OpenLLM-France/wikimedia huggingface dataset:
# Connecticut's 98th House of Representatives district

Connecticut's 98th House of Representatives district elects one member of the Connecticut House of Representatives. It encompasses parts of Branford and Guilford and has been represented by Democrat Moira Rader since 2022.

## Members

* Francis X. O'Neill Jr. (until 1995)
* Democrat Patricia Widlitz (1995–2015)
* Democrat Sean Scanlon (2015 to 2022).
* Democrat Moira Rader (2023 to present)

## Recent elections
### 2020

2020 Connecticut State House of Representatives election, District 98 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Sean Scanlon (incumbent) | 10,464 | 90.72 |
| | Working Families | Sean Scanlon (incumbent) | 1,070 | 9.28 |
| Total votes | Total votes | Total votes | 11,534 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2018

2018 Connecticut House of Representatives election, District 98 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Sean Scanlon | 9,434 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2016

2016 Connecticut House of Representatives election, District 98 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Sean Scanlon | 10,599 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2014

2014 Connecticut House of Representatives election, District 98 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Sean Scanlon | 5,421 | 52.1 |
| | Republican | Cindy Cartier | 4,469 | 43.0 |
| | Independent Party | Cindy Cartier | 269 | 2.6 |
| | Working Families | Sean Scanlon | 240 | 2.3 |
| Total votes | Total votes | Total votes | 10,339 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2012

2012 Connecticut House of Representatives election, District 98 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Patricia Widlitz (Incumbent) | 9,031 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |
# Connecticut's 97th House of Representatives district

Connecticut's 97th House of Representatives district elects one member of the Connecticut House of Representatives. It encompasses parts of New Haven and has been represented by Democrat Alphonse Paolillo since 2019.

## Recent elections
### 2020

2020 Connecticut State House of Representatives election, District 97 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Alphonse Paolillo (incumbent) | 6,042 | 76.08 |
| | Republican | Erin Reilly | 1,745 | 21.97 |
| | Independent Party | Erin Reilly | 155 | 1.95 |
| Total votes | Total votes | Total votes | 11,952 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2018

2018 Connecticut State Senate election, District 97 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Alphonse Paolillo (Incumbent) | 4,890 | 80.2 |
| | Republican | Joshua Van Hoesen | 1,207 | 19.8 |
| Total votes | Total votes | Total votes | 6,097 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2016

2016 Connecticut State Senate election, District 97 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Alphonse Paolillo | 5,717 | 100.00 |
| Total votes | Total votes | Total votes | 5,717 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2014

2014 Connecticut State Senate election, District 97 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Robert Megna (Incumbent) | 3,334 | 69.2 |
| | Republican | John Cirello | 1,053 | 21.8 |
| | Working Families | Robert Megna (Incumbent) | 220 | 4.6 |
| | Independent Party | John Cirello | 214 | 4.4 |
| Total votes | Total votes | Total votes | 6,097 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |

### 2012

2012 Connecticut State Senate election, District 97 :
| Party | Party | Candidate | Votes | % |
| | Democratic | Robert Megna (Incumbent) | 6,251 | 100.00 |
| Total votes | Total votes | Total votes | 6,251 | 100.00 |
| | Democratic hold | Democratic hold | Democratic hold | Democratic hold |
# 1715 in Denmark

Events from the year 1715 in Denmark.

## Incumbents

* Monarch – Frederick IV
* Grand Chancellor – Christian Christophersen Sehested

## Events

* 24 April – Battle of Fehmarn, naval battle of the Great Northern War.
* 2 May – The Treaty of Berlin.
* 8 August – Battle of Rügen, naval battle of the Great Northern War.
* 24 December – Denmark's Siege of Stralsund ends.

## Births

* 4 March – Joachim Melchior Magens, colonial administrator and planter (died 1783)
* 30 November – Johan Jacob Bruun, painter (died 1789)

## Deaths

* 11 November – Jens Rostgaard, civil servant, judge and antiquarian (born 1650)
* 16 November – Jacques d'Agar, painter (born 1640)
# 1715 in France

Events from the year 1715 in France

## Incumbents

* Monarch – Louis XIV (until 1 September), then Louis XV
* Regent: Philip II of Orleans (from 1 September)

## Events

* Persian embassy to Louis XIV

## Births

* 9 January – Robert-François Damiens, domestic servant, executed for the attempted assassination of Louis XV (died 1757)
* 12 January – Jacques Duphly, harpsichordist and composer (died 1789)
* 23 January – Jean-Olivier Briand, bishop of Quebec (died 1794)
* 30 January – Jean-Baptiste Lestiboudois, botanist (died 1804)
* 22 February – Charles-Nicolas Cochin, engraver (died 1790)
* 15 September – Jean-Baptiste Vaquette de Gribeauval, military officer, known for introducing the Gribeauval system (died 1789)

## Deaths

* 8 January – Noël Bouton de Chamilly, military officer (born 1636)
* 29 January – Bernard Lamy, mathematician (born 1640)
* 20 May – Armand Jean de Vignerot du Plessis, sailor and nobleman (born 1629)
* 1 September – Louis XIV, King of France since 1643 (born 1638)
* 1 September – François Girardon, sculptor (born 1628)
# Brinkibon Ltd v Stahag Stahl und Stahlwarenhandelsgesellschaft mbH

Brinkibon Ltd v Stahag Stahl GmbH [1983] 2 AC 34 is a landmark decision of the House of Lords on the formation of a contract using modern communication. The Lords largely accepted the earlier leading decision of Entores v Miles Far East Co. [1955] 2 QB 327 on acceptance via telex.

## Facts

Brinkibon was a London company that bought steel from Stahag, a seller based in Austria. Brinkibon sent their acceptance to a Stahag offer by telex to Vienna. Brinkibon later wanted to issue a writ against Stahag and applied to serve an out of jurisdiction party. They would only be able to do so if the contract had been formed in England.
The question at issue was where the contract was formed.

## Judgment

The Judges decided that the contract was formed in Vienna. They accepted the principle in Entores v Miles Far East Co where in the case of instantaneous communication, which included telex, the formation generally occurs in the place where the acceptance is received.
Lord Wilberforce, however, did not see the rule as applying in all circumstances:
   .... it appears logical that this should be at the place where acceptance is communicated to the offeror....
   ... I would accept it as a general rule. Where the condition of simultaneity is met, and where it appears to be within the mutual intention of the parties that contractual exchanges should take place in this way, I think it a sound rule, but not necessarily a universal rule...
   Since 1955 the use of Telex communication has been greatly expanded, and there are many variants on it. The senders and recipients may not be the principals to the contemplated contract. They may be servants or agents with limited authority. The message may not reach, or be intended to reach, the designated recipient immediately: messages may be sent out of office hours, or at night, with the intention, or on the assumption that they will be read at a later time. There may be some error or default at the recipient’s end which prevents receipt at the time contemplated and believed in by the sender. The message may have been sent and/or received through machines operated by third persons. And many other variants may occur. No universal rule can cover all such cases; they must be resolved by reference to the intentions of the parties, by sound business practice and in some cases by a judgement where the risks should lie.
Lord Brandon said the following.
   Unquestionably, as a general proposition, when an offer is made, it is necessary in order to make a binding contract, not only that it should be accepted, but that the acceptance should be notified.’ And the postal rule is an exception based on ‘commercial expediency… more convenient, and makes on the whole for greater fairness, than the general rule itself would do.
# Bricolage (album)

Bricolage is a 1997 album by Brazilian electronic music artist Amon Tobin. It was Tobin's second album, the first released under his own name, and his first on the Ninja Tune label. The album was a departure from his first album, Adventures in Foam (as Cujo), incorporating a heavier blend of jazz melodies and intense jungle rhythms. The album was followed by Permutation in 1998.
The album art for Bricolage depicts part of Alexander Liberman's Olympic Iliad sculpture, located at the base of the Space Needle in Seattle, Washington.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| Pitchfork | 10/10 |
Ryan Schreiber of Pitchfork gave Bricolage a maximum rating of 10/10, praising Amon Tobin for the way he produced an album of old jazz music with modern technology, such as samplers and electric keyboards. Sean Cooper of AllMusic stated that the album was consistently engaging and blurred the distinction between jungle and jazz. In 2015, Fact ranked the album at 23 on its list of "The 50 Best Trip-Hop Albums of All Time," where they described it as a midway point between IDM and the "moodier landscapes" of several trip hop artists.

## Soundtrack appearances

The track "Easy Muffin" was used in Toonami advertisements for Gundam SEED as well as several episodes of IGPX. It is also used in the 2002 film Divine Intervention and in many episodes of Top Gear. It is also played on the second episode of the first series of Almost Human. "Easy Muffin" has also been used in Lincoln Motor Company television ads starting in 2015.
# Ghora Dhaka

This is about a mountain resort town in Pakistan. For the Capital of Bangladesh, see Dhaka
Ghora Dhaka, also known as Ghora Dakka, is one of the tourist mountain resort towns of the Galyat area in northeast Pakistan. It is part of the Ayubia area and is located in the Abbottabad District in the province of Khyber Pakhtunkhwa. It is located at 34°1'49N 73°24'30E and has an altitude of 2212 metres (7260 feet). It lies on the road linking Dunga Gali to Murree, being 3 miles south of Dunga Gali and 15 miles north of Murree.

## History

During British rule, the town served as a cantonment, and during the summer months was occupied by a detachment of British infantry. This is the origin of the name Ghora Dhaka, which means "white soldiers hill".
# Cosmopterix phaeogastra

Cosmopterix phaeogastra is a moth in the family Cosmopterigidae. It is found in India.
# Coda (file system)

Coda is a distributed file system developed as a research project at Carnegie Mellon University since 1987 under the direction of Mahadev Satyanarayanan. It descended directly from an older version of Andrew File System (AFS-2) and offers many similar features. The InterMezzo file system was inspired by Coda.

## Features

Coda has many features that are desirable for network file systems, and several features not found elsewhere.
* Disconnected operation for mobile computing.
* Is freely available under the GPL
* High performance through client-side persistent caching
* Server replication
* Security model for authentication, encryption and access control
* Continued operation during partial network failures in server network
* Network bandwidth adaptation
* Good scalability
* Well defined semantics of sharing, even in the presence of network failure
Coda uses a local cache to provide access to server data when the network connection is lost. During normal operation, a user reads and writes to the file system normally, while the client fetches, or "hoards", all of the data the user has listed as important in the event of network disconnection. If the network connection is lost, the Coda client's local cache serves data from this cache and logs all updates. This operating state is called disconnected operation. Upon network reconnection, the client moves to reintegration state; it sends logged updates to the servers. Then it transitions back to normal connected-mode operation.
Also different from AFS is Coda's data replication method. AFS uses a pessimistic replication strategy with its files, only allowing one read/write server to receive updates and all other servers acting as read-only replicas. Coda allows all servers to receive updates, allowing for a greater availability of server data in the event of network partitions, a case which AFS cannot handle.
These unique features introduce the possibility of semantically diverging copies of the same files or directories, known as "conflicts". Disconnected operation's local updates can potentially clash with other connected users' updates on the same objects, preventing reintegration. Optimistic replication can potentially cause concurrent updates to different servers on the same object, preventing replication. The former case is called a "local/global" conflict, and the latter case a "server/server" conflict. Coda has extensive repair tools, both manual and automated, to handle and repair both types of conflicts.

## Supported platforms

Coda has been developed on Linux and support for it appeared in the 2.1 Linux kernel series. It has also been ported to FreeBSD. Subsequently, obsoleted there, an effort is under way to bring it back. Efforts have been made to port Coda to Microsoft Windows, from the Windows 95/Windows 98 era, Windows NT to Windows XP, by means of open-source projects like the DJGCC DOS C Compiler and Cygwin.
# Brentmoor

Brentmoor, also known as the Spilman-Mosby House in Warrenton, Virginia, is a historic site that was the home of Confederate military leader John Singleton Mosby.

## History

The house was built in 1859 as the residence of Judge Edward M. Spilman and his family, who later sold the house to James Keith, who went on to become the president of the Virginia Court of Appeals. Mosby purchased the property from the Keiths in 1875. In 1877, the property was sold to Congressman Eppa Hunton, who lived there with his wife and son, Eppa Jr. for most of the following 25 years. Brentmoor was added to the National Register of Historic Places in 1978. The house briefly served as the location for the John Singleton Mosby Museum and Education Center, founded by Patricia B. Fitch in 2001. In 2018, the town sold the property back into private ownership. As of 2019, it is under renovations to become a family home.

## Architecture

Brentmoor is a two-story Italianate style house, three bays wide. The west side of the house has an "English basement"-with earth to just below window sill height. The central bay is given emphasis by a 2 inch deep projection below a cross gable. This center bay frames the entry door with sidelights, and the second floor has a tri-part window on center, each window part is round-headed. The 2 inch projection is repeated at, and around the corners giving a suggestion of pilasters. A single story porch extends across the front supported by coupled, bracketed columns. The center-hall (N-S) plan features a single room to either side of the hall with 12 foot ceilings; each room has a fireplace backing against the center hall.
Beyond the center hall, through an arched opening, there is a cross-hall (E-W) with the single stairway rising from west to east. Each end of the cross-hall has a door with sidelights. The east end is a grade level entry with small roof; the west end door leads to a porch, 6.5 feet above grade. Below this porch earth is retained -mirroring porch outlines- allowing a basement door with sidelights. This west basement door leads to a depressed terrace with stairs up to the lawn.
North of the cross-hall are two more rooms with back to back fireplaces. These rooms and cross-hall have 10' ceilings. North of the east rear room, there was once a kitchen wing (removed c. 2001) which allowed easy communication with the nearby summer kitchen. All walls-including interior divisions are solid brick masonry. The second floor of the house is a near duplication of the first floor. Brentmoor was one of the earliest houses in Warrenton to incorporate indoor plumbing.
The only outbuildings remaining include a brick two-story-with attic summer-kitchen (16' x 20') and a brick smokehouse (13'x 13') which surround a brick paved courtyard space between the two; all is to the north of the house.
# Gaussian isoperimetric inequality

In mathematics, the Gaussian isoperimetric inequality, proved by Boris Tsirelson and Vladimir Sudakov, and later independently by Christer Borell, states that among all sets of given Gaussian measure in the n-dimensional Euclidean space, half-spaces have the minimal Gaussian boundary measure.

## Mathematical formulation

Let $\scriptstyle A$ be a measurable subset of $\scriptstyle \mathbf {R} ^{n}$ endowed with the standard Gaussian measure $\gamma ^{n}$ with the density ${\exp(-\|x\|^{2}/2)}/(2\pi )^{n/2}$. Denote by
    $A_{\varepsilon }=\left\{x\in \mathbf {R} ^{n}\,|\,{\text{dist}}(x,A)\leq \varepsilon \right\}$
the ε-extension of A. Then the Gaussian isoperimetric inequality states that
    $\liminf _{\varepsilon \to +0}\varepsilon ^{-1}\left\{\gamma ^{n}(A_{\varepsilon })-\gamma ^{n}(A)\right\}\geq \varphi (\Phi ^{-1}(\gamma ^{n}(A))),$
where
    $\varphi (t)={\frac {\exp(-t^{2}/2)}{\sqrt {2\pi }}}\quad {\rm {and}}\quad \Phi (t)=\int _{-\infty }^{t}\varphi (s)\,ds.$

## Proofs and generalizations

The original proofs by Sudakov, Tsirelson and Borell were based on Paul Lévy's spherical isoperimetric inequality.
Sergey Bobkov proved Bobkov's inequality, a functional generalization of the Gaussian isoperimetric inequality, proved from a certain "two point analytic inequality". Bakry and Ledoux gave another proof of Bobkov's functional inequality based on the semigroup techniques which works in a much more abstract setting. Later Barthe and Maurey gave yet another proof using the Brownian motion.
The Gaussian isoperimetric inequality also follows from Ehrhard's inequality.
# Godfrey Kennedy

Godfrey Kennedy (born 1974) is a Zimbabwean sculptor.
Kennedy began sculpting in 1992, working with his neighbor, John Type. His work is also influenced by that of Moses Masaya and Brighton Sango. Kennedy takes his subject matter from African history and culture.
# Godet

Godet may refer to:
* a brand name of cognac
* Godet (sewing), a sewing technique that adds width and volume to a garment
* Godet Island, now Hinson's Island, an island of Bermuda
* Frédéric Louis Godet (1812–1900), Swiss Protestant theologian
* Paul Godet des Marais (1647–1709), French Bishop of Chartres
# Godetia

Godetia may refer to one of several wildflowers native to the western United States:
* Clarkia amoena
* Clarkia bottae

## Warships

* HMS Godetia (K226)
* HMS Godetia (1916)
* Belgian ship Godetia

## Other uses

* Godetia (horse), Irish-trained thoroughbred racehorse active 1978-1980
# Golden Apples of the Sun (film)

Golden Apples of the Sun (also known as Caged Terror and Ever After All) is a 1973 independent Canadian film. It was directed by NFB-trained directors Barrie McLean and Kristen Weingartner, who also produced, wrote and edited the film. The film stars Elizabeth Suzuki and Percy Harkness.

## Synopsis

An office worker named Richard decides to invite his co-worker Janet to go on a camping trip with him to a secluded forest, and she accepts his offer. As soon as they arrive at the forest, Richard begins to show off his woodman's prowess by catching a fish and killing a rabbit. Janet isn't particularly impressed, but still she lets him rip her clothes off and throw her into the lake, where they frolic for a while before coming ashore to make love, during which Richard inexplicably smears blood all over her. As they continue their journey, they talk about their lives, the beauty and cruelty of nature, and make allusions to classical literature.
Janet and Richard arrive at the cabin, that Richard knew about, they enjoy a picnic, while Janet had some insights about her life and begins to weep. Almost an hour of talking, two strange and suspicious men, Jarvis and the Troubadour, show up at the cabin to sing hippy folk songs to the travelers. The two men begin to torture Janet and Richard, they rape Janet and put her in an ice box and imprison Richard in a chicken coop to watch them finish the job. What is strange by the ending is that Richard wakes in the morning, still caged in the chicken coop, to see Janet saying goodbye to the men as they leave.

## Cast

* Elizabeth Suzuki - Janet
* Percy Harkness - Richard
* Leon Morenzie - Jarvis
* Derek Lamb - Troubadour

## Reception

Critical reception for the film has been overwhelmingly negative, particularly amongst contemporary reviewers. In a review for the website, Canuxploitarion!, the film has been described as "one of the most insufferable Canadian films of all time, a testament to the indigenous struggle between art and commerce that seems to rip apart many Canadian B-movie productions." For the website, Fantastic Movie Musings and Ramblings, a reviewer commented that "potential viewers should be warned that there’s a whole lot of nothing going on in this one, and that nothing is pretty pretentious."
# Golden Arena

Golden Arena may refer to:
* The Croatian national film award presented at the Pula Film Festival:
** Big Golden Arena for Best Film
** Golden Arena for Best Actor
** Golden Arena for Best Supporting Actor
** Golden Arena for Best Actress
** Golden Arena for Best Supporting Actress
** Golden Arena for Best Cinematography
** Golden Arena for Best Costume Design
** Golden Arena for Best Director
** Golden Arena for Best Film Editing
** Golden Arena for Best Film Music
** Golden Arena for Best Production Design
** Golden Arena for Best Screenplay
* Golden Spike Arena, a multi-purpose arena in Ogden, Utah, United States
# Composite Blocking List

In computer networking, the Composite Blocking List (CBL) is a DNS-based Blackhole List of suspected E-mail spam sending computer infections.

## Overview

The CBL takes its source data from very large spamtraps/mail infrastructures, and only lists IPs exhibiting characteristics such as:
* Open proxies of various sorts (HTTP, socks, AnalogX, wingate etc.)
* Worms/viruses/botnets that do their own direct mail transmission, or are otherwise participating in a botnet.
* Trojan horse or "stealth" spamware.
The CBL attempts to avoid listing real mail servers, but certain misconfigurations of mail servers can make the system appear infected (for example, servers that send HELO with 'localhost' or a similar incorrect domain.)
Entries automatically expire after a period of time.
The CBL does not provide public access to gathered evidence.
CBL data are used in Spamhaus XBL list.
# Composite (finance)

A composite or a composite index is a combination of equities or indexes intended to measure the overall market performance over time.
A composite index may also be used in the natural or social sciences to summarize complex or multidimensional data or redundant measures. An example of a composite index in the social sciences is used in the European Lifelong Learning Indicators (ELLI) project.