OpenLLM-France/wikimedia huggingface dataset:
# 2011 European Track Championships – Men's madison

The Men's madison at the 2011 European Track Championships was held on 23 October 2011 with 20 teams participating. Two heats were held to determine the final participants.

## Medalists

| Gold | Belgium Kenny De Ketele Iljo Keisse |
| Silver | Switzerland Claudio Imhof Cyrille Thièry |
| Bronze | France Vivien Brisse Morgan Kneisky |

## Results
### Qualifying

The top 8 teams of each heat advanced to the final. The races were held at 10:00.

#### Heat 1

| Rank | Nation | Cyclists | Points | Laps |
| 1 | Czech Republic | Vojtech Hacecky Marek Mixa | 5 | 0 |
| 2 | Belgium | Kenny De Ketele Iljo Keisse | 10 | –1 |
| 3 | Switzerland | Claudio Imhof Cyrille Thièry | 8 | –1 |
| 4 | Netherlands | Nick Stöpler Wim Stroetinga | 7 | –1 |
| 5 | Germany | Marcel Kalz Lucas Liss | 5 | –1 |
| 6 | Austria | Andreas Graf Andreas Müller | 5 | –1 |
| 7 | Denmark | Michael Mørkøv Christian Ranneries | 5 | –1 |
| 8 | France | Julien Duval Laurent Pichon | 4 | –1 |
| 9 | Russia | Kirill Baranov Kirill Yatsevich | 4 | –1 |
| 10 | Poland | Mateusz Nowak Adam Stachowiak | 2 | –1 |

#### Heat 2

| Rank | Nation | Cyclists | Points | Laps |
| 1 | Netherlands | Jens Mouris Peter Schep | 5 | 0 |
| 2 | Ukraine | Sergiy Lagkuti Mykhaylo Radionov | 0 | 0 |
| 3 | Denmark | Casper Folsach Mathias Møller Nielsen | 0 | 0 |
| 4 | Spain | David Juaneda Albert Torres | 11 | –1 |
| 5 | Czech Republic | Martin Bláha Milan Kadlec | 10 | –1 |
| 6 | Switzerland | Silvan Dillier Loïc Perizzolo | 9 | –1 |
| 7 | France | Vivien Brisse Morgan Kneisky | 8 | –1 |
| 8 | Italy | Omar Bertazzo Angelo Ciccone | 5 | –1 |
| 9 | Russia | Valery Kaykov Ivan Savitskiy | 4 | –1 |
| 10 | Belgium | Ingmar De Poortere Steve Schets | 3 | –1 |

### Final

The race was held at 16:21.
| Rank | Nation | Cyclists | Points | Laps |
| | Belgium | Kenny De Ketele Iljo Keisse | 19 | 0 |
| | Switzerland | Claudio Imhof Cyrille Thièry | 12 | 0 |
| | France | Vivien Brisse Morgan Kneisky | 1 | 0 |
| 4 | Austria | Andreas Graf Andreas Müller | 8 | 0 |
| 5 | Czech Republic | Martin Bláha Milan Kadlec | 5 | 0 |
| 6 | Spain | David Juaneda Albert Torres | 17 | –1 |
| 7 | Netherlands | Nick Stöpler Wim Stroetinga | 12 | –1 |
| 8 | Denmark | Michael Mørkøv Christian Ranneries | 9 | –1 |
| 9 | Switzerland | Silvan Dillier Loïc Perizzolo | 6 | –1 |
| 10 | Italy | Omar Bertazzo Angelo Ciccone | 2 | –1 |
| 11 | Ukraine | Sergiy Lagkuti Mykhaylo Radionov | 1 | –1 |
| 12 | Denmark | Casper Folsach Mathias Møller Nielsen | 0 | –1 |
| 13 | Netherlands | Jens Mouris Peter Schep | 0 | –1 |
| 14 | France | Julien Duval Laurent Pichon | 0 | –1 |
| 15 | Czech Republic | Vojtech Hacecky Marek Mixa | 8 | –2 |
# Matheuristics

Matheuristics are problem agnostic optimization algorithms that make use of mathematical programming (MP) techniques in order to obtain heuristic solutions. Problem-dependent elements are included only within the lower-level mathematic programming, local search or constructive components. An essential feature is the exploitation in some part of the algorithms of features derived from the mathematical model of the problems of interest, thus the definition "model-based heuristics" appearing in the title of some events of the conference series dedicated to matheuristics matheuristics web page.
The topic has attracted the interest of a community of researchers, and this led to the publication of dedicated volumes and journal special issues besides to dedicated tracks and sessions on wider scope conferences.
A word of caution is needed before delving into the subject, because obviously the use of MP for solving optimization problems, albeit in a heuristic way, is much older and much more widespread than matheuristics. However, this is not the case for metaheuristics. Even the very idea of designing MP methods specifically for heuristic solution has innovative traits, when opposed to exact methods which turn into heuristics when enough computational resources are not available.
Some approaches using MP combined with metaheuristics have begun to appear regularly in the matheuristics literature. This combination can go two-ways, both in MP used to improve or design metaheuristics and in metaheuristics used for improving known MP techniques, even though the first of these two directions is by far more studied.
# Matthew 28:12

Matthew 28:12 is the twelfth verse of the twenty-eighth chapter of the Gospel of Matthew in the New Testament. This verse is part of the resurrection narrative. In this verse the guards of the tomb, after being present for an angel hearkening the resurrection, are bribed by the priests to lie about what they saw.

## Content

The text in Koine Greek, according to Westcott and Hort, reads:
    και συναχθεντες μετα των πρεσβυτερων συμβουλιον τε
    λαβοντες αργυρια ικανα εδωκαν τοις στρατιωταις
In the King James Version of the Bible it is translated as:
    And when they were assembled with the elders, and had
    taken counsel, they gave large money unto the soldiers,
The modern World English Bible translates the passage as:
    When they were assembled with the elders, and had taken
    counsel, they gave a large amount of silver to the soldiers,

## Analysis

Francis Beare notes that the phrasing could indicate that the priests call the Sanhedrin, the Jewish ruling council, into session to address the matter. This links back to Matthew 2 where the gentile Magi arrive in Jerusalem, and report on their belief in the newborn Jesus. In that section the Jewish leadership meets in consternation, and Herod decides to try and kill the child. In this section the gentile guards report to the Jewish leaders, and the leaders decide to dissemble to prevent the story of Jesus' resurrection from being known. Robert Gundry notes that this removes any thoughts that the leaders were simply ignorant of the events: according to the Gospel of Matthew they were fully informed and chose to disbelieve. Unlike Matthew 27:62, the Pharisees are not mentioned as being present, though their presence is likely implied by their previous attendance at such gatherings.
Schweizer notes that money only appears three times in the gospel, here, during the betrayal of Judas, and in the parable of the three servants. There are clear parallels between the betrayal of Judas and the bribing of the guards, Nolland states that Judas was bought for what he knew, and the guards are bought to hide what they know. Gundry notes that the mentions of money might indicate a special interest in the subject of the author of Matthew, who is traditionally believed to have been a tax collector. The literal meaning of the verse is a "sufficient" amount of money.
Accepting bribes and betraying generals was a common event in the Near Eastern empires of the time, but was much less common among the Roman forces, where if caught the punishments would be very severe. Gundry notes that the largeness of the sum indicates how important it was to the priests to keep the guards' secret, and that the guards would demand a large sum for a lie that would put them in jeopardy, as Matthew 28:14 indicates. Alexander Jones notes that the guards would also have an interest in covering up the matter, as the supernatural story of what did happen at Matthew 28:2 was not likely to be believed if the matter did come to a court martial.
# Matthew 28:16

Matthew 28:16 is the sixteenth verse of the twenty-eighth chapter of the Gospel of Matthew in the New Testament. This verse opens the final scene of the gospel, Jesus' resurrection appearance before his disciples in Galilee.

## Content

The original Koine Greek, according to Westcott and Hort, reads:
    οι δε ενδεκα μαθηται επορευθησαν εις την γαλιλαιαν
    εις το ορος ου εταξατο αυτοις ο ιησους
In the King James Version of the Bible it is translated as:
    Then the eleven disciples went away into Galilee,
    into a mountain where Jesus had appointed them.
The modern World English Bible translates the passage as:
    But the eleven disciples went into Galilee,
    to the mountain where Jesus had sent them.

## Analysis

The count of disciples is down to eleven, reduced by the betrayal and death of Judas. Eleven is a very specific number, not one like 12 or 40 that in this period could also stand for an approximate number. There are an array of different resurrection appearances of Jesus in the New Testament. To rationalize them, some authors have attempted to combine some of the appearances. France notes that the specific number makes that far more difficult, for instance this thus cannot be an account of the same appearance as the one from 1 Corinthians 15:6, which mentions hundreds of followers being present.
The disciples are now back in Galilee, obeying Jesus' instructions at Matthew 26:32, and to the women at 28:7 and 28:10. There is no mention of the women delivering their message, but the presence of the disciples in Galilee implies that they did so successfully.
None of the previous commands had mentioned specifically that they should go to a mountain. Nolland notes that the verse could also be interpreted as reading "the mountain where Jesus had commanded them". Thus rather than Jesus dispatching them here, this could be the mountain of the Sermon on the Mount of Matthew 5:1, from which Jesus had earlier issued his commands. Mountains have consistently been the site of great events in the Gospel of Matthew, with 14:23 and 17:1 also mentioning mountain settings. Mountains were also of much importance in the Old Testament.
# Haikou Transportation Center

Haikou Transportation Center (Chinese: 海口汽车客运总站), also known as Haikou Bus terminal, is the main bus station serving Haikou, Hainan, China. It is located across the road from Haikou East railway station's south side. It was built during 2017 and opened in October of that year. The main bus station was once called Haikou South Station, and was located on Nanhai Road around 1.5 km northwest of Haikou East railway station.
The site covers an area of about 60,000 square meters and has a capacity of about 20,000 people per day.

## Interior

There are numerous automatic ticket machines as well as a wicket in the ticket hall. The security checkpoint to enter the bus area has an x-ray machine. The second floor has several restaurants.
# Matrix polynomial

In mathematics, a matrix polynomial is a polynomial with square matrices as variables. Given an ordinary, scalar-valued polynomial
    $P(x)=\sum _{i=0}^{n}{a_{i}x^{i}}=a_{0}+a_{1}x+a_{2}x^{2}+\cdots +a_{n}x^{n},$
this polynomial evaluated at a matrix $A$ is
    $P(A)=\sum _{i=0}^{n}{a_{i}A^{i}}=a_{0}I+a_{1}A+a_{2}A^{2}+\cdots +a_{n}A^{n},$
where $I$ is the identity matrix.
Note that $P(A)$ has the same dimension as $A$.
A matrix polynomial equation is an equality between two matrix polynomials, which holds for the specific matrices in question. A matrix polynomial identity is a matrix polynomial equation which holds for all matrices A in a specified matrix ring M$_n$(R).
Matrix polynomials are often demonstrated in undergraduate linear algebra classes due to their relevance in showcasing properties of linear transformations represented as matrices, most notably the Cayley–Hamilton theorem.

## Characteristic and minimal polynomial

The characteristic polynomial of a matrix A is a scalar-valued polynomial, defined by $p_{A}(t)=\det \left(tI-A\right)$. The Cayley–Hamilton theorem states that if this polynomial is viewed as a matrix polynomial and evaluated at the matrix $A$ itself, the result is the zero matrix: $p_{A}(A)=0$. An polynomial annihilates $A$ if $p(A)=0$; $p$ is also known as an annihilating polynomial. Thus, the characteristic polynomial is a polynomial which annihilates $A$.
There is a unique monic polynomial of minimal degree which annihilates $A$; this polynomial is the minimal polynomial. Any polynomial which annihilates $A$ (such as the characteristic polynomial) is a multiple of the minimal polynomial.
It follows that given two polynomials $P$ and $Q$, we have $P(A)=Q(A)$ if and only if
    $P^{(j)}(\lambda _{i})=Q^{(j)}(\lambda _{i})\qquad {\text{for }}j=0,\ldots ,n_{i}-1{\text{ and }}i=1,\ldots ,s,$
where $P^{(j)}$ denotes the $j$th derivative of $P$ and $\lambda _{1},\dots ,\lambda _{s}$ are the eigenvalues of $A$ with corresponding indices $n_{1},\dots ,n_{s}$ (the index of an eigenvalue is the size of its largest Jordan block).

## Matrix geometrical series

Matrix polynomials can be used to sum a matrix geometrical series as one would an ordinary geometric series,
    $S=I+A+A^{2}+\cdots +A^{n}$
    $AS=A+A^{2}+A^{3}+\cdots +A^{n+1}$
    $(I-A)S=S-AS=I-A^{n+1}$
    $S=(I-A)^{-1}(I-A^{n+1})$
If $I-A$ is nonsingular one can evaluate the expression for the sum $S$.
# Matthias Buxhofer

Matthias Buxhofer (born 30 September 1973) is an Austrian former professional road racing cyclist. Professional from 2000 to 2005, he rode in the 2002 Giro d'Italia, finishing 55th overall. He also competed in the road race at the 2000 Summer Olympics, and finished in 51st place.

## Major results
### 1993

    3rd National Cyclo-cross Championships

### 1994

    1st Prologue Tour of Austria
    1st Burgenland Rundfahrt
    3rd National Cyclo-cross Championships

### 1995

    1st Stage 4 Tour of Austria
    2nd National Cyclo-cross Championships
    3rd Straßenengler Radsporttag

### 1996

    2nd National Cyclo-cross Championships

### 1997

    3rd National Cyclo-cross Championships
    3rd Overall Uniqa Classic

### 1998

    1st Overall Istrian Spring Trophy
    3rd Overall Uniqa Classic

### 1999

    2nd National Hill-climb Championships

### 2000

    1st Wartenberg-Rundfahrt
    1st Vorarlberg GP
    7th Overall Tour of Germany

### 2001

    1st Stage 5 Tour of Germany
    3rd Overall Niedersachsen Rundfahrt

### 2002

    2nd Schynberg Rundfahrt
    3rd National Time Trial Championships
# Odienné Department

Odienné Department is a department of Kabadougou Region in Denguélé District, Ivory Coast. In 2021, its population was 156,730 and its seat is the settlement of Odienné. The sub-prefectures of the department are Bako, Bougousso, Dioulatièdougou, Odienné, and Tiémé.

## History

Odienné Department was created in 1969 as one of the 24 new departments that were created to take the place of the six departments that were being abolished. It was created from territory that was formerly part of Nord Department. Using current boundaries as a reference, from 1969 to 2005 the department occupied the territory of Denguélé District.
In 1997, regions were introduced as new first-level subdivisions of Ivory Coast; as a result, all departments were converted into second-level subdivisions. The territory of Odienné Department was co-extensive with that of Denguélé Region from 1997 to 2005.
In 2005, Odienné Department was divided into three in order to create Madinani Department and Minignan Department. Odienné Department was divided again in 2009 to create Samatiguila Department.
In 2011, districts were introduced as new first-level subdivisions of Ivory Coast. At the same time, regions were reorganised and became second-level subdivisions and all departments were converted into third-level subdivisions. At this time, Odienné Department became part of Kabadougou Region in Denguélé District.
In 2012, a fourth and fifth division of Odienné Department occurred when five sub-prefectures were split from it to create Gbéléban Department and Séguélon Department. Since Minignan Department had also been split to create Kaniasso Department, the original territory of Odienné Department is now the seven departments in the Folon Region and Kabadougou regions of Denguélé.

### Maps of historical boundaries

* Odienné Department upon its creation in 1969. It kept these boundaries until 2005, but other departments began to be divided in 1974.
* Odienné Department from 2005 to 2009. (Other subdivisions began to be divided in 2008).
* Odienné Department from 2009 to 2012. (Other subdivisions were reorganised and divided in 2011.)
# 2012 European Masters Athletics Championships

The eighteenth European Masters Athletics Championships were held in Zittau, Germany, Zgorzelec, Poland and Hrádek nad Nisou, Czech Republic, from August 16–25, 2012. The European Masters Athletics Championships serve the division of the sport of athletics for people over 35 years of age, referred to as masters athletics.
The championships were held in three locations near the German/Czech/Polish border.
Less countries participated compared with the last championships in Nyiregyhaza, but just over 700 more athletes participated, giving it the third greatest attendance of any championship run by European Masters Athletics ever.
# HMCS Margaree

Several Canadian naval units have been named HMCS Margaree.
* HMCS Margaree (H49) (I) was an Interwar standard D-class destroyer serving first in the Royal Navy as HMS Diana (H49) and then for one month with the Royal Canadian Navy as a River-class destroyer from September–October 1940 when she was lost in a collision with a freighter.
* HMCS Margaree (DDH 230) (II) served from 1957–1992 as a Cold War era St. Laurent-class destroyer.

## Battle honours

Atlantic 1940
# People's Republic (novel)

People's Republic is the thirteenth novel in the CHERUB series by Robert Muchamore. It was published by Hodder Children's Books (ISBN 9780340999196) on 4 August 2011, and shows the beginning of the Aramov series. This carries on from the series featuring long-standing central character James Adams. The series has a new central character called Ryan Sharma. Ryan is twelve years old and is just about to be sent on his first big mission to Kyrgyzstan.

## Plot summary

CHERUB agent Ryan Sharma is given his first mission. Paired with ex-CHERUB Amy Collins and American Ted Brasker, both agents of international anti-smuggling taskforce Transnational Facilitator Unit (TFU), Ryan is tasked to befriend Californian Ethan Kitsell. Kitsell's mother Gillian is actually Galenka Aramov, a member of the Aramov Clan, a major smuggling group based out of Kyrgyzstan. Ryan wins Ethan's trust, but Gillian's home is raided by unknown assassins who kill Gillian and Ethan's friend Yannis, mistaking him for Ethan. Ethan reveals to Ryan that terminally ill clan matriarch Irena Aramov requested that Gillian share leadership of the clan with Gillian's sister Leonid after her death; Leonid is presumed to have sent the assassins to eliminate Gillian and Ethan as rivals. To Ryan's disgust, TFU head Denise "Dr D" Huggan plans to have Ethan tracked, rather than intervene to stop the clan from bringing him to Kyrgyzstan. Ryan lashes out at Dr D and is sent back to CHERUB campus to be punished. Ethan manages to obtain a mobile phone and keeps in contact with Ryan.
Meanwhile, 11-year-old Fu Ning is forced to flee China with her British stepmother Ingrid after her stepfather Chaoxiang is arrested for his role in a human smuggling organisation. The two manage to enter Kyrgyzstan on an Aramov plane, but are taken captive by Leonid, who plans to torture Ingrid into handing over details of bank accounts Chaoxiang had registered in her name. Leonid kills Ingrid after getting the information he needs out of her, but Ning manages to escape with the aid of Dan, a sympathetic Aramov enforcer. Dan arranges for Ning to be smuggled to England via the Czech Republic, with Ning hoping to obtain British citizenship through her adoption by Ingrid, a British national. On arrival in England, however, Ning is forced to work in a warehouse supplying food for a bakery. Ning manages to escape, but her application for British citizenship is denied. Amy intervenes to stop Ning's deportation to China and interviews her about her connection to the Aramov clan's operations. Ning is accepted into CHERUB, and Ryan introduces her to his friends while she waits to begin basic training.
# GlyphX

GlyphX Inc. was a computer graphics designer studio that produced promotional videos, cinematics and artwork for various video games for several years before going into video game design. The third-person shooter Advent Rising, the first and only video game created by GlyphX Games, LLC, the game designer branch of the company, had been long anticipated by critics and fans of the genre, but turned out to be rather a disappointment for both. GlyphX was acquired by Sandman Studios circa 2006.

## Works
### Illustrations

* Diablo II (2000, magazine article illustrations)
* Dinotopia Game Land Activity Center (2001, PC and GBA box covers)
* Drakan: Order of the Flame (1999, PC box cover)
* Gods & Heroes: Rome Rising (2005, E3 banner)
* Hired Guns (1999, E3 banner)
* Legacy of Kain: Soul Reaver (1999, PlayStation box cover)
* Legacy of Kain: Defiance (2003, box cover art)
* Mortal Kombat: Deadly Alliance (2002, advertisement)
* One Must Fall: Battlegrounds (2003, PC box cover)
* Rally Fusion (2002, PS2 box cover)
* Soul Reaver 2 (2001, magazine article illustrations, E3 poster)
* Spider-Man (2000, PlayStation box cover)
* Spider-Man 2: Enter Electro (2001, PlayStation box cover)
* Star Trek: Voyager – Elite Force (2000, magazine article illustrations)
* Tenchu 2: Birth Of The Stealth Assassins (2000, independent artwork)
* Unreal II: The Awakening (2003, PC box cover, advertisement)
* Unreal Tournament 2003 (2002, PC box cover)
* Vigilante 8: Second Offense (1999, PlayStation box covers)

### Games

* Advent Rising (2005)
# Master of Health Science

The Master of Health Science (MHS/M.H.Sc.) degree is a specialized master's degree. Depending on the department and specific area of study, the MHS degree provides opportunities for advanced study and research (academic MHS programs) or prepares individuals to begin or advance their careers as public health professionals (professional MHS programs). They offer an alternative to the Master of Public Health (MPH) degree for students desiring more focused skills.
# Mycerinopsis

Mycerinopsis is a genus of beetles in the family Cerambycidae, containing the following species:
subgenus Mycerinopsis
* Mycerinopsis flavosignata Breuning, 1973
* Mycerinopsis fulvescens Breuning, 1973
* Mycerinopsis lacteola (Hope, 1841)
* Mycerinopsis papuana Breuning, 1958
* Mycerinopsis spinipennis Breuning, 1939
* Mycerinopsis uniformis (Pascoe, 1863)
subgenus Zotale
* Mycerinopsis densepunctata Breuning, 1948
* Mycerinopsis excavata Breuning, 1948
* Mycerinopsis lineata (Gahan, 1895)
* Mycerinopsis subuniformis (Pic, 1926)
* Mycerinopsis tonkinea (Pic, 1926)
* Mycerinopsis unicolor (Pascoe, 1866)
incertae sedis
* Mycerinopsis apomecynoides Hayashi, 1972
* Mycerinopsis roepstorffi Thomson, 1864
# Mycerinopsis densepunctata

Mycerinopsis densepunctata is a species of beetle in the family Cerambycidae. It was described by Breuning in 1948.
# Mycerinodes lettowvorbecki

Mycerinodes lettowvorbecki is a species of beetle in the family Cerambycidae. It was described by Kriesche in 1926, originally spelled as "Mycerinodes Lettow-Vorbecki".
# Lubieniec

Lubieniec may refer to the following places in Poland:
* Lubieniec, Kuyavian-Pomeranian Voivodeship (north-central Poland)
* Lubieniec, Lublin Voivodeship (east Poland)
* Łubieniec, Pomeranian Voivodeship (north Poland)