OpenLLM-France/wikimedia huggingface dataset:
# Mallig Plains

Mallig Plains Region is a region in the western part of the province of Isabela in the Philippines. Its name was acquired from the rolling terrains in western Isabela. The municipality of Roxas serves as the region's business hub.

## Component local government units

Mallig Plains Region, just like Metro Manila and Metro Cebu, is not an administrative political unit but an agglomeration of independent local government units (LGUs), the third level government in the Philippine political system.
| Municipality | Population (2015) | Area | Income Classification |
| Roxas | 61,773 | 184.80 | 1st Class |
| Mallig | 30,459 | 133.40 | 4th Class |
| Quirino | 24,501 | 126.20 | 4th Class |
| Quezon | 25,860 | 268.26 | 4th Class |
| Burgos | 23,784 | 73.10 | 5th Class |
| Aurora | 35,017 | 300.56 | 3rd Class |
| San Manuel | 31,896 | 112.77 | 4th Class |
| Mallig Plains | 233,290 | 1,199 km$^2$ | - |
Based on data from the 2015 census

## History

In 1929, the late President Manuel L. Quezon declared the westernmost part of Isabela as a resettlement area, historically known as the Mallig Plains Resettlement Area. The area was named after the Mallig River that traverses it. It includes the municipalities of Gamu, Quezon and some parts of past day Tumauini and Ilagan City. Quezon have long been seats of rich and colorful historical events that influenced the lives of the people of Isabela since its creation on May 1, 1856 through a Royal Decree issued in honor of Queen Isabella II of Spain (reigned 1843 to 1868). A Barrio Dalig of Gamu was created as an independent municipality named Aurora on 1927 and is referred as the Gateway to Mallig Plains. On 1948 President Elpidio Quirino signed Executive Order 136 creating the "Barrio Vira" of Gamu as an independent municipality named Roxas. In 1957, some baranggays of Roxas were separated to form the newly created municipality of Callang (now San Manuel).
From then on, the influx of settlers from the Central Luzon and the Ilocos Region encouraged more other settlers to migrate westward in these Kalinga-dominated plains.
On 1970s, the municipality of Mallig serves as the most progressive among the municipalities of Mallig Plains. But on 1980s, the municipality of Aurora overcame Mallig and became the business center. However, on 1990s to present, Roxas officially overcame the two municipalities and is now the business center of the Mallig Plains.

## Geographical location

The Mallig Plains Region is composed of 1,199 km$^2$ with a total population of 205, 813 with Roxas as the most populated and the only 1st class municipality among seven. It is a lowland area with rolling terrain and kilometers of straight National Highway. The region is bordered by Paracelis, Mountain Province and Tabuk on the west, Cabagan and Santo Tomas, Isabela on the north, Tumauini, Delfin Albano and Gamu, Isabela on the east, and Cabatuan, San Mateo and Reina Mercedes, Isabela on the south.

## Government

Unlike Metro Manila or other settlement areas, Mallig Plains Region doesn't have a government that directly administers the settlement area. The government is still independent each municipality.
# List of fellows of the Royal Society elected in 1678

This is a list of fellows of the Royal Society elected in its 19th year, 1678.

## Fellows

* John Mayow (1640–1679)
* David Hannisius (d. 1681)
* Joseph Moxon (1627–1691)
* Walter Chetwynd (1633–1693)
* Theodor Kerckring (1640–1693)
* William Perry (1650–1696)
* Sir James Langham (1620–1699)
* Edmund Dickenson (1624–1707)
* Dethlevus Cluverus (1645–1708)
* Francis Aston (1644–1715)
* John Van de Bemde (1655–1726)
* Joseph Lane (d. 1728)
* Edmond Halley (1656–1742)
# Remote point

In general topology, a remote point is a point $p$ that belongs to the Stone–Čech compactification $\beta X$ of a Tychonoff space $X$ but that does not belong to the topological closure within $\beta X$ of any nowhere dense subset of $X$.
Let $\mathbb {R}$ be the real line with the standard topology. In 1962, Nathan Fine and Leonard Gillman proved that, assuming the continuum hypothesis:
   There exists a point $p$ in $\beta \mathbb {R}$ that is not in the closure of any discrete subset of $\mathbb {R}$ ...
Their proof works for any Tychonoff space that is separable and not pseudocompact.
Chae and Smith proved that the existence of remote points is independent, in terms of Zermelo–Fraenkel set theory, of the continuum hypothesis for a class of topological spaces that includes metric spaces. Several other mathematical theorems have been proved concerning remote points.
# Tecom

Tecom Co., Ltd. (Tecom; Chinese: 東訊股份有限公司; pinyin: Dōngxùn Gǔfèn Yǒuxiàn Gōngsī) is the Telecom Arm of TECOM industrial group, a manufacturer of telecommunications equipment, that was established in 1980 in the Science-Based Industrial Park at Hsinchu, Taiwan.
Currently, there are over 1,400 employees.
TECOM's product lines include business communication systems, wireless communication systems, infrastructure transmission systems, and Broadband/IP communication systems.
Tecom is also involved in telecommunications service, such as providing GSM and Fixed Network services in Taiwan, broadband Internet access for building complexes, as well as Fixed Wireless Access (FWA) in rural communities and developing countries.
Tecom has been publicly listed on the Taiwan Stock Exchange since November 1991. TECOM is also the name of the economic zone in Dubai - Internet City.
# Will call

Will call refers to a method of delivery for purchased items where the customer picks up the items at the seller's place of business, primarily in United States commerce. It may also refer to the department within a business where goods are staged for customer pick up.
The word "call" is a shortened form of "call for", which means "to come and get", so "will call" literally means "(the customer) will call for (come and get) the goods." In a linguistic process similar to initial-stress derived nominalization, the first syllable of the noun phrase is usually stressed ("will call") rather than the second syllable in the verb phrase ("will call").
The term is most commonly used in relation to admission tickets for events.

## North America

As of 2022, Will Call is still in wide use for ticket sales at a box office where patrons of entertainment venues go to pick up pre-purchased tickets for an event, such as a play, sporting event, museums, or concerts, either just before the event or in advance. At large venues such as stadiums or theme parks, "Will Call" pickup windows may be designated specifically for this purpose.
In the wholesale and retail trade industry, a will call memo is given to wholesale delivery drivers as an instruction to pick up items at the address stated on the memo.

## Great Britain

Normally in the UK the term used is "at the door" or "on the door"; such as "tickets can be collected at the door". The acronym COBO, for "Care of Box Office", is used internally by ticket offices and not common with the public. A similar term "buyer collects" is used on online auction sites, to imply that the customer must collect the goods from the vendor after sale, usually implying that they will not post. For goods purchased remotely and collected by the buyer, the usual term used is click and collect.
# Prestebakke

Prestebakke is a village in the municipality of Halden in Østfold county, Norway.

## Climate

Prestebakke has a subarctic climate (Dfc).
Climate data for Prestebakke 1961-1990, extremes 1965-2010 :
| Month | Jan | Feb | Mar | Apr | May | Jun | Jul | Aug | Sep | Oct | Nov | Dec | Year |
| Record high °C (°F) | 8.6 (47.5) | 11.3 (52.3) | 16.5 (61.7) | 26.9 (80.4) | 27.1 (80.8) | 30.2 (86.4) | 31.5 (88.7) | 32.0 (89.6) | 25.4 (77.7) | 18.5 (65.3) | 13.0 (55.4) | 9.6 (49.3) | 32.0 (89.6) |
| Mean daily maximum °C (°F) | −1.4 (29.5) | −0.7 (30.7) | 3.2 (37.8) | 8.1 (46.6) | 15.0 (59.0) | 19.3 (66.7) | 20.3 (68.5) | 19.2 (66.6) | 14.3 (57.7) | 9.2 (48.6) | 3.8 (38.8) | 0.6 (33.1) | 9.2 (48.6) |
| Mean daily minimum °C (°F) | −7.0 (19.4) | −7.4 (18.7) | −4.1 (24.6) | −0.8 (30.6) | 4.8 (40.6) | 9.2 (48.6) | 11.0 (51.8) | 10.1 (50.2) | 7.0 (44.6) | 3.7 (38.7) | −1.2 (29.8) | −4.9 (23.2) | 1.7 (35.1) |
| Record low °C (°F) | −27.5 (−17.5) | −33.0 (−27.4) | −26.0 (−14.8) | −14.2 (6.4) | −5.1 (22.8) | −1.0 (30.2) | 3.0 (37.4) | 1.0 (33.8) | −4.0 (24.8) | −10.0 (14.0) | −19.5 (−3.1) | −27.5 (−17.5) | −33.0 (−27.4) |
| Average precipitation mm (inches) | 66 (2.6) | 48 (1.9) | 55 (2.2) | 47 (1.9) | 59 (2.3) | 78 (3.1) | 76 (3.0) | 84 (3.3) | 98 (3.9) | 113 (4.4) | 100 (3.9) | 71 (2.8) | 895 (35.3) |
| Average precipitation days | 11.6 | 8.0 | 10.2 | 7.8 | 9.0 | 10.0 | 9.9 | 10.4 | 11.8 | 12.8 | 13.5 | 11.3 | 126.3 |
| Source: Met Norway Eklima ||||||||||||||
# Pseudoclanis abyssinicus

Pseudoclanis abyssinicus is a moth of the family Sphingidae first described by Hippolyte Lucas in 1857. It is known from Sudan and Ethiopia.
# Niklas Ajo

Niklas 'Niki' Ajo (born 10 July 1994, in Valkeakoski) is a Finnish former Grand Prix motorcycle racer, and the 2009 champion of the Finnish 125GP Championship. Ajo has also competed in the Red Bull MotoGP Rookies Cup and the Spanish 125GP Championship.
He is currently working as crew chief and race engineer for the Red Bull KTM Ajo team founded by his father, former motorcycle racer Aki Ajo.

## Career statistics
### Red Bull MotoGP Rookies Cup
#### Races by year

(key) (Races in bold indicate pole position, races in italics indicate fastest lap)
| Year | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | Pos | Pts |
| 2008 | SPA1 DNS | SPA2 DNS | POR | FRA | ITA 20 | GBR Ret | NED DNS | GER 15 | CZE1 16 | CZE2 18 | 26th | 1 |

### Grand Prix motorcycle racing
#### By season

| Season | Class | Motorcycle | Team | Race | Win | Podium | Pole | FLap | Pts | Plcd |
| 2010 | 125cc | Derbi | Monlau Competicion | 1 | 0 | 0 | 0 | 0 | 0 | NC |
| 2011 | 125cc | Aprilia | TT Motion Events Racing | 15 | 0 | 0 | 0 | 0 | 19 | 21st |
| 2012 | Moto3 | KTM | TT Motion Events Racing | 15 | 0 | 0 | 0 | 0 | 40 | 19th |
| 2013 | Moto3 | KTM | Avant Tecno | 17 | 0 | 0 | 0 | 0 | 62 | 14th |
| 2014 | Moto3 | Husqvarna | Avant Tecno Husqvarna Ajo | 17 | 0 | 0 | 0 | 0 | 52 | 15th |
| 2015 | Moto3 | KTM | RBA Racing Team | 11 | 0 | 0 | 0 | 0 | 21 | 22nd |
| Total | | | | 76 | 0 | 0 | 0 | 0 | 194 | |

#### Races by year

(key) (Races in bold indicate pole position, races in italics indicate fastest lap)
| Year | Class | Bike | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | 13 | 14 | 15 | 16 | 17 | 18 | Pos | Pts |
| 2010 | 125cc | Derbi | QAT | SPA | FRA | ITA | GBR | NED | CAT | GER | CZE | INP | RSM | ARA | JPN | MAL | AUS | POR | VAL Ret | | NC | 0 |
| 2011 | 125cc | Aprilia | QAT 17 | SPA Ret | POR 14 | FRA Ret | CAT 13 | GBR 16 | NED Ret | ITA 22 | GER 10 | CZE Ret | INP Ret | RSM | ARA Ret | JPN Ret | AUS Ret | MAL | VAL 8 | | 21st | 19 |
| 2012 | Moto3 | KTM | QAT 13 | SPA Ret | POR EX | FRA 15 | CAT 21 | GBR 14 | NED 8 | GER 14 | ITA 11 | IND DSQ | CZE EX | RSM Ret | ARA 14 | JPN 13 | MAL 9 | AUS Ret | VAL 9 | | 19th | 40 |
| 2013 | Moto3 | KTM | QAT 9 | AME 15 | SPA 6 | FRA Ret | ITA 8 | CAT Ret | NED 10 | GER 18 | INP 11 | CZE Ret | GBR 15 | RSM 11 | ARA 21 | MAL 12 | AUS 9 | JPN 8 | VAL Ret | | 14th | 62 |
| 2014 | Moto3 | Husqvarna | QAT 26 | AME 14 | ARG 8 | SPA 10 | FRA Ret | ITA 5 | CAT 8 | NED Ret | GER | INP Ret | CZE 12 | GBR 10 | RSM Ret | ARA 25 | JPN Ret | AUS 9 | MAL Ret | VAL Ret | 15th | 52 |
| 2015 | Moto3 | KTM | QAT Ret | AME 14 | ARG 10 | SPA 17 | FRA Ret | ITA 12 | CAT 13 | NED 17 | GER 10 | INP 30 | CZE Ret | GBR | RSM | ARA | JPN | AUS | MAL | VAL | 22nd | 21 |
# Putridarium

The putridarium is a temporary burial place, generally in an underground crypt, in which bodies, commonly of monks or nuns, can be stored in wall niches, often seated on masonry chairs with a central hole and vessel to collect the liquids of decomposition. Once the bodies have reached a proper stage of decomposition, the bones are collected, cleaned, and stored in an ossuary.
# Malik Ahmad Ali Aulakh

Malik Ahmad Ali Aulakh is a Pakistani politician who had been a member of the Provincial Assembly of the Punjab from August 2018 till January 2023.

## Political career

He was elected to the Provincial Assembly of the Punjab as an independent candidate from Constituency PP-280 (Layyah-I) in 2018 Pakistani general election.
# Mlle Marthe

Mlle Marthe (d. after 1783), was a French stage actress and theatre director, active in Saint-Domingue.
Marthe was originally engaged as an actress and singer at the Comédie du Cap in Cap-Francais, which was founded in 1764. The name of Mlle Marthe is associated with the foundation of theatre in Saint-Marc. That city was at the time the second largest city of Saint-Domingue, which was known for its great theatrical interest. In 1767, the first theatre play was staged in a temporary barracks hall at Saint-Marc by the actors Charron and Goulart from Comédie du Cap, and a permanent playhouse with 400 seats was built. A Monsieur Duval was originally named director for the Comédie de Saint-Marc, but Marthe bought the concession and took the position of director of the theatre herself. She managed the theatre in association with a female assistant and co-director, the actress Mlle Francheville. This business arrangement between two women in the theatre world was unique, but several women were to become known for their influence within the theatre world in Saint-Domingue, such as Madame Acquaire, director of the theatre of Petit-Gouave (1770s), and Madame Case, co-director with her spouse of the theatre in Les Cayes (1785).
The 1770 Port-au-Prince earthquake razed the theatre to the ground during a performance of Rousseau's le Devin du Village. Marthe's sponsors immediately financed the building of a new playhouse, and in the meantime the directors continued to schedule the comedies and light operas in a large tent. The new Comédie de Saint-Marc was inaugurated in 1773, with 500 seats ninety feet in length, fifty feet in width, with two ranks of loges (it was burned by order of Jean-Jacques Dessalines in 1802).
She performed in the operas L'Ami de la maison by Gretry (1778), La Fee Urgele by Duni (1781), Les trois Fermiers by Monvel-Dezede, and a concert at the Comédie de Port-au-Prince in 1783.
# Price–sales ratio

Price–sales ratio, P/S ratio, or PSR, is a valuation metric for stocks. It is calculated by dividing the company's market capitalization by the revenue in the most recent year; or, equivalently, divide the per-share price by the per-share revenue.
    ${\text{P/S Ratio}}={\frac {\text{Market Capitalization}}{\text{Revenue}}}={\frac {\text{Per-Share Stock Price}}{\text{Per-Share Revenue}}}$
The justified P/S ratio is calculated as the price-to-sales ratio based on the Gordon Growth Model. Thus, it is the price-to-sales ratio based on the company's fundamentals rather than . Here, g is the sustainable growth rate as defined below and r is the required rate of return.
    ${\text{Justified P/S}}={\text{Profit Margin}}\times {\text{Payout}}\times {\frac {1+g}{r-g}}$
Where $g={\text{Retention Ratio}}\times {\text{Net Profit Margin}}\times {\frac {\text{Sales}}{\text{Assets}}}\times {\frac {\text{Assets}}{\text{Shareholders' Equity}}}$.
Unless otherwise stated, P/S is "trailing twelve months" (TTM), the reported sales for the four previous quarters, although of course longer time periods can be examined.
The smaller this ratio (i.e. less than 1.0) is usually thought to be a better investment since the investor is paying less for each unit of sales. However, sales do not reveal the whole picture, as the company may be unprofitable with a low P/S ratio. Because of the limitations, this ratio is usually used only for unprofitable companies, since they don't have a price–earnings ratio (P/E ratio). The metric can be used to determine the value of a stock relative to its past performance. It may also be used to compare valuation of companies across different sectors and industries.
PSRs vary greatly from sector to sector, so they are most useful in comparing similar stocks within a sector or sub-sector.
Comparing P/S ratios carries the implicit assumption that all firms in the comparison have an identical capital structure. This is always a problematic assumption, but even more so when the assumption is made between industries, since industries often have vastly different typical capital structures (for example, a utility vs. a technology company). This is the reason why P/S ratios across industries vary widely.
# Remote sensing (disambiguation)

Remote sensing is the acquisition of information about an object or phenomenon without making physical contact with the object.
Remote sensing may also refer to:
* Remote Sensing (journal), a scientific journal
* Remote sensing (archaeology)
* Remote sensing (geology)
* Remote sensing (oceanography)
* Four-terminal sensing or remote sensing, an electrical measurement technique
# Mitandi

Mitandi is an administrative ward in Lindi Municipal District of Lindi Region in Tanzania. The ward covers an area of 0.1666 km$^2$ (0.0643 sq mi), and has an average elevation of 29 m (95 ft). According to the 2012 census, the ward has a total population of 2,515.
# Schooliosis

Schooliosis, a pun on "school" and "scoliosis", is a term for a type of medical misdiagnosis. The word was coined by Petr Skrabanek and James McCormick.
The authors asserted that there is some degree of overdiagnosis of scoliosis in school, which causes ethical, social, and economic damage to the welfare of children. Such overdiagnosis is called "schooliosis" by some academics. Schooliosis is a type of disease mongering.
Preventive medical screening in school or college may lead to an incorrect diagnosis of scoliosis that triggers a series of unnecessary medical interventions on adolescents. There can be diagnostic and therapeutic cascades involving several specialists, which can end with iatrogenic damage to a healthy child with a normal back. The risks are unnecessary overexposure to X-rays (repeated diagnostic X-rays), rehabilitation techniques with side effects (traction), stigmatizing orthopaedic treatment (braces for back injury) and costs in time, travel, etc.
# Semniomima mesozonalis

Semniomima mesozonalis is a moth in the family Crambidae. It was described by George Hampson in 1913. It is found in Argentina.
# Nigel Moore

Nigel Moore may refer to:
* Nigel Moore (racing driver) (born 1992), British racing driver
* Nigel Moore (cricketer) (1930–2003), English cricketer
* Nigel Moore (basketball) (born 1981), American basketball player
# 1942 Princeton Tigers football team

The 1942 Princeton Tigers football team was an American football team that represented Princeton University as an independent during the 1942 college football season. In its fifth and final season under head coach Tad Wieman, the team compiled a 3–5–1 record and was outscored by a total of 135 to 109. Dick Schmon was Princeton's team captain.
Princeton was ranked at No. 73 (out of 590 college and military teams) in the final rankings under the Litkenhous Difference by Score System for 1942.
Princeton played its 1942 home games at Palmer Stadium in Princeton, New Jersey.

## Schedule

| Date | Opponent | Site | Result | Attendance |
| September 26 | Lakehurst NAS | Palmer StadiumPrinceton, NJ | W 20–6 | 6,000 |
| October 3 | Williams | Palmer StadiumPrinceton, NJ | L 7–19 | 8,000 |
| October 10 | vs. Navy | Yankee StadiumBronx, NY | W 10–0 | 25,000 |
| October 17 | at No. 8 Penn | Franklin FieldPhiladelphia, PA (rivalry) | T 6–6 | 35,000 |
| October 24 | Brown | Palmer StadiumPrinceton, NJ | W 32–13 | 15,000 |
| October 31 | at Harvard | Harvard StadiumBoston, MA (rivalry) | L 14–19 | 20,000 |
| November 7 | Dartmouth | Palmer StadiumPrinceton, NJ | W 7–19 | 16,000 |
| November 14 | vs. Yale | Baker FieldNew York, NY (rivalry) | L 6–13 | 35,000 |
| November 21 | vs. Army | Yankee StadiumBronx, NY | L 7–40 | 40,000 |
| Rankings from AP Poll released prior to the game ||||||
# Malik Mazhar Abbas Raan

Malik Mazhar Abbas Raan (1 February 1953 – 16 January 2019) was a Pakistani politician who was a Member of the Provincial Assembly of the Punjab from 1997 to 1999, from May 2013 to May 2018 and again from July 2018 to January 2019.

## Early life and education

He was born on 1 February 1953 in Multan.
He graduated from Government Emerson College in 1978 and has the degree of Bachelor of Arts.

## Political career

He ran for the seat of the Provincial Assembly of the Punjab as a candidate of Pakistan Peoples Party (PPP) from Constituency PP-166 (Multan-VII) in 1988 Pakistani general election, but was unsuccessful. He received 21,059 votes and lost the seat to Shah Mehmood Qureshi.
He ran for the seat of the Provincial Assembly of the Punjab as a candidate of Pakistan Democratic Alliance (PDA) from Constituency PP-166 (Multan-VII) in 1990 Pakistani general election, but was unsuccessful. He received 22,719 votes and lost the seat to Shah Mehmood Qureshi.
He was elected to the Provincial Assembly of the Punjab as a candidate of Pakistan Muslim League (N) (PML-N) from Constituency PP-166 (Multan-VII) in 1997 Pakistani general election. He received 22,193 votes and defeated Sajjad Hussain Qureshi.
He ran for the seat of the Provincial Assembly of the Punjab as a candidate of PML-N from Constituency PP-201 (Multan-VIII) in 2002 Pakistani general election, but was unsuccessful. He received 25,005 votes and lost the seat to Malik Muhammad Arshad Ran, a candidate of PPP.
He ran for the seat of the Provincial Assembly of the Punjab as a candidate of Pakistan Muslim League (Q) (PML-Q) from Constituency PP-201 (Multan-VIII) in 2008 Pakistani general election, but was unsuccessful. He received 25,412 votes and lost the seat to Malik Muhammad Abbas Raan, a candidate of PPP.
He was re-elected to the Provincial Assembly of the Punjab as a candidate of PML-N from Constituency PP-201 (Multan-VIII) in 2013 Pakistani general election. He received 35,233 votes and defeated Makhdoom Mureed Hussain Qureshi, a candidate of PPP.
He was re-elected to Provincial Assembly of the Punjab as a candidate of Pakistan Tehreek-e-Insaf (PTI) from Constituency PP-218 (Multan-VIII) in 2018 Pakistani general election.
He died on 16 January 2019 of cardiac arrest in Lahore.