OpenLLM-France/wikimedia huggingface dataset:
# C. laeta

C. laeta may refer to:
* Callirhipis laeta, a polyphagan beetle
* Canna laeta, a garden plant
* Capsula laeta, a North American moth
* Carex laeta, a grassy plant
* Carmenta laeta, a clearwing moth
* Cepora laeta, a Timorese butterfly
* Cerbera laeta, an evergreen plant
* Cercomacra laeta, a bird endemic to Brazil
* Chalcophorotaenia laeta, a jewel beetle
* Chersotis laeta, an owlet moth
* Clavatula laeta, a sea snail
* Clivina laeta, a ground beetle
* Coenosia laeta, a true fly
* Collonia laeta, a sea snail
* Colopea laeta, a spider that produces ecribellate silk
* Cynorkis laeta, an orchidoid orchid
* Cypella laeta, a northeastern Argentinian plant
# Robert W. Storer

Robert Winthrop Storer (20 September 1914 – 14 December 2008) was an American ornithologist known for his work on avian systematics and evolution, especially of grebes. He was born in Pittsburgh, Pennsylvania. He was the 1997 recipient of the Cooper Ornithological Society’s Loye and Alden Miller Research Award, which is given in recognition of lifetime achievement in ornithological research.
# Franklin County Airport

Franklin County Airport may refer to:
* Franklin County Airport (Georgia) in Canon, Georgia, United States (FAA: 18A)
* Franklin County Airport (North Carolina) in Louisburg, North Carolina, United States (FAA: LHZ, IATA: LFN)
* Franklin County Airport (Tennessee) in Sewanee, Tennessee, United States (FAA/IATA: UOS)
* Franklin County Airport (Texas) in Mount Vernon, Texas, United States (FAA: F53)
* Franklin County Regional Airport in Chambersburg, Pennsylvania, United States (FAA: N68)
* Franklin County State Airport in Highgate, Vermont, United States (FAA: FSO)
* Ozark-Franklin County Airport in Ozark, Arkansas, United States (FAA: 7M5)
# Oreophrynella huberi

Oreophrynella huberi is a species of toad in the family Bufonidae. It is endemic to Venezuela. Its natural habitats are subtropical or tropical moist montane forests and swamps.

## Conservation status

It is classed as vulnerable as it is known from a single location in Bolivar State, Cerro El Sol, to the north-east of the Auyán-tepui.
# Northern Military Region (Egypt)

The Northern Military Region is one of the five military regions of the Egyptian Armed Forces. It is headquartered in Alexandria. It may include the Alexandria, Beheira, Kafr el-Sheikh Governorate and Gharbia Governorates.
The current structure of the Northern Military Region:
* 3rd Mechanized Infantry Division
** 222nd Mechanized Infantry Brigade
** 110th Mechanized Infantry Brigade
** 199th Armored Brigade
** 192nd Med. Range Artillery Brigade
* 76th Independent Armored Brigade
* One Independent medium range Artillery Brigade
Among previous region commanders were Staff Brigadiers Abdel Fattah al-Sisi, now president, and Mohammed Majid Faraj. Major General Khaled Shawqi is the Current commander.

## Gulf War Participation

During the Gulf War, the 3rd Mechanized Division was part of the corps sized Egyptian forces where it served as part of the Arab forces during the liberation of Kuwait alongside the 4th Armoured Division.
# Pseudorhaphitoma heptagona

Pseudorhaphitoma heptagona is a small sea snail, a marine gastropod mollusk in the family Mangeliidae.

## Description

The length of the shell attains 4.4 mm, its diameter 1.6 mm.

## Distribution

This marine species occurs off Samoa.
# Giuseppe Lucatelli

Giuseppe Lucatelli (1751-1828) was an Italian painter and architect, active in a Neoclassical style.

## Biography

Born in Mogliano to a father who was a medical doctor, he studied in Rome, in circles dominated by Sebastiano Conca and Anton Raphael Mengs. He returned to Tolentino where he completed the decoration for the Nicola Vaccai Theater. These canvases are now collected in the Palazzo Comunale of Tolentino. They include a large canvas depicting Three Graces. He taught design at the schools of Macerata, Tolentino and Fermo. In 1803 the French-dominated government sent him to make copies of the Correggio frescoes in the formerly cloistered Monastery of San Paolo.
He painted an altarpiece depicting a Madonna dell'Ulivo (1810) for a chapel in the Basilica of San Nicola a Tolentino.
# Øm

Øm may refer to:
* Øm (village), in Lejre Municipality, Denmark
* Øm Abbey, an old monastery (now ruins) in central Jutland, Denmark
# Como un Campo de Maíz

Como un Campo de Maíz (Like a Cornfield) is an album released by Cuban singer-songwriter Pablo Milanés on September 25, 2005. The album earned Milanés a Latin Grammy Award for Best Singer-Songwriter Album.

## Track listing

This information adapted from Allmusic.
# Prioniomus

Prioniomus is a genus of beetles in the family Carabidae, containing the following species:
* Prioniomus abnormis (J.Sahlberg, 1900)
* Prioniomus aegeicus Giachino & Vailati, 2019
* Prioniomus antonellae Giachino & Vailati, 2011
* Prioniomus assingi Giachino & Vailati, 2019
* Prioniomus brachati Giachino & Vailati, 2019
* Prioniomus caoduroi Giachino & Vailati, 2012
* Prioniomus cassiopaeus Pavesi, 2010
* Prioniomus etontii Giachino & Vailati, 2011
* Prioniomus gabriellae Giachino & Vailati, 2011
* Prioniomus giachinoi Vailati, 2002
* Prioniomus lombardorum Fancello & Magrini, 2015
* Prioniomus lompei Giachino & Vailati, 2019
* Prioniomus maleficus Giachino & Vailati, 2012
* Prioniomus menozzii (Schatzmayr, 1936)
* Prioniomus meybohmi Giachino & Vailati, 2019
* Prioniomus moczarskii Jeannel, 1937
* Prioniomus pedemontanorum Fancello & Magrini, 2015
* Prioniomus peloponnesiacus Giachino & Vailati, 2011
* Prioniomus scaramozzinoi Giachino & Vailati, 2011
* Prioniomus strinatii (Coiffait, 1956)
* Prioniomus vailatii Giachino, 2001
# Pushpa Raj Pokharel

Pushpa Raj Pokharel is a Nepalese politician, belonging to the CPN (UML). He is a former Member of Parliament and a former Mayor of Bhadrapur.
# Cheryl Ruddock

Cheryl K. Ruddock (born 1949) is an American-born Canadian painter from Guelph, Ontario, who has exhibited widely for over 30 years. Working extensively with oil on canvas and gouache on handmade paper, she is known for using layers of colour and exploring the fragility of life, botanical themes, and empty-bodied clothing. Her work is held in the Canada Council Art Bank and the Kitchener-Waterloo Art Gallery, as well as collections of the University of Waterloo Art Gallery, Macdonald Stewart Art Centre, and the University of Guelph.
Her recent exhibitions have included Colour Possibilities at the Renann Isaacs Contemporary, Guelph; and Harmonics at Gallery Stratford, in 2016. A career survey of her work, entitled Slip, was held at the Macdonald Stewart Art Centre, now the Art Gallery of Guelph, in 2010.

## Early life and education

Ruddock was born in Detroit, Michigan, and studied painting with Ruth Weisberg at Eastern Michigan University in Ypsilanti, Michigan. She moved to Canada in 1969, and studied art history at Carleton University in Ottawa.
She lived in various locations including Toronto, Montreal, and the Yukon, settling in Guelph in 1980. During this period of her life, she was focused on weaving. In 1986, she earned a bachelor's degree in fine arts from the University of Guelph in Ontario, Canada.

## Career

Her paintings and prints belong to the following public collections: The Canada Council Art Bank, The Macdonald Stewart Art Centre, and the University of Guelph Collection. Her work is also held at the Kitchener-Waterloo Art Gallery, University of Waterloo Art Gallery, Glenhyrst, The Art Gallery of Hamilton, and the Art Gallery of Brant.
Her subjects include recurring mythic symbols, such as the female form, empty clothing, and desiccated botanicals.
Ruddock works with oil and acrylic on canvas, including shaped canvas bound to wooden forms. Periodically, she creates monoprints with master printer Stu Oxley at the Riverside Press, in Elora, Ontario.

## Reception

A 1991 review of her "Tendered Hearts" exhibition stated, "The Glenhyrst fairly bursts with colors on Ruddock's canvases. The lasting impression is one of sureness, confidence, unapologetic application of color and abstract images."

## Personal life

Cheryl is married to Nicholas Ruddock, a physician and author of The Parabolist, published by Doubleday.
# Oreophryne wapoga

Oreophryne wapoga is a species of frog in the family Microhylidae. It is endemic to Western New Guinea (Indonesia) and is known from its type locality, the headwaters of the Wapoga River, and from the island of Papua (province), both in the Papua province. The Yapen population might represent a separate species.

## Description

Adult males in the type series from Wapoga measure 22–23 mm (0.9–0.9 in) in snout–urostyle length (SUL); no females were collected. Males from Yapen are on average slightly smaller than from Wapoga, respectively 20.9 and 22.6 mm (0.8 and 0.9 in) SUL. A female from Yapen measures 22.5 mm (0.9 in) SUL.
Oreophryne wapoga is morphologically similar to Oreophryne atrigularis, but the head is relatively shorter and the eyes bigger. The throat is dark brown, and the pigmentation of the body is more spotted. The ground colour is beige, grey, or brown dorsally and cream ventrally. One of the five Wapoga types has a relatively broad mid-dorsal line.

## Reproduction

Males call from the ground or from vegetation up to 2.5 m (8 ft) above the ground. The male advertisement call is a long series of notes, lasting from about 10 seconds to half a minute. The initial notes of a call series have relatively long inter-note intervals and are followed by "fast" notes, with much higher repetition rates. Individual notes last about 0.05–0.1 seconds. The calls of Yapen males consist of single creaks, small groups of creaks with comparatively long and often irregular inter-note intervals, and longer series of creaks. Males guard the eggs. Development is direct, without free-living tadpole stage. On Yapen, a male was observed carrying eight juveniles on his back.

## Habitat and conservation

Oreophryne wapoga is known from lower-montane tropical rainforests at elevations of 500–1,070 m (1,640–3,510 ft) above sea level. The live in or under leaf litter, but males can climb to vegetation to call at night.
Oreophryne wapoga occurs at low densities, but it is not believed to face significant threats. The Yapen population probably occurs within the Yapen Nature Reserve.
# Northern Minnesota Wetlands (ecoregion)

The Northern Minnesota Wetlands ecoregion is a Level III ecoregion designated by the United States Environmental Protection Agency (EPA) in northern Minnesota in the United States. Designated as ecoregion number 49, the ecoregion is sparsely populated and generally features conifer bog, mixed forest, and boreal forest vegetation. Much of the Northern Minnesota Wetlands is covered by standing water although some low-gradient streams and rivers occur in the eastern part; lakes in the region tend to have lower phosphorus and algae concentrations than some other parts of the state due to an abundance of forests and less agriculture.

## Level IV ecoregions

Following is a list of smaller Level IV ecoregions within the Northern Minnesota Wetlands ecoregion, as defined by the EPA.
| Number | Ecoregion name | Description |
| 49a | Peatlands | One of the largest areas of contiguous wetland in the contiguous United States, common features of this region include bogs and fens, and the cold climate and wet soils limit agriculture. Almost a fifth of the area is part of the Red Lake Indian Reservation, which is held by the Red Lake Band of Ojibwe as the only closed reservation in Minnesota - meaning that all land is held in common by the tribe instead of being allotted into private property. |
| 49b | Forested Lake Plains | This region contains mostly wetland and forest, with more forest in the northeastern part and interspersed through the southern part of the region. The topography is generally flat. |
# Pseudorhaphitoma kilburni

Pseudorhaphitoma kilburni is a small sea snail, a marine gastropod mollusk in the family Mangeliidae.

## Distribution

This marine species occurs in the Red Sea and off Yemen
# Allorhynchium brevilineatum

Allorhynchium brevilineatum is a species of wasp in the family Vespidae.
# Ølve

Ølve is a village in Kvinnherad municipality in Vestland county, Norway. The village is located along the Kvinnheradsfjorden in the western part of the municipality. It is the site of Ølve Church.
Ølve is located near the border with Bjørnafjorden municipality, and it is across the water from Tysnes municipality. Ølve is a farming village, but it is also industrial. Today the biggest part of the production is aimed at the food industry, especially salmon processing.

## Mining and geology

There have been ten copper mines and two iron mines on the Ølve Peninsula. Mining continued until 1911. The basis for the operation was the rock greenstone. Many of the mines from the more than 300-year-old industry in Norway are associated with greenstone deposits. Ølve goldworks is well known from the years 1855–87, when gold was found at Slagget in Hyttevågen in greenish chlorite shale.
Stone baking slates for making flatbread have been mined and processed at several locations in Ølve and Hatlestrand since around 1100. It is the oldest industry in the area. The slates were used around Norway in large numbers and there is also evidence of exports outside Norway.
On Hamarhaug stone carvings thousands of years old of several ships and a couple of human figures have been discovered. Unfortunately, the main ship carving was cut out and stolen some years ago.
# Concert in Rhythm

Concert in Rhythm is an album by Ray Conniff and His Orchestra. It was released in 1958 on the Columbia label (catalog no. CS-8022).
The album debuted on Billboard magazine's popular album chart on September 29, 1958, peaked at No. 9, and remained on that chart for 39 weeks. It was certified by the RIAA as a gold record.
AllMusic later gave the album a rating of four stars. Reviewer Greg Adams wrote that Conniff's "pop-oriented adaptations" of classical music "achieved perhaps his purest blend of voices and instruments, particularly on 'Theme From Swan Lake Ballet.'"

## Track listing

Side 1
* Favorite theme from Tchaikovsky's "First Piano Concerto"
* Favorite theme from Tchaikovsky's "Swan Lake Ballet"
* Favorite theme from Rachmaninoff's "Second Piano Concerto"
* Favorite theme from Tchaikovsky's "Fifth Symphony" (adaptation by Ray Conniff)
* "Early Evening" (theme from "The Ray Conniff Suite") (Conniff)
* Favorite theme from Tchaikovsky's "Romeo And Juliet" (adaptation by Ray Conniff)
Side 2
* "Rhapsody In Blue" (George Gershwin)
* "I'm Always Chasing Rainbows" (from Chopin's "Fantasy Impromptu") (J. McCarthy, H. Carroll)
* "The Lamp Is Low" (from Ravel's "Pavane For A Dead Princess") (M. Parish, P. De Rose, B. Shefter)
* "On The Trail" (from Grofe's "Grand Canyon Suite") (F. Grofe)
* "My Reverie" (from Debussy's "Rêverie") (L. Clinton)
* Schubert's "Serenade" (adaptation by Ray Conniff)
# Goniurosaurus bawanglingensis

Goniurosaurus bawanglingensis is a species of geckos endemic to the Hainan Bawangling National Nature Reserve in the southwest part of Hainan Island, China.
# Pushpa Kumari Kohli

Pushpa Kumari Kohli is the first Hindu woman to become a police officer in Pakistan. She was posted as Assistant sub-inspector of police (ASI) in Sindh province after she passed the provincial competitive examination through Sindh Public Service Commission.

## Early life

Pushpa Kumari Kohli was born 1990 in Kohli scheduled caste Hindu family. She grew up in a middle-class family in the Samaro town in the Mirpurkhas District of Sindh Province. Her father runs a grocery store and her mother works as a family planning officer in population welfare department.

## Education

Pushpa Kumari graduated in from Dow University of Health Sciences in critical care in 2014.

## Career

Pushpa worked in the NGO Marie Stopes Society in hometown Samaro. Later she joined the medical field. Till 2018, Pushpa Kumari worked as an intensive care unit (ICU) technologist at the Benazir Bhutto Accident and Emergency Trauma Centre. In 2018, she applied for the vacant Assistant sub-Inspector post in 2018 and wrote the competitive public service commission exam in January 2019, which age qualified and became Assistant sub-inspector of police (ASI).

## Personal life

Pushpa Kumari is married to Narain Das, who works as a supervisor for Bahria Town. They are currently living in Karachi. She believes that inspiring from her other girls and women will decide to join daring career choices like police, army, air force or navy.
# Cheryl Roberts

Cheryl Roberts (10 March 1962 – 7 October 2022) was a South African table tennis player. She competed in the women's singles event at the 1992 Summer Olympics. Roberts died from cancer on 7 October 2022, at the age of 60.
# Franz Hünten

Franz Hünten, also known as François Hünten (26 December 1792 – 22 February 1878), was a German pianist and composer of salon music.
He was born in Koblenz, the son of the organist Daniel Hünten, who taught Henri Herz. Like Herz, he moved to Paris and entered its Conservatorium in 1819. He wrote pleasant and technically undemanding piano music: rondos, fantasies, variations, dances, etc. Of Hünten’s 267 published works, the vast majority were written for piano solo or duet. His first success was Variations militaires à 4 mains, op. 12, a simple imitation of Ignaz Moscheles's variations on the Alexandermarsch, and soon his popularity was such that for one work of ten pages he was paid 2000 francs. Two years after publishing the instruction book Nouvelle méthode pour le piano-forte, op. 60 (1833), he moved back to Koblenz, where he continued to compose; he moved back to Paris after a few years but retired for good in 1848.
Hünten's music was wildly popular throughout France, Germany, and England, but critical notices inevitably described it as trifling and later assessments have been much the same. His brothers, Wilhelm Hünten, a piano teacher in Koblenz, and Peter Ernst Hünten, a piano teacher in Duisburg, also composed piano music of a similar character. His son, Emil Hünten, was a painter.
# Orthogonal wavelet

An orthogonal wavelet is a wavelet whose associated wavelet transform is orthogonal. That is, the inverse wavelet transform is the adjoint of the wavelet transform. If this condition is weakened one may end up with biorthogonal wavelets.

## Basics

The scaling function is a refinable function. That is, it is a fractal functional equation, called the refinement equation (twin-scale relation or dilation equation):
    $\phi (x)=\sum _{k=0}^{N-1}a_{k}\phi (2x-k)$,
where the sequence $(a_{0},\dots ,a_{N-1})$ of real numbers is called a scaling sequence or scaling mask. The wavelet proper is obtained by a similar linear combination,
    $\psi (x)=\sum _{k=0}^{M-1}b_{k}\phi (2x-k)$,
where the sequence $(b_{0},\dots ,b_{M-1})$ of real numbers is called a wavelet sequence or wavelet mask.
A necessary condition for the orthogonality of the wavelets is that the scaling sequence is orthogonal to any shifts of it by an even number of coefficients:
    $\sum _{n\in \mathbb {Z} }a_{n}a_{n+2m}=2\delta _{m,0}$,
where $\delta _{m,n}$ is the Kronecker delta.
In this case there is the same number M=N of coefficients in the scaling as in the wavelet sequence, the wavelet sequence can be determined as $b_{n}=(-1)^{n}a_{N-1-n}$. In some cases the opposite sign is chosen.

## Vanishing moments, polynomial approximation and smoothness

A necessary condition for the existence of a solution to the refinement equation is that there exists a positive integer A such that (see Z-transform):
    $(1+Z)^{A}|a(Z):=a_{0}+a_{1}Z+\dots +a_{N-1}Z^{N-1}.$
The maximally possible power A is called polynomial approximation order (or pol. app. power) or number of vanishing moments. It describes the ability to represent polynomials up to degree A-1 with linear combinations of integer translates of the scaling function.
In the biorthogonal case, an approximation order A of $\phi$ corresponds to A vanishing moments of the dual wavelet ${\tilde {\psi }}$, that is, the scalar products of ${\tilde {\psi }}$ with any polynomial up to degree A-1 are zero. In the opposite direction, the approximation order Ã of ${\tilde {\phi }}$ is equivalent to Ã vanishing moments of $\psi$. In the orthogonal case, A and Ã coincide.
A sufficient condition for the existence of a scaling function is the following: if one decomposes $a(Z)=2^{1-A}(1+Z)^{A}p(Z)$, and the estimate
    $1\leq \sup _{t\in [0,2\pi ]}\left|p(e^{it})\right|<2^{A-1-n},$
holds for some $n\in \mathbb {N}$, then the refinement equation has a n times continuously differentiable solution with compact support.

### Examples

* Suppose $p(Z)=1$ then $a(Z)=2^{1-A}(1+Z)^{A}$, and the estimate holds for n=A-2. The solutions are Schoenbergs B-splines of order A-1, where the (A-1)-th derivative is piecewise constant, thus the (A-2)-th derivative is Lipschitz-continuous. A=1 corresponds to the index function of the unit interval.
* A=2 and p linear may be written as
       $a(Z)={\frac {1}{4}}(1+Z)^{2}((1+Z)+c(1-Z)).$
    Expansion of this degree 3 polynomial and insertion of the 4 coefficients into the orthogonality condition results in $c^{2}=3.$ The positive root gives the scaling sequence of the D4-wavelet, see below.
# Guido Lorraine

Guido Lorraine (2 September 1912 – 31 December 2009) was a Polish-born actor, musician and singer, known primarily for his roles in war films. He was also sometimes known by the stage name Guy Borucki. Lorraine appeared in twenty-eight films during his career, as well as many theatre productions.
Lorraine was born Gwidon Alfred Gottlieb in present-day Kraków, Poland in 1912. He studied at the School of Foreign Trade in Lwów (Lviv), where he sang in restaurants to earn money. He learned to play the accordion and piano as a child.
Lorraine founded a military theatre group during World War II. He is credited as the first singer to perform the song, "Red Poppy Flowers of Monte Cassino", in public.
He adopted the pseudonym Guy Borucki after World War II and moved to London. He appeared on BBC radio, television and film. His film credits during the era included Hotel Sahara in 1951, 1955's The Colditz Story and Blue Murder at St Trinian's in 1957. He also starred in a number of musical comedies and other British productions during the 1950s.
He arrived in Australia in 1959 with the performance of a musical operetta Grab Me a Gondola in which he had the main role, and made his home in Melbourne to pursue his acting career. Much of his career centred on entertainment for the Polish community living in Australia, including a series of theatre performances, revues and cabarets. He also starred in his own television show in 1960 called Tea for Two, a musical programme on Melbourne station HSV-7.
Guido Lorraine died in Melbourne, Australia, on 31 December 2009, at the age of 97.

## Filmography

| Year | Title | Role | Notes |
| 1949 | The Passionate Friends | Hotel Manager | |
| 1950 | State Secret | Lieutenant Prachi | |
| 1950 | Tony Draws a Horse | Accordion Player | Uncredited |
| 1951 | Hotel Sahara | Captain Giuseppi | |
| 1951 | Encore | Russian Prince | (segment "Gigolo and Gigolette") |
| 1952 | Top Secret | 1st M.V.D. | |
| 1953 | The Village | Mr. Karginski | |
| 1953 | Sailor of the King | German Officer | Uncredited |
| 1953 | The Red Beret | German Officer | |
| 1954 | Father Brown | Cafe Patron | |
| 1955 | The Colditz Story | Polish Officer #1 | |
| 1955 | Break in the Circle | Franz | |
| 1955 | Above Us the Waves | Officer Interpreter | |
| 1955 | Value for Money | Head Waiter | Uncredited |
| 1955 | They Can't Hang Me | Pietr Revski | |
| 1955 | Gentlemen Marry Brunettes | M. Marcel | |
| 1955 | Alias John Preston | Headwaiter | |
| 1956 | Port Afrique | Abdul | |
| 1956 | Loser Takes All | Room Waiter | Uncredited |
| 1957 | Ill Met by Moonlight | German Officer | Uncredited |
| 1957 | That Woman Opposite | Goron | |
| 1957 | Blue Murder at St Trinian's | Prince Bruno | |
| 1959 | The Great Van Robbery | Leprave | (final film role) |
# Pseudebulea hainanensis

Pseudebulea hainanensis is a moth in the family Crambidae. It was described by Eugene G. Munroe and Akira Mutuura in 1968. It is found in Hainan, China.