02, she was recognised as Australia's Most Collectible Artist by the magazine "Australian Art Collector". In 2006 she received an Honorary Doctorate in Literature from Murdoch University.
Selected exhibitions.
Dowling has exhibited in Australia and internationally, including solo exhibitions at:<|endoftext|>Audarya

Audarya (foaled 21 April 2016) is a French-bred British-trained Thoroughbred racehorse. After running second in her only start as a juvenile in 2018 she showed promising, but unremarkable form in the following year, winning two minor events and finishing second in a Listed race. As a young four-year-old in 2020 she was well beaten in her first two appearances but then made relentless progress, taking a minor handicap race in early August before moving up to Group 1 class to win the Prix Jean Romanet, finish third in the Prix de l'Opera and win the Breeders' Cup Filly & Mare Turf.
Background.
Audarya is a bay mare with no white markings bred in France by the Boucé, Orne-based Haras d'Ecouves a breeding farm owned by Francois Doumen. As a yearling in 2017 the filly was consigned to the Arqana Deauville October Yearlings Sale and was bought for €125,000 by Stroud Coleman Bloodstock. She entered the ownership of Alison Swinburn, and was sent into training with James Fanshawe at the Pegasus Stable in Newmarket, Suffolk.
She was from the fourth crop of foals sired by Wootton Bassett who won the Prix Jean-Luc Lagardère in 2010. Wootton Bassett's other foals have included Almanzor and Wooded. Audarya's dam Green Bananas showed durability, but little talent in her six seasons on the track, recording one minor win from 33 starts. Green Bananas' grand-dam Gigawatt was a full-sister to Jim And Tonic and a distant, female-line relative of the Irish Derby winner Prince Regent.
Racing career.
2018: two-year-old season.
On her racecourse debut Audarya started a 50/1 outsider for a novice race (for horses with no more than two previous wins) over one mile on the synthetic Polytrack surface at Kempton Park Racecourse on 16 November 2018. Ridden by George Wood she raced in mid-division before producing a strong late run but narrowly failed to catch the favourite Lady Adelaide finishing second by a nose.
2019: three-year-old season.
Audarya finished second in a maiden race over one mile at Nottingham Racecourse on her first appearance as a three-year-old on 10 May and then ran second again in a novice race three weeks later at Yarmouth Racecourse, beaten a length into second place by the odds-on favourite Velorum. Daniel Muscutt then took over as the filly's regular jockey and partnered her in her next seven races. On 21 June Audarya went off the 1/2 favourite for a novice race over ten furlongs at Redcar Racecourse and recorded her first victory as she went to the front three furlongs from the finish and won "easily" by almost four lengths from six opponents. In July she was matched against older fillies and mares as she contested a handicap race over ten furlongs at York Racecourse and came home fifth behind the five-year-old Ladies First. On 23 August Audarya was brought back in distance for a one-mile handicap at Goodwood Racecourse. Carrying 125 pounds and starting the 100/30 second favourite she produced a sustained run in the last quarter mile to gain the advantage in the closing stages and win by a length from the favourite Infanta Isabella. For her final race of the year the filly was sent to France and stepped up in class for the Listed Prix Coronation over 1600 metres at Saint-Cloud Racecourse on 18 September and finished second of the twelve runners, beaten two lengths by the winner Alzire after staying on well in the closing stages.
2020: four-year-old season.
The flat racing season in Britain and Ireland was restructured as a result of the COVID-19 outbreak with the racing being cancelled in March before resuming behind closed doors in June. On her seasonal debut Audarya finished eighth of the fourteen runners behind Nazeef in the Snowdrop Fillies' Stakes over one mile on Kempton's polytrack on 3 June making good progress in the closing stages. At Pontefract Racecourse in July she started 9/2 third choice in the betting for the Pipalong Stakes but ran disappointingly to come home in sixth place behind Romola, beaten more than eight lengths by the winner. On 2 August Audarya was dropped back in class for a handicap over ten furlongs on the Tapeta surface at Newcastle Racecourse in which she was assigned a weight of 140 pounds and started at odds of 12/1. After tracking the leaders she stayed on strongly to gain the advantage in the final strides and won by a short head from Prejudice. Three weeks later the filly was sent to France and moved up sharply in class to contest the Group 1 Prix Jean Romanet over 2000 metres on soft ground at Deauville Racecourse in which she was ridden by Ioritz Mendizabal. She started a 48/1 outsider in an eleven-runner field which included Nazeef (the odds-on favourite), Ambition (Prix Corrida), Soudania (Prix du Prince d'Orange), Nausha (Musidora Stakes), Bolleville (Silver Stakes) and Dariyma (Prix de la Pepiniere). Audaya raced close behind the leaders before moving up to take the lead 200 metres from the finish and held off a sustained challenge from Ambition to win by a neck with the pair finishing four lengths clear of the rest. After the race Fanshawe said "She's a filly I've always loved but we were going nowhere earlier this year. She was unlucky at Kempton and then I don't know what happened at Pontefract. It's a race we've always loved... but I must admit I've been walking my box the last two days wondering if I'd made a mistake."
On 4 October Audarya returned to France for the Group 1 Prix de l'Opera over 2000 metres on heavy ground at Longchamp Racecourse. Ridden by Mendizabal she made steady progress in the straight to finish third, beaten a short neck and three quarters of a length by Tarnawa and Alpine Star. For her final run of the season the filly was sent to the United States and started at odds of 12/1 for the Breeders' Cup Filly and Mare Turf over nine and a half furlongs at Keeneland on 7 November. Mendizabal was scheduled to take the ride but tested positive for COVID and was replaced by Pierre-Charles Boudot. The Diana Stakes winner Rushing Fall went off favourite, while the other contenders included Sistercharlie, Peaceful, Starship Jubilee, Mean Mary (New York Stakes), Terebellum (Dahlia Stakes), Cayenne Pepper (Blandford Stakes) and Harveys Lil Goil (Queen Elizabeth II Challenge Cup Stakes). Audarya tracked left soon after the start to settle on the inside rail as Cayenne Pepper set the early pace from Mean Mary. Rushing Fall took the lead in the straight but Audarya, having been switched to the outsite by Boudot, produced a sustained run, overtook the favourite in the final strides and won by a neck. Her winning time of 1:52.72 was a new track record. Fanshawe commented "She's a very good mover, and I think she goes on any ground... She is not an easy filly. She's a big filly, but she does hang on... she's very special and we're very happy to have her".<|endoftext|>La vita comincia ogni mattina

La vita comincia ogni mattina ("Life begins every morning") is a play by Italian playwrights Terzoli & Vaime. It is set in Milan in 1981.
Synopsis.
The protagonist (Gino Bramieri) is Giulio Cogliati a married man, owner of a little factory, (in the play his wife Lucia is played by Carmen Scarpitta), who follows all his habits and his daily routine. Suddenly, his life is turned upside down by the passion for a Brazilian girl (Silvia Regina), much younger than him.
Giulio must decide, in two hours, to pack his bags and leave with Isabel, or stay with Lucia.
The play was performed in 1981, directed by Pietro Garinei, with Gino Bramieri, Carmen Scarpitta, Edi Angelillo, Roberto Bonanni, , Gabriella Belli, Antonella Diana, Paola Guadagni, Ivonne La Bozzetta and Paola Marzi.
Television adaptation.
The 1983 television adaptation was directed by the same Pietro Garinei that directed the theatre play.<|endoftext|>Iridomyrmex anceps

Iridomyrmex anceps is an ant species of the genus "Iridomyrmex". It has a very large distribution on multiple continents, but it is mainly distributed in northern Australia. Some specimens were found on multiple islands, and some were even found and collected in the United Arab Emirates.


enden on the 2001 horror film "Wendigo" and was involved with the Millennium Film Workshop, where he learned how to work with 16mm film under the supervision of underground filmmaker Mike Kuchar.
After the events of September 11, Ojala found it difficult to obtain any type of work in New York, eventually forcing him to seek out career options in California. Only a few days into a week-long visit to Los Angeles, Ojala was hired on the spot as a lab and on-set technician for the visual effects studio Almost Human, Inc., providing various functions including moldmaking, makeup application and puppeteering for film, commercials and television series including "Buffy the Vampire Slayer", "Angel" and "Firefly". Since leaving Almost Human in 2005, Ojala has worked with several special effects companies including Autonomous FX, Animal Makers, Spectral Motion and Legacy Effects, and has worked on mainstream productions including ', "2012", "Where the Wild Things Are", "Thor", ' and "Pacific Rim".
In 2005, Ojala established his own independent special effects studio and film production company Ojala Productions, specializing in makeup and creature effects for film and television as well as producing in-house projects written and directed by Ojala himself. Among others, Ojala Productions contributed special effects work for films like "" and the critically acclaimed "Deadgirl", television shows including "Tim and Eric Awesome Show, Great Job!" and the music videos for Snoop Doggs "Malice n Wonderland" album. During this time, Ojala wrote and directed the short films "The Incredible Torture Trio", which played at the TromaDance Film Festival and was later distributed internationally on a "Best of TromaDance" DVD compilation, the 48 Hour Film Festival entry "Truthus: A Family Holiday" and "Marvel Zombies: The Movie", a fake trailer based on the Marvel Comics property of the same name. "Marvel Zombies: The Movie" drew high praise and recognition from online comics communities and eventually went viral, later being featured on the G4 pop culture news series "Attack of the Show!" where hosts Kevin Pereira and Chris Hardwick called it "one of the most amazing fan movies we've ever seen".
With Monty Broussard, Ojala wrote and directed the 2011 science fiction thriller short "Harvest", a proposed pilot for a television or web series. The following year, Ojala was featured in Craig Chenery's book "Blood Spatter: A Guide to Cinematic Zombie Violence, Gore and Special Effects" and in 2013, he directed the music video for comedy punk band The Radioactive Chicken Heads "Deviled Egg", which was highlighted on horror channel Fearnet as their "Music Video of the Week". In 2016, Ojala provided make-up effects for popular indie pop band Lucius music video "Gone Insane"; the video received notable mainstream recognition, with "Rolling Stone" describing the effects "strange [and] striking" and the "Village Voice" calling them "exceptional".
Beginning in 2017, Ojala has served as co-producer for the Shudder original talk show "The Core", in which he also appears as a regular on-screen guest detailing the secrets and artistry behind practical special effects.
In October 2018, after four years in production, Ojala released his first feature film as a writer-director, "Strange Nature".<|endoftext|>Shreveport Rafters FC

Shreveport Rafters FC was a soccer team based in Shreveport, Louisiana. Founded in 2016, the team most recently played in the National Premier Soccer League (NPSL), a national semi-professional league at the fourth tier of the American Soccer Pyramid. The team plays its home games at Independence Stadium. The team's colors are blue, white, and yellow, based on the city's flag.
History.
In 2015, Shreveport-based brothers announced they would be bringing the first professional soccer team in the history of the city. The team is named for the infamous Great Raft log jam which clogged the Red and Atchafalaya Rivers from the 1100s to early 1900s.
Rafters FC played their inaugural season in 2016, garnering an 8–7–3 record.
Rafters FC debuted a customized jersey that became a viral sensation in soccer media as it featured a printed seersucker jacket and pink bowtie.
Stadium.
Rafters FC currently play their home matches at Independence Stadium. They previously played at Graf Orthodontics Field at Messmer Stadium, a local stadium used primarily for high school sporting events and community events. Max capacity of the stadium is estimated at 3,500 with the Rafters averaging 2,000–3,000 in attendance each match for the 2016 season.
Coaches.
"As of October 23, 2016."
Associated Clubs.
Lady Rafters FC.
In July 2016, the Rafters announced they would be fielding a Women's Premier Soccer League team, the Shreveport Lady Rafters FC, starting in 2017. The team will be coached by Northern Ireland native Ryan McConville.
Rafters Reserves.
In September 2016, the Rafters announced a reserves team, the Shreveport Rafters FC B team, would play in the Gulf Coast Premier League.<|endoftext|>1888 Worcester Tech football team

The 1888 Worcester Tech football team was an American football team that represented Worcester Polytechnic Institute in the 1888 college football season. The team compiled a 1–5 record.<|endoftext|>Chandi Moore

Chandi Moore is an American health education specialist, transgender rights activist, HIV/AIDS activist, and reality television personality. Moore was a former cast member of the documentary series "I Am Cait" and works as the Health Education Associate at Children's Hospital Los Angeles.
Career.
Moore works as the Health Education Associate at Children's Hospital Los Angeles and works within the hospital's Center for Trans Youth and Development. As a health educator, she advocates for transgender and gender-non conforming people to receive proper testing and care for HIV/AIDS. Moore leads a trans youth-specific program called Brave Leaders Unified to Strengthen Our Health.
Moore previously served as Co-Chair for the Transgender Service Providers Network. In 2015, she was named one of Top 25 Trans Pioneers by "The Advocate". In 2015, Moore also worked with the Centers for Disease Control and Prevention for their Act against AIDS initiative campaign "Doing It", encouraging community members to get tested for HIV.
Moore is a recipient of the 2015 Positive Images Statement of Courage Award and the 2018 Better Brothers Los Angeles Advocate Award.
In 2016, Moore was a regular Cast member of the American documentary television series "I Am Cait", which followed the life of former Olympian Caitlyn Jenner after she came out as a transgender woman. She partnered with Jenner to make a video about Transgender Day of Remembrance.
In 2022, Moore was one of the transgender activists who took the stage with Lizzo at the 48th People's Choice Awards.
Personal life.
Moore is from Los Angeles, California. She is a transgender woman and is HIV positive.<|endoftext|>Billy Glide

Billy Glide (July 25, 1970 - May 24, 2014) was a pornographic actor. He began appearing in adult films around 1995 and appeared in over 1300 movies.
Personal life.
Billy Glide was born Tad Douglas Nolen in Los Angeles, California, United States. He started his career in 1995. Nolen died on 24 May 2014 in Huntington Beach, California. It was initially reported that he had been bitten by a rattlesnake, while helping a friend move, and had refused medical treatment. However, it was later confirmed that, although he had suffered a venomous bite, the actual cause of death was alcohol intoxication. Glide never married but left behind a daughter at the time of his death.
Glide was posthumously inducted into the AVN Hall of Fame in 2015.<|endoftext|>Richard C. Franklin

Richard C. Franklin is a sound editor. He was nominated at the 63rd Academy Awards for Best Sound Editing for the film "Flatliners". The nomination was shared with Charles L. Campbell.
He has done over 90 films to date, including "E.T. the Extra-Terrestrial".<|endoftext|>Troy Browns

The Troy Browns were a minor league baseball team based in Troy, Kansas in 1895. The Troy Browns played as members of the Kansas State League, winning the league championship in their only season of play.
History.
Minor league baseball in Troy, Kansas began during the 1895 season. In 1895, the Troy Browns played as members of the four–team Independent level Kansas State League. The Emporia Maroons, Leavenworth Soldiers and Topeka Giants teams joined Troy in beginning league play on May 16, 1895.
Troy was noted to be the smallest city in the four–team league, with the team first forming in March, 1895. The Browns were noted to have played exhibition games against the nearby St. Joseph Saints, losing the games by scores of 12–7, 20–18 and


 earning them a spot on the "Inc." 5000 list as one of America's fastest growing companies.
2015–present: Continued growth and beyond.
In early 2015, Sun teamed with VH1 to create the VH1 Radio Network. Sun primarily handles advertising and affiliate sales for the VH1-run network. Later that year, Sun added "The Hit List with Fitz" to its "Shazam for Radio" platform, which was the first interactive country music countdown and allowed listeners to discover content and interact with the show in real time.
In August 2015, Sun again made the "Inc." 5000 list as one of America's fastest growing companies with revenue increasing by 629%. Additionally, Sun was named the fastest growing business in the broadcast radio industry and the 11th fastest growing company in all of media in 2015. Sun Latino was also named the largest independent Spanish-language radio network in the United States. In December 2015, Sun CEO, Jason Bailey, was named an Honorary Trustee by the Alliance for Women in Media.
In January 2016, Sun acquired the syndication rights to "The House of Hair with Dee Snider". Sun also partnered with Radio Express in February 2016 in an ad sales and affiliate agreement that brought 10 new programs (including "La Piedra", "La Mex-Cha", and "Jacapps") to the network.
2020–present: Birth of G Networks.
In February 2020, Sun Broadcast Group announced that it acquired Cleveland based Envision Networks.
Envision's Danno Wolkoff and Laura Orcan Wolkoff were named Chief Operating Officer and VP/Operations, respectively, at Sun, but were both terminated June 23, 2021, for "gross negligence and gross incompetence … in the performance of their duties."
On August 16, 2021, Sun Broadcast Group's parent company, Gen Media Partners, rebranded Sun Broadcast Group as G Networks.
In July 2021, the Wolkoff's sued G Networks alleging the firm owes them $2.1 million.<|endoftext|>2001 Liga Perdana 2

The 2001 Liga Perdana 2 season is the fourth season of Liga Perdana 2. A total of 12 teams participated in the season.
Sabah and Brunei were relegated from Liga Perdana 1 while Kedah JKR and PDRM were promoted from Liga FAM to a now increased total number of teams competing in the league from ten to become 12 teams.
The season kicked off on 2 April 2001. Johor FC won the title and was promoted to Liga Perdana 1 alongside Sabah and NS Chempaka.
Teams.
12 teams competing in the fourth season of Liga Perdana 2.
League table.
1.Johor FC - 47 PTS (2001 Liga Perdana 2 Champions)
2.Sabah - 45 PTS (Promoted to Liga Perdana 1)
3.NS Chempaka - 37 PTS (Promoted to Liga Perdana 1)
4.Brunei - 33 PTS
5.Kelantan TNB - 32 PTS
6.TM - 31 PTS
7.Kelantan JKR - 29 PTS
8.KL Malay Mail - 24 PTS
9.Kedah JKR - 24 PTS
10.PDRM FA - 22 PTS
11.Kedah - 21 PTS
12.ATM - 18 PTS<|endoftext|>Paula Fondevila Castro

Paula Fondevila Castro (; born 16 May 1984) is a Spanish former tennis player.
Fondevila Castro has career-high WTA rankings of 303 in singles, achieved in July 2009, and 299 in doubles, reached in August 2009. In her career, she won one singles title and two doubles titles on the ITF Circuit.
Fondevila Castro made her WTA Tour main-draw debut at the 2009 Morocco Open. In October 2009, she played her last professional match on the ITF Circuit.<|endoftext|>Rebrikha, Rebrikhinsky Selsoviet, Rebrikhinsky District, Altai Krai

Rebrikha () is a rural locality (a selo) and the administrative center of Rebrikhinsky District of Altai Krai, Russia. Population:<|endoftext|>Theodore Constantine, Baron Constantine of Stanmore

Theodore Constantine, Baron Constantine of Stanmore (15 March 1910 – 13 February 2004) was a British businessman and Conservative political activist who served as both the Chairman and the President of the National Union of Conservative and Unionist Associations.
Born to a tobacco importer of Greek origin, Constantine was educated at Acton College. During World War II, he served with the Royal Auxiliary Air Force as a plotter at Fighter Command's headquarters at Bentley Priory; he was awarded the Air Efficiency Award in 1945. After he was demobilized, he founded a hearing aid company that counted Sir Winston Churchill among its clients.
In 1965, Constantine was involved in a public controversy as Chairman of the Harrow East Conservative Association. The sitting Conservative MP, Anthony Courtney, had been entrapped in Moscow by the KGB in a honeypot operation. Constantine urged Courtney to step down, but the latter refused; when Courtney was re-adopted as the Conservative candidate, Constantine resigned from the constituency party's executive. Courtney subsequently lost the seat in the 1966 general election, as Constantine had predicted. Courtney later successfully sued Constantine for slander, and was awarded £200 in damages.
He served as the Chairmen of National Union of Conservative and Unionist Associations during 1967-8 and its President from 1980–1.
Constantine was appointed CBE in 1956, knighted in 1964, and made a Deputy Lieutenant for Greater London in 1967. He served as High Sheriff of Greater London in 1967. He was made a life peer on 21 July 1981, as Baron Constantine of Stanmore, "of Stanmore in Greater London".<|endoftext|>Diane Griffin (conservationist)

Diane Griffin, OPEI (born March 18, 1947) is a Canadian conservationist from Prince Edward Island. Griffin is a former provincial deputy minister of environmental resources and a recipient of the Governor General's Conservation Award, the Queen Elizabeth II Diamond Jubilee Medal and the P.E.I. Environment award. She also served as executive director of the Island Nature Trust.
In 2010, Griffin was awarded the Prince Edward Island Medal of Merit for her contributions to the environment of the province.
On October 27, 2016, Griffin was named to the Senate of Canada by Prime Minister Justin Trudeau to sit as an independent. Until her appointment, she served as a councillor on the Stratford, P.E.I. town council. Griffin assumed office on November 10, 2016. She subsequently jointed the Independent Senators Group. On November 4, 2019, she joined the Canadian Senators Group.
After turning 75 on March 18, 2022, Senator Griffin retired from the senate due to mandatory retirement rules.<|endoftext|>Shelby Earl

Shelby Earl is an American singer-songwriter and musician based in Seattle, Washington. Earl's first solo album, "Burn the Boats", was produced by John Roderick (featuring members of Telekinesis, The Long Winters, Fleet Foxes and more) and released on Local 638 Records (owned and operated by Visqueen's Rachel Flotard). In 2011 NPR's Ann Powers named Earl her "new favorite songwriter" and Amazon.com dubbed her album the "#1 Outstanding 2011 Album You Might Have Missed".
Since the release of her debut album, Earl has opened for Benjamin Gibbard of Death Cab For Cutie, Loudon Wainwright III, Rhett Miller of the Old 97s, Crooked Fingers, Lavender Diamond, The White Buffalo, Felice Brothers, Tom Brosseau, Aaron Lee Tasjan and more.
In April 2013, Rolling Stone suggested Earl's song "Everyone Belongs to Someone" be included on Zach Braff's Garden State follow-up film.
Earl released her second solo album, "Swift Arrows", produced by Seattle indie folk artist Damien Jurado, in July 2013. The album was recorded live at Seattle's Columbia City Theater and was well received by such outlets as NPR ("Music For Folks Who've Been Through a Few Things"), Salon.com ("SXSW: Meet Shelby Earl, the singer you need to know"), and Rolling Stone ("Shelby Earl Comes Out Firing in 'Swift Arrows")
Earl's version of Michael Jackson's "P.Y.T. (Pretty Young Thing)" was featured on the “Everything I Try to Do, Nothing Seems to Turn Out Right” episode of Grey's Anatomy (season 10, episode 23), which aired on May 8, 2014. Jackson was very influential in Earl becoming an artist. The song was produced by Eric Howk.
In May 2014, Earl performed at the Sasquatch! Music Festival and was highlighted in


.com".
Personal life.
Born in Cambridge, UK of Italian parents (from Brisighella in the Emilia-Romagna region in North East Italy and Sorrento near Naples), she is bilingual in English and Italian and resides in London, England with her partner Gerald Heward. She also speaks French and Spanish. From 1997, she was the London Correspondent/translator and presenter for the Bandini Committee (an outfit which awards rookie Formula 1 drivers in the name of the legendary F1 driver Lorenzo Bandini who lost his life at the Monte Carlo Grand Prix of 1967).<|endoftext|>Regiment "Nizza Cavalleria" (1st)

The Regiment "Nizza Cavalleria" (1st) () is a cavalry unit of the Italian Army based in Bellinzago Novarese in Piedmont. The regiment is the reconnaissance unit of the Alpine Brigade "Taurinense".
History.
Formation.
In 1690 the Duke of Savoy Victor Amadeus II joined the Nine Years' War against the Kingdom of France. On 4 July 1690 the Regiment Dragoons of Piedmont ()was formed for service in the war. The regiment consisted of eight companies and fought in 1690 at Avigliana and in 1693 in the Battle of Marsaglia.
After the war the Regiment Dragoons of Piedmont was disbanded on 22 November 1699.
Cabinet Wars.
The regiment was reformed on 14 April 1701 with eight companies, which were grouped into four squadrons. Each company fielded 50 horses. The same year Duke Victor Amadeus II joined the War of the Spanish Succession and the regiment fought in 1706 in the Siege of Turin and then in the Duchy of Savoy. On 27 March 1713 the regiment received two companies from the Regiment Dragoons of His Royal Highness and now consisted of ten companies, which were grouped into five squadrons. The same year the war ended with the Peace of Utrecht, which transferred the Kingdom of Sicily and the regiment moved to Sicily to take possession of the new territory. In October 1713 Victor Amadeus II and his wife, Anne Marie d'Orléans, travelled from Nice to Palermo, where the king and queen were crowned in the cathedral of Palermo on 24 December 1713.
The regiment was garrisoned in 1715-16 in Messina, in 1716-18 in Palermo, an in 1718-20 in Syracuse. In July 1718 Spain landed troops on Sicily and tried to recover the Kingdom of Sicily from Savoy rule. On 2 August 1718 Britain, France, Austria, and the Dutch Republic formed an alliance to defeat Spain in the War of the Quadruple Alliance. The Dragoons of Piedmont fought against Spanish forces on Sicily until 1720, when the Treaty of The Hague restored the position prior to 1717, but with the Savoy and Austria exchanging Sardinia and Sicily. On 16 October 1720 the Dragoons of Piedmont moved from Sicily to Sardinia, where the regiment remained until 1722.
In 1733 King Charles Emmanuel III joined the War of the Polish Succession on the French-Spanish. The regiment fought in 1734 in the Battle of San Pietro and the Battle of Guastalla against Austrian forces.
In 1742 King Charles Emmanuel III joined the War of the Austrian Succession on the Austrian side and the regiment fought in the Battle of Tidone.
In July 1774 the Regiment Dragoons of Piedmont ceded two of its companies to help form the Regiment Dragoons of Chablais" and from then on consisted of eight companies grouped in four squadrons.
French Revolutionary Wars.
In 1792 King Victor Amadeus III joined the War of the First Coalition against the French Republic. From 1792 to 1796 the Dragoons of Piedmont fought against the French Army of Italy. In March 1796 Napoleon Bonaparte arrived in Italy and took command of the French forces, with which he defeated the Royal Sardinian Army in the Montenotte campaign within a month. On 28 April 1796, King Victor Amadeus III had to sign the Armistice of Cherasco and on 15 May 1796 the Treaty of Paris, which forced Sardinia out of the First Coalition. Victor Amadeus III also had to cede the Duchy of Savoy and the County of Nice to France. On 16 October 1796 Victor Amadeus III died and his eldest son Charles Emmanuel IV ascended the throne. On 26 October 1796 King Charles Emmanuel IV ordered to reduce the Kingdom's cavalry forces and the Dragoons of Piedmont was reduced to four squadrons. On the same date the company level was abolished.
In fall 1798 France invaded the remaining territories of King Charles Emmanuel IV. On 6 December 1798 French forces occupied Turin and on 8 December 1798 Charles Emmanuel IV was forced to sign a document of abdication, which also ordered his former subjects to recognise French laws and his troops to obey the orders of the French Army. Charles Emmanuel IV went into exile on Sardinia, while his former territories became the Piedmontese Republic. On 9 December 1798 the Sardinian troops were released from their oath of allegiance to the King and sworn to the Piedmontese Republic. The same month the Regiment Dragoons of Piedmont was renamed 3rd Cavalry Regiment.
In January 1799 the regiment was renamed 3rd Piedmontese Dragoons Regiment. The same month the 2nd Cavalry Regiment, the former Regiment Dragoons of the Queen, was disbanded, and two of its squadrons were transferred to the 3rd Piedmontese Dragoons Regiment. In spring 1799 the regiment fought for the French in the War of the Second Coalition against the Austrians. On 26 March 1799 the regiment fought in the Battle of Verona and then on 5 April in the Battle of Magnano, which the Austrians won, forcing the French out of Italy. With the French retreat the Piedmontese Republic dissolved and the 3rd Piedmontese Dragoons Regiment, like all regiments of the Piedmontese Republic, was disbanded in May 1799.
Restauration.
On 11 April 1814 Napoleon abdicated and on 20 May 1814 King Victor Emmanuel I returned from exile in Sardinia to Turin. On 24 May 1814 Victor Emmanuel I ordered to reform the cavalry regiments disbanded in 1799, including the Regiment Dragoons of Piedmont, which was renamed Regiment "Cavalleggeri di Piemonte" (Chevau-légers of Piedmont). On 1 January 1815 the regiment consisted of six squadrons grouped into three divisions.
On 26 February 1815 Napoleon escaped from Elba and on 1 March 1815 he landed in Golfe-Juan in France. This triggered the War of the Seventh Coalition, which Sardinia joined against France. The Regiment "Cavalleggeri di Piemonte" participated in the Hundred Days campaign, during which the regiment fought on 6 July at Grenoble.
On 1 January 1824 the regiment formed two new squadrons, which were grouped into a newly formed division. On 24 December 1828 the Cavalleggeri di Piemonte provided some of its personnel to help form the new Regiment "Dragoni di Piemonte". On 29 August 1831 the regiment was reduced to six squadrons and a depot squadron, which would have been formed in times of war. On 3 January 1832 the regiment became a heavy cavalry unit again and was renamed Regiment "Nizza Cavalleria" after the County of Nice, which had been returned to the Kingdom of Sardinia after the fall of Napoleon.
Italian Wars of Independence.
In 1848-49 the regiment participated in the First Italian War of Independence, fighting in 1848 in the battles of Mantua, Santa Lucia, Goito, Castellucchio, and Milan, and in 1849 in the battles of Mortara and Novara. For its conduct at the battles of Goito, Mortara, and Novara the regiment was awarded three Bronze Medals of Military Valour.
On 3 January 1850 the regiment was reduced to four squadrons. In 1859 the regiment participated in the Second Italian War of Independence and fought at Borgo Vercelli. On 16 September 1859 the Nizza ceded one of its squadrons to help form the Regiment "Cavalleggeri di Lodi" and on 19 October of the same year the regiment was redesignated as Cuirassiers unit and renamed Regiment "Corazzieri di Nizza". Already on 6 June 1860 the regiment resumed to use its previous name Regiment "Nizza Cavalleria".
In the 1860-186


 to fine-tune his concept, and requested a patent on his invention in 2015. The patent was granted in December 2017. After two years of product development, it was launched on Kickstarter and raised more than £100,000.
Name.
Pokito is derived from the Spanish for "a little" - poquito - but is spelled with a "ki" for ease of pronunciation. It is also a reference to "pocket" in English, alluding to its ultra portability.
Description.
Pokito is an ultra portable reusable cup that can be collapsed to a few centimetres when not in use and so can be stored easily in a pocket or purse. It can also be unfolded into different sizes: "grande" (16oz or 475ml), "medio" (12oz or 350ml) or "espresso" (8oz or 230ml). Once a drink has been consumed in the cup, the remaining dregs of coffee are kept inside without leakage, even when the cup is folded back.
Pokito has been designed to reduce the usage of disposable cups. It also saves energy if the cup is used more than 15 times. It is made of a synthetic rubber called thermoplastic elastomer which has been independently tested and compliant to EU and FDA regulations. Pokito is manufactured entirely in the UK from materials that have been designed especially for durability and safety. Omega Plastics manufactures the cups which are sold £15 per unit.<|endoftext|>Anton Alekseev (mathematician)

Anton Yurevich Alekseev (Антон Юрьевич Алексеев, born 9 August 1967) is a Russian mathematician.
Alekseev was a student of Ludvig Faddeev. Alekseev worked at the Steklov Institute in Saint Petersburg and at the beginning of the 1990s at Uppsala University. He is now a professor ordinarius at the University of Geneva.
Alekseev does research on representation theory of Lie groups and algebras, moment theory, symplectic geometry and mathematical physics.
In 2006 he, with Eckhard Meinrenken, published in "Inventiones Mathematicae" a proof of the Kashiwara-Vergne conjecture. In 2008 he gave a new proof with Charles Torossian.
2014 Alekseev was an invited speaker with talk "Three lives of the Gelfand-Zeitlin integrable system" at the International Congress of Mathematicians in Seoul.<|endoftext|>Bailey's Cafe

Bailey's Café is a 1992 novel by award-winning American author Gloria Naylor. The novel consists of a loosely intertwined group of stories, all told in first person, about the owners and patrons of "Bailey's Cafe", an apparently supernatural establishment, set nominally in New York City, whose entrance can be found from different places and times.
Plot summary and settings.
The unnamed owner of Bailey's Cafe (he is called "Bailey" as a nickname) acquires the cafe after his return from World War II and claims that it is magical and it saved him. Though the cafe is nominally set in New York City as per Naylor's earlier novel "Mama Day", patrons wander into it from different times and places. The cafe also has a back door that apparently opens onto infinity (or death). The stories he tells include his own and his wife, Nadine's, as well as those of several of the patrons of the cafe who live in a nearby brownstone including Eve (who owns the brownstone down the street that harbors mostly fugitive women and serves as a bordello), Ester (the victim of sexual and emotional abuse), "Miss Maple" (a male cross-dresser), Jessie Bell (a bisexual drug-addict), Mary (a self-mutilated beauty), and Mariam (a mentally challenged, pregnant, virgin, teenager). Each person's back story is told by the owner as they come into the cafe.
Bailey frames the first-person narrative of each character but one: Nadine opens and closes the story of Mariam (Mary).
Characters.
Note: none of the characters have surnames. All characters excepting Gabe (who is Jewish) and Mariam (who is an African) are presented as African American.
Themes.
In an interview with "The Seattle Times", Naylor explained that "the underlying theme [of "Bailey's Cafe"] is how people define femaleness and female sexuality, how women have been cast in sexual roles since Eve." Thus, the guests at Eve's boarding house do not fit the "easy sexual labels" used to control women's bodies. Another theme within "Bailey's Cafe" is the combination of collective and individuals traumas throughout World War II. Bailey's references of various key battle locations such as Guam, Pearl Harbor, Japan, and more allude to the fact that the violence was a collective experience from multiple characters and the general American population during wartime.
"Bailey's Cafe "is the first of Naylor's novels to spotlight male characters. "Bailey", the owner of the café, frames the patrons’ stories with his running commentary as well as narrates the story of his courtship of Nadine, his wife. In addition, Miss Maples, a cross-dressing male housekeeper and bouncer, tells the story of why he came to wearing dresses. This shift in Naylor’s exclusive interest in the stories of women has been interpreted as her desire “to portray a different kind of male identity as well as . . . to cultivate a different relationship with her male characters."
Critical reception.
"Bailey's Cafe", which is sometimes referred to as a collection of interrelated short stories, has been well received by critics.
Adaptation.
Gloria Naylor worked with director Novella Nelson to adapt "Bailey's Cafe" for the stage. "Bailey's Cafe" the play was produced by the Hartford Stage in March and April 1994.<|endoftext|>British Rail Class 803

The British Rail Class 803 "AT300" is a type of electric multiple unit built by Japanese rolling stock manufacturer Hitachi Rail for open-access operator Lumo. Based on the Hitachi A-train design, a total of five units comprising five cars have been produced. The class is used to operate passenger services on the East Coast Main Line between and .
Background.
In 2015, following an announcement from the Office of Rail and Road that it would be allowing open-access operators to bid for additional rail paths on the East Coast Main Line, FirstGroup submitted a proposal to operate services between London and Edinburgh. Under its plan, First would seek to directly compete with existing road, rail and air services by offering all standard class seating with an average ticket price of approximately £25. The proposal for the new service was approved in May 2016.
In March 2019, First announced that it had signed an agreement with Hitachi to procure a total of five new five-car trains from its A-train product line for its new service. The units are financed by Beacon Rail with a ten-year maintenance contract. The first body shell arrived at Hitachi's Newton Aycliffe Manufacturing Facility in April 2020.
The first test runs on the national network were held on 26 May 2021, with the class entering public service on Lumo's launch day of 25 October 2021.
Operation.
While sharing a bodyshell with the previous UK A-train variants, the Class 803 differs in that it has no diesel engines fitted. They are fitted with batteries to enable the train's on-board services to be maintained, in case the primary electrical supplies have failed. Other changes include seating being standard class only, and the lack of a galley area, although catering services are provided through the use of a trolley service. The units also feature air conditioning, power sockets and free Wi-Fi.
Accidents and incidents.
On 17 April 2022, a Lumo-operated Class 803 passed through a set of points at at where there was a speed restriction of . Several passengers sustained minor injuries. The Rail Accident Investigation Branch opened an investigation into the incident.<|endoftext|>2023 Volta ao Algarve

The 2023 Volta ao Algarve "(English: Tour of the Algarve)" was a road cycling stage race that took place between 15 and 19 February 2023 in the Algarve region of southern Portugal. The race was rated as a category 2.Pro event on the 2023 UCI ProSeries calendar, and was the 49th edition of the Volta ao Algarve.
Teams.
12 of the 18 UCI WorldTeams, four UCI ProTeams, and nine UCI Continental teams made up the 25 teams that participated in the race. were the only team not to enter a full squad of seven riders.
UCI WorldTeams
UCI ProTeams
UCI Continental Teams<|endoftext|>Ionikos Nikaias B.C. in international competitions

Ionikos Nikaias B.C. in international competitions is the history and statistics of Ionikos Nikaias B.C. in FIBA Europe and Euroleague Basketball Company European-wide professional club basketball competitions.
Game notes.
FIBA Korać Cup (3rd-tier).
1979–80.
Ionikos Nikaias (coach: Kostas Anastasatos): Panagiotis Giannakis 32, Stathis Sarantaenas 22, Tasos Bezantakos


 the same results:

(For the proof by induction you only need to check the case when k = 1 but I like to check a few cases just to see if the expression seems to be correct.)

These all work, but what about ALL the larger values of k?  Let’s assume that it does work for all the values of k up to and including p (which we just demonstrated is indeed true for p up to 3).  That is,

for k = 1, 2, ··· , p

In particular, we are assuming that

We want to show that if the statement above is true, then the next possible p (which is p+1) is also true.  That is, can we show that

equals

If it is, this argument applies to the next p, and the next – in other words, for all larger values of p (completing the proof).

 Let Z = But we earlier showed  so Z

Can you complete the proof by showing Z = ?

Stephen La Rocque><|endoftext|>Oct 15 2013

## The Impact of FIFA World Rankings

After the conclusion of the World Cup, a new cycle of FIFA World Rankings begins. Every month, FIFA releases an updated list ranking every national football team — #1 to #207. For most fans, myself included, these rankings seem arbitrary. What does it matter that Croatia is ranked #10 and USA is #13? What does that even mean? Portugal has 1029 points compared to Mexico’s 839. So what? How does FIFA arrive at these point totals? Well, after scouring the internet and solving some middle-school-level math equations, I’ve finally figured out how it all works. To my surprise, it actually makes sense. I could attempt to summarize and simplify the process, but FIFA actually does a pretty good job with explaining how they arrive at each team’s point total.

The basic logic of these calculations is simple: any team that does well in world football wins points which enable it to climb the world ranking.

A team’s total number of points over a four-year period is determined by adding:

· the average number of points gained from matches during the past 12 months;
and
· the average number of points gained from matches older than 12 months (depreciates yearly).

Calculation of points for a single match

The number of points that can be won in a match depends on the following factors:

• Was the match won or drawn? (M)
• How important was the match (ranging from a friendly match to a FIFA World Cup™ match)? (I)
• How strong was the opposing team in terms of ranking position and the confederation to which they belong? (T and C)

These factors are brought together in the following formula to ascertain the total number of points (P).

P = M x I x T x C

The following criteria apply to the calculation of points:

M: Points for match result

Teams gain 3 points for a victory, 1 point for a draw and 0 points for a defeat. In a penalty shoot-out, the winning team gains 2 points and the losing team gains 1 point.

I: Importance of match

Friendly match (including small competitions): I = 1.0

FIFA World Cup™ qualifier or confederation-level qualifier: I = 2.5

Confederation-level final competition or FIFA Confederations Cup: I = 3.0

FIFA World Cup™ final competition: I = 4.0

T: Strength of opposing team

The strength of the opponents is based on the formula: 200 – the ranking position of the opponents
As an exception to this formula, the team at the top of the ranking is always assigned the value 200 and the teams ranked 150th and below are assigned a minimum value of 50. The ranking position is taken from the opponents’ ranking in the most recently published FIFA/Coca-Cola World Ranking.

C: Strength of confederation

When calculating matches between teams from different confederations, the mean value of the confederations to which the two competing teams belong is used. The strength of a confederation is calculated on the basis of the number of victories by that confederation at the last three FIFA World Cup™ competitions (see following page). Their values are as follows:

UEFA/CONMEBOL = 1.00 CONCACAF = 0.88
AFC/CAF = 0.86 OFC = 0.85

So, now that we understand the math, we can talk about the bigger issue — the impact of the FIFA World Rankings on the World Cup. First, it is important to explain how the World Cup draw works. There are 32 teams that play in the World Cup — 8 group of 4. To determine which nations end up in which group, one pot is created of the top 7 nations, ranked by FIFA, and the host nation, in this case, Brazil. The remaining 24 teams are placed in pots separated by “geographic and sports criteria“.

By being one of the top 7 teams, a nation is arguably given an easier road to advance as they do not have to play the 7 other FIFA-ranked “soccer-powerhouses” in group play. Thus, besides qualifying for the World Cup, every nation’s goal is to be one of the top 7 seeds.

This year’s World Cup seeding hinges on the upcoming October 17th FIFA World Rankings. As of today’s World Cup qualifying matches, Brazil, Spain, Argentina, Germany, Belgium, and Switzerland (right?! who would of thought?) have all clinched a seed for the World Cup finals draw. Fighting for those last two spots are Colombia, Uruguay, Netherlands, and Italy. ESPNFC’s Dale Johnson has thoroughly outlined what must happen in order for two of these teams to clinch a seed.

To say the least, the entire process is not easy. While there are a lot of factors and variables that go into the FIFA World Rankings, there is just as much ambiguousness when it comes to how these rankings are employed. The last several qualification matches will determine the final rankings and where each nation will end up. The 2014 World Cup Draw will take place December 6th.

Oct 08 2013

## An Uneven Playing Field

I’ve lived in the United States for over ten years now, and yet somehow I still struggle to remember the name of my hometown’s American football team (give me a sec… oh that’s right, Atlanta Falcons – Rise up!). Being a Greek South African (born in SA, but 100% of Greek descent), my sports upbringing was dominated primarily by soccer (with rugby and basketball coming in close second). However, the stop-and-go pace of American football as compared to the rhythmic flow of “the beautiful game” has always deterred me from ever watching more than one full quarter of a game.

I’d be lying if I told you I knew which NFL team won the most recent Super Bowl or who the best quarterback in the league is right now. In fact I’d be lying if I told you I even cared. But there is one thing that I do envy about American football (the NFL in particular), and that’s the fact that, unlike most European soccer leagues, it embraces an even playing field.

I’m a huge fan of the underdog. Ask me which team I want to win in a match and (unless it involves my beloved Olympiakos) I’m almost always rooting for the non-favored team. Perhaps it stems from being both the only daughter and youngest child in a loud, obnoxious Greek family, but there’s something about an unforeseen victory by an underrated opponent that gives me the utmost satisfaction. With all this being said, those of us who are avid European soccer fans know that the chances of an underdog team ever winning a domestic league championship are slim to none.

If we take a look at the champions of both La Liga and the English Premier League since the start of the 21st century, we see both leagues are dominated by less than a handful of teams. Since 2000, Real Madrid and Barcelona have been the two most undoubtedly successful teams in La Liga (with the rare occurrence of Valencia breaking through El Clasico barrier). Real and Barça have won 32 and 22 titles, respectively, since the establishment of La Liga in 19291. In fact, no other club has won the title on more than nine occasions1.

In the EPL, a similar trend can be seen, although it is not quite as strong or as historically rooted.

However, if we take a look at the winners of the Super Bowl over the same time frame, we see a trend that falls on the total opposite end of the spectrum. In the last decade, 9 different teams have won the Super Bowl.

What constitutes for this stark difference in playing fields? In essence, it is the drastically different economies of the NFL and European soccer.

Firstly, the NFL’s revenue-sharing model is what makes it possible for the sport to survive in any size market across the US. The majority of the league’s revenue comes from TV broadcast deals, and that income, in addition to any revenue made from licensing deals, is shared equally among all teams in the league5.

Secondly, the NFL consistently rewards mediocre franchises with the most talented young prospects through a reverse-order draft2. Any team from any city has the same opportunity to compete, and in order to ensure this, the NFL has created a variety of mechanisms to prevent a free market for talent2.  Player movement and salaries are severely restricted: a rookie draft denies young players the opportunity to have teams bid for their services, a salary cap prohibits teams from


ii.fmph.uniba.sk             ³
³ Program tema : Shnee flake drawed with recusion           ³
ÀÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÄÙ *)

{    This program draw shneeflake with rekusive from first level to
nine. If is level higher then 9 then time for work is very large.
It is worked in turtle graphic. (Unit Okor, static metods) Principe
drowing : There are tree parts :
In first part draw 1/3 of picture. Then turtle rotate 120 degrees
right. When is first part working then are realising all rekusions.
If you don't undestand it, then is better in MojaKor.flake in cycle
give parameter 1 to 1, then just draw only 1/3 of picture.
In part two (primitive case (level rekusion =1) is drawing only
one line. (dopredu, lenght s is from input)
In higher level how one draw -/\- (in correct rotation) in line
one rekusive later. (for example : last level : ---- and at the present
is -/\-. For next level - is how ---- there. The lenght there is s/3.
Why s/3 ? Equilateral triangle is first s/3 and two lines are --. (how in
picture -/\-) Consenguently all of lines (in picture muth have s in last
level of rekusion. For level 1 : s=input For
level 2 : s=s/3

In triangle are only two parts drawed, but one is part of line last level.
For example :   s     /\
---- = - - - s/3      3 * s/3 = s
s/3  I
s/3
}

Uses oKor,crt;

Type MyKor=object(Kor)
Procedure Flake(n:integer; s:real);
Procedure Flake_pom(n:integer; s:real);
End;

Procedure MyKor.Flake(n:integer; s:real);
Var i:integer;
Begin
For i:=1 to 3 do Begin
ZmenFP(i);   {If you don't wand colors Clr this line}
Flake_pom(n,s);
Vpravo(120);
End;
End;

Procedure MyKor.Flake_pom(n:integer; s:real);
Begin
if n=1 then Dopredu(s)
else
Begin
Flake_pom(n-1,s/3);
Vlavo(60);
Flake_pom(n-1,s/3);
Vpravo(120);
Flake_pom(n-1,s/3);
Vlavo(60);
Flake_pom(n-1,s/3);
End
End;

Var k:MyKor;
i:integer;

Begin
With k do Begin
For i:=1 to 9 do
Begin
Init(-100,-200,0);
If ukazana=true then write(#7);
Flake(i,400);
PresunXY(-300,230); Pis('Snee flake of level '+chr(i+48));
CakajKlaves;
Zmaz1;
End;
Koniec;
End;
End.

``````<|endoftext|># EssayNICE | 24/7 Homework Help

Assignment help 7499

by | Jun 24, 2023 | Posted Assignments

Hello,

I recently did an experiment in chemistry where we performed a titration of an unknown weak monoprotic acid with NaOH. We took an aliquot of 25ml of this (stock) acid and diluted it with 225mL of distilled water so that the volume becomes 250mL. We then poured 25mL of this diluted acid into a plastic cup to use in our titration, and then added another 100mL of distilled water. We also measured the pH at every point in the titration. One of our jobs is to calculate the concentration of this diluted acid solution, and I was wondering how we would do that (when I say the concentration of the diluted acid solution, I mean the concentration of the diluted acid BEFORE the 100mL of distilled water was added into the plastic cup to use for in the titration)? The initial pH of the solution (when the total volume of NaOH added from the buret to the solution is 0) was 2.72, so I was thinking you do 10^-2.72 to get the initial concentration. Please let me know if I am wrong, and if so, how I can determine this.

The volume of NaOH added and the pH at the equivalence point is 15.19mL and 8.172 respectively, and the volume of NaOH added and the pH at the half-equivalence point is 7.595mL and 3.60 respectively.

Thank you very much.

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21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 492 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 12 123 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 13 134 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 14 141 0 2 3 4 1 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 492 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 16 163 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 17 174 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 18 181 0 2 3 4 5 1 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 492 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 20 203 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 21 214 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 22 221 0 2 3 4 5 6 1 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 492 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 24 243 25 25 25 25 25 25 25


frac{x^3}{2} - \frac{x^6}{2^2 \cdot 2!} + \frac{3x^9}{2^3 \cdot 3!} - \frac{15x^{12}}{2^4 \cdot 4!} + ...$$
But now what? I can't find what $\sum a_n$ is equal to.. So I have no way of determining the convergence.

As for the second series, I don't even know where to start.

Last edited: Sep 21, 2009
2. Sep 21, 2009

### xaos

such type of questions rely on a very small set of paradigm examples upon which we use substitution, so rewrite what you have into a form that is more familiar.

3. Sep 21, 2009

### LCKurtz

In your attempt at a solution, write out a couple more terms of the binomial expansion. And in the numerator don't simplify the constant. Starting with the x^6 term the constant in the numerator is 1, then 1*3, then 1*3*5, then... You should see a pattern emerging. It doesn't matter if the pattern works for the first few terms because they don't affect convergence.

For the second example I would write the fraction as (-1 + x^2)/ (1 + x^2) and divide it out long division, and I would use the trig identity for cos^2(x/2).

4. Sep 21, 2009

### manenbu

Ok, so for the first one I get:

$$1+\frac{x^3}{2}+\sum_{n=1} (-1)^n x^{3n} \frac{1 \cdot 3 \cdot 5 \cdot ... \cdot (2n-1)}{2^n \cdot n!}$$

How do I treat the 1*3*5*...*(2n-1)? Can I just factor it outside of the summation and ignore it while making one of the limit test (probably ratio, since I have the factorial)?

5. Sep 21, 2009

### manenbu

btw, can I use binomial expansion when $(1+m)^{\frac{1}{2}}$?

6. Sep 21, 2009

### LCKurtz

No, because it depends on n. Just include it in the ratio test. Most of the terms will cancel out.

7. Sep 21, 2009

### HallsofIvy

Since it depends on n, not you cannot "factor it outside the summation"!
You can write it as 1*3*5*...*(2n-1)= 1*2*3**5*6*...*(2n-1)(2n)/(2*4*6*...*2n)= 2n!/(2*4*6*...*(2n))= 2n!/((2^n)(n!))
Now cancel.<|endoftext|># The number circuit

The image circuit uses only positive integers. When a number enters this circuit it is placed in the Entry box and following the arrows it advances until it reaches the Exit. In each box you must perform the operation indicated and continue your journey.

If we arrive at the exit with the number 17. What number have we started with?

#### Solution

If it reaches the exit with 17, the last operation may have been to divide by 2 and in that case, we would have arrived at that box with 34, so we could not have arrived from the center (adding 37) nor multiplying by 6.

That is to say, that we arrive from another side to the exit, adding 8, so we have arrived at that box with a 9, and we can only arrive from the multiply by 3 box, which we will have reached with 3, from which a number is added its following.

The only way to reach 3 by adding a number to your next one is starting from 1, so that it has come out with 1, it has added 2 to the multiply by 3 box, it has gone to the box add 8 and it has arrived with 17.<|endoftext|># problem with ginput when having 2 axes in the same figure

5 vues (au cours des 30 derniers jours)
Alexander le 9 Jan 2013
I have a figure containing 2 axes, the first axes ax(1) contains a line object, it is a spectrum y = y(k). The x-axis here is inverse. The second axes ax(2) ('color','none') is just overlaid and does not contain any graphic object. It's x-axis on top is the (not reversed) wavelength.(The x-limits of the second are adjusted, so that both x-axis have the appropriate positions, e.g. k=0.1 --> x=10 stacked) However, this is to my knowledge the only way in MATLAB to achieve a second reverse x-axis for the same curve in a loglog diagram.
My problem: I want to get two x-coordinates in ax(1) by [x,~]=ginput(2); To be sure it is the right axes I use set(gcf,'CurrentAxes',ax(1))
Now, when I look at the resulting x values, they do come from ax(2), not from ax(1). I haven't any clue why this doesn't work.
Any help is much appreciated.
##### 3 commentairesAfficher 1 commentaire plus ancienMasquer 1 commentaire plus ancien
Walter Roberson le 9 Jan 2013
Try setting HitTest off for the second axis.
Alexander le 10 Jan 2013
Thanks Walter. With
set(ax(2),'HitTest','off')
it works. But why this behaviour?
In the help page for "ginput" is stated that "ginput raises crosshairs in the current axes". Has this to do with the stack of the two axes?
Thanks.

Connectez-vous pour commenter.

### Réponse acceptée

Wendy Fullam le 11 Jan 2013
"Try setting HitTest off for the second axis."
set(ax(2),'HitTest','off')
##### 0 commentairesAfficher -2 commentaires plus anciensMasquer -2 commentaires plus anciens

Connectez-vous pour commenter.

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Translated by<|endoftext|>#### FAQ: How Far From The Center Of Earth Is The Sun?

Student Characteristics

Planets: Earth Mars
Distance from the Sun* 149,600,000 kilometers (km) or 92,900,000 miles 227,940,000 km or 141,600,000 miles
Time it takes to go around the Sun* 365.3 days 687 days
Distance across* 12,800 km or 7,900 miles 6,800 km or 4,200 miles
Atmosphere Nitrogen Oxygen Carbon Dioxide

3 •

## How far is the center of the Sun from the center of Earth?

Earth travels around the Sun at an average distance of 92,955,807 miles every day (149,597,870 km). Using this average distance between the centers of the Sun and Earth as a unit of measurement, the Astronomical Unit is used to quantify the size of the universe (AU).

## How far exactly is the Sun from the earth?

As previously stated, the average distance between the Earth and the Sun is around 93 million miles (150 million kilometers). That’s equal to one AU. Planet Mars is located on the three-yard line of our fictitious football pitch. The average distance between the Sun and the red planet is around 142 million miles (228 million kilometers).

You might be interested:  FAQ: When The Earth And Sun Are Far Apart?

## Is the Sun at the Centre of the earth?

The Sun is not at the center of the Earth’s orbit, as is often believed.

## Is Earth getting closer to the sun?

However, scientists have discovered that the distance between the sun and the Earth is shifting. This does not imply that we are moving closer to the sun. As the sun’s mass diminishes, its gravity weakens, causing the Earth to gradually recede away from it. Microscopically little movements are being made away from the sun (about 15 cm each year).

## How many years away is the sun?

The Sun is 0.00001581 light-years distant in light-years, but it is 8.20 light-minutes away in light minutes, or 500 light-seconds away in light minutes from Earth in light minutes. According to the metric system, the Sun is 150.4 billion meters distant from the Earth, or 150.4 billion kilometers.

## Can we land on Sun?

However, if you glance about, you’ll notice that there’s nothing here for you to really land on because the sun doesn’t have any solid surfaces to speak of. It’s nothing more than a massive ball


 is the transfer of thermal energy by particles moving through a ď¬‚uid. Lesson 3 kinetic and gravitational potential energy.

Complete the blue Ch. A lit match light a light bulb or sound a guitar. Form and Properties of energy by garciavaleroeva.

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Start studying section 1. Heat always moves from areas of high temperature to areas of lower temperature until it reaches thermal. Objects can give off heat eg.

Students will later learn that heat light and sound are all forms of energy. Thermal energy worksheet -worksheet 6-7 Phase Changes. Make you have what you need.

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7 Electrical to Thermal- 8 Chemical to Thermal- 9 Electrical to Mechanical- 10 Radiant to Chemical- Energy Transformation Worksheet. A measure of how hot or cold something is. As more heat is applied the temperature increases.

Some of the worksheets for this concept are lesson 2 thermometers temperature scales content grade 7 thermal energy temperature and heat work revision work class vii science heat document resume ce 065 784 title heat 7th and 8th materials content. Brain Pop Quiz -on states of matter 3. Insulators And Conductors Anchor Chart Science Electricity Teaching Science Science Lessons Thermal conductor and insulator displaying top 8 worksheets found for this concept.

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Pin On Physics

Thermal Energy Transfer Thermal Energy Transfer Thermal Energy Heat Transfer Science

Sources Of Heat Worksheet Sources Of Heat Energy Science Lessons Teaching Energy<|endoftext|># Calculus II: double integral

• Mar 27th 2009, 08:08 PM
NonCommAlg
Calculus II: double integral
Evaluate $\int \int_R (x \cos(x^3) + y^4 \sin y + 1) \ dx \ dy,$ where $R=\{(x,y) \in \mathbb{R}^2: \ x^2 + y^2 \leq 1 \}.$
• Mar 28th 2009, 12:36 PM
bkarpuz
Quote:

Originally Posted by NonCommAlg
Evaluate $\int \int_R (x \cos(x^3) + y^4 \sin y + 1) \ dx \ dy,$ where $R=\{(x,y) \in \mathbb{R}^2: \ x^2 + y^2 \leq 1 \}.$

odd+odd+even :p
the integral value is $\pi$ the area of the domain.
• Mar 28th 2009, 12:45 PM
NonCommAlg
Quote:

Originally Posted by bkarpuz

odd+odd+even :p

the integral value is $\pi$ the area of the domain.

that is correct! some students might need to think a little bit about what you said though! (Nod)<|endoftext|>Cody

# Problem 47. Extract leading non-zero digit

Solution 11826

Submitted on 28 Jan 2012
This solution is locked. To view this solution, you need to provide a solution of the same size or smaller.

### Test Suite

Test Status Code Input and Output
1   Pass
x = [100 23 -34 0.005 -0.466664 -0.555 1 134534]; y_correct = [1 2 3 5 4 5 1 1]; assert(isequal(leadingDigit(x),y_correct))

y = 1 2 3 5 4 5 1 1

2   Pass
x = [57 -0.2 8913 -63 0.838127]; y_correct = [5 2 8 6 8]; assert(isequal(leadingDigit(x),y_correct))

y = 5 2 8 6 8

3   Pass
x = [-0.4336 0.3426 3.5784 2.7694 -1.3499]; y_correct = [4 3 3 2 1]; assert(isequal(leadingDigit(x),y_correct))

y = 4 3 3 2 1

4   Fail
x = [0.3000 -0.1 -0.00000002 0.5 0.002]; y_correct = [3 1 2 5 2]; assert(isequal(leadingDigit(x),y_correct))

y = 2 1 2 5 2

Assertion failed.<|endoftext|># Electrical potential

Physical size
Surname electrical potential
Size type electrical potential
Formula symbol ${\ displaystyle \ Phi, \, \ phi, \, \ varphi, \, V}$
Size and
unit system
unit dimension
SI V


 int
left, right *tree
}
``````

# 比较结构体对象

Go中不能重载==操作符，对于要比较（同一种）结构体的两个对象，则要求其每个field都是可以比较的。而且在比较的时候，是按照每个field依次比较。也可以自定义比较的函数，比如Equals()。

``````package main

import (
"fmt"
)

type Point struct {
x, y int
}

func (p Point) GetX() int {
return p.x
}

func (p Point) GetY() int {
return p.y
}

func (p *Point) SetX(ix int) {
p.x = ix
}

func (p *Point) SetY(iy int) {
p.y = iy
}

func (p *Point) Equals(point Point) bool {
return p.x == point.x
}

func Equals(p1 Point, p2 Point) bool {
return p1.x == p2.x
}

func main() {
p1 := Point{1, 2}
p2 := Point{x:1, y:2}
p3 := Point{1, 3}

fmt.Println(p1 == p2, p2 == p3) // true, false
fmt.Println(p1.x == p2.x && p1.y == p2.y) // true. Equals to "p1 == p2"
fmt.Println(p1.Equals(p3)) // true
fmt.Println(Equals(p2, p3)) // true
}
``````<|endoftext|>0

# What is the LCM of 23 and 8?

Wiki User

2008-10-26 22:30:43

The LCM is 64. It goes 23 and then 64. When counting by eights it goes, 8, 16, 24, 32, 40, 48, 56, and then finally 64.

Wiki User

2008-10-26 22:30:43
Study guides

20 cards

## A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

➡
See all cards
3.8
2513 Reviews

Wiki User

2013-06-26 00:29:30

The Least Common Multiple (LCM) for 8 23 is 184.<|endoftext|>##// END OF EJS Templates
Merge pull request from SylvainCorlay/Meta...
Merge pull request from SylvainCorlay/Meta Use isinstance to check for types

File last commit:

r20541:1e566dcc
 r21631:3ac9be53  merge
Lorenz Differential Equations.ipynb
290 lines | 6.9 KiB | text/plain | TextLexer
/ examples / Interactive Widgets / Lorenz Differential Equations.ipynb

# Exploring the Lorenz System of Differential Equations¶

In this Notebook we explore the Lorenz system of differential equations:

\begin{aligned} \dot{x} & = \sigma(y-x) \\ \dot{y} & = \rho x - y - xz \\ \dot{z} & = -\beta z + xy \end{aligned}

This is one of the classic systems in non-linear differential equations. It exhibits a range of different behaviors as the parameters ($\sigma$, $\beta$, $\rho$) are varied.

## Imports¶

First, we import the needed things from IPython, NumPy, Matplotlib and SciPy.

In [ ]:
%matplotlib inline

In [ ]:
from IPython.html.widgets import interact, interactive
from IPython.display import clear_output, display, HTML

In [ ]:
import numpy as np
from scipy import integrate

from matplotlib import pyplot as plt
from mpl_toolkits.mplot3d import Axes3D
from matplotlib.colors import cnames
from matplotlib import animation

## Computing the trajectories and plotting the result¶

We define a function that can integrate the differential equations numerically and then plot the solutions. This function has arguments that control the parameters of the differential equation ($\sigma$, $\beta$, $\rho$), the numerical integration (N, max_time) and the visualization (angle).

In [ ]:
def solve_lorenz(N=10, angle=0.0, max_time=4.0, sigma=10.0, beta=8./3, rho=28.0):

fig = plt.figure()
ax = fig.add_axes([0, 0, 1, 1], projection='3d')
ax.axis('off')

# prepare the axes limits
ax.set_xlim((-25, 25))
ax.set_ylim((-35, 35))
ax.set_zlim((5, 55))

def lorenz_deriv(x_y_z, t0, sigma=sigma, beta=beta, rho=rho):
"""Compute the time-derivative of a Lorenz system."""
x, y, z = x_y_z
return [sigma * (y - x), x * (rho - z) - y, x * y - beta * z]

# Choose random starting points, uniformly distributed from -15 to 15
np.random.seed(1)
x0 = -15 + 30 * np.random.random((N, 3))

# Solve for the trajectories
t = np.linspace(0, max_time, int(250*max_time))
x_t = np.asarray([integrate.odeint(lorenz_deriv, x0i, t)
for x0i in x0])

# choose a different color for each trajectory
colors = plt.cm.jet(np.linspace(0, 1, N))

for i in range(N):
x, y, z = x_t[i,:,:].T
lines = ax.plot(x, y, z, '-', c=colors[i])
plt.setp(lines, linewidth=2)

ax.view_init(30, angle)
plt.show()

return t, x_t

Let's call the function once to view the solutions. For this set of parameters, we see the trajectories swirling around two points, called attractors.

In [ ]:
t, x_t = solve_lorenz(angle=0, N=10)

Using IPython's interactive function, we can explore how the trajectories behave as we change the various parameters.

In [ ]:
w = interactive(solve_lorenz, angle=(0.,360.), N=(0,50), sigma=(0.0,50.0), rho=(0.0,50.0))
display(w)

The object returned by interactive is a Widget object and it has attributes that contain the current result and arguments:

In [ ]:
t, x_t = w.result

In [ ]:
w.kwargs

After interacting with the system, we can take the result and perform further computations. In this case, we compute the average positions in $x$, $y$ and $z$.

In [ ]:
xyz_avg = x_t.mean(axis=1)

In [ ]:
xyz_avg.shape

Creating histograms of the average positions (across different trajectories) show that on average the trajectories swirl about the attractors.

In [ ]:
plt.hist(xyz_avg[:,0])
plt.title('Average $x(t)$')

In [ ]:
plt.hist(xyz_avg[:,1])
plt.title('Average $y(t)$')<|endoftext|># Search by Topic

#### Resources tagged with Rigid Bodies similar to Wobbler:

Filter by: Content type:
Age range:
Challenge level:

### There are 5 results

Broad Topics > Mechanics > Rigid Bodies

### Wobbler

##### Age 16 to 18 Challenge Level:

A cone is glued to a hemisphere. When you place it on a table in what position does it come to rest?

### Lunar Leaper

##### Age 16 to 18 Challenge Level:

Gravity on the Moon is about 1/6th that on the Earth. A pole-vaulter 2 metres tall can clear a 5 metres pole on the Earth. How high a pole could he clear on the Moon?

### Bridge Builder

##### Age 16 to 18 Challenge Level:

In this short problem we investigate the tensions and compressions in a framework made from springs and ropes.

### More Bridge Building

##### Age 16 to 18 Challenge Level:

Which parts of these framework bridges are in tension and which parts are in compression?

### Euler's Buckling Formula

##### Age 16 to 18 Challenge Level:

Derive Euler's buckling formula from first principles.<|endoftext|># Modern Intermediate Arithmetic

D.C. Heath & Company, 1918 - 254 σελίδες

### Τι λένε οι χρήστες -Σύνταξη κριτικής

Δεν εντοπίσαμε κριτικές στις συνήθεις τοποθεσίες.

### Δημοφιλή αποσπάσματα

Σελίδα 95 - LIQUID MEASURE 4 gills (gi.) = 1 pint (pt.) 2 pints = 1 quart (qt...
Σελ


10 if its unit digit must be 0. i) 639210 639210 has 0 in its unit place. ∴ it is divisible by 5 and 10. ii) 17852 17852 has 2 in its unit place. ∴ it is not divisible by 5 and 10.

Suggest Corrections
4
Join BYJU'S Learning Program
Related Videos
Divisible by 2 or 5 or Both
MATHEMATICS
Watch in App
Explore more
Join BYJU'S Learning Program<|endoftext|># Search by Topic

#### Resources tagged with Interpreting data similar to What's in a Name?:

Filter by: Content type:
Stage:
Challenge level:

### There are 20 results

Broad Topics > Handling, Processing and Representing Data > Interpreting data

### What's in a Name?

##### Stage: 1 Challenge Level:

Here's a very elementary code that requires young children to read a table, and look for similarities and differences.

### If the World Were a Village

##### Stage: 1 and 2 Challenge Level:

This activity is based on data in the book 'If the World Were a Village'. How will you represent your chosen data for maximum effect?

### Going for Gold

##### Stage: 2 Challenge Level:

Looking at the 2012 Olympic Medal table, can you see how the data is organised? Could the results be presented differently to give another nation the top place?

### Class 5's Names

##### Stage: 2 Challenge Level:

Class 5 were looking at the first letter of each of their names. They created different charts to show this information. Can you work out which member of the class was away on that day?

### Birdwatch

##### Stage: 2 Challenge Level:

Have a look at this data from the RSPB 2011 Birdwatch. What can you say about the data?

### Guess the Houses for Two

##### Stage: Early years, 1 and 2 Challenge Level:

Guess the Houses game for an adult and child. Can you work out which house your partner has chosen by asking good questions?

### Our Sports

##### Stage: 2 Challenge Level:

This problem explores the range of events in a sports day and which ones are the most popular and attract the most entries.

### The Domesday Project

##### Stage: 2 Challenge Level:

Take a look at these data collected by children in 1986 as part of the Domesday Project. What do they tell you? What do you think about the way they are presented?

### The Car That Passes

##### Stage: 2 Challenge Level:

What statements can you make about the car that passes the school gates at 11am on Monday? How will you come up with statements and test your ideas?

### In the Playground

##### Stage: 1 and 2 Challenge Level:

What can you say about the child who will be first on the playground tomorrow morning at breaktime in your school?

### Being Curious - Primary Statistics

##### Stage: 1 and 2 Challenge Level:

Statistics problems for inquiring primary learners.

### Being Resourceful - Primary Statistics

##### Stage: 1 and 2 Challenge Level:

Statistics problems at primary level that require careful consideration.

### Being Resilient - Primary Statistics

##### Stage: 1 and 2 Challenge Level:

Statistics problems at primary level that may require resilience.

### Meaningful Statistics

##### Stage: 1 and 2

This article for teachers describes an activity which encourages meaningful data collection, display and interpretation.

### Being Collaborative - Primary Statistics

##### Stage: 1 and 2 Challenge Level:

Statistics problems for primary learners to work on with others.

### Birds in the Garden

##### Stage: 1 and 2 Challenge Level:

This activity asks you to collect information about the birds you see in the garden. Are there patterns in the data or do the birds seem to visit randomly?

### Match the Matches

##### Stage: 2 Challenge Level:

Decide which charts and graphs represent the number of goals two football teams scored in fifteen matches.

### Avalanche!

##### Stage: 2 and 3 Challenge Level:

Investigate how avalanches occur and how they can be controlled

### Three Spinners

##### Stage: 2 Challenge Level:

These red, yellow and blue spinners were each spun 45 times in total. Can you work out which numbers are on each spinner?

### Guess the Houses

##### Stage: 1 Challenge Level:

This task depends on learners sharing reasoning, listening to opinions, reflecting and pulling ideas together.<|endoftext|># Difference between revisions of "Shootout/Binary trees"

## Proposals

Port the Clean entry.

## Proposed entry

Unboxes the strict fields

```{-# OPTIONS -fbang-patterns -funbox-strict-fields #-}
--
-- The Great Computer Language Shootout
-- http://shootout.alioth.debian.org/
--
-- Contributed by Don Stewart
--

import System
import Data.Bits
import Text.Printf

data Tree = Nil | Node !Int Tree Tree

minN = 4

io s !n !t = printf "%s of depth %d\t check: %d\n" s n t

main = do
let maxN     = max (minN + 2) n
stretchN = maxN + 1

-- stretch memory tree
let c = check (make 0 stretchN)
io "stretch tree" stretchN c

-- allocate a long lived tree
let long    = make 0 maxN

-- allocate, walk, and deallocate many bottom-up binary trees
let vs = depth minN maxN
mapM_ (\((m,d,i)) -> io (show m ++ "\t trees") d i) vs

-- confirm the the long-lived binary tree still exists
io "long lived tree" maxN (check long)

-- generate many trees
depth :: Int -> Int -> [(Int,Int,Int)]
depth !d !m
| d <= m    = (2*n,d,sumT d n 0) : depth (d+2) m
| otherwise = []
where !n = 1 `shiftL` (m - d + minN)

-- allocate and check lots of trees
sumT :: Int -> Int -> Int -> Int
sumT !d 0 t = t
sumT  d i t = sumT d (i-1) (t + a + b)
where a = check (make i    d)
b = check (make (-i) d)

-- traverse the tree, counting up the nodes
check :: Tree -> Int
check Nil          = 0
check (Node i l r) = i + check l - check r

-- build a tree
make :: Int -> Int -> Tree
make i 0 = Node i Nil Nil
make i d = Node i (make (i2-1) d2) (make i2 d2)
where i2 = 2*i; d2 = d-1
```

## Newly submitted to shootout

This is a trivial modification of Don Stewart's to add parallelism.

```{-# OPTIONS -fbang-patterns -funbox-strict-fields #-}
--
-- The Computer Language Shootout
-- http://shootout.alioth.debian.org/
--
-- Contributed by Don Stewart
-- Modified by Stephen Blackheath to parallelize (a very tiny tweak)
--

import System
import Data.Bits
import Text.Printf
import Control.Parallel.Strategies

--
-- an artificially strict tree.
--
-- normally you would ensure the branches are lazy, but this benchmark
-- requires strict allocation.
--
data Tree = Nil | Node !Int !Tree !Tree

minN = 4

io s n t = printf "%s of depth %d\t check: %d\n" s n t

main = do
let maxN     = max (minN + 2) n
stretchN = maxN + 1

-- stretch memory tree
let c = check (make 0 stretchN)
io "stretch tree" stretchN c

-- allocate a long lived tree
let !long    = make 0 maxN

-- allocate, walk, and deallocate many bottom-up binary trees
let vs = parMap rnf id \$ depth minN maxN
mapM_ (\((m,d,i)) -> io (show m ++ "\t trees") d i) vs

-- confirm the the long-lived binary tree still exists
io "long lived tree" maxN (check long)

-- generate many trees
depth :: Int -> Int -> [(Int,Int,Int)]
depth d m
| d <= m    = (2*n,d,sumT d n 0) : depth (d+2) m
| otherwise = []
where n = 1 `shiftL` (m - d + minN)

-- allocate and check lots of trees
sumT :: Int -> Int -> Int -> Int
sumT d 0 t = t
sumT  d i t = sumT d (i-1) (t + a + b)
where a = check (make i    d)
b = check (make (-i) d)

-- traverse the tree, counting up the nodes
check :: Tree -> Int
check Nil          = 0
check (Node i l r) = i + check l - check r

-- build a tree
make :: Int -> Int -> Tree
make i 0 = Node i Nil Nil
make i d = Node i (make (i2-1) d2) (make i2 d2)
where i2 = 2*i; d2 = d-1
```

## (Old) Current entry

Ported


), Total Interest Amount, and total payable amount.

Rs
%
Yr

## What is EMI Calculator?

The full form of EMI is Equated Monthly Installment. This means you have to repay the loan amount in a monthly installment. The installment amount consists of interest amounts and Loan amounts.

An EMI calculator is a tool that helps individuals calculate the monthly installment payments on a loan. It is a useful tool for anyone taking out a loan to purchase a car, house, or other high-value item, as it allows them to see exactly how much they will need to pay each month and how long it will take to pay off the loan.

EMI calculators can be a valuable resource for anyone considering taking out a loan. They allow individuals to see exactly how much they will need to pay each month and can help them plan their budget accordingly. By using an EMI calculator, individuals can make informed decisions about their financial future and ensure that they are able to make their monthly loan payments on time.

If you want the loan then using this EMI calculator you can calculate the loan monthly Payable amount, total payable interest amount, and total payable amount (Which means total interest amount + Loan amount).

To use an EMI calculator, you will need to input several pieces of information, including the loan amount, the interest rate, and the loan term (in months or years). The calculator will then use this information to calculate the monthly installment amount, or EMI. Some calculators may also provide additional details, such as the total interest paid over the life of the loan and the overall cost of the loan.

Also using this EMI calculator you can 1 to 10 years loan tenure EMI details. So that you can correctly choose tenure according to EMI amount.

## How Loan EMI calculate?

The formula of EMI is : E= P.r.(1+r)^n/((1+r)^n-1) [Where E = EMI, P=Loan Amount (Here loan amount), r= rate of interest amount (r is calculated on monthly basis. r= rate of annual interest/12/100., Example: annually 9% interest rate., So r= 9/12/100, r=0.0075%), n = Loan tenure in month's.]

Example of EMI calculation: For example, you want 5 lakh of a loan at a 9% interest rate for 6 years. Then P=500000. r=9/12/100=0.0075%. n=6×12=72 months. Then calculation will be: E=500000×0.0075×(1+0.0075)^72/((1+0.0075)^72-1) E=9012.77<|endoftext|>## XloBorg – compass & accelerometer for the Raspberry Pi

### Posted by Mike Redrobe | Posted in Technology | Posted on 20-06-2013

#### 0

This week, PiBorg released XLoBorg – a 3 Axis Accelerometer and 3 Axis Magnetometer add-on for the Raspberry Pi

Since its so new the current software only gives the raw magnetometer x y z values:

`mX = +00371, mY = -00053, mZ = +02539`

Magnetic flux strength values aren’t much use to us mere humans,
what we really want is a nice easy 0-360 degree heading value.

Maths to the rescue !

We can find the angle from those “lengths” with arc tan Y/X

`heading = math.atan2 (mY,mX)`
(For simplicity I’m assuming the Pi is level… a more complicated method would include accelerometer data)

Here’s my full python code to read the sensor, and convert to degrees:

`#!/usr/bin/env python`

``` # Load the XLoBorg library import XLoBorg # Load maths library import math # Tell the library to disable diagnostic printouts XLoBorg.printFunction = XLoBorg.NoPrint # Start the XLoBorg module (sets up devices) XLoBorg.Init() # Read and display the raw magnetometer readings mx,my,mz = XLoBorg.ReadCompassRaw() print 'mX = %+06d, mY = %+06d, mZ = %+06d' % XLoBorg.ReadCompassRaw() # get the heading in radians heading = math.atan2 (my,mx) # Correct negative values ```

```if (heading < 0): heading = heading + (2 * math.pi) # convert to degrees heading = heading * 180/math.pi; print 'Heading: ', heading ```

Much better:

```mX = +00371, mY = -00053, mZ = +02539 Heading: 351 degrees```<|endoftext|>## Roll 3 dice how many combinations are possible

If we throw three dice at the same time and see a sum of numbers. 6 -> (1, 3 Possible Combinations:10. 7 -> (1, 3, 3).
Sums for rolling 2 dice and possible outcomes. 2. 3. 4. 5. 6. 7. 8. 9. 10. 11. 12. (1, 1) (1, 3) (3,6) (3,1).
For example, with 3 dice with 2 dice with 2 Assume the number of combinations for any total less than 1 is 0.

### Free: Roll 3 dice how many combinations are possible

 Alex elledge The best boy games in the world online Advantage apparel michigan Fullmetal alchemist lab 5 episode Roll 3 dice how many combinations are possible 589 Watch archer online free season 1 Since each die is american online gambling laws from the others, a sum such as four can be obtained in three different ways: Further counting arguments can be used to find the number of ways of forming the other sums. Book Review: The Unwritten Rules, The Six Skills You Need to Get Promoted to the Executive Level. In it, you'll get:. In some role-playing games, characters have various attributes, such as. Dice provide great illustrations for concepts in probability. 8 SIDED DICE SIMULATOR C# CHORD PIANO 2003 Arena Football League season
Get the weekly newsletter! By Whiplasher Post-MBA I became very intrigued by how senior leaders navigated their career progression. Receive a detailed analysis of your performance on the exam, including strengths and weaknesses by question type. Official Answer and Stats are available only to registered users. The Ascent of Money. Three plain, apparently identical, dice are more versatile. So, we can calculate the probabilities of each outcome:.
Probability Distribution Table - Intro with tossing a coin 3 times<|endoftext|>### Home > MC2 > Chapter 9 > Lesson 9.3.1 > Problem9-75

9-75.

Sasha saved $\850$ from her summer job last summer. She put it in an account that earns simple interest each month. After $9$ months, her account is worth $\1003$. What percent interest did she earn each month?

Find the amount of money Sasha gained over the $9$ months (the interest).

$\1003-\850=\153$

Use the equation $I=Prt$, where $I$ is the interest, $P$ is the principle (original amount she had), $r$ is the rate (percent interest per month), and $t$ is the time (number of months that have passed).

$153=(850)$ $r(9)$Solve for $r$.

$r=\frac{153}{850(9)}$

$2\%$ interest<|endoftext|>Miscellaneous

# How many pounds is 7.6 kilograms?

One kilogram (1000 grams) is 2.2 pounds. If you have 7.6 kilograms you multiply that number by 2.2. The answer is the number of pounds that equal 7.6 kilograms. Since 1 kilogram is more than 2 pounds, you know your answer should be a bit more than 2 times the number of kilograms. 7.6 * 2.2 = 16.72.

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## 3puttssuck

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 Topic # 106061 17-Jul-2012 17:54 Maths was not my strong subject at school. Number 1; 1234 Number 2; 1056 How do you work out what percentage to take off number 1 to arrive at number 2 ? I'm look at how to do, not the answer, so I can use it on other numbers in the future. I googled this but a lot of what it threw at me was hurting my brain. lol. Thanks team.

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