OpenLLM-France/wikimedia huggingface dataset:
# The Truth Is... (Failsafe album)

The Truth Is... is the second album by British rock band Failsafe and was released on 10 November 2008. The album was recorded in January 2008 at Sandhill Studios in Liverpool and was produced by Pete Miles (who also produced "What We Are Today"). Remixing and mastering was done in the Summer of 2008 before the band agreed independent record deals with Small Town Records in the UK and Fond Of Life Records in Europe.
"Hope" and "Only If We Learn" were featured in the 2010 video game NBA 2K11.

## Artwork

The band were involved in the artwork for the album which features numerous photographs from around Preston and Chorley. With a double centrefold image of Preston Bus Station and front cover shot of Chorley Train Station. All photos and design work were carried out by Martin Cogley.

## Singles
### Hope

"Hope" is a stand out track from "The Truth Is..." and a video was recorded in Kent on 14/09/08 by Eat The Rich which went on to receive regular rotation on music channels such as MTV2, Kerrang and 4Music. The track was released as a download only single on 03/11/08 with a b-side titled "Tidal Wave" recorded during the album sessions. A MTV2 MySpace poll in late October 2008 saw the single come in at Number 3 for the week's hottest new MySpace tracks, ahead of Fall Out Boy, Kings of Leon and the Kaiser Chiefs.

### A Common Goal

"A Common Goal" was released on 06/07/09 through Small Town Records & Bomber Music as a download only single. B-Sides include "Only If We Learn" and two live session tracks recorded for Xfm. The band's second single proper was accompanied by a video which received regular rotation on Kerrang TV. Tim Fox directed the video which was recorded in Camberwell South London and featured imagery similar in style to the album artwork for "The Truth Is..."

## Track listing

* Only if We Learn
* A Common Goal
* Without Warning
* Cities And Headlights
* Hope
* Mirror Mirror
* Deadwood
* Guilt on Dirty Hands
* When Words Run Out
* Help Yourself
* Too Much to Ask
# USS Tacoma

USS Tacoma may refer to the following ships of the United States Navy:
* USS Tacoma (1893) (sometimes spelled as Takoma), a harbor tugboat built 1893 as Sebago; purchased by U.S. Navy during the Spanish–American War renamed Tacoma in 1898; reverted to original name, 1900; sold for scrapping, 1937
* USS Tacoma (CL-20) (originally Cruiser No. 18), a Denver-class protected cruiser launched in 1903 and struck in 1924
* USS Tacoma (PF-3), lead ship of Tacoma-class of patrol frigates; launched, 1943; transferred to the Republic of Korea as Taedong (PF-63), 1951; struck in 1973 and currently a museum ship
* USS Tacoma (PG-92), an Asheville-class gunboat launched in 1968 and struck in 1995
# Touchdown Radio

Touchdown Radio, also known as Touchdown Radio Productions or Touchdown Radio Network, is a sports radio network specializing in live broadcasts of NCAA football. It was founded in 2007 by Gino Torretta, the 1992 Heisman Trophy winner.
Touchdown Radio broadcasts at least one major college football game every Saturday during the college football season, along with select bowl games. Torretta handles color commentary on most broadcasts. Play-by-play announcers have included Taylor Zarzour, Frank Frangie, Roxy Bernstein, Brett Dolan, and Jim Szoke.
In 2008 it was announced that Touchdown had become the national radio partner for the All American Football League. The plan called for Touchdown to air a game of the week which would be distributed nationwide on Touchdown Radio affiliates and on Sports Byline USA. However the league never launched.
# Zimbabwe United Passenger Company

The Zimbabwe United Passenger Company (ZUPCO) is a parastatal company in Zimbabwe, which operates both urban and long-distance bus routes in the country.

## History

ZUPCO was formed in 1985 in Harare, soon after the new government was formed. Before Zimbabwean Independence, the bus company was run as a Parastatal and it was known as the Rhodesia Bus Company. After transition, the company was renamed to Zimbabwe United Passenger Company (ZUPCO). By 1993 ZUPCO was operating 1,200 buses on 426 routes.

## Bus services

Regional services
The company offers direct and reliable out-of-country bus services to Countries such as Malawi, Zambia, Botswana, South Africa.
Urban services
Urban routes include transport services from the key residential areas to many of the Central business districts in Harare. These include for example the Harare- Chitungwiza route, which travels from a large business district to a large residential area. In line with being a market driven player in the industry, the company has also sought to alleviate the suffering of the urban consumer who has to pay hiked fares during peak hours by commuter omnibuses. Because of this rising problem, the company has reintroduced the urban bus routes at an affordable fare during the morning and evening peak hours.
Rural services
ZUPCO has purposefully invested in and is looking into ways of providing a safe and reliable service for the usually neglected rural residents. Thus the company provides daily scheduled bus service to many rural areas dotted around the country. Like many other bus companies, rural areas are seldom given bus routes, as the cost is very high for a small part of the population.

## Conflicts

ZUPCO operations however declined following deregulation of the urban transport sector, and the uprising of individual based mini-bus "combi" services.
In 2006, the former ZUPCO chairman Charles Nherera was arrested for corruption in relation to bus procurement and was jailed.
In February 2016, the company was accused of Corruption, mismanagement, and flouting very important procedures. Many of the buses in Harare were cited to have No fuel, as there was not enough money; Although there was still over $500,000 still sitting in a recapitalization account, and only $10,000 was needed to refuel all buses.

## Accidents

On January 18, 2015, one Zupco bus and another bus from a different company Sideswiped. The accident caused 21 passengers to die onsite and 3 later died at the hospital. At least 46 people were seriously injured.
On May 2, 2016, a Zupco bus caught fire after a suspected mechanical problem caused the bus to create an internal flame. The bus was heading to a high school with 70 students inside the bus. All of the students were able to get out without serious injury.
* ZUPCO bus
# Primrose (islet)

Primrose is an islet in Palmerston Island in the Cook Islands. It is on the southeastern edge of the atoll, between Karakerake and Toms. The islet is named after a ship which was wrecked there.
# King Monkey

King Monkey may refer to:
* Ian Brown (born 1963), English musician
* Sun Wukong, a character in Chinese mythology
# Reynolds Bench

Reynolds Bench (70°35′S 63°40′W﻿ / ﻿70.583°S 63.667°W﻿ / -70.583; -63.667) is a nearly flat bench, or mesa-like feature, 6 nautical miles (11 km) long and 2 nautical miles (3.7 km) wide, that has a smooth, snow-covered surface but has rock outcroppings along its steep sides. The feature stands at the north side of the Kelley Massif, to which it appears to be joined, along the south side of the upper Clifford Glacier in Palmer Land. Mapped by United States Geological Survey (USGS) in 1974. Named by Advisory Committee on Antarctic Names (US-ACAN) for Richard L. Reynolds, geologist with the USGS Lassiter Coast geologic and mapping party in 1970–71.
This article incorporates public domain material from "Reynolds Bench". Geographic Names Information System. United States Geological Survey.
* This Palmer Land location article is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Lisboa Island

Lisboa Island is the southwesternmost of the small islands off the south end of Petermann Island, in the Wilhelm Archipelago, Antarctica. It was discovered and named by the French Antarctic Expedition, 1908–10, under Jean-Baptiste Charcot.
# Schwartz set

In voting systems, the Schwartz set is the union of all Schwartz set components. A Schwartz set component is any non-empty set S of candidates such that
* Every candidate inside the set S is pairwise unbeaten by every candidate outside S; and
* No non-empty proper subset of S fulfills the first property.
A set of candidates that meets the first requirement is also known as an undominated set.
The Schwartz set provides one standard of optimal choice for an election outcome. Voting systems that always elect a candidate from the Schwartz set pass the Schwartz criterion. The Schwartz set is named for political scientist Thomas Schwartz.

## Properties

* The Schwartz set is always non-empty—there is always at least one Schwartz set component.
* Any two distinct Schwartz set components are disjoint.
* If there is a Condorcet winner, it is the only member of the Schwartz set. If there is only one member in the Schwartz set, it is at least a weak Condorcet winner.
* If a Schwartz set component contains multiple candidates, they are all in a beatpath cycle with each other, a top cycle.
* Any two candidates that are in different Schwartz set components are pairwise tied with each other.

## Smith set comparison

The Schwartz set is closely related to and is always a subset of the Smith set. The Smith set is larger if and only if a candidate in the Schwartz set has a pairwise tie with a candidate that is not in the Schwartz set. For example, if
* 3 voters prefer candidate A to B to C,
* 1 voter prefers candidate B to C to A,
* 1 voter prefers candidate C to A to B,
* 1 voter prefers candidate C to B to A,
then we have A pairwise beating B, B pairwise beating C, and A tying with C in their pairwise comparison, making A the only member of the Schwartz set, while the Smith set on the other hand consists of all the candidates.

## Algorithms

The Schwartz set can be calculated with the Floyd–Warshall algorithm in time Θ(n$^3$) or with a version of Kosaraju's algorithm in time Θ(n$^2$).

## Complying methods

The Schulze method always chooses a winner from the Schwartz set.
# Osmi putnik

Osmi putnik (Croatian for The Eighth Traveller, the Croatian title of the movie Alien) is a Croatian and former Yugoslav heavy metal band.

## History
### 1985 - 1989

The band was officially formed on May 7, 1985 in Split, by Zlatan "Džibo" Stipišić (vocals), Nenad Mitrović (guitar), Davor Gradinski (bass guitar), Igor Makić (guitar), and Dražen Krolo (drums). The band had their first performance as an opening band for Zabranjeno Pušenje on August 1, 1985 in Arena Gripe. A month later they won the first place at Dalmatia Youth Rock Meeting. At the end of the year they won the first place at the Radiotelevision Zagreb show Stereovizija with the song "Lutko moja, takav sam ti ja".
At the beginning of 1986, after several line-up changes, a stable line-up was formed. It featured Stipišić (vocals), Mitrović (guitar), Bojan Antolić (guitar), Gradinski (bass guitar), and Miro Marunica (drums). During the year they released the album Ulična molitva (Street Prayer). All the songs on the album were written by Stipišić. The album achieved success and launched Osmi putnik to the top of the former Yugoslav hard rock and heavy metal scene. In 1987 Mirjan Jovanović replaced Marunica, and Alen Koljanin replaced Mitrović. The band released their second album Glasno, glasnije (Loud, Louder) The title track became the band's biggest hit, and at the time of the album release an unofficial anthem of HNK Hajduk Split (some of the Hajduk players sang backing vocals on the song). The album also featured the song "Da mi je biti morski pas", a cover of Split band Metak song. The album was produced by a former Metak bass guitarist Mirko Krističević. The readers of the Rock magazine voted Osmi putnik the Rock Band of the Year.
In 1988 the band released their third album Drage sestre moje... Nije isto bubanj i harmonika (My Dear Sisters... Drums and Accordion Are not the Same) Osmi putnik disbanded. Stipišić joined Divlje jagode. After a year spent in the band he left, and for a short time he was a vocalist for the German band V2. After he left V2 Stipišić started a successful solo career under the name Gibonni. Koljanin moved to Australia, where he became a member of the Canberra-based band, Knights of the Spatchcock.

### 2002 - present

In 2002 Antolić, Gradinski and Jovanović, with the approval from the band's former leader Stipišić who maintained a successful solo career, decided to reform Osmi putnik. The new lineup featured Dean Clea Brkić (a former Pandora member, vocals) and Kristijan Barišić (guitar). The band released their fourth studio album Živ i ponosan in 2005. In 2006 In PGP-RTS rereleased Glasno, glasnije and Drage sestre moje... Nije isto bubanj i harmonika on one disc. The band released their fifth album Tajna in 2010.

## Legacy

In 2011, the song "Glasno, glasnije" was polled, by the listeners of Radio 202, one of 60 greatest songs released by PGP-RTB/PGP-RTS.

## Discography
### Studio albums

* Ulična molitva (1986)
* Glasno, glasnije (1987)
* Drage sestre moje... Nije isto bubanj i harmonika (1988)
* Živ i ponosan (2005)
* Tajna (2010)
* Rock'n'Roll se kući vratio (2021)
# Kathangari

Kathangari is a settlement in Kenya's Eastern Province.
# Thoma II

Mar Thoma II was the second Metropolitan of the Malankara Church from 1670 to 1686.

## Introduction

The Malayalam versions of the Canons of the Synod of Diamper use these titles throughout the report except in three places where they use the Latin word archidiaconus.

## Consecration

The leaders of the Puthenkoor Malankara Syrian Church selected a nephew (brother's son) of Thoma I as his successor. He was consecrated by Thoma I and the Antiochean patriarchal delegate Gregorios Abdul Jaleel who was the archbishop of Jerusalem. He was the second Thoma who ascended the throne of Malankara Syrian church. When Thoma I died on 25 April 1670 Mar Thoma II, took charge of the Church.

## Visits by foreign bishops

Mar Anthraos and three of his brothers from the Middle East arrived at the Mulanthuruthy church in 1678. Later on they moved to various churches and arrived at St. Mary's Orthodox Cathedral, Puthencavu (near Chengannur). On 29 February 1692 while visiting Kallada, he went to the nearby river and was drowned. Two of his brothers went back to Mulanthuruthy and raised families there. Descendants of one of them later established the Malabar Independent Syrian Church.
Malankara Church Titles :
| Preceded byMar Thoma I | Metropolitan of the Malankara Church 1670–1686 | Succeeded byMar Thoma III |
# Pod vegetable

Pod vegetables are a type of fruit vegetables where pods are often eaten when they are still green.
Such plants as green beans or Lotus tetragonolobus in the family Fabaceae, or okras in the family Malvaceae are examples of pod vegetables.
# Ranger Challenge Tab

The Ranger Challenge Tab is the only United States Department of the Army individual qualification tab awarded exclusively to Reserve Officers' Training Corps cadets, and approved by the Institute of Heraldry. This award is presented annually to cadets who compete in regional ROTC Ranger Challenge competitions.

## Description and history

The Ranger Challenge Tab is an embroidered quadrant patch worn on the upper left sleeve of a military uniform. The cloth tab is black with gold embroidered letters. As with similar Department of the Army decorations, this tab consists of a subdued and nonsubdued version. On the ACU uniform, the tab is worn on the left sleeve pocket flap.
The purpose of the Ranger Challenge Program is to challenge cadets in tough mental and physical competition, enhance leader development, develop team cohesion, develop healthy competition among the battalions, and provide a highly visible and dynamic recruiting and retention vehicle.

## Other persons eligible

Cadets enrolled in the Junior Reserve Officers' Training Corps are also eligible to receive this tab.

## Other tabs

The U.S. Army currently authorizes four permanent individual skill/marksmanship tabs. Under current Cadet Command regulation, cadets are specifically authorized to wear the Ranger Tab and the Ranger Challenge Tab, as well as those "approved by The Institute of Heraldry" (TIOH) Other tabs approved by TIOH include the President's Hundred Tab, the Special Forces Tab, and the Sapper Tab. Only three may be worn at one time.
# Waasland Derby

Football matches between K.S.K. Beveren and Sporting Lokeren are described as the Derby of the Waasland. It is a match between two cities located in Waasland.
At the end of the 1970s, the football hegemony in Belgian football shifted to the Waasland. The local football clubs were bursting with talent, and the Belgian top clubs were put to the test. In Beveren this led to two national titles (1979, 1984), two cup victories (1978, 1983) and a European semi-final against FC Barcelona. Twenty-five kilometers away, they had to settle for less, although the tricolores did finish second in the competition in the 1980–1981 season and reached the quarterfinals of the UEFA Cup against AZ. In addition, Lokeren closed the competition in fourth place each time between 1979 and 1982.
The rivalry between the two clubs dates from this period of success. It started on the green mat with legendary duels and clashes between Beverengoalkeeper Jean-Marie Pfaff and Lokerenspits Preben Elkjær. In the early 1990s, the fight moved outside the stadium, so this match was invariably regarded as a risk match by law enforcement.
# Mado Yaka

Mado Yaka is a settlement in Kenya's Eastern Province.
# Primaveras

Primaveras is a band from Los Angeles, California. Originally named Julian Jasper and briefly known as Modern Howls, the band has been featured by Billboard, Magnetic Magazine, Consequence of Sound, PopMatters, and Paste/Daytrotter. Their songs have been licensed by the Freeform show Stitchers, the CBS show Wisdom of the Crowd, and Starbucks.

## Band History

Primaveras was founded in 2016 by multi-instrumentalist James Clifford as a psych-pop project while a student at the University of Southern California.

## Discography

* Julian Jasper EP (2017)
* Better Off - single (2018)
* Can't Undo My Love - single (2018)
* Echoes in the Well of Being LP - (2018)
# Shanghai Mila Brewery

The Shanghai Mila Brewery is a brewery which was founded in 1987 as the Yimin Brewery in Shanghai. It was taken over by Asia Pacific Breweries in 2001 but then divested in 2013 so that the Shanghai Asia Pacific Brewery is not now part of the APB group.
The brewery's best-selling beer is Reeb which has about a third of the market in the Shanghai area.
# Kathangarari

Kathangariri is a settlement in Kenya's Kirinyaga county.
# Tjøstheim's Coefficient

Tjøstheim's Coefficient is a measure of spatial association that attempts to quantify the degree to which two spatial data sets are related. Developed by Norwegian statistician Dag Tjøstheim. It is similar to rank correlation coefficients like Spearman's rank correlation coefficient and the Kendall rank correlation coefficient but also explicitly considers the spatial relationship between variables.
Consider two variables, $F(x,y)$ and $G(x,y)$, observed at the same set of $N$ spatial locations with co-ordinates $x_{i}$ and $y_{i}$. The Rank of $F$ at $(x_{i},y_{i})$ is
    $R_{F}(x_{i},y_{i})=\sum _{i}^{N}\theta (F(x_{i},y_{i})-F(x_{j},y_{j}))$
with a similar definition for $G$. Here $\theta$ is a step function and this formula counts how many values $F(x_{j},y_{j})$ are less than or equal to the value at the target point $F(x_{i},y_{i})$.
Now define
    $X_{F}(i)=\sum _{j}^{N}x_{j}\delta (i,R_{F}(x_{j},y_{j}))$
where $\delta$ is the Kronecker delta. This is the $x$ coordinate of the $i^{\text{th}}$ ranked $F$ value. The quantities $Y_{F}(i),X_{G}(i)$ and $Y_{G}(i)$ can be defined similarly.
Tjøstheim's Coefficient is defined by
    $A={\frac {\sum _{i}^{N}(X_{F}(i)-{\bar {X}}_{F})(X_{G}(i)-{\bar {X}}_{G})+(Y_{F}(i)-{\bar {Y}}_{F})(Y_{G}(i)-{\bar {Y}}_{G})}{\left(\sum _{i}^{N}\left[(X_{F}(i)-{\bar {X}}_{F})^{2}+(Y_{F}(i)-{\bar {Y}}_{F})^{2}\right]\sum _{i}^{N}\left[(X_{G}(i)-{\bar {X}}_{G})^{2}+(Y_{G}(i)-{\bar {Y}}_{G})^{2}\right]\right)^{1/2}}}$
Under the assumptions that $F$ and $G$ are independent and identically distributed random variables and are independent of each other it can be shown that $E[A]=0$ and
    $var(A)={\frac {\left(\sum _{i}^{N}x_{i}^{2}\right)^{2}+2\left(\sum _{i}^{N}x_{i}y_{i}\right)^{2}+\left(\sum _{i}^{N}y_{i}^{2}\right)^{2}}{(N-1)\left(\sum _{i}^{N}x_{i}^{2}+\sum _{i}^{N}y_{i}^{2}\right)^{2}}}$
The maximum variance of $1/(N-1)$ occurs when all points are on a straight line and the minimum variance of $1/(2(N-1))$ occurs for a symmetric cross pattern where $x_{i}y_{i}=0$ and $\sum _{i}^{N}x_{i}^{2}=\sum _{i}^{N}y_{i}^{2}$.
Tjøstheim's Coefficient is implemented as cor.spatial in the R package SpatialPack. Numerical simulations suggest that $A$ is an effective measure of correlation between variables but is sensitive to the degree of autocorrelation in $F$ and $G$.
# Progress Ridge Town Square

Progress Ridge Town Square is a lifestyle center located in Beaverton, Oregon. It has over 30 stores. It is located next to a lake, known as Progress Lake, where there are fountains and a dock for recreational fishing. There are two floors, with a set of stairs and an elevator located next to the Menchies to get up to the second level.

## List of Establishments

* Ava Rostaria, a coffee shop
* Nikki Sushi and Steak, a Japanese Restaurant
* Crumbl Cookies, a cookie store
* Ace Hardware, a hardware store
* Menchie's Frozen Yogurt, a frozen yoghurt store
* Rocketfizz, a candy store
* Piccolo Mondo, a toy store
* Little Big Burger, a hamburger restaurant
* Rivermark Community Credit Union, a credit union
* MyFitFoods, a health food restaurant
* The Ridge Grill, a bar and grill
* Mo Cha Tea House, a cafe
* Big Al's, a bowling alley
* Mountainside Veterinary Hospital, a veterinary hospital
* Domino's Pizza, a Pizza restaurant
# Religious community (disambiguation)

A religious community is a community where the members practice the religion. It may also be a(n):
* ashram
* convent
* Intentional community
* monastery
* religious congregation
* Religious order
* Religious institute
* Shaker community
# Karweti

Karweti is a settlement in Kenya's Central Province.

## History

The province is inhabited by the Kikuyu who are part of the Kenya Eastern Bantu.
During Kenya's colonization by the British, much of the province was regarded as part of the 'White Highlands', for the exclusive use of the settler community. Therefore it saw political activity from the local communities who felt that they had an ancestral right to the land.
The tension culminated in the 1950s with the Mau Mau rebellion; it saw the region placed under a state of emergency and the arrest of many prominent political leaders.
# Skrat

In folklore, a Skrat is a mischievous creature often possessing gold and other riches. Stories about Skrats often revolve around the Skrat being tricked out of its treasure or else the Skrat fooling the treasure seeker by unexpectedly making the treasure disappear. Skrats can aid farmers with whom they are living, although this is usually at the expense of the farmer's neighbours from whom they steal.
In Scandinavian mythology the Skrat is a form of Myling. Estonian stories have the Skrat in the form of a dragon. Skrats can change form and appear as cats, chickens, or even humans. The Skrat is also found in German and Slovenian folklore.