OpenLLM-France/wikimedia huggingface dataset:
# 2002 Barangay Ginebra Kings season

The 2002 Barangay Ginebra Kings season was the 24th season of the franchise in the Philippine Basketball Association (PBA).

## Occurrences

Eric Menk was one of the 15 players chosen by national coach Jong Uichico to play for the Philippine men's basketball team in the 2002 Asian Games in Busan, South Korea. Ginebra head coach Allan Caidic was named among the national team's assistant coaches and taking over from the Ginebra bench to call the shots is assistant coach Cris Calilan.

## Transactions

| Players Added Via Draft Gilbert Malabanan Chester Tolomia Via Trade Eric Menk (From Tanduay in exchange for 2 players and 2 future draft picks) James Walkvist (From Alaska Aces in June 2002) | Players Lost Via Trade Alex Crisano (To Talk 'N Text; part of the Menk deal which originally shipped him to Tanduay) Vergel Meneses (To FedEx Express in July 2002 in exchange for future draft picks, thus Ginebra regain the 2003 first round pick it traded to Tanduay for Eric Menk – in which FedEx inherited when it bought the franchise.) EJ Feihl (To Alaska Aces in June 2002) |

## Eliminations (Won games)

| Date | Opponent | Score | Venue (Location) |
| March 2 | Shell | 80–72 | Cuneta Astrodome |
| April 6 | RP-Hapee | 75–69 | Philsports Arena |
| April 14 | Red Bull | 98–90 | Araneta Coliseum |
| June 21 | RP-Selecta | 85–81 | Ynares Center |
| July 7 | Talk 'N Text | 74–63 | Araneta Coliseum |
| October 26 | San Miguel | 68–62 | (Balanga, Bataan) |
| October 30 | Sta.Lucia | 74–70 | Ynares Center |
| November 17 | FedEx | 84–65 | Araneta Coliseum |
Governor's Cup  Commissioner's Cup  All-Filipino Cup
# Order of Francisco de Miranda

The Order of Francisco de Miranda (Orden Francisco de Miranda) is conferred by the Republic of Venezuela in memory of Francisco de Miranda (1754–1816). This national honor and decoration was created to recognize Venezuelan citizens and foreigners who have contributed to the sciences, to the progress of the country, to the humanities or who have exemplified outstanding merits. There are several variations in this Order. This Order was originally a medal, established in 1934; however, it was established as an Order on July 28, 1939.

## History

This honor, conferred by the President of Venezuela, was established in the 1930s. Subsequent legislation modifying the Order, the former Law on the Condecoration of the Francisco de Miranda Order was enacted in July 1943. More recently, the law was revised further in 2006, establishing the different levels or rankings within the Order and also identifying potential categories of recipients.

### Description

The gold-colored neck order badge features an oblong maroon enamel center showing the left-facing profile of Francisco de Miranda. The Venezuelan patriot's name is emblazoned across the upper quadrants of a band which encompasses this central image. Eight sunburst rays extend from this enameled focal point; and these rays are supported by a single encircling nimbus band of gold. The obverse features an embossed image of the coat of arms of the República Bolivariana de Venezuela. The device measures approximately 3-1/4 inches in diameter; and it is designed to hang from a bright yellow ribbon which is 1-3/8 inches wide, 18 inches in length.
The official medal contractor for the Venezuelan government was N. S. Meyer of New York City.

## Recipients

Recipients :
| Year awarded | Name |
| 2020 | Telesur |
| 1958 | Hector Abdelnour |
| 2007 | Jose Antonio Abreu |
| 2005 | Maria Barroso |
| 2013 | Cesar Baena |
| 2007 | Joseph S. Blatter |
| 1965 | George Elbert Brown |
| 1996 | Josef Leopold Burg |
| | Alfredo Chiradia |
| 2009 | Carlos D. Cienfuegos |
| 1962 | Horrester Contreras |
| 1994 | Rafael del Valle Díaz Requena |
| | Mito Croes |
| 1998 | Carel P. de Haseth |
| 2003 | Elbano Gil Hernandez |
| 2005 | Daisaku Ikeda |
| | Alberto João Jardim |
| 1982 | Nagib El Zakhem Kouzamy |
| | Harry Männil |
| | Eduardo Mendoza Goiticoa |
| | Abdolreza Mesri |
| | Manuel Ochoa Acuña |
| 1989 | Tai Kim Raymundo "Atan" Lee |
| 1993 | Martín Marciales Moncada |
| 1993 | Eduardo Ramírez Villamizar |
| 1968 | Willard Rockwell |
| 1979 | Mstislav Rostropovich |
| 1996 | Satyadeow Sawh |
| 1968 | Monroe Edward Spaght |
| 1993 | Jose Carta T |
| 1960 | Abdullah Tariki |
| | Hamad bin Khalifa Al Thani |
| 1999 | Shoichiro Toyoda |
| 1978 | Dr. Juan Bernardo Vásconez |
| 1989 | Lech Wałęsa |
| 1972 | Henri Wassenbergh |
| 2021 | Sam Nujoma |
# Palmital River

There are several rivers named Palmital River in Brazil:
* Palmital River (Goiás)
* Palmital River (Paraná)
* Palmital River (Pardo River tributary)
* Palmital River (Santa Catarina)
# Osmodes costatus

Osmodes costatus, the black-veined white-spots, is a butterfly in the family Hesperiidae. It is found in Guinea, Sierra Leone, Ivory Coast, Ghana, Nigeria, Cameroon, Gabon, the Republic of the Congo, the Central African Republic, the Democratic Republic of the Congo, Uganda and north-western Tanzania. Its natural habitat consists of forests.
# 1988 Coupe de France final

The 1988 Coupe de France final was a football match held at Parc des Princes, Paris on 11 June 1988, that saw FC Metz defeat FC Sochaux-Montbéliard in a penalty shoot out. After normal time and extra-time could not separate the two sides, the match was to be decided on penalty kicks. Mickaël Madar from FC Sochaux-Montbéliard was the only one to miss his penalty.

## Match details

Michel Ettore :
| DF | Philippe Gaillot |
| DF | Frédéric Pons |
| DF | Albert Cartier | 77' |
| DF | Sylvain Kastendeuch |
| MF | Thierry Pauk | 106' |
| MF | Carmelo Micciche |
| MF | Jean-Louis Zanon |
| MF | Eric Black |
| FW | Philippe Hinschberger (c) |
| FW | Bernard Zénier |
| Substitutes: |||
| DF | Carlos Lopez | 77' |
| FW | Christian Bracconi | 106' |
| Manager: |||
| Marcel Husson Assistant Referees: Fourth Official: ||||
Gilles Rousset :
| DF | Laurent Croci |
| DF | Fabrice Peltier |
| DF | Franck Silvestre |
| DF | Faruk Hadžibegić |
| MF | Jean-Christophe Thomas | 97' |
| MF | Fabrice Henry |
| MF | Franck Sauzée |
| MF | Philippe Morin | 65' |
| MF | Mehmed Baždarević |
| FW | Stéphane Paille (c) |
| Substitutes: |||
| FW | Mickaël Madar | 65' |
| ? | Jacques Colin | 97' |
| Manager: |||
| Silvester Takač ||||
# 1945 San Francisco State Gators football team

The 1945 San Francisco State Gatorsfootball team represented San Francisco State College—now known as San Francisco State University—as an independent during the 1945 college football season. San Francisco State did not field a team in 1943 or 1944. During this first post-World War II season, the team played a limited schedule. They were led by sixth-year head coach Dan Farmer, who had served as co-head coach from 1935 to 1938 and took over the team midway during the 1942 season. San Francisco State played home games at a field on campus in San Francisco, California, which was later named Cox Stadium. A search of newspapers from 1945 only finds the results for two games, although it is likely the team played more than that. In those two games, the Gators had a record 0–2 and were outscored by their opponents 64 to 0.

## Schedule

| Date | Opponent | Site | Result | Source |
| October 13 | at US Merchant Marine Cadets | San Mateo High SchoolSan Mateo, CA | L 0–40 | |
| October 19 | San Francisco Junior College | Campus fieldSan Francisco, CA | L 0–24 | |
# Emmanuel Lepeintre

Emmanuel Lepeintre, real name Emmanuel Augustin Lepeintre called Lepeintre jeune or Lepeintre Cadet, (22 September 1790 – 24 February 1847) was a French stage actor, chansonnier and playwright.

## Biographie

He began his acting career aged ten at the Théâtre des Jeunes-Artistes in the role of Cassandra in Hasard corrigé par l'amour, a vaudeville by Philidor Rochelle.
A comic actor at the Théâtre des Variétés and at the Théâtre du Vaudeville from 1818 to 1843, he played the role of Dugazon in Le duel et le déjeuner ou Les comédiens joués by Mélesville (1818) and also that of Hamelin in La famille improvisée by Nicolas Brazier (1840). He was famous for his obesity and his bons mots.

## Works

* 1814: La fête de famille, opéra-vaudeville, impromptu, in 1 act and free verse
* 1820: Le Cirque Bojolay, ou Pleuvra-t-il ? ne pleuvra-t-il pas ?, à propos-parodie-vaudeville in 1 act
* 1820: Écoutons ! ! !, scènes improvisées, à l'occasion de la naissance de S. A. R. Mgr le duc de Bordeaux, with Amable de Saint-Hilaire
* 1831: M. Mayeux, ou Le Bossu à la mode, à propos de bosses en 3 tableaux, mêlé de vaudevilles, with Saint-Hilaire and Eugène Hyacinthe Laffillard
* 1833: La Citadelle d'Anvers, ou le Séjour et la conquête, à-propos en 2 actes, mingled with couplets
* 1840: Insomnies de Lepeintre jeune le fracturé, mises au jour, la nuit, par lui et ses deux gardes-malade
* 1840: Loisirs d'une convalescence, bêtises de Lepeintre jeune
* 1840: Pot-pourri, à propos de la première et dernière représentation de Vautrin
* 1843: Physiologie du parrain
* 1848: Œuvres badines et posthumes de Lepeintre jeune, songs, parodies, jokes and puns
# Ficus tremula

Ficus tremula is an hemi-epiphytic species within the family Moraceae. It is pollinated by the fig wasp, Courtella wardi.

## Subspecies

Ficus tremula has three subspecies:
* Ficus tremula subsp. acuta (De Wild.) C.C.Berg
* Ficus tremula subsp. kimuenzensis (Warb.) C.C.Berg
* Ficus tremula subsp. tremula

## Description

Ficus tremula is hemi-epiphytic shrub or tree that can reach 10 metres (33 ft) tall with leafy and greyish stems. Leaves are arranged spirally, the length of the petiole ranges from 0.7–4.5 centimetres (0.3–1.8 in) while the stipule's range is 2–10 millimetres (0.08–0.39 in). Leaflets are oblong to elliptical in shape, about 2–11 centimetres (0.8–4.3 in) long and 1–5 centimetres (0.4–2.0 in) wide with a margin that is entire. The leaf texture is letherly to papery with a rounded or cordate base and a subacute to acuminate apex.
Its figs are borne in fascicles, are elliptic to globular in shape and yellowish to green in color when ripe, they can reach up to 2 centimetres (0.8 in) in diameter.

## Distribution and habitat

Occurs in Central and Eastern Africa and also in Nigeria and in the KwaZulu-Natal Province of South Africa. Found in upand and lowland in rain forest and savannah environments.

## Uses

In parts of Kenya, fish traps are made from strings produced from fibres obtained from the stem bark of the tree.
# 1911 Holy Cross football team

The 1911 Holy Cross football team was an American football team that represented the College of the Holy Cross in the 1911 college football season.
In its fifth year under head coach Timothy F. Larkin, the team compiled a 4–5 record. William Joy was the team captain.
Though both Holy Cross and Dartmouth record their 1911 meeting in Hanover as a 6–0 win for the home team, officials on the field ruled it a 1–0 forfeit, as the Holy Cross team left the stadium after three quarters of play, reportedly to catch a train. Dartmouth 6, Holy Cross 0, was the score at the time of the forfeit.
The season-ending home game against crosstown rival Worcester Polytechnic Institute was postponed a week because of flooding on Holy Cross' home field. When the game was finally played November 25, about 4,000 people attended.
Holy Cross played its home games at Fitton Field on the college campus in Worcester, Massachusetts.

## Schedule

| Date | Opponent | Site | Result |
| September 23 | Boston College | Fitton FieldWorcester, MA (rivalry) | W 13–5 |
| September 30 | at Yale | Yale FieldNew Haven, CT | L 0–26 |
| October 7 | at Harvard | Harvard StadiumBoston, MA | L 0–8 |
| October 14 | at Dartmouth | Alumni OvalHanover, NH | L 0–6^ |
| October 21 | Massachusetts | Fitton FieldWorcester, MA | W 6–0 |
| October 28 | at Princeton | Osborne FieldPrinceton, NJ | L 0–20 |
| November 4 | Springfield Training School | Fitton FieldWorcester, MA | L 0–12 |
| November 11 | Colby | Fitton FieldWorcester, MA | W 24–0 |
| November 25° | Worcester Tech | Fitton FieldWorcester, MA | W 35–0 |
| ^ also reported as a 0–1 forfeit loss ° Postponed from Nov. 18 |||||
# Electoral district of Uralla-Walcha

Uralla-Walcha was an electoral district of the Legislative Assembly in the Australian state of New South Wales, including the towns of Uralla and Walcha. It was originally created in 1894, when multi-member districts were abolished, and the three member district of New England was largely divided between Uralla-Walcha, Armidale and Bingara. The district was abolished in 1904 as a result of the 1903 New South Wales referendum, which reduced the number of members of the Legislative Assembly from 125 to 90, and was divided between Armidale and Bingara.

## Members for Uralla-Walcha

| Member | Party | Period |
| William Piddington | Ind. Free Trade | 1894–1895 |
| William Piddington | Free Trade | 1895–1898 |
| William Piddington | National Federal | 1898–1900 |
| Michael MacMahon | Protectionist | 1900–1901 |
| Michael MacMahon | Progressive | 1901–1904 |

## Election results

1901 New South Wales state election: Uralla-Walcha :
| Party | Party | Candidate | Votes | % | ±% |
| | Progressive | Michael MacMahon | 572 | 46.6 | -8.8 |
| | Liberal Reform | Charles Marsh | 549 | 44.7 | +39.9 |
| | Independent | James Watts | 103 | 8.4 | |
| | Independent | Frank Townshend | 3 | 0.2 | |
| Total formal votes | Total formal votes | Total formal votes | 1,227 | 98.6 | +0.4 |
| Informal votes | Informal votes | Informal votes | 17 | 1.4 | −0.4 |
| Turnout | Turnout | Turnout | 1,244 | 68.1 | +10.3 |
| | Progressive hold | Progressive hold | | | |
# Electoral district of Tumut

Tumut was an electoral district for the Legislative Assembly in the Australian state of New South Wales in the Tumut area, one of 62 new districts established under the Electoral Act 1858 (NSW), in the 1858 redistribution. It replaced part of the district of Murrumbidgee which was reduced from 2 to 1 member. It was abolished in 1904 and replaced by Wynyard.

## Members for Tumut

| Member | Party | Period |
| George Lang | None | 1859–1860 |
| Daniel Deniehy | None | 1860 |
| Charles Cowper, Jr. | None | 1860–1863 |
| James Martin | None | 1863–1864 |
| Charles Cowper, Jr. | None | 1864–1866 |
| Edward Brown | None | 1866–1872 |
| James Hoskins | None | 1872–1882 |
| Thomas O'Mara | None | 1882–1885 |
| Travers Jones | None | 1885–1887 |
| Travers Jones | Protectionist | 1887–1891 |
| Edward Brown | Free Trade | 1891–1894 |
| Travers Jones | Protectionist | 1894–1898 |
| Robert Donaldson | Independent | 1898–1901 |
| Robert Donaldson | Progressive | 1901–1904 |

## Election results

1901 New South Wales state election: Tumut :
| Party | Party | Candidate | Votes | % | ±% |
| | Progressive | Robert Donaldson | 1,127 | 57.3 | +23.6 |
| | Labour | James Elphick | 740 | 37.6 | +5.6 |
| | Liberal Reform | Charles Royle | 100 | 5.1 | |
| Total formal votes | Total formal votes | Total formal votes | 1,967 | 99.4 | +2.5 |
| Informal votes | Informal votes | Informal votes | 11 | 0.6 | −2.5 |
| Turnout | Turnout | Turnout | 1,978 | 73.8 | +1.4 |
| | Member changed to Progressive from Independent | Member changed to Progressive from Independent | | | |
# Electoral division of Cambridge

The Electoral division of Cambridge was an electoral division in the Tasmanian Legislative Council of Australia. It existed from 1856 to 1946, when it was merged with parts of Macquarie to form the new seat of Monmouth.

## Members

| Member | Party | Period |
| Francis Burgess | Independent | 1856–1859 |
| John Gregson | Independent | 1859–1864 |
| Edward Abbott | Independent | 1864–1867 |
| James Dunn | Independent | 1867–1873 |
| John Lord | Independent | 1873–1890 |
| Alfred Lord | Independent | 1890–1897 |
| Charles Davies | Independent | 1897–1921 |
| Joe Darling | Independent | 1921–1946 |
| Geoffrey Green | Independent | 1946 |
# Elfie Fay

Elfie Virginia Fay (January 11, 1880 – September 16, 1927) was an American vaudeville performer and comic actress.

## Life and career

She was born in New York City, the daughter of an Irish-born comedian and vaudeville performer, Henry "Hugh" Fay (or Faye). Sources give various years for her birth, between 1879 and 1882, but the 1880 census indicates that she had been born earlier that year. Her younger brother was the actor and director Hugh Fay (1882–1925).
She began performing on stage in the mid-1890s, and made her Broadway debut in 1900, in the musical comedy Mam'selle 'Awkins. A "vivacious redhead", she quickly became popular, and was known for ad-libbing and pulling faces on stage. She appeared in other productions including The Belle of New York and The Southerners (1904), and traveled to England to perform. There, she reportedly became briefly engaged to the tea merchant and sportsman Thomas Lipton, and also had reported relationships with more than one British military officer. Over the years, her relationships became as newsworthy as her theatrical appearances.
After returning to New York, she appeared in 1906 in a show written for her, The Belle of Avenue A, based around a song of the same title which she had already been performing. The show was not a success, and Fay filed for bankruptcy in 1910. For the next few years, she toured and performed mainly in Europe and Asia. In 1913, she married another actor, Eugene Rosenblatt, in London, but they divorced after three years. She returned to the United States and married again in 1920, to steel executive Samuel Armstrong Benner, but he died three months later.
In the early 1920s she joined her brother Hugh in Hollywood, and made her film debut in the 1924 silent movie, A Movie Mad Maid. She appeared in several other short films including Trouble Chaser (1926), Hot Cookies and A Perfect Day (both 1927). She also became a regular in the Izzy and Lizzie films produced by the Weiss Brothers.
After the deaths of her father and brother in 1925, her health worsened and she developed tuberculosis. She died in Los Angeles in 1927, at the age of 47.
# Addition and subtraction

Addition and subtraction may refer to:
* Addition
* Subtraction
Addition and Subtraction is a 1900 French film.
# Addition principle

In combinatorics, the addition principle or rule of sum is a basic counting principle. Stated simply, it is the intuitive idea that if we have A number of ways of doing something and B number of ways of doing another thing and we can not do both at the same time, then there are $A+B$ ways to choose one of the actions. In mathematical terms, the addition principle states that, for disjoint sets A and B, we have $|A\cup B|=|A|+|B|$, provided that the intersection of the sets is without any elements.
The rule of sum is a fact about set theory, as can be seen with the previously mentioned equation for the union of disjoint sets A and B being equal to |A| + |B|.
The addition principle can be extended to several sets. If $S_{1},S_{2},\ldots ,S_{n}$ are pairwise disjoint sets, then we have:$|S_{1}|+|S_{2}|+\cdots +|S_{n}|=|S_{1}\cup S_{2}\cup \cdots \cup S_{n}|.$This statement can be proven from the addition principle by induction on n.

## Simple example

A person has decided to shop at one store today, either in the north part of town or the south part of town. If they visit the north part of town, they will shop at either a mall, a furniture store, or a jewelry store (3 ways). If they visit the south part of town then they will shop at either a clothing store or a shoe store (2 ways).
Thus there are $3+2=5$ possible shops the person could end up shopping at today.

## Inclusion–exclusion principle

The inclusion–exclusion principle (also known as the sieve principle) can be thought of as a generalization of the rule of sum in that it too enumerates the number of elements in the union of some sets (but does not require the sets to be disjoint). It states that if A$_1$, ..., A$_n$ are finite sets, then $\left|\bigcup _{i=1}^{n}A_{i}\right|=\sum _{i=1}^{n}\left|A_{i}\right|-\sum _{i,j\,:\,1\leq i<j\leq n}\left|A_{i}\cap A_{j}\right|+\sum _{i,j,k\,:\,1\leq i<j<k\leq n}\left|A_{i}\cap A_{j}\cap A_{k}\right|-\ \cdots \ +(-1)^{n-1}\left|A_{1}\cap \cdots \cap A_{n}\right|.$

## Subtraction principle

Similarly, for a given finite set S, and given another set A, if $A\subset S$, then $|A^{c}|=|S|-|A|$. To prove this, notice that $|A^{c}|+|A|=|S|$ by the addition principle.

## Applications

The addition principle can be used to prove Pascal's rule combinatorially. To calculate ${\binom {n+1}{k}}$, one can view it as the number of ways to choose k people from a room containing n children and 1 teacher. Then there are ${\binom {n}{k}}$ ways to choose people without choosing the teacher, and ${\binom {n}{k-1}}$ ways to choose people that includes the teacher. Thus ${\binom {n+1}{k}}={\binom {n}{k}}+{\binom {n}{k-1}}$.$^{:83}$
The addition principle can also be used to prove the multiplication principle.
# Addition theorem

In mathematics, an addition theorem is a formula such as that for the exponential function:
    e$^{x+y}$ = e$^x$ · e$^y$,
that expresses, for a particular function f, f(x + y) in terms of f(x) and f(y). Slightly more generally, as is the case with the trigonometric functions sin and cos, several functions may be involved; this is more apparent than real, in that case, since there cos is an algebraic function of sin (in other words, we usually take their functions both as defined on the unit circle).
The scope of the idea of an addition theorem was fully explored in the nineteenth century, prompted by the discovery of the addition theorem for elliptic functions. To "classify" addition theorems it is necessary to put some restriction on the type of function G admitted, such that
    F(x + y) = G(F(x), F(y)).
In this identity one can assume that F and G are vector-valued (have several components). An algebraic addition theorem is one in which G can be taken to be a vector of polynomials, in some set of variables. The conclusion of the mathematicians of the time was that the theory of abelian functions essentially exhausted the interesting possibilities: considered as a functional equation to be solved with polynomials, or indeed rational functions or algebraic functions, there were no further types of solution.
In more contemporary language this appears as part of the theory of algebraic groups, dealing with commutative groups. The connected, projective variety examples are indeed exhausted by abelian functions, as is shown by a number of results characterising an abelian variety by rather weak conditions on its group law. The so-called quasi-abelian functions are all known to come from extensions of abelian varieties by commutative affine group varieties. Therefore, the old conclusions about the scope of global algebraic addition theorems can be said to hold. A more modern aspect is the theory of formal groups.
# Adoratrices Handmaids of the Blessed Sacrament and of Charity

Adoratrices Handmaids of the Blessed Sacrament and of Charity is a Roman Catholic religious order founded in 1856 by María Micaela of the Blessed Sacrament in Madrid, Spain.

## History

The Handmaids of the Blessed Sacrament and of Charity was founded in 1856 in Spain. Founder Maria Michaela Desmaisieres was elected Mother General in 1859.
There have been allegations that, for decades, under the dictatorship of Francisco Franco, the girls and young women—often those who were unmarried ("fallen") young mothers, left-wing activists or otherwise seen as rebellious—were placed in the order's convents, where they were required to work without remuneration, made to suffer psychological distress, and, in some cases, had their babies stolen from them to be placed with "more traditional" families.

## Current work

As of 2008, there were about 1,300 members in 22 countries, including Japan, Cambodia, Vietnam, and most Latin American countries.
Project "Hope", founded in 1999, includes three homes for women who have been involved in prostitution or human trafficking.