OpenLLM-France/wikimedia huggingface dataset:
# Kari Kennell

Kari Kennell Whitman (born June 21, 1964) is an American model and actress. She was chosen as Playboy's Playmate of the Month in February 1988. She also did mainstream acting as Kari Whitman appearing on Married... with Children (1989) in the episode 976-SHOE as Muffy.

## Career

While spending time in Florida, Kennell appeared in two episodes of the action drama Miami Vice. After becoming interested in acting, she moved to New York to seek out more roles. Then in 1987 Kennell moved to Los Angeles to further her career and had early parts in television commercials and comedy skits on the Tonight Show. It was around this time that she became involved with the animal rights organization PETA.
From the mid-1980s and throughout the 1990s, Kennell appeared in a variety of roles in television series, TV movies, and feature films. Some of these appearances include the action comedies Beverly Hills Cop II (1987) and Men at Work (1990) and television shows Baywatch, In Living Color, Silk Stalkings, Nash Bridges, The X-Files. and an appearance on Murder, She Wrote as the evil Marge Deaver. She also was a designer on the cable series about home remodeling show called Dude Room in 2004, a precursor to her own design show.
In May 2006, Kennell was given her own reality television show on the WE (Women's Entertainment) Television Network. The series was titled Designer To The Stars: Kari Whitman and featured her redesigning rooms within celebrity homes. The series aired in March 2007.

## Advocacy

A staunch animal rights supporter, Kennell protested the National Hot Dog and Sausage Council's Annual Hot Dog Lunch on Capitol Hill, on Wednesday, July 21, 2004. Representing PETA, and wearing plastic lettuce-leaf bikinis, Kennell and fellow Playboy Playmate Lauren Anderson (Miss July 2002) sold vegetable hot dogs to members of Congress outside the Rayburn Office Building in Washington D.C. The courtyard inside the building was the location for the 2004 Hot Dog Lunch, which was sponsored by the American Meat Institute and the National Hot Dog and Sausage Council. The annual luncheon is a celebration of "National Hot Dog Month", which is the month of July.

## Personal life

Kennell was born in Colorado Springs, Colorado. She spent her early years going back and forth between the Rockies and Dunedin, Florida. Kari founded Kari Whitman Interiors in 1994 as a design build firm specializing in high-end residential interior design.
# Love Adventure

Love Adventure is the second single album by the South Korean girl group Cherry Bullet. It was released digitally and physically on May 22, 2019, by FNC Entertainment. It contains three tracks, including the lead single "Really Really". This was the final release with members Mirae, Kokoro and Linlin, before they left the group on December 13, 2019.

## Background and release

On May 9, it was revealed that Cherry Bullet would release their second single, Love Adventure with title track "Really Really", on May 22.
Concept images of each of the members were released from May 13 to May 17.
A music video teaser was released on May 18 and the full music video on May 22 together with the single release.

## Promotion

Cherry Bullet held a live showcase at the YES24 Live Hall in Gwangjin-gu, Seoul, on May 22, where they performed "Really Really" along with "Ping Pong". Cherry Bullet collaborated with LG U+ to establish an augmented reality / virtual reality experience zone and actively introduced it. LG U+ set up an AR / VR experience zone on the scene.
The group started promoting the title track "Really Really" on May 23. They first performed the lead single on Mnet's M Countdown, followed by performances on KBS' Music Bank, MBC's Show! Music Core and SBS' Inkigayo.

## Charts

| Chart (2019) | Peak position |
| South Korean Albums (Gaon) | 9 |

## Release history

| Region | Date | Format | Distributor |
| Various | May 22, 2019 | Digital downloadstreaming | FNC EntertainmentKakao M |
| South Korea | May 22, 2019 | Digital downloadstreaming | FNC EntertainmentKakao M |
| South Korea | May 22, 2019 | CD | FNC EntertainmentKakao M |
# Periodic point

In mathematics, in the study of iterated functions and dynamical systems, a periodic point of a function is a point which the system returns to after a certain number of function iterations or a certain amount of time.

## Iterated functions

Given a mapping f from a set X into itself,
    $f:X\to X,$
a point x in X is called periodic point if there exists an n>0 so that
    $\ f_{n}(x)=x$
where f$_n$ is the nth iterate of f. The smallest positive integer n satisfying the above is called the prime period or least period of the point x. If every point in X is a periodic point with the same period n, then f is called periodic with period n (this is not to be confused with the notion of a periodic function).
If there exist distinct n and m such that
    $f_{n}(x)=f_{m}(x)$
then x is called a preperiodic point. All periodic points are preperiodic.
If f is a diffeomorphism of a differentiable manifold, so that the derivative $f_{n}^{\prime }$ is defined, then one says that a periodic point is hyperbolic if
    $|f_{n}^{\prime }|\neq 1,$
that it is attractive if
    $|f_{n}^{\prime }|<1,$
and it is repelling if
    $|f_{n}^{\prime }|>1.$
If the dimension of the stable manifold of a periodic point or fixed point is zero, the point is called a source; if the dimension of its unstable manifold is zero, it is called a sink; and if both the stable and unstable manifold have nonzero dimension, it is called a saddle or saddle point.

### Examples

A period-one point is called a fixed point.
The logistic map
$x_{t+1}=rx_{t}(1-x_{t}),\qquad 0\leq x_{t}\leq 1,\qquad 0\leq r\leq 4$
exhibits periodicity for various values of the parameter r. For r between 0 and 1, 0 is the sole periodic point, with period 1 (giving the sequence 0, 0, 0, …, which attracts all orbits). For r between 1 and 3, the value 0 is still periodic but is not attracting, while the value ${\tfrac {r-1}{r}}$ is an attracting periodic point of period 1. With r greater than 3 but less than ⁠$1+{\sqrt {6}},$⁠ there are a pair of period-2 points which together form an attracting sequence, as well as the non-attracting period-1 points 0 and ${\tfrac {r-1}{r}}.$ As the value of parameter r rises toward 4, there arise groups of periodic points with any positive integer for the period; for some values of r one of these repeating sequences is attracting while for others none of them are (with almost all orbits being chaotic).

## Dynamical system

Given a real global dynamical system ⁠$(\mathbb {R} ,X,\Phi ),$⁠ with X the phase space and Φ the evolution function,
    $\Phi :\mathbb {R} \times X\to X$
a point x in X is called periodic with period T if
    $\Phi (T,x)=x\,$
The smallest positive T with this property is called prime period of the point x.

### Properties

* Given a periodic point x with period T, then $\Phi (t,x)=\Phi (t+T,x)$ for all t in ⁠$\mathbb {R} .$⁠
* Given a periodic point x then all points on the orbit γ$_x$ through x are periodic with the same prime period.
# Phryganopsis punctilineata

Phryganopsis punctilineata is a moth of the subfamily Arctiinae. It is found in the Democratic Republic of Congo, Ethiopia, Kenya, South Africa and Uganda.
# Kendija Aparjode

Kendija Aparjode (born 24 December 1996) is a Latvian luger, who competed at the 2018 Winter Olympics, where she finished 22nd in the women's singles.
She started competing in the sport at the age of 13 and was part of the Latvian team that took the silver medal in the team relay at the 2015 European Junior Championships in Oberhof, Germany. She is the daughter of luger Aiva Aparjode and the sister of luger Kristers Aparjods.
# Neopotamia divisa

Neopotamia divisa is a moth of the family Tortricidae. It is found in India, Thailand and Vietnam.
# Katoria Assembly constituency

Katoria is one of 243 constituencies of legislative assembly of Bihar. It is part of Banka Lok Sabha constituency along with other assembly constituencies viz. Amarpur, Banka, Belhar and Dhoraiya. The seat is reserved for Scheduled Tribes.

## Overview

Katoria comprises CD Blocks Katoria & Bounsi.

## Members of the Legislative Assembly

| Year | Member | Party |
| 1957 | Piroo Manjhi | Indian National Congress |
| 1957 | Raghvendra Narain Singh | Indian National Congress |
| 1961^ | Munsa Murmu | Indian National Congress |
| 1962 | Kampa Murmu | Swatantra Party |
| 1967 | K. Sitaram | Bharatiya Jana Sangh |
| 1972 | Jay Prakash Singh | Independent politician |
| 1977 | Guneshwar Prasad Singh | Janata Party |
| 1980 | Suresh Prasad Yadav | Indian National Congress |
| 1985 | Suresh Prasad Yadav | Indian Congress |
| 1990 | Suresh Prasad Yadav | Indian National Congress |
| 1995 | Giridhari Yadav | Janata Dal |
| 1996^ | Bhola Prasad Yadav | Janata Dal |
| 2000 | Giridhari Yadav | Rashtriya Janata Dal |
| 2005 | Rajkishore Prasad | Lok Janshakti Party |
| 2005 | Rajkishore Prasad | Rashtriya Janata Dal |
| 2010 | Sonelal Hembram | Bharatiya Janata Party |
| 2015 | Sweety Sima Hembram | Rashtriya Janata Dal |
| 2020 | Nikki Hembram | Bharatiya Janata Party |

## Election results
### 2020

Bihar Legislative Assembly Election, 2020: Katoria :
| Party | Party | Candidate | Votes | % | ±% |
| | BJP | Nikki Hembrom | 74,785 | 47.01 | +12.17 |
| | RJD | Sweety Sima Hembram | 68,364 | 42.98 | +0.03 |
| Turnout | Turnout | Turnout | 153,260 | 60.99 | +4.14 |
| Registered electors | Registered electors | Registered electors | 2,51,287 | | |
| | BJP gain from RJD | BJP gain from RJD | Swing | | |

### 2015

Bihar Assembly election, 2015: Katoria :
| Party | Party | Candidate | Votes | % |
| | RJD | Sweety Sima Hembram | 54,760 | 42.95 |
| | BJP | Nikki Hembram | 44,423 | 34.84 |
| Turnout | Turnout | Turnout | 132,426 | 56.85 |
| Registered electors | Registered electors | Registered electors | 232,942 | |
| | RJD gain from BJP | RJD gain from BJP | Swing | |
# Jean-Séraphin Mbessa

Jean-Séraphin M'Bessa Akono (born 5 August 1983) is a Cameroonian former professional footballer who played as a striker.
# Roger Harper

Roger Andrew Harper (born 17 March 1963) is a Guyanese former cricketer turned coach, who played both Test and One Day International cricket for the West Indies cricket team. His international career lasted 13 years, from 1983 to 1996, and he was later described as a "fabulous" fielder.
His Test bowling average of 28.06 is superior to that of Lance Gibbs, giving him the leading average among all West Indian spinners with at least 25 Test wickets. One of his most notable performances was against South Africa in the Quarter Finals of the 1996 Cricket World Cup when he took 4/47 to allow the West Indies to seize control of the match.
Harper was an all-rounder who batted right-handed and bowled right-arm off breaks, although suffering from the yips during part of his career. As a player, he scored 535 runs and 46 wickets in his 25 Tests, and he played 200 first class matches. As a player, he made many of his best performances in England. His Test batting and bowling averages in England were better than his averages elsewhere, he recorded both his best Test bowling figures of 6/57 and his highest test score (74) against England at Old Trafford, in 1984 and 1988, respectively, and he made his highest first-class score of 234 while playing for Northamptonshire (while batting at no.7) against Gloucestershire in 1986. It was in England (at Lord's) that he also pulled off his most famous piece of fielding to run out Graham Gooch during the MCC Bicentenary match in 1987.
After his playing career, he became a coach, taking over the West Indies team between 2000 and 2003, and then worked as team manager of the West Indies Under-19 cricket team in 2005. However, he was approached by Cricket Kenya in late December 2005 with an offer to take over the Kenyan national team after interim coach Mudassar Nazar, and the appointment was made official in January 2006. Harper said it "was great to be back" coaching players "at a relatively high level."
# Kjersem

Kjersem is a Norwegian surname. Notable people with the surname include:
* Hilde Marie Kjersem (born 1981), Norwegian artist, musician, and songwriter
* Jakob Kjersem (1925–2009), Norwegian long-distance runner
# Kareem Abdul-Jabbar Award

The Kareem Abdul-Jabbar Center of the Year Award is an annual basketball award given by the Naismith Memorial Basketball Hall of Fame to the top men's collegiate center. Following the success of the Bob Cousy Award which had been awarded since 2004, the award was one of four new awards (along with the Jerry West Award, Julius Erving Award and Karl Malone Award) created as part of the inaugural College Basketball Awards show in 2015. It is named after Kareem Abdul-Jabbar, a Naismith Memorial Basketball Hall of Fame inductee who played the position. The inaugural winner was Frank Kaminsky of Wisconsin.

## Key

| * | Awarded a national player of the year award: Sporting News; Oscar Robertson Trophy; Associated Press; NABC; Naismith; Wooden |
| Player (X) | Denotes the number of times the player has been awarded the Kareem Abdul-Jabbar at that point |

## Winners

| Season | Player | School | Class |
| 2014–15 | Frank Kaminsky* | Wisconsin | Senior |
| 2015–16 | Jakob Pöltl | Utah | Sophomore |
| 2016–17 | Przemek Karnowski | Gonzaga | Senior |
| 2017–18 | Ángel Delgado | Seton Hall | Senior |
| 2018–19 | Ethan Happ | Wisconsin | Senior |
| 2019–20 | Luka Garza | Iowa | Junior |
| 2020–21 | Luka Garza* (2) | Iowa | Senior |
| 2021–22 | Oscar Tshiebwe* | Kentucky | Junior |
| 2022–23 | Zach Edey* | Purdue | Junior |
| 2023–24 | Zach Edey* (2) | Purdue | Senior |

## Winners by school

| School | Winners | Years |
| Iowa | 2 | 2020, 2021 |
| Purdue | 2 | 2023, 2024 |
| Wisconsin | 2 | 2015, 2019 |
| Gonzaga | 1 | 2017 |
| Kentucky | 1 | 2022 |
| Seton Hall | 1 | 2018 |
| Utah | 1 | 2016 |
# Love Affair

A love affair is a form of romantic relationship.
Love Affair may also refer to:

## Films

* Love Affair (1932 film), starring Dorothy Mackaill and Humphrey Bogart
* Love Affair (1939 film), starring Irene Dunne and Charles Boyer
* Love Affair, or the Case of the Missing Switchboard Operator, a 1967 Yugoslav film
* Love Affair (1994 film), featuring Annette Bening, Warren Beatty and Katharine Hepburn
* The Love Affair (film), a 2015 Filipino film
* Love Affair(s), a 2020 French film
* Love Affair (unreleased film), an unreleased Indian film

## Music

* Love Affair (band), an English pop and soul band, formed in 1966
* Love Affair, a 1992 album by Gloria Gaynor
* Love Affair (album), a 1996 album by Amii Stewart
* "Love Affair", the B-side of Sal Mineo's 1957 song "Start Movin' (In My Direction)"
* "Love Affair", a song by Toni Braxton from the 1993 album Toni Braxton
* "Love Affair", a song by Kylie Minogue from the 2001 album Fever
* Hercules and Love Affair, a dance music project

## Other uses

* A Love Affair (Italian: Un amore), a 1963 novel by Dino Buzzati
# Periodic short-interval diffuse discharges

Periodic short-interval diffuse discharges are a type of EEG abnormality with periodicity less than 4.0 seconds. They can consist of sharp waves or spikes, spike and wave, polyspikes or triphasics with background attenuation in between transients.
# Phoenix rupicola

Phoenix rupicola (rupicola - Latin, inhabitant of rocks) or cliff date palm is a species of flowering plant in the palm family, native to the mountainous forests of India and Bhutan from 300 to 1200 m, usually occurring on cliffs, hillsides and similar terrain. It is threatened by habitat loss in its native range. On the other hand, the species is reportedly naturalised in the Andaman Islands, the Leeward Islands, Cuba and Puerto Rico and a specimen has recently been reported in Saint Lucia.

## Description

Phoenix rupicola palm trees grow to 8 metres (26 ft) in height, and 20 cm in width. They are usually clean of leaf bases except near the crown.
Leaves are 2.5 to 3 m long, 35 cm leaflets, pinnately arranged, on 50 – 60 cm pseudo petioles armed with spines. The spines are much less numerous and less vicious than the other Phoenix species.
The fruit is an oblong, yellow to orange drupe, 2 cm long containing a single large seed.
# Maine Mariners

Maine Mariners may refer to:
* Maine Mariners (AHL), an ice hockey team in Portland, Maine, which operated from 1977 to 1992
* Maine Mariners (ECHL), an ice hockey team in Portland, Maine, which has operated since 2018
# Neopotamia atrigrapta

Neopotamia atrigrapta is a moth of the family Tortricidae. It is found in Vietnam.
The wingspan is about 21 mm.
# Katori District

Katori District (香取郡, Katori-gun) is a district located in Chiba Prefecture, Japan. The district dates back to the Taika Reform in the 7th century, and Katori District remained part of Shimōsa Province until the establishment of Chiba Prefecture. Historically Katori District occupied the area south of the lower researches of the Tone River.
Since there is no population data since 2003, the post-Katori-Narita district had an estimated population of 40,260. The total area was 138.69 kilometres (86.18 mi).

## Towns and villages

* Kōzaki
* Tako
* Tōnoshō

## District Timeline

* July 1, 2005 - The town of Hikata merged with the towns of Iioka and Unakami from Kaijō District (now dissolved) and the city of Asahi to form the city of Asahi.
* March 27, 2006
** The city of Sawara and the towns of Omigawa, Yamada and Kurimoto merged to form the new city of Katori.
** The towns of Shimofusa and Taiei merged into the city of Narita.
# Jean-Daniel Pollet

Jean-Daniel Pollet (French:; 1936–2004) was a French film director and screenwriter who was most active in the 1960s and 1970s. He was associated with two approaches to filmmaking: comedies which blended burlesque and melancholic elements, and poetic films based on texts by writers such as the French poet Francis Ponge.

## Career

Pollet was born on 20 June 1936 in La Madeleine, Nord, in France. His film career started in 1958, when he did a short film set in Paris called Pourvu qu'on ait l'ivresse..., in which Pollet filmed the movements of dancers' silhouettes. Pollet built on the images and themes from this first film in many of his later works, by incorporating elements of popular comedies imbued with both burlesque and melancholic elements. In the early 1960s, Pollet began exploring another approach to filmmaking with the film Méditerranée, which he made over two years with Volker Schlöndorff. Pollet tried to create a form of poetic film, using texts and commentaries by writers such as Philippe Sollers, Jean Thibeaudeau, and Francis Ponge.
In the 1990s, he was paralyzed after a train accident, and so he filmed his last movies in the areas around his house in the French town of Cadenet. In 2004, when Pollet realized that his death was approaching, he wrote his last screenplay, Jour après jour, which was finished by Jean-Paul Fargier. Pollet died at the age of 68 on 9 September 2004 at Cadenet, Vaucluse, in France.

## Filmography

* 1958: Pourvu qu'on ait l'ivresse...
* 1960: Line of Sight
* 1961: Gala
* 1963: Méditerranée
* 1964: Bassae
* 1965: Une balle au cœur
* 1965: Paris vu par... (segment Rue Saint-Denis)
* 1966: Les Morutiers
* 1966: Le Horla
* 1967: Tu imagines Robinson
* 1970: Le Maître du temps
* 1971: Le Sang
* 1971: L'Amour c'est gai, l'amour c'est triste
* 1973: L'Ordre
* 1976: L'Acrobate
* 1978: Pour mémoire (La forge)
* 1986: Au Père Lachaise
* 1988: Contretemps
* 1991: Trois jours en Grèce
* 1994: Dieu sait quoi
* 2001: Ceux d'en face
* 2006: Jour après jour, terminé par Jean-Paul Fargier
# Roger Boyle, 2nd Earl of Orrery

Roger Boyle, 2nd Earl of Orrery (24 August 1646 – 29 March 1682), styled Lord Broghill between 1660 and 1679, was an Irish peer and Member of Parliament.
Boyle was born in Dublin, the son of Roger Boyle, 1st Earl of Orrery, by Lady Margaret, daughter of Theophilus Howard, 2nd Earl of Suffolk. He was educated at Trinity College, Dublin. In 1665 he was returned to the Irish House of Commons for County Cork, a seat he held until the following year. In 1679 he succeeded his father in the earldom and entered the Irish House of Lords.
Lord Orrery married Mary, daughter of Richard Sackville, 5th Earl of Dorset, in 1665. He died in March 1682, aged 35, and was succeeded in the earldom by his eldest son, Lionel. The Countess of Orrery died in London in November 1710, aged 62.
# Strathtyrum

Strathtyrum is a 400-acre (160 ha) country estate in the north-western outskirts of St Andrews, Fife, Scotland. It is accessed via the A91.

## Etymology

The name Strathtyrum was recorded as Trestirum in 1190, and may rooted in either a Gaelic or Pictish etymology. The first element is either Gaelic treabh or Pictish *trev, cognates both meaning "farm, estate, town" (c.f. Welsh tref), assimilated to Gaelic srath, "valley". The second element is possibly Gaelic tioram, "dry", or else an adaptation or translation of an earlier Pictish form.

## History

The estate was owned by St Andrews Cathedral Priory prior to the Reformation, whereafter ownership was granted to the Duke of Lennox and it subsequently changed hands several times. It was purchased by Archbishop James Sharp in 1669 and by James Cheape, the son of a laird, in 1782.
The adjacent property of St Andrews Links on the northern side of the estate was acquired by James Cheape in 1821 and sold by his brother's grandson, also named James Cheape, to The Royal and Ancient Golf Club of St Andrews in 1893. Control of St Andrews Links was regulated by an act of Parliament in 1894 and another in 1974 which resulted in the creation of the St Andrews Links Trust. The Strathtyrum Course of St Andrews Links, which was opened in 1993, was built on land that was previously part of the estate and sold to the St Andrews Links Trust by Mrs Gladys Cheape in 1986. The Strathtyrum estate was subsequently inherited by Henry Ismay Cheape.

## Buildings

There are several buildings on the estate including the main residential building Strathtyrum House located opposite the Old Course at St Andrews, a Category A listed building built in the 18th century. It is a Georgian building three storeys high accompanied by riding stables, a mausoleum and a large walled garden. It was the rented country residence of publisher John Blackwood who died there in 1879.
While attending the University of St Andrews where they met, Prince William and his future wife Catherine Middleton lived in Balgove House on the estate for two years before graduating in 2005.
# Lotario

Lotario may refer to:
* Lotario (Handel), opera seria by George Frideric Handel
* Lotario (given name), given name
# Periodic summation

In mathematics, any integrable function $s(t)$ can be made into a periodic function $s_{P}(t)$ with period P by summing the translations of the function $s(t)$ by integer multiples of P. This is called periodic summation:
    $s_{P}(t)=\sum _{n=-\infty }^{\infty }s(t+nP)$
When $s_{P}(t)$ is alternatively represented as a Fourier series, the Fourier coefficients are equal to the values of the continuous Fourier transform, $S(f)\triangleq {\mathcal {F}}\{s(t)\},$ at intervals of ${\tfrac {1}{P}}$. That identity is a form of the Poisson summation formula. Similarly, a Fourier series whose coefficients are samples of $s(t)$ at constant intervals (T) is equivalent to a periodic summation of $S(f),$ which is known as a discrete-time Fourier transform.
The periodic summation of a Dirac delta function is the Dirac comb. Likewise, the periodic summation of an integrable function is its convolution with the Dirac comb.

## Quotient space as domain

If a periodic function is instead represented using the quotient space domain $\mathbb {R} /(P\mathbb {Z} )$ then one can write:
    $\varphi _{P}:\mathbb {R} /(P\mathbb {Z} )\to \mathbb {R}$
    $\varphi _{P}(x)=\sum _{\tau \in x}s(\tau )~.$
The arguments of $\varphi _{P}$ are equivalence classes of real numbers that share the same fractional part when divided by $P$.

## Citations

* ↑ Pinsky, Mark (2001). Introduction to Fourier Analysis and Wavelets. Brooks/Cole. ISBN 978-0534376604.
* ↑ Zygmund, Antoni (1988). Trigonometric Series (2nd ed.). Cambridge University Press. ISBN 978-0521358859.