OpenLLM-France/wikimedia huggingface dataset:
# Remitly

Remitly is an American online remittance service based in Seattle, United States that offers international money transfers to over 170 countries. It was founded in 2011 by Matthew Oppenheimer, Josh Hug, and Shivaas Gulati and became publicly traded on the Nasdaq exchange in September 2021.

## History

Remitly was founded in 2011 as BeamIt Mobile. The company was initially a search engine for remittance services but shifted into money transfers soon after. It changed its name from BeamIt to Remitly in August 2012.
In April 2013, Remitly announced that it would allow its users to send free money transfers to the Philippines. This was the first international destination to which the company could deliver money transfers. In 2017, the company's services became available in all 50 states in the U.S., with Massachusetts being the final state that Remitly was allowed to operate in. By March 2018, Remitly had expanded its services to allow people from the United States, United Kingdom, Canada, and Australia to send money to the Philippines, India, Mexico, Colombia, Ecuador, El Salvador, Guatemala, Honduras, Nicaragua, and Peru.
Remitly became publicly traded on the Nasdaq exchange on September 23, 2021. The company's initial public offering of seven million shares generated approximately $300 million in new funding.

## Services

Remitly allowed people in 30 countries to carry out transfers of money in approximately 100 currencies to 170 countries, as of July 2024. The service operates electronically rather than via physical premises. Recipients in some countries might be able to receive funds via bank deposit, mobile money, and cash pickup.
# Bill Kelly (politician)

William "Bill" Edward Kelly III was the Republican candidate for Michigan House of Representatives in the 49th district in 2006. He suffered a defeat at the hands of incumbent Lee Gonzales (D-Flint). Final total was Kelly 24.6%, Gonzales 74.9%.

## Early life

Kelly was born in Buffalo, New York and raised in Rochester Hills, Michigan, where he graduated from Rochester High School in 2001.
He graduated from the University of Michigan - Flint, and later attended Western Michigan University in Kalamazoo, Michigan.
In April 2007, Kelly announced his intention to run for US House of Representatives - Michigan's 5th district against Dale Kildee (D-Flint). He has since been identified as an important player in Michigan Republican presidential politics after changing his presidential endorsement of US Senator John McCain to former Massachusetts Governor Mitt Romney. Kelly dropped out in his bid for congress, deciding instead to focus on his professional career.
Bill Kelly was elected at the February 2007 Michigan Republican State Convention to serve a two-year term as a member of the elite Michigan Republican State Committee where he represented the concerns of working-class Republicans. He has held a variety of leadership positions with the College Republicans, Young Republicans, and state Michigan Republican Party as well as a statutory member of the Genesee County Republican Party. Bill was elected treasurer of the Michigan Republican Party's 5th district in 2003. He has also served as a Genesee County delegate, State delegate, and precinct delegate.
Kelly has a Bachelor of Business Administration in accounting from the University of Michigan - Flint. While attending The University of Michigan-Flint, he was a contributor to the student newspaper, The Michigan Times . Kelly is a graduate of the Western Michigan University's Haworth College of Business' Masters of Business Administration program, where he served as a representative of the Graduate Students Advisory Committee (GSAC) as well as a senator in the Western Students Association (WSA). As of 2022, he lives in Lansing, Michigan.
# Madha Engineering College

Founded in 1998, Madha Engineering College (MEC), is run by a Christian Minority Educational Trust, approved by AICTE, New Delhi and affiliated to Anna University, Chennai is one among the premier technical institutions in Chennai with the success record of transforming the lives of nearly 15000+ learners.
MEC encompasses 24 years, bringing together the engineering aspirants from different regions across the nation who opt this college by choice. It continues to be a preferred institution for many as it extends humongous opportunity for creativity, progress, knowledge and solutions.

## Program's Offered
### UG PROGRAMME

* B.E. Aeronautical Engineering
* B.E. Computer Science and Engineering
* B.E. Electronics and Communication Engineering
* B.E. Electrical and Electronics Engineering
* B.E. Electronics and Instrumentation Engineering
* B.E. Mechanical Engineering
* B.E. Bio Medical Engineering
* B.Tech. Biotechnology
* B.Tech. Information Technology
* B.Tech. Computer Science & Business System
* B.Tech. Artificial Intelligence and Data Science
* B.Tech. Artificial Intelligence and Machine Learning*

### PG PROGRAMME

* M.E. Computer Science and Engineering
* M.E Communication Systems
* M.E. CAD /CAM
* M.C.A
* M.B.A

### Accreditation

* Madha Engineering College, approved by AICTE, New Delhi, Affiliated to Anna University established in the year 1998 currently offers 10 UG, 3 Engineering PG, MCA and MBA programmes. It consist of both classroom training as well as outbound training which will make our students industry-ready from the day they graduate from MEC
# Alloclionites

Alloclionites is a genus of extinct ammonoid cephalopods within the family Clionitidae which is part of the ceratitid superfamily Clydonitoidea. Alloclionites comes from the Upper Triassic of the Alps, Balkans, Himalayas, Timor, and British Columbia and is recognized by its many tubercles which tend to diminish on the body chamber.
# Microtheliopsis

Microtheliopsis is a genus of lichen-forming fungi in the family Microtheliopsidaceae. It comprises four species of foliicolous (leaf-dwelling) crustose lichens.

## Taxonomy

The genus was circumscribed by the Swiss lichenologist Johannes Müller Argoviensis in 1890, with M. uleana assigned as the type, and at the time, only species. The genus remained relatively obscure until a second species, from Costa Rica, was added in 1994.

## Description

Microtheliopsis is a genus of lichen-forming fungi that primarily grows on the leaves of understory plants and shrubs (epiphyllous and foliicolous). The thallus, or main body of the lichen, forms a thin, crust-like (crustose) layer on the leaf surface. It lacks a protective outer layer (ecorticate) and has a rounded to irregular shape along its edges. The surface of the thallus can be smooth or sparsely covered with tiny hair-like structures (setose).
The ascomata (sexual reproductive structures) are flask-shaped (perithecial) and small, appearing as solitary, scattered bumps that are easily visible on the leaf surface. These perithecia are dark brown to black, rounded or slightly elongated, and partially embedded in the algal layer of the thallus. They are surrounded by irregular, dark brown fungal filaments (hyphae) and have a small opening at the top (ostiole) for spore release. The wall of the perithecium (peridium) is thin and made of a single layer of large, angular cells.
Inside the perithecia, the spore-producing layer contains no sterile filaments (pseudoparaphyses) but instead has a gelatinous matrix. The asci (spore-bearing structures) are club-shaped (clavate) and have a double-layered wall (bitunicate), containing eight spores each. The spores themselves are spindle-shaped (fusiform), divided into 1–3 sections (septate) or sometimes have a more complex internal structure (submuriform). They have smooth walls and rounded ends. The asexual reproductive form of Microtheliopsis is not yet known.

## Species

* Microtheliopsis ramazaniana Van den Broeck, Lücking & Ertz 2014) – Congo
* Microtheliopsis uleana Müll.Arg. (1890) – South America
* Microtheliopsis uniseptata Herrera-Camp. & Lücking (2008) – Mexico
* Microtheliopsis winkleri Lücking (1994) – Costa Rica
# Primitive recursive functional

In mathematical logic, the primitive recursive functionals are a generalization of primitive recursive functions into higher type theory. They consist of a collection of functions in all pure finite types.
The primitive recursive functionals are important in proof theory and constructive mathematics. They are a central part of the Dialectica interpretation of intuitionistic arithmetic developed by Kurt Gödel.
In recursion theory, the primitive recursive functionals are an example of higher-type computability, as primitive recursive functions are examples of Turing computability.

## Background

Every primitive recursive functional has a type, which says what kind of inputs it takes and what kind of output it produces. An object of type 0 is simply a natural number; it can also be viewed as a constant function that takes no input and returns an output in the set N of natural numbers.
For any two types σ and τ, the type σ→τ represents a function that takes an input of type σ and returns an output of type τ. Thus the function f(n) = n+1 is of type 0→0. The types (0→0)→0 and 0→(0→0) are different; by convention, the notation 0→0→0 refers to 0→(0→0). In the jargon of type theory, objects of type 0→0 are called functions and objects that take inputs of type other than 0 are called functionals.
For any two types σ and τ, the type σ×τ represents an ordered pair, the first element of which has type σ and the second element of which has type τ. For example, consider the functional A takes as inputs a function f from N to N, and a natural number n, and returns f(n). Then A has type (0 × (0→0))→0. This type can also be written as 0→(0→0)→0, by currying.
The set of (pure) finite types is the smallest collection of types that includes 0 and is closed under the operations of × and →. A superscript is used to indicate that a variable x$^τ$ is assumed to have a certain type τ; the superscript may be omitted when the type is clear from context.

## Definition

The primitive recursive functionals are the smallest collection of objects of finite type such that:
* The constant function f(n) = 0 is a primitive recursive functional
* The successor function g(n) = n + 1 is a primitive recursive functional
* For any type σ×τ, the functional K(x$^σ$, y$^τ$) = x is a primitive recursive functional
* For any types ρ, σ, τ, the functional
       S(r$^{ρ→σ→τ}$,s$^{ρ→σ}$, t$^ρ$) = (r(t))(s(t))
    is a primitive recursive functional
* For any type τ, and f of type τ, and any g of type 0→τ→τ, the functional R(f,g)$^{0→τ}$ defined recursively as
       R(f,g)(0) = f,
       R(f,g)(n+1) = g(n,R(f,g)(n))
    is a primitive recursive functional
# Eulithosia papago

Eulithosia papago is a species of moth in the family Noctuidae (the owlet moths). It was first described by William Barnes in 1907 and it is found in North America.
The MONA or Hodges number for Eulithosia papago is 9768.
# Frederick William Lord

Frederick William Lord (December 11, 1800 – May 24, 1860) was an American educator, physician, and politician who served one term as a United States representative from New York from 1847 to 1849.

## Early life and education

Born in Lyme, New London County, Connecticut, he attended Lyme Academy and was graduated from Yale College in 1821. He was a professor of mathematics in Washington College (in Chestertown, Maryland) for two years and was in charge of an academy at Baltimore for three years. He studied medicine in Baltimore and was graduated in medicine from Yale College in 1828; he commenced the practice of medicine in Sag Harbor, New York, continuing in his profession there for fifteen years.

## Career

Lord was a delegate to the Whig National Convention at Harrisburg, Pennsylvania, in 1840, and moved to Greenport in 1846 and engaged in agricultural pursuits and the cultivation of fruit and ornamental trees. He was elected as a Democrat to the Thirtieth Congress, holding office from March 4, 1847, to March 3, 1849.
He resumed his former pursuits in Greenport and was an unsuccessful candidate for election in 1854 to the Thirty-fourth Congress and in 1856 to the Thirty-fifth Congress.

## Congress and death

He was elected a delegate to the Republican National Convention at Chicago in 1860, but on his way to attend the convention was taken ill on the steamer Massachusetts, and died in New York City. Interment was in East Hampton Cemetery, East Hampton.
# Dileep Kumar (politician)

K. Dileep Kumar is an Indian politician and Member of Andhra Pradesh Legislative Council. He is a member of Telangana Jana Parishad, an outfit fighting for separate Telangana state.
Kapilvai Dileep Kumar joined Congress party in 2023.

## Family and date of birth

Kapilavai Dileep Kumar, S/o. Late K. Seetharama Sastry, R/o Warangal dist. was born on 20.04.1954 in Pocharam village of Khammam district (Currently Mahabubabad District) of Telangana. His spouse's name is K. Indira. He has a daughter and son.

## Education

1. B.Sc., M.A., L.L.B.ias ipa

## Political career

Present Senior Leader, Telangana Jana Samithi (Prof. Kodandaram) Member ESIC Board, GOI & former Vice president, BJP Telangana.
* Former Member of AP State Forest Service from Dec. 1978 to Dec. 2003 (28 years).
* Served as a Private Secretary in various Ministries in United Andhra Pradesh State.
Private Secretary to Health Minister 1994 to 1995 (with Late Alimineti Madhava Reddy).
Private Secretary to Home Minister 1995 to 1998. (-Do-)
Private Secretary to Panchayat Raj and Rural development 1998 to 2003. (-do-)
Private Secretary to Mines Minister 1999 to 2003 (with Smt. Alimineti Uma Madhava Reddy).
* Served as private secretary to Union Minister (without portfolio) Government of India from 30.04.2004 to 26.11.2004 (with Sri Chandrashekar Rao – present Chief Minister of Telangana state).
* Served as Private Secretary to Labor Minister, Government of India from 26.11.2004 to 31.07.2007 (with Sri Chandrashekar Rao – present Chief Minister of Telangana state).
* Member of Peace Delegation to Libya in 2009 with other M.P.'s from Indian Parliament.
* Member of Peace Delegation to Sudan during 2011 with other M.P.'s from Indian Parliament.
* Member of Legislative Council of united Andhra Pradesh 2007-2009.
* Member of Legislative Council of united Andhra Pradesh 2009-2014.
* Member of new Telangana Legislature Council from June 2014 till March 2015.
* Toured several countries and studied environmental, skill and employment related issues in USA, UK, Australia, New Zealand, France, Italy, Switzerland, Tanzania, Libya, Sudan, Kenya, Canada, Singapore, Malaysia, Hong Kong, China, Thailand, Nepal, Russia, UAE etc.
* Expert in providing Skill Training and was invited to give various guest lectures.
* Organized
Eight Job/Skill/Loan Mela’s in Twin Cities of Hyderabad during 2016-17.
Two Jobmela’s in Tirupathi & Guntur during 2017-18
Two Job/Skill/Loan Mela’s in Karnataka during 2017-18
# Cattle Creek, Queensland (Toowoomba Region)

Cattle Creek is a rural locality in the Toowoomba Region, Queensland, Australia. In the 2021 census, Cattle Creek had a population of 21 people.

## History

The locality is named after one of the many creeks of that name in Queensland. The locality is on the old Dunmore pastoral run, occupied in the 1840s by Robert Logan.

## Demographics

In the 2016 census, Cattle Creek had a population of 19 people.
In the 2021 census, Cattle Creek had a population of 21 people.
# Bambusa oldhamii

Bambusa oldhamii, known as giant timber bamboo or Oldham's bamboo, is a large species of bamboo. It is the most common and widely grown bamboo in the United States and has been introduced into cultivation around the world. It is densely foliated, growing up to 20 metres (65 feet) tall in good conditions, and can have a diameter of up to 10 centimetres (4 inches).

## Description

Bambusa oldhamii grows to 17–20 m (56–66 ft) in height, with green culms reaching a maximum of 10 cm (4 in) in diameter. Shoots grow rapidly in warmer months. The branches are short and leaves long.

## Taxonomy

It was first described by Munro in 1868, the type specimen collected in Taiwan by Oldham (after whom the species was named). It is grouped in the subgenus Dendrocalamopsis. Dendrocalamus latiflorus is a misapplied name, under which it has been sold in the United States. It has also been confused with the related species B. atrovirens of Zhejiang in mainland China.

## Distribution and habitat

B. oldhamii is native to the island of Taiwan and to southern China (Fujian, Guangdong, Guangxi, Hainan, Zhejiang). It is widely cultivated and has become naturalized in several places (Ryukyu Islands, New Zealand, Chiapas, Honduras, Peru, etc.)

## Cultivation

It has been introduced into cultivation around the world; it is grown under glass in Germany, and in Australia, Puerto Rico, Florida, Texas, Tennessee, Maryland, Virginia, North Carolina, South Carolina, Oklahoma, Kentucky, Georgia, Alabama, Arkansas, Mississippi, Arizona, Nevada, Hawaii, Louisiana, and California, where it is the most common clumping bamboo grown. The maximum height in cultivation varies with the temperature. It tolerates temperatures down to -7 °C (20 °F).
In Taiwan and China, the young shoots of B. oldhamii are highly sought after due to their crisp texture and sweet taste. Cultivation in Taiwan has declined with many stands of bamboo converted to pineapple production, a number of subsidy and support programs have been established as the cultivated bamboo groves provide valuable wildlife habitat and their destruction challenges the endangered farmland green tree frog.
The culms are used for furniture making, but are not suited to construction.
# Balter Brewing Company

The Balter Brewing Company is an Australian craft brewery business based in Currumbin, Queensland.
The company was established in 2016 by multiple investors including Australian Surfing Champions Mick Fanning, Joel Parkinson, Josh Kerr and Bede Durbidge
Balter Brewing Company was sold to Carlton & United Breweries in 2019. CUB has since been sold to Asahi Breweries.
Tins of Glory World Tinnie Hurling Championships is a version of table shuffleboard using beer cans instead of pucks started in 2017 at the Currumbin brewery.
# Chess at the 2023 African Games

Chess at the 2023 African Games was held from 9 to 11 March 2024 in Accra, Ghana.

## Participating nations

* Algeria
* Angola
* Botswana
* Egypt
* Equatorial Guinea
* Ghana
* Ivory Coast
* Kenya
* Madagascar
* Mozambique
* Nigeria
* South Africa
* São Tomé and Príncipe
* Uganda
* Zambia
* Zimbabwe

## Medal table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | Egypt (EGY) | 5 | 1 | 0 | 6 |
| 2 | Algeria (ALG) | 1 | 2 | 2 | 5 |
| 3 | Madagascar (MAD) | 0 | 1 | 1 | 2 |
| 4 | Angola (ANG) | 0 | 1 | 0 | 1 |
| 4 | Mozambique (MOZ) | 0 | 1 | 0 | 1 |
| 6 | Nigeria (NGR) | 0 | 0 | 2 | 2 |
| 7 | South Africa (RSA) | 0 | 0 | 1 | 1 |
| Totals (7 entries) | Totals (7 entries) | 6 | 6 | 6 | 18 |

## Medal summary

| Event | Gold | Silver | Bronze |
| Rapid Men Individual | Bassem Amin Egypt | Donaldo Mulatinho Mozambique | Adlane Arab Algeria |
| Rapid Women Individual | Shahenda Wafa Egypt | Ednasia Júnior Angola | Lina Nassr Algeria |
| Rapid Mixed Team | Egypt Bassem Amin Shahenda Wafa | Algeria Adlane Arab Lina Nassr | Madagascar Fy Antenaina Rakotomaharo Aina Mahasambatra Tsinjoviniavo |
| Blitz Men Individual | Bassem Amin Egypt | Fy Antenaina Rakotomaharo Madagascar | Banele Mhango South Africa |
| Blitz Women Individual | Lina Nassr Algeria | Shahenda Wafa Egypt | Peace Samson Nigeria |
| Blitz Mixed Team | Egypt Bassem Amin Shahenda Wafa | Algeria | Nigeria |
# Bashirabad, Fars

Bashirabad (Persian: بشیرآباد, also Romanized as Bashīrābād) is a village in Khalili Rural District, in the Central District of Gerash County, Fars province, Iran. At the 2016 census, its population was 159, in 41 families.
# Rugby sevens at the 2023 African Games

Rugby sevens at the 2023 African Games will be held in Accra, Ghana, from 19 to 21 March 2024. Both men's and women's tournaments will be held in Rugby sevens format. This will be the first time that rugby will be played at the African Games.

## Schedule

| G | Group stage |
| DateEvent |
| DateEvent | 19 Tue | 20 Wed | 21 Thu |
| Men | G | G | G |
| Women | | G | G |

## Participating nations
### Men

7 teams were scheduled to compete in rugby.
* Benin
* Burkina Faso
* Ghana
* Kenya
* Tunisia
* Uganda
* Zimbabwe

### Women

5 teams were scheduled to compete in rugby.
* Ghana
* Madagascar
* Nigeria
* Tunisia
* Uganda

## Medal summary
### Results

| Event | Gold | Silver | Bronze |
| Men details | Uganda Aaron Ofoyrwoth Aaron Tukei Adrian Kasito Alex Aturinda Batholomew Roy Kizito Davis Shimwa Denis Etwau Desire Ruhweza Ayera Ian Arnold Munyani Isaac Mussanganzira | Zimbabwe Carlos Matematema Dion Dumisani Khumalo Edward Makomborero Sigauke Godfrey Ryan Magaramombe Kudakwashe Hilton Mudariki Kudakwashe Nyamakura Munyaradzi Ngandu Nigel Anesu Tinarwo Ryan Musumhi Shadreck Panashe Mandaza | Burkina Faso Abdoul Ouedraogo Adama Deme Bognomo Sthéphane Bationo Cheick Abasse Sawadogo Cheick Hamidou Ouedraogo Christian Ssawadogo Hephaistos Cedrigue Gaba Jean Baptiste Aubin Mathias Kassoum Deme Mouhamed Djerma |
| Women details | Uganda Agnes Nakuya Gertrude Junior Kateesa Grace Auma Grace Nabaggala Lydia Namabiro Mary Gloria Ayot Mayimuna Nassozi Peace Lekuru Unity Namulala Yvonne Najjuma 0 | Madagascar Oliviane Andriatsilavina Marie Christine Bodonandrianina Mamy Nirina Hanitriniaina Joela Rafaliharimanana Delphine Raharimalala Ginah Raharimalala Felaniaina Rakotoarison Laurence Rasoanandrasana Valisoa Razakaniaina Tiana Razanamahefa | Tunisia Ahed Ragoubi Amna Ben Arous Chourouk Msabhia Habiba Lafi Halima Ben Charrada Lamia Mlawah Nour Ayari Nour Elhouda Jlali Oumayma Dziri Ranim Haddouri 0 |

### Medal table

* Host nation (Ghana)
| Rank | NOC | Gold | Silver | Bronze | Total |
| 1 | Uganda (UGA) | 2 | 0 | 0 | 2 |
| 2 | Madagascar (MAD) | 0 | 1 | 0 | 1 |
| 2 | Zimbabwe (ZIM) | 0 | 1 | 0 | 1 |
| 4 | Burkina Faso (BUR) | 0 | 0 | 1 | 1 |
| 4 | Tunisia (TUN) | 0 | 0 | 1 | 1 |
| Totals (5 entries) | Totals (5 entries) | 2 | 2 | 2 | 6 |
# Bast-e Kheyrabad

Bast-e Kheyrabad (Persian: بست خيراباد, also Romanized as Bast-e Kheyrābād) is a village in Kheyrabad Rural District, in the Central District of Kharameh County, Fars province, Iran. At the 2006 census, its population was 319, in 85 families.
# Triathlon at the 2023 African Games

Triathlon at the 2023 African Games was held on 15 March 2024 in Accra, Ghana.

## Medal summary
### Medal table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | South Africa (RSA) | 2 | 1 | 1 | 4 |
| 2 | Morocco (MAR) | 0 | 1 | 0 | 1 |
| 3 | Algeria (ALG) | 0 | 0 | 1 | 1 |
| Totals (3 entries) | Totals (3 entries) | 2 | 2 | 2 | 6 |

### Events

| Event | Gold | Gold | Silver | Silver | Bronze | Bronze |
| Men's individual | Nicholas Quenet South Africa | 57:36 | Badr Siwane Morocco | 58:09 | Dylan Nortjé South Africa | 59:16 |
| Women's individual | Vicky van der Merwe South Africa | 1:04:29 | Shanae Williams South Africa | 1:06:41 | Kahina Mebarki Algeria | 1:09:07 |

## Participating nations

40 competitors from 13 nations participated:
* Algeria (4)
* Egypt (4)
* Ghana (4)
* Kenya (4)
* Mauritius (3)
* Morocco (1)
* Nigeria (4)
* Rwanda (1)
* Senegal (2)
* Sierra Leone (1)
* South Africa (4)
* Tunisia (4)
* Zimbabwe (4)
# Bazam-e Ahuchar

Bazam-e Ahuchar (Persian: بزم اهوچر, also Romanized as Bazam-e Āhūchar) is a village in Aliabad-e Malek Rural District, in the Central District of Arsanjan County, Fars province, Iran. At the 2006 census, its population was 45, in 10 families.