# Alf Sharp

Alfred Sharp (3 February 1881 – 1 September 1966) was an Australian rules footballer who played for the Fitzroy Football Club and Carlton Football Club in the Victorian Football League (VFL).
When Sharp appeared for Fitzroy in the 1903 VFL Grand Final it was just his fifth league game and would also be the first loss of his career. He was a back pocket defender in Fitzroy's premiership winning team the following season.
He isn't known to have been related to premiership teammate Jim Sharp but did have a son, Mickey Sharp, who played for the club in the 1930s and early 1940s.
# Animal dance

The Animal Dance craze was directly related with the popularity of ragtime music (improvisational melodies with syncopated beats, from African-American traditions). There were an endless varieties of animal dance fads, such as: Horse Trot, Kangaroo Hop, Duck Waddle, Squirrel, Chicken Scratch, Turkey Trot, and Grizzly Bear. The general idea of these dances was that dancing couples were supposed to imitate with their own movements the movements of various animals after which the dances were named.
Both music and dance reflected the vibrancy of modern, urban influences. The music is typified by Scott Joplin’s rags and made popular to the middle class by "Alexander's Ragtime Band,” published in 1911. The dances incorporated in the Animal Craze are parts of the Jazz Age of the 1920s.
# Anna Artamonova

Anna Artamonova (born (1980-09-27)27 September 1980) is a Russian female volleyball player. She was part of the Russia women's national volleyball team.
She participated in the 2006 FIVB Volleyball World Grand Prix. On club level she played for Zareche in 2006.