OpenLLM-France/wikimedia huggingface dataset:
# A Book Like This

A Book Like This is the first studio album by Australian singer-songwriter duo Angus & Julia Stone. It was released in September 2007 in Australia and debuted and peaked on the ARIA Charts at number 6.
The album was released in the UK through Flock Music/PIAS on 31 March 2008 and an alternative version was released in North America through Nettwerk on 3 March 2009 where the band performed songs from the album on US Radio Station KCRW.
At the ARIA Music Awards of 2008, the album was nominated for Best Blues and Roots Album, Best Group, Breakthrough Artist and Best Cover Art.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
Andrew Leahey from AllMusic said "Angus & Julia Stone's debut recalls the lush, cuddle-up-in-bed indie folk of the Weepies and Kaiser Cartel. A Book Like This takes strength from its two young songwriters, both of whom approach love and coming-of-age issues from their own gendered perspective. Julia plays the part of the quirky ingénue, her vocals fluttering like a young Joanna Newsom over homespun melodies and gauzy instrumental backdrops... where brother Angus details an awkward encounter with the fairer sex". Leahey concluded "A Book Like This is an appropriate soundtrack for lazy Sunday afternoons and slow Monday mornings, when the pace of the world matches the relaxed gait of this band."

## Personnel

* Zach Brock – strings, violin
* Ian Burdge – cello
* Mitchell Connelly – drums, percussion
* Calina de la Mare – violin
* Emery Dobyns – harmony
* Ali Friend – bass
* Fran Healy – bass, congas, Glockenspiel, Piano
* Sally Herbert – string arrangements, strings, violin
* Christopher Hoffman – cello, strings
* John Metcalfe – viola
* Elizabeth Myers – strings, viola
* Ian Pritchett – bass
* Jeff Ratner – bass, double bass
* Angus Stone – guitar, electric guitar, harmonica, Vocals
* Julia Stone – Bazouki, guitar, organ, piano, trumpet, vocals
* Cameron Whipp – violin
* Sarah Jane Wilson – cello
* Producers – Angus & Julia Stone, Fran Healy, Ian Pritchett
* Mixer – Ian Pritchett
* Illustrator – Caroline Pedler

## Charts
### Weekly charts

| Chart (2007–2010) | Peak position |
| Australian Albums (ARIA) | 6 |
| US Heatseekers Albums (Billboard) | 32 |

### Year-end charts

| Chart (2007) | Position |
| Australian Artist Albums Chart | 47 |
| Chart (2008) | Position |
| Australian Albums Chart | 60 |
| Australian Artist Albums Chart | 14 |
| Chart (2010) | Position |
| Australian Artist Albums Chart | 47 |

## Certifications

| Region | Certification | Certified units/sales |
| Australia (ARIA) | 2× Platinum | 140,000$^‡$ |
| $^‡$ Sales+streaming figures based on certification alone. |||

## Release history

| Country | Date | Format | Label | Catalogue |
| Australia | 8 September 2007 | CD | Capitol Records/EMI Music | 5056592 |
| Europe | 8 September 2007 | CD | Discograph | 3233062 |
| United Kingdom | 31 March 2008 | CD/DVD, Digital download | Flock/PIAS | FLOCKCD1ST |
| USA & Canada | 2009 | CD/DVD, Digital download | Nettwerk | 067003082525 |
# George Edward Harding

George Edward Harding (1843–1907) was an American architect in practice in New York City. In association with his partner William Tyson Gooch, he is best known as designer of several early skyscrapers in New York.

## Life and career

George Edward Harding was born in Bath, Maine in 1843. He was educated as an engineer at Columbia University.
In 1872 Harding began practice as an associate of architect Arthur Gilman. Harding left in 1880 to establish his own office. He practiced alone until circa 1886, when he formed a short-lived partnership with Frederick P. Dinkelberg. This was dissolved in January, 1888. In 1889 he became associated with William Tyson Gooch, practicing as George Edward Harding & Company. They formed a partnership in 1890, which was known as George Edward Harding & Gooch.
In 1902 the partnership was dissolved. Harding continued to practice independently for several years but was obliged to retire several years before his death due to his declining health. Harding died in 1907 in Passaic, New Jersey.

## Legacy

Harding is notable as the designer of several of the early skyscrapers in New York City, projects probably obtained through his training as an engineer. He was also the designer of a number of cottages at Newport and elsewhere. At least one of his buildings has been listed on the United States National Register of Historic Places, and others have been designated New York City Landmarks.

## Architectural works

* Remodeling of and additions to the Brunswick Hotel, New York, New York (1881, demolished 1906)
* "Inchiquin" for John O'Brien, Newport, Rhode Island (1886)
* "Oak View" for William H. Osgood, Newport, Rhode Island (1887)
* Patten Free Library, Bath, Maine (1889–90)
* Holland House, New York, New York (1890–92)
* "Pansy Cottage" for William Storrs Wells, Newport, Rhode Island (1890, burned 1900)
* Postal Telegraph Company Building, New York, New York (1892–94)
* House for Emil Thiele, New York, New York (1893, demolished)
* Remodeling of "Mari-Castle" for Albert Brown Chandler, Randolph, Vermont (1894–95, NRHP 1990)
* Gerken Building, New York, New York (1895)
* Commercial Cable Company Building, New York, New York (1896–97, demolished)
* Dun Building, New York, New York (1896, demolished)
* Mausoleum for John William Mackay, Green-Wood Cemetery, Brooklyn, New York (1896)
* House for Albert H. Shaw, Bath, Maine (1899-1900, demolished)
* St. Peter R. C. Church, Staten Island, New York (1900–03)

## Gallery of architectural works

* Oak View, Newport, Rhode Island, 1887.
* Patten Free Library, Bath, Maine, 1889-90.
* Holland House, New York, New York, 1890-92.
* Postal Telegraph Company Building, New York, New York, 1892-94.
* Mari-Castle, Randolph, Vermont, 1894-95.
* Gerken Building, New York, New York, 1895.
* House for Albert H. Shaw, Bath, Maine, 1899-1900.
* St. Peter R. C. Church, Staten Island, New York, 1900-03.
* Dun Building, New York, New York, 1898.
# Suma-Ahenkro

Suma-Ahenkro is a town in the Bono Region of Ghana. It is the capital town of Suma Traditional area. The town is known for the Sumaman Senior High School. The Suma Traditional Area is one of the notable traditional areas in the Bono Region of Ghana. It is one of the core states of the traditional Gyaaman Kingdom that exist in parts of the Republics of Ghana and La Côte d'Ivoire. Administratively the traditional area is located in the Jaman (Gyaaman) North District of the Bono Region. There are many tourist attractions in the Suma area. These include festivals and other traditional ceremonies, music and dance, ancient relics, artifacts and historical sites.
The current King in service is Didi de Graft, who resides in Bielefeld, Germany together with his wife and prince Marvin de Graft.
School. The school is a second cycle institution.
# Sum of four cubes problem

The sum of four cubes problem asks whether every integer is the sum of four cubes of integers. It is conjectured the answer is affirmative, but this conjecture has been neither proven nor disproven. Some of the cubes may be negative numbers, in contrast to Waring's problem on sums of cubes, where they are required to be positive.

## Partial results

The substitutions $X=T$, $Y=T$, and $Z=-T+1$ in the identity $(X+Y+Z)^{3}-X^{3}-Y^{3}-Z^{3}=3(X+Y)(X+Z)(Y+Z)$ lead to the identity $(T+1)^{3}+(-T)^{3}+(-T)^{3}+(T-1)^{3}=6T,$ which shows that every integer multiple of 6 is the sum of four cubes. (More generally, the same proof shows that every multiple of 6 in every ring is the sum of four cubes.)
Since every integer is congruent to its own cube modulo 6, it follows that every integer is the sum of five cubes of integers.
In 1966, V. A. Demjanenko [de] proved that any integer that is congruent neither to 4 nor to −4 modulo 9 is the sum of four cubes of integers. For this, he used the following identities: ${\begin{aligned}6x&=(x+1)^{3}+(x-1)^{3}-x^{3}-x^{3}\\6x+3&=x^{3}+(-x+4)^{3}+(2x-5)^{3}+(-2x+4)^{3}\\18x+1&=(2x+14)^{3}+(-2x-23)^{3}+(-3x-26)^{3}+(3x+30)^{3}\\18x+7&=(x+2)^{3}+(6x-1)^{3}+(8x-2)^{3}+(-9x+2)^{3}\\18x+8&=(x-5)^{3}+(-x+14)^{3}+(-3x+29)^{3}+(3x-30)^{3}\ .\end{aligned}}$ These identities (and those derived from them by passing to opposites) immediately show that any integer which is congruent neither to 4 nor to −4 modulo 9 and is congruent neither to 2 nor to −2 modulo 18 is a sum of four cubes of integers. Using more subtle reasonings, Demjanenko proved that integers congruent to 2 or to −2 modulo 18 are also sums of four cubes of integers.
The problem therefore only arises for integers congruent to 4 or to −4 modulo 9. One example is $13=10^{3}+7^{3}+1^{3}+(-11)^{3},$ but it is not known if every such integer can be written as a sum of four cubes.

## 18x±2 case

According to Henri Cohen's translation of Demjanenko's paper, these identities
${\begin{aligned}54x+2&=(29484x^{2}+2211x+43)^{3}+(-29484x^{2}-2157x-41)^{3}+(9828x^{2}+485x+4)^{3}+(-9828x^{2}-971x-22)^{3}\\54x+20&=(3x-11)^{3}+(-3x+10)^{3}+(x+2)^{3}+(-x+7)^{3}\\216x-16&=(14742x^{2}-2157x+82)^{3}+(-14742x^{2}+2211x-86)^{3}+(4914x^{2}-971x+44)^{3}+(-4914x^{2}+485x-8)^{3}\\216x+92&=(3x-164)^{3}+(-3x+160)^{3}+(x-35)^{3}+(-x+71)^{3}\end{aligned}}$ together with their complementary identities leave the 108x±38 case, proving the proposition. He also proves the 108x±38 case in his paper.
# Sum of absolute differences

In digital image processing, the sum of absolute differences (SAD) is a measure of the similarity between image blocks. It is calculated by taking the absolute difference between each pixel in the original block and the corresponding pixel in the block being used for comparison. These differences are summed to create a simple metric of block similarity, the L$^1$ norm of the difference image or Manhattan distance between two image blocks.
The sum of absolute differences may be used for a variety of purposes, such as object recognition, the generation of disparity maps for stereo images, and motion estimation for video compression.

## Example

This example uses the sum of absolute differences to identify which part of a search image is most similar to a template image. In this example, the template image is 3 by 3 pixels in size, while the search image is 3 by 5 pixels in size. Each pixel is represented by a single integer from 0 to 9.
There are exactly three unique locations within the search image where the template may fit: the left side of the image, the center of the image, and the right side of the image. To calculate the SAD values, the absolute value of the difference between each corresponding pair of pixels is used: the difference between 2 and 2 is 0, 4 and 1 is 3, 7 and 8 is 1, and so forth.
Calculating the values of the absolute differences for each pixel, for the three possible template locations, gives the following:
For each of these three image patches, the 9 absolute differences are added together, giving SAD values of 20, 25, and 17, respectively. From these SAD values, it could be asserted that the right side of the search image is the most similar to the template image, because it has the lowest sum of absolute differences as compared to the other two locations.

## Comparison to other metrics
### Object recognition

The sum of absolute differences provides a simple way to automate the searching for objects inside an image, but may be unreliable due to the effects of contextual factors such as changes in lighting, color, viewing direction, size, or shape. The SAD may be used in conjunction with other object recognition methods, such as edge detection, to improve the reliability of results.

### Video compression

SAD is an extremely fast metric due to its simplicity; it is effectively the simplest possible metric that takes into account every pixel in a block. Therefore, it is very effective for a wide motion search of many different blocks. SAD is also easily parallelizable since it analyzes each pixel separately, making it easily implementable with such instructions as ARM NEON or x86 SSE2. For example, SSE has packed sum of absolute differences instruction (PSADBW) specifically for this purpose. Once candidate blocks are found, the final refinement of the motion estimation process is often done with other slower but more accurate metrics, which better take into account human perception. These include the sum of absolute transformed differences (SATD), the sum of squared differences (SSD), and rate-distortion optimization.
# Sueviota lachneri

Sueviota lachneri, also known as Lachner's dwarfgoby, is a species of fish in the family Gobiidae. found in the Maldives.

## Description

This species reaches a standard length of 2.1 cm (0.83 in).

## Entymology

Sueviota lachneri is named for American ichthyologist Ernest A. Lachner of the United States National Museum of Natural History.
# Suma Park Dam

Suma Park Dam is a concrete arch dam across the Summer Hill Creek in the central west region of New South Wales, Australia. The main purpose of the dam is to supply potable water to the city of Orange. The impounded reservoir is called Suma Park Reservoir.

## Location and features

The dam is located 4 kilometres (2.5 mi) east of Orange; with the secondary water source, Spring Creek Reservoir, located to the south-east of Orange. Built in 1962, Suma Park Dam is owned and maintained by Orange City Council. Prior to the construction of Suma Park Dam, Lake Canobolas (then known as Meadow Creek Dam) on the Molong Creek was also used as a domestic water source.
The Suma Park Dam 18 cubic metres (640 cu ft) concrete wall is 31 metres (102 ft) high and the arch crest is 208 metres (682 ft) long, with a crest width of 2.4 metres (7 ft 10 in). At 100% capacity the dam wall holds back 17,290 megalitres (611×10^$^6$ cu ft) of water. The surface area of Suma Park Reservoir is 1.3 square kilometres (0.50 sq mi) and the catchment area is 179 square kilometres (69 sq mi). The uncontrolled 62 metres (203 ft) spillway is capable of discharging 260 cubic metres per second (9,200 cu ft/s).

### Upgrade

Surveillance and dam safety inspections are conducted regularly by the Orange City Council. In 2005 and 2010, the dam overflowed. In 2011, the Council published a report giving options for raising the height of the dam.
# Sun 969

Sun 969 is Alice Springs' only local commercial radio station on the FM band. The station broadcasts from its premises on the Stuart Highway just outside Alice Springs with nightly, syndicated broadcasts from a local pub, Bojangles.

## Networked shows

* Hamish and Andy's Happy Hour
* The Dan & Maz Show
* The Hot Hits Live from LA
* Fitzy and Wippa
* Take 40 Australia
* Rick Dees Weekly Top 40
# Sumatran mountain squirrel

The Sumatran mountain squirrel (Sundasciurus altitudinis) is a species of rodent in the family Sciuridae. Its skull reaches sizes between 41–43 mm (1.6–1.7 in), overlapping with that of the Palawan montane squirrel. It was originally described as a subspecies of Sundasciurus tenuis.
# Sudhausia

Sudhausia is a genus of nematodes (roundworms) of the family Diplogastridae. They live in association with dung beetles and are primarily known from Africa. Species of Sudhausia show a suite of biological features that, together, are unusual for nematodes and animals in general: hermaphrodites, which are females in form, mature to produce offspring (eggs and larvae) before they are adults and thus even capable of mating, and their eggs grow in size during development. Hermaphrodites are also always live-bearing, which is unusual for nematodes under non-stressful conditions. The genus is named in honor of Walter Sudhaus, a German nematologist.

## Species

* Sudhausia aristotokia, associated with Onthophagus dung beetles in Ghana
* Sudhausia crassa, isolated from dung beetles of Onthophagus and the tribe Canthonini in South Africa and from Scarabaeus in Corsica
* Sudhausia floridensis, associated with Onthophagus dung beetles in Florida
# Sunday Feast

Sunday Feast is a British cookery show on British television channel ITV, broadcast in 2006. The show's hosts are Andi Peters and Anneka Rice. Their two resident chefs, who alternate week by week, are Ed Baines and Paul Merrett.
The show is made by Prospect Pictures, who produce other food shows including Saturday Cooks!, Great Food Live and Food Uncut, and have previously produced Taste for Sky One.
The show features a special guest each week, a look at the Sunday newspapers, and up to 3 recipes cooked by that episode's chef.
Sunday Feast aired on Sunday mornings at 10am. The show was cancelled due to low ratings.
* This article relating to a television series about food and drink is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
* This article relating to reality television in the United Kingdom is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Sundre/Goodwins Farm Airport

Sundre/Goodwins Farm Airport (TC LID: CFZ5) is located 4 nautical miles (7.4 km; 4.6 mi) south of Sundre, Alberta, Canada.
# Sunny Blues

Sunny Blues is the first studio album of the South Korean girl group Sunny Hill. It was released in two parts with Part A being released on August 21, 2014 and Part B released on January 29, 2015.

## Background

A teaser image was released on August 11, featuring the members (without their heads). On August 12, teaser images for Seungah and Kota were released. On August 13, teaser images for Misung and Jubi were released. On August 15, teaser images for the group and members were released alongside a medley of the album songs. On August 18, teaser video for "Monday Blues" was released. On August 21, full MV and Part A of the album were released.

## Music video

The music video has a "secretary concept" with the message of "freedom at work".

## Promotions

The promotions for the album started on August 21.

## Charts
### Single chart

| Song | Peak chart position |
| Song | KOR |
| Song | Gaon Chart |
| "Once In A Summer" | 47 |
| "Monday Blues" | 96 |

## Release history

| Country | Date | Format | Distributing label |
| South Korea | August 21, 2014 (Part A) | CD, digital download | Loen Entertainment |
| Worldwide | August 21, 2014 (Part A) | Digital download | Loen Entertainment |
| South Korea | January 29, 2015 (Part B) | CD, digital download | Loen Entertainment |
| Worldwide | January 29, 2015 (Part B) | Digital download | Loen Entertainment |
# Sundial, West Virginia

Sundial is an unincorporated community in Raleigh County, West Virginia, United States. Sundial is located on West Virginia Route 3, 19 miles (31 km) west-northwest of Beckley.
# Superintendencia Financiera de Colombia

The Superintendencia Financiera de Colombia (SFC) is the Colombian government agency responsible for overseeing financial regulation and market systems in order to preserve stability, security and confidence, and to promote, organize and develop the securities market. It is also mandated to provide investor protection for depositors and policyholders.

## History

The agency was established in 1923 as a banking regulator, by Law 45. Article 19 of this law appointed a Chief Superintendent of Banking to head the agency and charged him with the monitoring of all banking institutions. In 2005, the agency was merged with the securities regulator, with the added functions of inspection, monitoring and control of persons involved in the following sectors: financial, securities, insurance and any other related to the management and investment of resources collected from the public.
# Sundvannet

Sundvannet (Norwegian) or Sopmirjávri (Northern Sami) is a lake in Deatnu-Tana Municipality in Finnmark county, Norway. The lake has an area of 5.57-square-kilometre (2.15 sq mi) and lies 98 meters above sea level.
# Sunja (Sava)

Sunja is a river in central Croatia, a right tributary of Sava. It is 69 kilometres (43 mi) long and its basin covers an area of 462 square kilometres (178 sq mi).
Sunja rises in the mountainous forested areas of Zrinska Gora, south of the village of Lovča. It flows northward until it turns southeast at Komogovina, and then north again near Majur. It turns east at the eponymous village of Sunja and continues through Lonjsko Polje until it merges into the Sava east of Krapje.
It's been suggested that the names "Sava", "Sunja" and "Sutla" are related, but this is uncertain.
# Sunja

Sunja may refer to:
* Sunja, Sisak-Moslavina County, a village and municipality in Croatia
* Sunja (Sava), a river in Croatia
* Sunja River or Sunzha River, a river in Russia
* Sunja (name), a Korean female given name
# Superman: The Dark Side

Superman: The Dark Side is the title of three-issue comic book limited series. It was published in 1998 by DC Comics as an Elseworlds title, an imprint for stories which deviate from the established continuity. The story reinterprets the Superman story, imagining what would have happened had he landed on Apokolips instead of Earth.

## Publication history

Superman: The Dark Side was originally published as a standard format comic book from August to October 1998. It was subsequently republished in a trade paperback edition in 1999 (ISBN 1563895269). The series was written by John Francis Moore with pencils by Kieron Dwyer and inks by Hilary Barta.

## Plot

Kal-El's rocket is diverted from Earth to Apokolips, and Superman is raised by Darkseid. Superman becomes an eager participant in the destruction of New Genesis and a willing disciple of Darkseid. Ultimately, he discovers his true origin and leads the New Gods into battle against Darkseid, freeing Apokolips.
In this series, he wears black and red armor similar to that of Darkseid's son Orion. This armor has a unique Superman logo on it. It is two thunder bolt-shaped S's that form another thunder bolt-shaped S (reminiscent of the logo of the Schutzstaffel aka the SS).
# Super Hits, Volume 2

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | link |
| The Rolling Stone Album Guide | |
Super Hits, Volume 2 is a greatest hits album by country music artist George Jones, released on March 9, 1993, on the Epic Records label.
# Suphisellus cribrosus

Suphisellus cribrosus is a species of burrowing water beetle in the subfamily Noterinae. It was described by Régimbart in 1903 and is found in Argentina and Brazil.
# Jason Douglas (boxer)

Jason Douglas (born Aug 18, 1978) is a Canadian boxer who won gold at the 2002 Commonwealth Games in the heavyweight 91 kg/201 lbs limit division.

## Amateur

In Manchester 2002 he beat David Haye, Shane Cameron, and Kertson Manswell in the final 20-13 for the Commonwealth title.
He also earned a bronze medal at the PanAm Games 2003 in Santo Domingo after losing to world champion Odlanier Solis 2:16.
His amateur record was 88 bouts, with 76 wins (26 by TKO).

## Pro

Currently fighting in the light heavyweight division.