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6,899,898
In January 1991, Casso received an early warning, from a secret law enforcement source he referred to as his, "crystal ball", about an upcoming federal indictment. Shortly before he and Amuso both went into hiding, Casso summoned Alphonse D'Arco, the caporegime of The Vario Crew, to a meeting at the Rodman gun at John Paul Jones Park, in Bay Ridge, Brooklyn. Casso gave D'Arco a list of phone booth numbers and secret addresses and informed D'Arco that he was in charge of the Lucchese crime family until further notice.
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6,899,898
D'Arco would meet with Casso and Amuso twice in Scranton, Pennsylvania, and several times at safe houses in Brooklyn. In early 1991, Amuso and Casso ordered the murder of made man and caporegime Peter Chiodo, a fellow Windows Case defendant who had pleaded guilty without asking their permission. Casso assigned the murder to acting boss Alphonse 'Little Al' D'Arco. The order shocked D'Arco, who knew that Chiodo had been a close friend and confidant of Casso for years.
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6,899,898
On May 8, 1991, two Lucchese shooters ambushed Chiodo while he was working on a car at a gas station in Staten Island. Chiodo received 12 bullet wounds in the arms, legs, and torso, but survived the attack. Doctors credited Chiodo's obesity with saving his life, as none of the slugs penetrated a vital organ or artery. However, he sustained several abdominal wounds and permanent damage to his right arm.
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6,899,898
Following the unsuccessful assassination attempt, Casso delivered a blunt threat through Chiodo's lawyer that, if Chiodo testified, his wife would be murdered. Despite being common practice in the Calabrian 'Ndrangheta, Casso's threat was a violation of a longstanding American Mafia rule against killing mobsters' relatives who are not involved in, "The Life". While Chiodo had angrily refused every previous offer to flip, Casso's threat to kill his wife was the last straw. He broke his blood oath and become a government witness, by his own account, to protect his family.
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6,899,898
Meanwhile, Alphonse D'Arco knew that Amuso and Casso blamed him for having failed to murder Peter Chiodo and grew certain that they were planning to kill him. In July 1991, in a Staten Island meeting, Amuso and Casso replaced D'Arco as acting boss with a four-man panel of capos. While D'Arco was named to this panel, he remained certain that Amuso and Casso no longer trusted him.
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6,899,898
On July 29, 1991, due to a tipoff from an unidentified Lucchese insider, Amuso was arrested and Casso was secured the de facto boss of the family. It has been speculated that Casso himself was the source for the leak, as only a few people were privy to Amuso's location. This theory is contradicted, however, by Carlo, who states that Casso was not only determined to find out who betrayed Amuso and kill them, but that Casso also immediately sent the $250,000 that was due to Amuso to his wife in a shoe box. Casso, according to Carlo, had no desire to be boss of the Lucchese family and attempted to arrange
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6,899,898
to be boss of the Lucchese family and attempted to arrange for Amuso's escape from federal custody after his arrest. To the disappointment of Casso and the Lucchese capos, Amuso refused to leave prison out of fear for his life. As a result, the Lucchese capos asked Casso to take over as acting boss. Casso reluctantly accepted.
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6,899,898
By September 21, 1991, Alphonse D'Arco was certain that Amuso and Casso had marked him and his family for death. That afternoon, D'Arco telephoned the suburban Connecticut home of FBI Agent Robert Marston. D'Arco explained that his life was in danger and that the Lucchese family had started killing the entire families of suspected informers, which had never previously been allowed. After some hesitation, D'Arco finally told Agent Marston that he and his family were in hiding at his mother's house in Long Island. Later that night, D'Arco and his family entered WITSEC.
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The defections of both D'Arco and Chiodo opened the door for new murder indictments against Amuso and Casso. In a further violation of the Mafia's code, Chiodo's extended family in Brooklyn soon suffered retaliation from Amuso and Casso. On March 10, 1992, Vario Crew enforcer Michael Spinelli shot Chiodo's sister, Patricia Capozallo, while she was driving in Bensonhurst. Capozallo sustained bullet wounds in the arm, back and neck but survived.
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Also in 1993, Casso ordered George Zappola, Frank "Bones" Papagni, and Lucchese consigliere Frank Lastorino, to murder the Lucchese family's Bronx capo, Steven Crea.
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Meanwhile, investigators from the Brooklyn District Attorney's office were using new technology to trace the location of cell phones. Frank Lastorino, they found, was regularly calling a cell phone near Budd Lake, New Jersey. The DA's Office informed FBI Agent Richard Rudolph, who arranged for a Federal warrant allowing Lastorino's phone to be tapped. As FBI Agents listened in, they recognized Casso's voice. On January 19, 1993, Casso was arrested while coming out of the shower at the house he shared with his mistress, Rosemarie Billotti, in Mount Olive, New Jersey.
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6,899,898
As FBI Agents searched the house, they found a rifle, $340,000 in cash, a stack of FBI reports that had been provided to Amuso's defense attorneys, and meticulous paperwork about the inner workings of the Lucchese family.
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6,899,898
The paperwork included monthly tabulations of how much money Casso and Amuso had received from each of their criminal operations. Casso had also written down a detailed list of the Christmas tribute money he and Amuso had received from each Lucchese crew. There was also a neatly typed list of proposed made men, which was disguised as a list of wedding guests.
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6,899,898
Incarcerated boss
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6,899,898
Casso was held at New York's Metropolitan Correctional Center pending trial. Facing charges that would have all but assured he would die in prison, he continued ordering hits outside, but also began making escape plans. One plan almost succeeded when a bribed guard cleared him through security; Casso nearly walked out of jail, but was spotted by another guard and thwarted at the last minute. Afterwards, Casso began making plans for Lucchese members to find out what prison buses would be transporting him and arrange an ambush, as well as assassinating the presiding judge, Eugene
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as well as assassinating the presiding judge, Eugene Nickerson, to buy himself more time.
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6,899,898
On February 2, 1993, the body of Frank Signorino, Peter Chiodo's uncle, was found frozen solid in the trunk of a car in East New York. Signorino had been slain by multiple gunshot wounds to the head, which was wrapped in a black plastic bag. On February 12, 1993, the Lucchese family burned down the garage of Annette Signorino, Peter Chiodo's 95-year-old grandmother, in Gravesend, Brooklyn. Chiodo later told the FBI, that he, "couldn't believe someone would try to harm an old woman."
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6,899,898
However, Casso's power came undone when Amuso not only stripped Casso of his title of underboss, but declared that all Lucchese mafiosi should consider him a pariah—in effect, banishing Casso from the family. Amuso had long been suspicious of Casso's failure to use his law enforcement contacts to find out who had betrayed him, and finally concluded Casso did it himself to take control of the family.
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6,899,898
The two lead prosecutors on the case, Charles Rose and Gregory O'Connell, later told Jerry Capeci that they had hoped to use Sammy Gravano as a witness against Casso. Gravano, however, refused, as he reportedly feared that Casso would start killing members of his extended family.
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6,899,898
Alphonse D'Arco, however, was reportedly very eager to testify against his former friend. According to FBI Agent Lucien Gandolfo, "He thought he was standing for what was right, but also for the old values that had been abandoned by the mob."
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6,899,898
Informant Facing the prospect of a trial at which D'Arco, Acceturo, and Chiodo were due to be star witnesses against him, as well as spending the rest of his life in prison, Casso reached out to FBI Agent Richard Rudolph and offered to turn informant. Casso was immediately moved to the Federal Prison at La Tuna, near El Paso, Texas and housed in the famous "Valachi Suite" as he debriefed.
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6,899,898
At the beginning of the first session, Casso joked, "Every time I stepped out of the house I committed a crime. You expect me to remember all of them?" The agents urged Casso to start by revealing his "crystal ball."
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6,899,898
In response, Casso disclosed that decorated NYPD Detectives Stephen Caracappa and Louis Eppolito had been on his payroll and had committed eight murders under his orders. Casso further explained that Detectives Carracappa and Eppolito, who had also served on the Federal Organized Crime Strike Force, had also leaked the names of both Police and FBI informants, which had resulted in many other murders.
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6,899,898
Federal Prosecutors Charles Rose and Gregory O'Connell flew from New York City to Texas as the debriefing continued. Casso named scores of other mobsters he had conspired with, including Genovese boss Vincent Gigante. Casso also confessed to having sent hitmen to Federal Prosecutor Charles Rose's home with the intention of having him murdered. Casso also admitted to having plotted the assassination of Federal Judge Nickerson in order to delay his own trial.
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6,899,898
Casso initially confessed to twelve murders, but when pressed for details, he admitted to a further twenty-four. At the same time, though, Casso was found to have lied about how much money he possessed. He also denied all involvement in the murder of Peter Chiodo's uncle or in the arson at the home of Chiodo's elderly grandmother. Increasingly sceptical, the FBI Agents made Casso take a lie detector test, which he failed.
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6,899,898
Gregory O'Connell later told Jerry Capeci that the decision not to use Casso as a witness was made in the Valachi Suite, while Casso, "with apparent delight", gleefully laughed as he described how he buried alive a young drug smuggling associate in the Florida Everglades.
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6,899,898
As Casso spoke, Federal Prosecutors O'Connell and Rose, "read each other's thoughts. The story would probably not go over well with a jury." Both prosecutors flew back to New York City convinced that Casso's knowledge of Mafia secrets did not matter. O'Connell later told Capeci, "It gets to a point where somebody is just too evil to put on the stand."
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6,899,898
Casso finalized a plea agreement at a hearing on March 1, 1994, where he pleaded guilty to 70 crimes, including racketeering, extortion and 15 murders. The two lead prosecutors on the case, Charles Rose and Gregory O'Connell, later said they'd feared Casso could be acquitted at trial, since they did not have any taped conversations as evidence. However, with Casso's guilty plea, O'Connell said they had Casso "tied up six ways to Sunday." While remaining in prison, Casso was placed in the witness protection program.
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6,899,898
According to Carlo, when Casso revealed that he also had an FBI Agent on the payroll, prosecutors ordered him to keep quiet. Casso alleges that he further enraged the US government by accusing Gambino turncoat Sammy Gravano, who had denied ever having dealt in drugs, of buying large amounts of cocaine, heroin, and marijuana from Casso over two decades. However, Casso was vindicated to some extent when Gravano pleaded guilty in 2000 to operating a massive narcotics ring, which included selling ecstasy to adolescents. He was the second confessed underboss of a New York crime family to break
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6,899,898
confessed underboss of a New York crime family to break his blood oath and turn informer, after Gambino underboss Gravano.
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6,899,898
In 1998, Casso was removed from the witness protection program after prosecutors alleged numerous infractions, in 1997, including bribing guards, assaulting other inmates and making "false statements" about Gravano and D'Arco. Casso's attorney tried to get Judge Frederic Block to overrule federal prosecutors in July 1998, but Block refused to do so. Shortly afterward, Judge Block sentenced Casso to 455 years in prison without possibility of parole—the maximum sentence permitted under sentencing guidelines. Casso later told The New York Times organized-crime reporter Selwyn
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6,899,898
told The New York Times organized-crime reporter Selwyn Raab that, before turning informer, he was seriously considering a deal that would have allowed him the possibility of parole after 22 years. "I help them and I get life without parole," he said. "This is really a fuckin' joke". Casso lost two subsequent appeals to get his sentence reduced.
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6,899,898
In a 2006 letter to Carlo, Casso declared, I am truly regretful for my decision to cooperate with the Government. It was against all my beliefs and upbringing. I know for certain, had my father been alive, I would never have done so. I have disgraced my family heritage, lost the respect of my children and close friends, and most probably added to the sudden death of my wife and confidant for more than 35 years. I wish the clock could be turned back only to bring her back. I have never in my life informed on anyone. I have always hated rats and as strange as it may sound I still do. I surely hate myself, day
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6,899,898
strange as it may sound I still do. I surely hate myself, day after day. It would have definitely been different if the Government had honest witnesses from inception. I would have had a second chance to start a new life, and my wife Lillian would still be alive. It seems that the only people the Government awards freedom to are the ones who give prejudiced testimony to win convictions. "The truth will set you free", means nothing in the Federal courts. Even at this point in my life, I consider myself to be a better man than most of the people on the streets these days.
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6,899,898
Incarceration and death
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6,899,898
Casso began serving his sentence at the supermax prison ADX Florence in Florence, Colorado. According to the Federal Bureau of Prisons, Casso was transferred to the Federal Medical Center (FMC) at the Federal Correctional Complex in Butner, North Carolina, for the treatment of prostate cancer in March 2009. He was returned to ADX Florence in July 2009. By 2013, Casso had been transferred to the Federal Residential Reentry Management Office in Minneapolis, Minnesota. This is not a prison facility, but rather an administrative designation for inmates assigned to home confinement,
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6,899,898
designation for inmates assigned to home confinement, "halfway houses", or state and county correctional facilities. As of May 2018, he had been transferred to the United States Medical Center for Federal Prisoners, an administrative security/medical prison in Springfield, Missouri. He was later transferred to USP Terre Haute. From March 25, 2020, he was serving his sentence at USP Tucson, a high security prison in Arizona. In his later years, Casso had developed complications related to prostate cancer, coronary artery disease, kidney disease, hypertension, bladder disease and
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6,899,898
kidney disease, hypertension, bladder disease and lung issues from years of smoking.
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On November 5, 2020, Casso tested positive for COVID-19, amid its pandemic in Arizona, while incarcerated; he was placed in medical isolation USP Tucson. On November 9, he was transported to a local hospital due to respiratory distress, and on November 17, 2020, was put on a ventilator. His lawyers requested compassionate release, but that motion was rejected on November 28. Casso died from complications related to COVID-19 on December 15, 2020, at the age of 78. References Works cited
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References Works cited Further reading External links Anthony Casso – Biography.com The Lucchese Family – TruTV Crime Library Federal Bureau of Prisons Inmate Locator: Anthony Casso (Life)
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6,899,898
1942 births 2020 deaths American drug traffickers American Mafia cooperating witnesses American gangsters of Italian descent People of Campanian descent American people convicted of murder American people who died in prison custody Consiglieri Criminals from Brooklyn Deaths from the COVID-19 pandemic in Arizona Federal Bureau of Investigation informants Fugitives Inmates of ADX Florence Lucchese crime family Gangsters sentenced to life imprisonment Organized crime memoirists People convicted of racketeering
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6,899,898
People convicted of racketeering People who entered the United States Federal Witness Protection Program Prisoners who died in United States federal government detention Prisoners who died from COVID-19
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20,464,860
MTV Brand New was an Italian television channel which played mainly indie music videos with many music-related themed zones and some productions from MTV USA like Beavis and Butt-Head, subtitled in Italian. It was broadcast only on SKY Italia channel 706 (available also on Italian IPTV services). The channel was replaced by MTV Rocks on 10 January 2011. References External links Official site
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References External links Official site MTV channels Telecom Italia Media Music television channels Defunct television channels in Italy Television channels and stations established in 2003 Television channels and stations disestablished in 2011 2003 establishments in Italy 2011 disestablishments in Italy Italian-language television stations Music organisations based in Italy
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Robert Hindmarsh (1759–1835) was an English printer and one of the original founders of Swedenborgianism. Life He was born at Alnwick, Northumberland, on 8 November 1759. His father, James Hindmarsh, was one of John Wesley's preachers, and was in 1777 under training by Wesley in London; Robert, however, was never a Methodist. At 14 he got an apprenticeship as a printer in London, and he later opened his own print shop, setting up for himself at 32 Clerkenwell Close.
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About 1781 he met with one of Anthoinette Bourignon's works, and afterwards with those of ; a Methodist preacher complained of his lending about works of this class. He first discovered Emanuel Swedenborg's theology when he read Heaven and Hell and Intercourse between the Soul and the Body in 1782. He was instantly converted.
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20,464,880
In December 1783 he formed a society (originally consisting of five members) for the purpose of studying Swedenborg's works. Hindmarsh found first three other readers of Swedenborg: Peter Prow, William Bonington, and John August Tulk. They organized a public meeting of readers of Swedenborg with an advertisement in the newspaper. The meeting took place on 5 December 1783 at the "London Coffee House" on Ludgate Hill. They were joined by one other member, William Spence. They met again on 12 December and were joined by Henry Pickitt and James Glen. A group of readers of Swedenborg slowly
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20,464,880
and James Glen. A group of readers of Swedenborg slowly grew.
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20,464,880
In January 1784 they formed "The Theosophical Society", for translating, printing and distributing the writings of Swedenborg. Rooms were taken for the society in New Court, Middle Temple. Among the members were John Flaxman, William Sharp, two clergymen, and Hindmarsh's father, who left Methodism in 1785. Hindmarsh printed for this society Swedenborg's Apocalypsis Explicata (1785–1789), and in 1786 he issued his own abridgment of Bourignon's Light of the World. A proposal made on 19 April 1787 to open a place of worship was defeated by John Clowes, who came from Manchester to oppose
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20,464,880
defeated by John Clowes, who came from Manchester to oppose it. However, on 31 July sixteen worshippers met at the house of Thomas Wright, a watchmaker, in the Poultry. James Hindmarsh, his father, was chosen by lot to administer the sacraments; ten communicated, and five, including Robert Hindmarsh, were baptised into the ‘new church’.
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20,464,880
On 27 January 1788 a chapel in Great Eastcheap (bearing over its entrance the words ‘Now it is allowable’) was opened with a sermon by Hindmarsh's father. On 1 June two priests, the elder Hindmarsh and Samuel Smith, another ex-Methodist preacher, were ordained by twelve members, of whom Robert Hindmarsh was one selected by lot. In 1789 Hindmarsh was expelled (with five others) on the ground of lax views of the conjugial relation, perhaps only theoretical. He therefore vowed never again to be a member of any society; but he became sole tenant of the premises in Eastcheap, the majority seceding
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20,464,880
tenant of the premises in Eastcheap, the majority seceding to Store Street, Tottenham Court Road.
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20,464,880
Hindmarsh fell into controversy with Joseph Priestley, to whom he had lent (1791) Swedenborg's works, and attended annual conferences of believers in Swedenborg's doctrine, advocating in 1792 the autocracy of the priesthood. Hindmarsh held a conference (of seven members) in 1793, at which a hierarchy of three orders was agreed on, and Great Britain parcelled into twenty-four dioceses; but for want of funds the Eastcheap chapel was closed within the year. A few years later he got his friends to build a ‘temple’ in Cross Street, Hatton Garden. It was opened on 30 July 1797 by Joseph Proud,
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20,464,880
Hatton Garden. It was opened on 30 July 1797 by Joseph Proud, who had moved from Birmingham. Proud left in 1799 owing to disputes with the proprietors, and the chapel subsequently became the scene of Edward Irving's labours.
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20,464,880
Meanwhile, Hindmarsh tried stockbroking, with only temporary success. In 1811 William Cowherd invited him to Salford to superintend a printing office for cheap editions of Swedenborg's works. He soon broke with Cowherd, but some of the hearers of Clowes and of Cowherd persuaded him to stay. He preached in Clarence Street, Manchester, from 7 July 1811, holding on Thursdays in 1812 a debating society, which he called the ‘new school of theology.’ His friends built for him (1813) a ‘New Jerusalem temple’ in Salford.
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He was the founder of The New Magazine of Knowledge and the head of the Society for Promoting the Heavenly Doctrines of the New Jerusalem. At the conference held in Derby, 1818, over which Hindmarsh presided, it was resolved that he had been ‘virtually ordained by the divine auspices.’ Hindmarsh preached at Salford till 1824. After his retirement he wrote a history, from 1824 to 1834 working on the manuscript for Rise and Progress of the New Jerusalem Church in England, America and Other Parts. He passed the work on to others (including the Rev. Edward Madeley) to edit and complete. It was
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20,464,880
the Rev. Edward Madeley) to edit and complete. It was published in London in 1861.
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20,464,880
He died on 2 January 1835 in his daughter's house at Gravesend, and was buried at Milton-next-Gravesend. He married on 7 May 1782, and had five children; his wife died on 2 March 1833. References Odhner, Carl Theophilus, Robert Hindmarsh: A Biography, Academy Book Room 1821 Wallace Street, Philadelphia, 1895. External links Attribution British printers English Swedenborgians 1759 births 1835 deaths People from Alnwick Burials in Kent
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The Secret of the Wooden Lady is the twenty-seventh volume in the Nancy Drew Mystery Stories series. It was first published in 1950 under the pseudonym Carolyn Keene. The actual author was ghostwriter Margaret Scherf.
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Adventure abounds on the Bonny Scot in Boston Harbor as Nancy Drew helps Captain Easterly uncover the mystery of his ghostly visitors. From the moment the clever young detective and her friends, Bess and George, take up residence on the old clipper ship they are confronted with fire, theft, and other dangerous situations. Nancy faces an additional challenge: to find a clue to the clipper’s missing figurehead. If she is successful, it will help her lawyer father to trace the history of the Bonny Scot and establish a clear title to the ship for Captain Easterly. But strangely there are no
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to the ship for Captain Easterly. But strangely there are no records of the Bonny Scot’s past. Why? And why has the prime suspect in the recent robbery at Bess Marvin’s home followed the three girls to Boston?
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6,899,903
References External links Nancy Drew books 1950 American novels 1950 children's books Novels set in Boston Grosset & Dunlap books Children's mystery novels
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6,899,907
In mathematics, the Paley construction is a method for constructing Hadamard matrices using finite fields. The construction was described in 1933 by the English mathematician Raymond Paley. The Paley construction uses quadratic residues in a finite field GF(q) where q is a power of an odd prime number. There are two versions of the construction depending on whether q is congruent to 1 or 3 (mod 4). Quadratic character and Jacobsthal matrix
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0.01688608154654503, 0.04168121889233589, 0.03803347051143646, 0.006751202512532473, 0.16234833002090454, 0.0201730839908123, -0.05255342647433281, 0.02527792938053608, -0.05251256003975868, -0.004561323672533035, -0.03975599631667137, 0.031110910698771477, -0.025471186265349388, 0.03355308622121811, -0.0029736245051026344, -0.027304548770189285, -0.04243465140461922, 0.010134730488061905, 0.04668242484331131, -0.041313719004392624, 0.03656915947794914, 0.07111740112304688, 0.04300695285201073, -0.05896785855293274 ]
6,899,907
Quadratic character and Jacobsthal matrix Let q be a power of an odd prime. In the finite field GF(q) the quadratic character χ(a) indicates whether the element a is zero, a non-zero perfect square, or a non-square: For example, in GF(7) the non-zero squares are 1 = 12 = 62, 4 = 22 = 52, and 2 = 32 = 42. Hence χ(0) = 0, χ(1) = χ(2) = χ(4) = 1, and χ(3) = χ(5) = χ(6) = −1.
[ -0.04558904841542244, 0.04700303450226784, -0.03886167332530022, 0.024200504645705223, -0.1233588382601738, 0.047569457441568375, 0.011912699788808823, -0.028480898588895798, 0.015947645530104637, 0.03566713631153107, 0.09725425392389297, 0.05293094739317894, 0.017758559435606003, 0.011955032125115395, -0.059014223515987396, 0.010173147544264793, -0.056778062134981155, 0.019667290151119232, -0.05550137907266617, 0.033255595713853836, -0.036038026213645935, -0.05657552182674408, 0.00649374770000577, -0.0822436586022377, 0.05139901861548424, 0.06319881975650787, 0.04221747815608978, 0.07119831442832947, 0.060692623257637024, 0.005860817618668079, -0.04559164494276047, 0.029719136655330658, 0.044871967285871506, 0.04289553314447403, -0.006820996291935444, 0.01958288624882698, 0.033240530639886856, 0.1297864019870758, -0.0023204300086945295, 0.02832428738474846, 0.06488845497369766, -0.07691843062639236, 0.016481058672070503, -0.02958284690976143, -0.005256348289549351, 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0.01442632731050253, 0.08939776569604874, 0.05271894112229347, -0.013167332857847214, 0.0739358514547348, 0.018240459263324738, 0.030336521565914154, 0.061252761632204056, 0.00964788906276226, -0.00923671294003725, -0.041237279772758484, -0.0379798486828804, -0.07393605262041092, 0.03447554633021355, -0.03716561943292618, -0.1023566946387291, -0.037201348692178726, 0.05678509175777435, 0.02675713039934635, 0.07599358260631561, 0.09400928765535355, -0.018731774762272835, 0.03011380136013031, -0.046666935086250305, -0.05213949456810951, -0.07016653567552567, -0.07108204066753387, 0.01718619279563427, 0.009032132104039192, 0.0370415560901165, -0.06371396034955978, -0.046606529504060745, -0.024451762437820435, -0.06940986216068268, 0.006434046197682619, -0.04535837098956108, 0.028912756592035294, -0.11414992809295654, 0.09086897224187851, -0.009369398467242718, -0.028602253645658493, -0.009665762074291706, -0.002943255938589573, -2.8121762777744372e-33, 0.031101053580641747, 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6,899,907
The Jacobsthal matrix Q for GF(q) is the q×q matrix with rows and columns indexed by finite field elements such that the entry in row a and column b is χ(a − b). For example, in GF(7), if the rows and columns of the Jacobsthal matrix are indexed by the field elements 0, 1, 2, 3, 4, 5, 6, then
[ -0.08629006892442703, 0.041290532797575, -0.08924613893032074, -0.029373111203312874, -0.11420322209596634, 0.01589510776102543, 0.010151928290724754, -0.06375638395547867, 0.006305711809545755, 0.05240078270435333, 0.026329677551984787, 0.012639951892197132, -0.010938258841633797, -0.000211868216865696, -0.06314899772405624, 0.016373276710510254, -0.01880596950650215, 0.07624182850122452, -0.04559637978672981, -0.02624303102493286, -0.06288569420576096, 0.05102681368589401, 0.012600458227097988, -0.08032809942960739, 0.012372872792184353, 0.0783453956246376, 0.045221537351608276, 0.016013668850064278, 0.033895500004291534, 0.028073834255337715, -0.07823345065116882, 0.06905976682901382, 0.06756617873907089, 0.05211419239640236, -0.07264772057533264, 0.05391445383429527, -0.0640994980931282, 0.09204055368900299, 0.0035576706286519766, 0.032164908945560455, 0.040530115365982056, -0.02988378331065178, 0.055459897965192795, -0.06833723932504654, 0.015478039160370827, 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6,899,907
The Jacobsthal matrix has the properties Q QT = q I − J and Q J = J Q = 0 where I is the q×q identity matrix and J is the q×q all 1 matrix. If q is congruent to 1 (mod 4) then −1 is a square in GF(q) which implies that Q is a symmetric matrix. If q is congruent to 3 (mod 4) then −1 is not a square, and Q is a
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0.02856406755745411, 0.025205736979842186, 0.014701949432492256, 0.07534554600715637, 0.023850755766034126, -4.1442461906626704e-8, -0.05497445538640022, -0.05044899135828018, -0.04867823049426079, -0.06728747487068176, 0.000596636557020247, -0.013807645067572594, 0.0341966412961483, -0.07414776086807251, 0.0675031915307045, 0.04104197025299072, 0.03149830922484398, 0.08253118395805359, -0.07075154036283493, 0.01979541778564453, -0.02063322439789772, -0.00985819473862648, -0.042804375290870667, -0.07405722886323929, -0.019136304035782814, 0.03130468353629112, 0.04780443757772446, -0.0523756705224514, -0.10658896714448929, 0.029815588146448135, -0.034569673240184784, 0.009701595641672611, -0.003191314870491624, -0.04470285400748253, 0.05502985790371895, 0.07492490112781525, -0.06424461305141449, -0.011977442540228367, 0.09101468324661255, -0.06955450773239136, -0.1258370727300644, -0.029297566041350365, -0.0033399388194084167, -0.02596166357398033, 0.09890222549438477, 0.025402333587408066, 0.030474284663796425, 0.01741788722574711, -0.0641527846455574, -0.0075407265685498714, -0.007707104552537203, 0.0737510547041893, -0.03109443560242653, -0.007956822402775288, -0.05444957688450813, -0.0003706643474288285, -0.08399665355682373, -0.07961969822645187, -0.03188585489988327, -0.014725384302437305, -0.08884860575199127, -0.040379710495471954, 0.006021031178534031, 0.05883288383483887, 0.08232206851243973, -0.0843430832028389, 0.0021410523913800716, 0.009257241152226925, -0.04327545687556267, 0.02585959993302822 ]
6,899,907
skew-symmetric matrix. When q is a prime number and rows and columns are indexed by field elements in the usual 0, 1, 2, … order, Q is a circulant matrix. That is, each row is obtained from the row above by cyclic permutation.
[ -0.04729367047548294, 0.04456479847431183, -0.09358496963977814, -0.06726250797510147, -0.06625169515609741, 0.01302530150860548, -0.011079221963882446, -0.02734990231692791, 0.07581444829702377, -0.016030214726924896, 0.08421386778354645, 0.13280747830867767, 0.08943819999694824, 0.011182575486600399, -0.03384298458695412, 0.044405777007341385, -0.05771565064787865, -0.011341552250087261, 0.011589239351451397, 0.035846810787916183, -0.005704850889742374, -0.047219328582286835, -0.09694273769855499, 0.017023829743266106, 0.0561290942132473, 0.026145486161112785, 0.002902864245697856, 0.010022099129855633, -0.026608550921082497, -0.009907570667564869, -0.03660943731665611, 0.11512928456068039, 0.05850498750805855, 0.009412373416125774, -0.06570912152528763, -0.058783140033483505, -0.005495063494890928, 0.08144634962081909, 0.10175605863332748, 0.0781724601984024, 0.05892760679125786, -0.08894342929124832, -0.04571772366762161, -0.013264474458992481, 0.004270627163350582, 0.019378431141376495, -0.01627582125365734, 0.01702515035867691, -0.08436883985996246, -0.04028437286615372, -0.13979066908359528, 0.08709956705570221, -0.015098649077117443, 0.0703381896018982, -0.017624761909246445, -0.09934667497873306, 0.0027828316669911146, -0.039795421063899994, 0.01179394032806158, -0.007825424894690514, 0.036767490208148956, -0.004778980743139982, 0.025227166712284088, 0.02871648408472538, 0.022345544770359993, -0.02732188254594803, -0.0023785470984876156, -0.08636724203824997, -0.03437419608235359, -0.03954667970538139, -0.05792303755879402, 0.009826063178479671, -0.043556202203035355, 0.021678805351257324, -0.01901424489915371, -0.021750010550022125, -0.0049455249682068825, -0.026662752032279968, -0.02362651191651821, 0.014370649121701717, -0.021499942988157272, 0.005166165065020323, -0.06944248080253601, 0.016042420640587807, 0.08767759799957275, 0.014569028280675411, -0.023813467472791672, 0.03791676089167595, -0.039651092141866684, -0.011923151090741158, 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0.017323769629001617, -0.055958960205316544, -0.015646079555153847, -0.023795880377292633, -0.0428708977997303, 0.03756945952773094, -0.12558716535568237, 0.018276695162057877, -0.011899546720087528, -0.045079510658979416, -0.06895039975643158, -0.06315472722053528, -0.019498953595757484, 0.00944184884428978, -0.007169061340391636, 0.06831636279821396, 0.0014068549498915672, -0.002343167783692479, 0.0894058421254158, -0.04552971199154854, 0.04662590101361275, 0.06142035871744156, 0.019449714571237564, 0.06216038018465042 ]
6,899,907
Paley construction I If q is congruent to 3 (mod 4) then is a Hadamard matrix of size q + 1. Here j is the all-1 column vector of length q and I is the (q+1)×(q+1) identity matrix. The matrix H is a skew Hadamard matrix, which means it satisfies H+HT = 2I. Paley construction II If q is congruent to 1 (mod 4) then the matrix obtained by replacing all 0 entries in with the matrix and all entries ±1 with the matrix is a Hadamard matrix of size 2(q + 1). It is a symmetric Hadamard matrix. Examples
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0.0021135250572115183, -0.015105977654457092, -0.04319462552666664, -0.009385726414620876, 0.044580090790987015, 0.011332759633660316, 0.05771055072546005, 0.055794984102249146, 0.0613681823015213, 0.039860840886831284, 0.11106733977794647, -0.06014402583241463, -0.0638854056596756, 0.043238285928964615, 0.021071407943964005, 0.07186853885650635, -0.011684902012348175, 0.011478444561362267, -0.042492594569921494, -0.06773758679628372, -0.0053531695157289505, -0.01799098029732704, 0.004420565906912088, 0.01331886276602745, -0.010519552044570446, 0.015339727513492107, 0.018804891034960747, 0.06125412508845329, -0.0013827845687046647, -0.030749820172786713, 0.03295150026679039, 0.023766659200191498, 0.07918282598257065, 0.07043667882680893, 0.015629179775714874, 0.005661535542458296, -0.11812907457351685, 7.928105486073594e-33, 0.059509310871362686, 0.13254590332508087, 0.008048580959439278, 0.06220751255750656, -0.007264165207743645, -0.040205005556344986, -0.018012138083577156, -0.010917172767221928, -0.026735924184322357, 0.00037166697438806295, -0.006174288224428892, -0.024244319647550583, 0.06855349987745285, 0.04978027939796448, -0.07464379817247391, -0.07344352453947067, 0.001337209134362638, -0.061899084597826004, 0.027073582634329796, -0.10825315862894058, -0.03319045156240463, 0.09068973362445831, -0.002049229573458433, 0.00977080874145031, 0.10137110203504562, -0.04336904361844063, 0.1260618269443512, -0.0723051130771637, -0.02174319326877594, 0.0086483433842659, -0.0076903002336621284, -0.042785800993442535, -0.08427596092224121, -0.02982328273355961, -0.05716409534215927, -0.021792560815811157, -0.0516352578997612, -0.029058000072836876, -0.001264836871996522, -0.04126479849219322, 0.009161563590168953, 0.012530035339295864, -0.008286980912089348, -0.06955939531326294, 0.017496613785624504, -0.00735893240198493, 0.13028700649738312, 0.08544786274433136, -0.03769209608435631, 0.012170650064945221, -0.026667512953281403, -0.031826719641685486, 0.010408329777419567, 0.030854254961013794, -0.0066179134882986546, -0.02140095643699169, 0.09165025502443314, 0.023097824305295944, 0.02669733762741089, 0.09250685572624207, 0.02969406731426716, 0.037206850945949554, -0.08777157962322235, 0.04858749359846115, -0.06639378517866135, -0.026794828474521637, -0.05038603022694588, -0.08234070986509323, 0.03551565110683441, 0.00949250627309084, 0.048640262335538864, 0.03141702711582184, -0.01646275818347931, 0.00823474396020174, -0.05740207061171532, -0.05051083490252495, -0.052486300468444824, 0.01425453182309866, -0.060465168207883835, -0.02001655474305153, 0.04196086525917053, 0.09680231660604477, 0.005776671227067709, -0.07938971370458603, -0.052752237766981125, -0.014891724102199078, 0.05293508246541023, -0.13215361535549164, 0.009880522266030312, -0.019668154418468475, -0.0830405130982399, -0.058868907392024994, 0.007676118053495884, 0.016907379031181335, 0.03727158531546593, -6.77832874759539e-33, -0.006968444213271141, -0.02726682648062706, -0.05323580279946327, 0.004956783726811409, 0.015842551365494728, -0.07220600545406342, 0.04077799245715141, 0.03646640107035637, -0.022508418187499046, -0.04592690244317055, 0.10982854664325714, -0.023777497932314873, 0.02036386914551258, 0.009305848740041256, 0.0639367625117302, 0.03624100238084793, 0.021608494222164154, -0.01531895436346531, 0.020588913932442665, -0.016044342890381813, 0.02836022526025772, 0.006498787086457014, -0.022787846624851227, -0.018145306035876274, 0.014248382300138474, 0.01770964078605175, 0.035783831030130386, 0.0026404631789773703, 0.024299530312418938, 0.0752558559179306, -0.04826953634619713, -0.11459124088287354, -0.015719054266810417, 0.03480064868927002, -0.004321316722780466, -0.03148985281586647, -0.0066102612763643265, 0.02552550472319126, -0.020278943702578545, 0.030230943113565445, -0.09636270999908447, -0.03993028774857521, 0.06322821229696274, 0.1135433092713356, 0.01826360449194908, 0.041889794170856476, 0.006734759081155062, 0.07060086727142334, -0.038660429418087006, -0.03529410809278488, 0.05135876685380936, -0.03735625743865967, 0.06727367639541626, 0.04510744288563728, 0.05045655369758606, 0.036258332431316376, -0.03546494245529175, 0.056838277727365494, -0.02236774004995823, 0.007685963995754719, -0.036488477140665054, -0.01844738982617855, -0.02211708575487137, -0.05664127320051193, 0.112999327480793, -0.08068599551916122, -0.10608883202075958, -0.052274174988269806, -0.043536845594644547, 0.04224089905619621, 0.06478255987167358, -0.09009763598442078, -0.028303204104304314, -0.007880721241235733, 0.053747497498989105, 0.003393684048205614, -0.05910254642367363, 0.04562631621956825, 0.006578265689313412, 0.046250198036432266, -0.04758504778146744, -0.019638262689113617, 0.04233406484127045, 0.05264562740921974, 0.06639830768108368, 0.028230024501681328, 0.0775374099612236, 0.06590467691421509, 0.04591367766261101, 0.01640535332262516, 0.0456392765045166, 0.015485190786421299, 0.022319767624139786, 0.06418462097644806, 0.030435089021921158, -4.457097446675107e-8, -0.001001702155917883, -0.08870455622673035, -0.023110317066311836, -0.06999688595533371, -0.00966719351708889, -0.10436646640300751, 0.043199703097343445, -0.023351319134235382, -0.0010046146344393492, 0.002996068214997649, -0.02769157662987709, 0.009953436441719532, -0.0368465818464756, -0.03916493430733681, -0.031119277700781822, -0.013297504745423794, -0.0298298466950655, -0.032664500176906586, -0.014844146557152271, -0.06717140972614288, 0.010112922638654709, 0.0039008185267448425, -0.03094104491174221, 0.0711938887834549, -0.07149475812911987, 0.007376799359917641, 0.01913183368742466, -0.1385139375925064, 0.10919028520584106, 0.03355829417705536, -0.005310202948749065, 0.04438946768641472, 0.08992944657802582, -0.09881492704153061, -0.10992736369371414, 0.029614906758069992, -0.035818956792354584, -0.03397831320762634, 0.06112400442361832, -0.01030183769762516, 0.03469888120889664, 0.028708459809422493, -0.008876512758433819, -0.0010248767212033272, 0.08555479347705841, 0.03590920567512512, -0.13259810209274292, -0.03105022758245468, -0.062480486929416656, -0.06192885711789131, -0.049467459321022034, -0.01682194322347641, 0.013515183702111244, 0.022580979391932487, -0.004218584857881069, -0.019244985654950142, -0.02576528675854206, 0.05550919845700264, 0.15253514051437378, -0.006802227348089218, 0.07106178253889084, 0.05164475366473198, 0.01177381630986929, 0.006526908837258816 ]
6,899,907
Examples Applying Paley Construction I to the Jacobsthal matrix for GF(7), one produces the 8×8 Hadamard matrix, 11111111 -1--1-11 -11--1-1 -111--1- --111--1 -1-111-- --1-111- ---1-111.
[ -0.1204565092921257, 0.01912960782647133, -0.060601286590099335, 0.009037223644554615, -0.0757242739200592, -0.004957582801580429, -0.021692747250199318, -0.02340252324938774, -0.07634969055652618, 0.04764561727643013, 0.01886129006743431, -0.061398088932037354, -0.0556209571659565, 0.017421791329979897, -0.05712568759918213, -0.009622721932828426, -0.04248570278286934, 0.08250560611486435, -0.021854838356375694, 0.018909864127635956, -0.03856627270579338, 0.034006182104349136, 0.06410736590623856, -0.0820809006690979, 0.03552963212132454, -0.0005890961620025337, 0.09296891838312149, -0.01980363391339779, 0.06173037737607956, -0.025067675858736038, -0.039961762726306915, -0.016974808648228645, 0.10206668823957443, 0.03546884283423424, -0.009903701022267342, 0.03552495688199997, -0.00646548718214035, 0.14445249736309052, -0.03489739075303078, 0.021692300215363503, 0.04547691345214844, 0.03723806142807007, 0.12291903048753738, -0.0456748828291893, -0.009654944762587547, -0.08128564059734344, 0.012596558779478073, 0.05137819051742554, -0.0008777267066761851, 0.006112951785326004, 0.004883590154349804, 0.05088641494512558, -0.024164490401744843, 0.037869442254304886, -0.030443791300058365, -0.07541929185390472, -0.05704965814948082, -0.09380382299423218, -0.03266746923327446, 0.01991143450140953, -0.036910977214574814, -0.04411260038614273, 0.01007734052836895, -0.08657936006784439, 0.019533483311533928, 0.01882295310497284, -0.03773379325866699, -0.057785142213106155, -0.03431833162903786, 0.0662756860256195, 0.02720632404088974, -0.005705853458493948, -0.06496050953865051, -0.003938204608857632, -0.07970688492059708, 0.05059222877025604, 0.06356990337371826, -0.007310191169381142, 0.06995819509029388, 0.03846052289009094, 0.0032803332433104515, 0.002170198131352663, 0.10774201154708862, 0.055299192667007446, -0.019885286688804626, 0.03654053807258606, -0.03900911659002304, 0.08160965889692307, -0.024280432611703873, -0.06227119266986847, 0.03510640189051628, 0.0392669215798378, -0.019052540883421898, 0.04048268496990204, -0.03364714980125427, -0.00534809660166502, 0.06986313313245773, 0.10786345601081848, -0.020702974870800972, 0.027542632073163986, 0.05150607228279114, -0.08031455427408218, -0.0007647574529983103, 0.09481678158044815, -0.04961063340306282, 0.04157661646604538, -0.0007685423479415476, 0.07318667322397232, -0.06602366268634796, -0.09710592776536942, -0.019787266850471497, 0.019240181893110275, -0.02018001489341259, -0.03756822273135185, -0.003930466249585152, -0.1009855568408966, 0.022541450336575508, 0.04156644642353058, 0.05720312520861626, 0.013768566772341728, 0.015197496861219406, 0.036993175745010376, 0.09384355694055557, 0.06436027586460114, -0.06742297112941742, 0.03118632733821869, -0.07283614575862885, -2.0248582632554934e-33, 0.08463204652070999, 0.10006886720657349, 0.05072404444217682, -0.016089657321572304, -0.03853556141257286, -0.06031818315386772, -0.044921889901161194, -0.014326144009828568, -0.014454185962677002, -0.02621159330010414, -0.012357966974377632, 0.026067037135362625, 0.03657158464193344, 0.00007670078048249707, -0.07803673297166824, -0.040349267423152924, 0.07621044665575027, -0.05964022874832153, 0.04924136772751808, -0.09518689662218094, 0.026235030964016914, 0.127752885222435, 0.013964110054075718, -0.012864729389548302, 0.03507299721240997, 0.03472532704472542, 0.12380848079919815, -0.027521144598722458, -0.07684072852134705, 0.006437900010496378, 0.011584077030420303, -0.06068461760878563, -0.05164288356900215, 0.010759093798696995, 0.04770353436470032, -0.014809071086347103, -0.05067267268896103, -0.04368133470416069, 0.0033290323335677385, -0.07782141119241714, 0.0009672780870459974, -0.011125580407679081, -0.0023653621319681406, -0.037280138581991196, -0.005836366675794125, -0.03005761280655861, 0.09693826735019684, 0.04461858421564102, 0.006047239527106285, 0.0855846256017685, -0.0023326759692281485, 0.011722276918590069, -0.021372992545366287, 0.015685155987739563, -0.051300980150699615, -0.02398565411567688, 0.15022870898246765, 0.015773393213748932, 0.0980004221200943, 0.0957045704126358, -0.004757083486765623, 0.019535183906555176, -0.05305337905883789, 0.004254333674907684, -0.0833071768283844, -0.00870364811271429, -0.04393162205815315, -0.07323089987039566, -0.03089914098381996, 0.036378271877765656, 0.04316680505871773, 0.08814629912376404, 0.03262382373213768, 0.005680714268237352, 0.0017789417179301381, 0.029005752876400948, -0.03485441580414772, -0.02361490949988365, -0.07555536180734634, -0.006787968799471855, 0.01838788576424122, 0.028963685035705566, -0.08939073234796524, -0.040604446083307266, -0.08378142863512039, -0.012543769553303719, -0.014764233492314816, -0.10851189494132996, 0.02837054245173931, -0.10401051491498947, -0.020184163004159927, -0.04822920262813568, -0.007340956944972277, -0.05703195929527283, 0.043453313410282135, 2.19234324937363e-33, -0.002353249117732048, -0.04099678248167038, -0.05083148181438446, 0.046191442757844925, 0.036365870386362076, -0.11643315106630325, 0.07913220673799515, 0.07206588238477707, -0.028311042115092278, -0.019340120255947113, 0.11541665345430374, 0.03896307572722435, 0.019537346437573433, -0.03947462514042854, 0.07245427370071411, -0.042962752282619476, 0.04666523262858391, 0.0013383482582867146, 0.07624015212059021, -0.09050663560628891, 0.022170141339302063, 0.04237213730812073, -0.0162417683750391, -0.028769293799996376, -0.017699453979730606, -0.03171375021338463, 0.007880264893174171, -0.005937099456787109, -0.02832602523267269, 0.06394625455141068, 0.012731123715639114, -0.0349728949368, -0.010344620794057846, 0.11209266632795334, 0.0018019976560026407, -0.031987257301807404, 0.003642367897555232, 0.032363228499889374, 0.004321760963648558, -0.01836506463587284, -0.1131708174943924, -0.022815991193056107, 0.044195063412189484, 0.08927057683467865, 0.022253364324569702, 0.06706015765666962, 0.02796844206750393, 0.09523353725671768, 0.007275762967765331, -0.000007743895366729703, -0.006359620485454798, 0.0018760885577648878, 0.018295463174581528, 0.00528621394187212, 0.001475413446314633, 0.0267761442810297, 0.07807090133428574, 0.004525358788669109, 0.05090200528502464, 0.051735058426856995, 0.02254938893020153, -0.04566629230976105, -0.027018239721655846, -0.0454370379447937, 0.0434831865131855, -0.02068062499165535, -0.07455645501613617, -0.03974748030304909, -0.005705072078853846, 0.03766027092933655, -0.010021338239312172, -0.0976019948720932, 0.009576630778610706, 0.08443716168403625, 0.06425752490758896, -0.01088668406009674, 0.012482485733926296, 0.02234477363526821, 0.054741647094488144, 0.02276608906686306, -0.0005286297528073192, -0.05776631459593773, 0.03019236959517002, 0.07209742814302444, 0.07770052552223206, -0.013580632396042347, 0.07237207889556885, 0.04370848461985588, 0.028979718685150146, -0.002095036907121539, 0.01414500828832388, -0.009529681876301765, -0.0017494355561211705, 0.0823974460363388, 0.03931160271167755, -3.44569421883989e-8, -0.05724955350160599, -0.0622914582490921, -0.0247003436088562, -0.11609833687543869, 0.04903849959373474, -0.12809407711029053, 0.0223870687186718, -0.045325346291065216, 0.07211408764123917, 0.012958953157067299, 0.020363904535770416, 0.0278182290494442, -0.047653306275606155, -0.03678305074572563, 0.0010978843783959746, -0.007950265891849995, 0.021449221298098564, -0.01925520971417427, 0.015635792165994644, -0.016066664829850197, -0.0031716511584818363, 0.012040174566209316, -0.005267397966235876, -0.016482148319482803, -0.10681214928627014, -0.04678676277399063, -0.021813660860061646, -0.0386185497045517, 0.04840024933218956, 0.013447453267872334, -0.011318209581077099, 0.030839446932077408, 0.05371510237455368, -0.05399765819311142, -0.09387656301259995, 0.07394879311323166, -0.037707798182964325, -0.017946120351552963, 0.05808836594223976, -0.002191582228988409, 0.042261943221092224, 0.044455476105213165, 0.019279757514595985, 0.01246112585067749, 0.07601559907197952, 0.02706451341509819, -0.055142130702733994, 0.02822069451212883, -0.03342489153146744, 0.001290815998800099, -0.010519787669181824, 0.02439962700009346, -0.03066989779472351, -0.020609963685274124, -0.02110649272799492, -0.10826807469129562, -0.03508748114109039, 0.02472018264234066, 0.06324324756860733, 0.002831539139151573, 0.06451790034770966, -0.0018405771115794778, -0.005912443622946739, -0.0401812344789505 ]
6,899,907
For an example of the Paley II construction when q is a prime power rather than a prime number, consider GF(9). This is an extension field of GF(3) obtained
[ -0.054120492190122604, 0.04894913360476494, 0.02851863019168377, 0.02643379382789135, 0.004853262100368738, -0.04001012444496155, 0.04453733563423157, 0.043012432754039764, -0.003317645052447915, -0.00606450205668807, -0.012981732375919819, -0.01587170548737049, -0.053011003881692886, 0.06756974011659622, 0.08314404636621475, 0.0009262901730835438, -0.09680283069610596, -0.013414532877504826, -0.036643434315919876, -0.0036988225765526295, 0.0009269830188713968, 0.05448484793305397, 0.07359874993562698, -0.014163161627948284, 0.047964245080947876, -0.10292932391166687, -0.01039128191769123, -0.009895355440676212, 0.08504217118024826, -0.027577148750424385, -0.02657199278473854, -0.010948948562145233, 0.036180149763822556, 0.05425075441598892, 0.08224630355834961, -0.025666965171694756, 0.017816556617617607, 0.08074091374874115, -0.06063773110508919, 0.036287978291511536, 0.014865942299365997, -0.06590021401643753, 0.04585612937808037, 0.005986832547932863, 0.013255571015179157, 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-0.030520791187882423, 0.01830337755382061, 0.0733325257897377, 0.0010582394897937775, 0.048214543610811234, 0.04545312002301216, 0.002333112061023712, 0.06095404922962189, 0.10226130485534668, 0.019889740273356438, -0.13426698744297028, 0.03416264429688454, -0.13400515913963318, 0.04513261094689369, -0.014338773675262928, 0.0255187526345253, 0.0261969193816185, 0.09830839931964874, -0.020760107785463333, 0.09634611010551453, -0.04233745113015175, 0.03680435195565224, 0.05153043940663338, -0.01304301805794239, -0.009895293042063713, -0.012423827312886715, -0.0011164232855662704, -0.004630663897842169, -0.06814656406641006, -0.011249161325395107, 0.02278001606464386, 0.06569571048021317, -0.05789858475327492, -0.023150432854890823, 0.00433550076559186, 0.04344180226325989, 0.03151882812380791, -0.08416929841041565, -0.0370401069521904, -0.03681337460875511, 0.01801503635942936, -0.038050636649131775, -0.0216551311314106, -7.317257183439404e-34, 0.06404224783182144, -0.04867206886410713, 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6,899,907
by adjoining a root of an irreducible quadratic. Different irreducible quadratics produce equivalent fields. Choosing x2+x−1 and letting a be a root of this polynomial, the nine elements of GF(9) may be written 0, 1, −1, a, a+1, a−1, −a, −a+1, −a−1. The non-zero squares are 1 = (±1)2, −a+1 = (±a)2, a−1 = (±(a+1))2, and −1 = (±(a−1))2. The Jacobsthal matrix is
[ -0.05418457090854645, 0.035173311829566956, -0.058266520500183105, -0.028675531968474388, -0.07179323583841324, 0.006780027877539396, 0.008649665862321854, 0.01803711988031864, -0.024684518575668335, -0.031389616429805756, 0.06772046536207199, 0.01884213648736477, -0.027665339410305023, -0.025234133005142212, -0.08013809472322464, -0.02726694382727146, -0.06430443376302719, 0.07574090361595154, -0.034653715789318085, -0.01592172496020794, -0.06253328919410706, -0.0486295260488987, -0.012225550599396229, -0.06761738657951355, 0.07836789637804031, 0.05390545725822449, 0.04783236235380173, 0.0074036805890500546, 0.04730371758341789, 0.0029579291585832834, -0.011448893696069717, 0.006903167348355055, 0.07078970968723297, 0.05127846077084541, -0.03644070401787758, 0.024952759966254234, -0.010776733048260212, 0.1415286809206009, -0.01332347933202982, 0.0624966025352478, 0.05606335029006004, -0.06702740490436554, 0.11396524310112, -0.05736967548727989, -0.030051633715629578, 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0.07210429012775421, 0.05445022135972977, -4.2170121616891265e-8, -0.09604404121637344, -0.02818378061056137, -0.0612492673099041, -0.060719989240169525, 0.034428611397743225, -0.08235213160514832, 0.06223756819963455, -0.03087516315281391, 0.040387921035289764, -0.021407583728432655, 0.021537570282816887, 0.05233408138155937, -0.07447683066129684, -0.0020463955588638783, 0.020151376724243164, 0.011437001638114452, 0.04470815509557724, -0.015358133241534233, -0.013189584016799927, -0.007175425998866558, 0.03370765969157219, -0.07458147406578064, -0.05275071784853935, -0.023052798584103584, -0.1257685273885727, -0.016890697181224823, -0.05095340684056282, -0.04232287034392357, 0.04561368003487587, 0.07664190232753754, -0.01850958541035652, 0.029367970302700996, 0.04764004051685333, -0.05393664911389351, -0.09782804548740387, 0.02740173041820526, -0.013126174919307232, -0.010583148337900639, 0.054695531725883484, -0.0005465676658786833, 0.03902382776141167, -0.004800398368388414, -0.05677249655127525, -0.033310290426015854, 0.05450689047574997, -0.005753283388912678, 0.028718410059809685, -0.017253803089261055, -0.061551231890916824, 0.0243088211864233, -0.06010212004184723, -0.004520051646977663, -0.026869090273976326, -0.0475863441824913, -0.09298042207956314, -0.09748057276010513, -0.009689759463071823, -0.01793796382844448, 0.04718397930264473, -0.06387744098901749, -0.007557793520390987, 0.06406433880329132, 0.037330470979213715, 0.04011352360248566 ]
6,899,907
It is a symmetric matrix consisting of nine 3×3 circulant blocks. Paley Construction II produces the symmetric 20×20 Hadamard matrix, 1- 111111 111111 111111 -- 1-1-1- 1-1-1- 1-1-1- 11 1-1111 ----11 --11-- 1- --1-1- -1-11- -11--1 11 111-11 11---- ----11 1- 1---1- 1--1-1 -1-11- 11 11111- --11-- 11---- 1- 1-1--- -11--1 1--1-1 11 --11-- 1-1111 ----11 1- -11--1 --1-1- -1-11- 11 ----11 111-11 11---- 1- -1-11- 1---1- 1--1-1 11 11---- 11111- --11-- 1- 1--1-1 1-1--- -11--1
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0.040670186281204224, 0.008612921461462975, 0.026450635865330696, 0.10240489989519119, 0.0229127649217844, -0.06409482657909393, 0.021742921322584152, -0.03310694172978401, -0.06747431308031082, -0.03151857852935791, 0.02511412277817726, 0.015896251425147057, -0.006541970651596785, -0.017070243135094643, -0.06925180554389954, -0.04362562671303749, 0.02800007537007332, 0.09771651029586792, 0.04841567203402519, 0.07762328535318375, -0.013901105150580406, 0.041513364762067795, -0.021930743008852005 ]
6,899,907
11 ----11 --11-- 1-1111 1- -1-11- -11--1 --1-1- 11 11---- ----11 111-11 1- 1--1-1 -1-11- 1---1- 11 --11-- 11---- 11111- 1- -11--1 1--1-1 1-1---. The Hadamard conjecture The size of a Hadamard matrix must be 1, 2, or a multiple of 4. The Kronecker product of two Hadamard matrices of sizes m and n is an Hadamard matrix of size mn. By forming Kronecker products of matrices from the Paley construction and the 2×2 matrix,
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-0.03713323548436165, 0.00002306264650542289, 0.008481706492602825, -0.012221737764775753, 0.015358567237854004, 0.09483721852302551, -0.020585650578141212, -0.051447030156850815, -0.0737295001745224, 0.07160721719264984, -0.0386255607008934, 0.05631306767463684, -0.14315995573997498, -0.006519149988889694, 0.09464317560195923, 0.03576341271400452, 0.0459875650703907, 0.04023948684334755, -0.023104429244995117, 0.1335512101650238, 0.007860944606363773, 0.019454248249530792, 0.01698657125234604, -0.028418460860848427, -0.09878663718700409, -0.07792462408542633, 0.022628525272011757, -0.08364033699035645, 0.00019046920351684093, -0.04141552746295929, -0.03366542607545853, 0.0469893179833889, -0.0834776908159256, -0.050326596945524216, -0.010807720944285393, -0.060955341905355453, -0.06066456064581871, -0.04175729304552078, -0.03675733506679535, 0.06009954214096069, 0.004537469707429409, -0.0810859426856041, -0.02815452218055725, -0.05376811698079109, -0.004699508659541607, 0.049866676330566406, -0.007600557990372181, -0.0037772052455693483, -0.025987962260842323, 0.08091218769550323, -0.015442200005054474, 0.0832943469285965, 0.13685756921768188, -0.025099191814661026, 0.031022295355796814, -0.0032468324061483145, 0.014054176397621632, -0.06247054785490036, 0.04431285709142685, 0.05409722775220871, -0.05341973900794983, -0.012037466280162334, 0.010888698510825634, 0.05364673212170601, -0.0035752239637076855, 0.05327816680073738, -0.015017145313322544, -0.0216709915548563, -0.011902821250259876, -0.0032406840473413467, 0.010233293287456036, -0.07364164292812347, 0.021525835618376732, 0.039700672030448914, 0.0014352621510624886, -0.03688298538327217, -0.06800340861082077, -0.08384997397661209, 0.021622490137815475, -0.028836417943239212, -0.12674987316131592, -0.02060553804039955, -0.008120412938296795, -0.020167849957942963, -0.0005498621030710638, 0.04165002331137657, 0.02173737622797489, 0.05797850340604782, 3.2187687534643275e-33, -0.054337095469236374, -0.056924037635326385, -0.04316534847021103, 0.010848545469343662, -0.017358845099806786, -0.09633953869342804, 0.03891682252287865, 0.06101401895284653, -0.055929090827703476, -0.03540878742933273, 0.11210348457098007, -0.013164297677576542, -0.044712796807289124, -0.04051228612661362, 0.05357063189148903, 0.0520639643073082, 0.06445246934890747, 0.11311031132936478, 0.0738145112991333, -0.121904157102108, 0.01652894727885723, 0.039192765951156616, 0.0029722601175308228, -0.008314511738717556, -0.0854426696896553, 0.032382410019636154, 0.07445432245731354, -0.020054539665579796, -0.002092004055157304, 0.1005466878414154, -0.04066620394587517, -0.07080849260091782, -0.05467582121491432, 0.12600888311862946, -0.010686003603041172, -0.015256194397807121, 0.009963429532945156, -0.007647543214261532, -0.012033019214868546, 0.029466310515999794, -0.03127937763929367, -0.01785595901310444, 0.057393014430999756, 0.053242120891809464, -0.044573672115802765, 0.058108262717723846, 0.030673503875732422, 0.0872323140501976, 0.027896715328097343, -0.07677126675844193, 0.03675437346100807, -0.006128193810582161, 0.044971272349357605, 0.047816649079322815, -0.029171068221330643, 0.07084295153617859, 0.03358067572116852, 0.11598137766122818, 0.027613602578639984, -0.030680669471621513, -0.001980753382667899, -0.04457855969667435, -0.014772599563002586, -0.052210308611392975, 0.0286097414791584, -0.01960626430809498, -0.08202102035284042, -0.024981891736388206, -0.047800637781620026, 0.1328127086162567, 0.0495765320956707, -0.050541628152132034, -0.030282145366072655, 0.03607901558279991, -0.025877386331558228, 0.04767506569623947, 0.010125923901796341, 0.02154901809990406, 0.008393575437366962, 0.047966405749320984, -0.03409904986619949, -0.0011008410947397351, 0.05045204982161522, 0.014459188096225262, 0.05918047949671745, -0.020792536437511444, 0.11138232797384262, 0.09311039745807648, 0.040499497205019, 0.03991184011101723, 0.01916462928056717, -0.02392779290676117, 0.026384897530078888, 0.07179196923971176, 0.05353669449687004, -3.8055247841839446e-8, -0.01660718396306038, -0.09910751134157181, 0.0006815930246375501, -0.05090612918138504, 0.03982837125658989, -0.08504026383161545, 0.014558965340256691, 0.04646991565823555, 0.05837166681885719, 0.03515811637043953, 0.02716350182890892, -0.0001858871546573937, -0.040290094912052155, 0.018359875306487083, -0.024189762771129608, -0.0003484416229184717, -0.028046002611517906, -0.009219403378665447, 0.02684798464179039, -0.05917591601610184, 0.0037926104851067066, -0.012377354316413403, 0.06710697710514069, 0.04619201645255089, -0.11058415472507477, -0.0032603545114398003, -0.01964094303548336, -0.04828665032982826, 0.01883007027208805, 0.028214819729328156, -0.030234768986701965, -0.018502406775951385, 0.0413956493139267, -0.13638801872730255, -0.08700978010892868, 0.05927802249789238, -0.020674385130405426, -0.013680605217814445, 0.05033010616898537, -0.0322931632399559, -0.05640575662255287, -0.011133874766528606, 0.03851426765322685, 0.02890913560986519, 0.04095785319805145, -0.052252233028411865, -0.07923023402690887, 0.023862585425376892, -0.07544625550508499, -0.020037539303302765, 0.0015139797469601035, 0.00966734904795885, 0.04541616514325142, -0.06426230072975159, 0.003006241749972105, -0.04238675907254219, -0.08195546269416809, -0.001689224736765027, 0.06089390441775322, 0.04477464780211449, 0.07600706070661545, 0.04683208838105202, 0.026477936655282974, -0.0013185676652938128 ]
6,899,907
Hadamard matrices of every allowed size up to 100 except for 92 are produced. In his 1933 paper, Paley says “It seems probable that, whenever m is divisible by 4, it is possible to construct an orthogonal matrix of order m composed of ±1, but the general theorem has every appearance of difficulty.” This appears to be the first published statement of the Hadamard conjecture. A matrix of size 92 was eventually constructed by Baumert, Golomb, and Hall, using a construction due to Williamson combined with a computer search. Currently, Hadamard matrices have been shown to exist for all for
[ -0.061766091734170914, -0.0013579220976680517, -0.1157931238412857, 0.008651808835566044, -0.07158757746219635, 0.019751915708184242, -0.07187169790267944, -0.03208170458674431, -0.08920908719301224, 0.08533564954996109, -0.013608661480247974, 0.05678971856832504, 0.06215725466609001, 0.03049256093800068, -0.08539541065692902, 0.04890338331460953, -0.03304704651236534, 0.008966072462499142, 0.03334498032927513, 0.08911744505167007, 0.004402592778205872, -0.01490265317261219, -0.017335353419184685, -0.1025194525718689, 0.0782209038734436, 0.003928868565708399, 0.026978639885783195, -0.04124661907553673, 0.045135702937841415, -0.010928792878985405, -0.0805642157793045, 0.018509479239583015, 0.10031139105558395, -0.031646665185689926, -0.01846502535045147, -0.03788397088646889, 0.041846342384815216, 0.132881298661232, -0.01123790256679058, 0.08337903022766113, 0.027576612308621407, 0.06284922361373901, 0.04921635612845421, 0.02091844752430916, -0.03833922743797302, -0.04768889397382736, 0.004220322705805302, 0.0058021931909024715, -0.05871476233005524, 0.015502397902309895, -0.06605184823274612, 0.046983011066913605, -0.01875384710729122, -0.004780850373208523, -0.05735482648015022, -0.24380721151828766, -0.03262261301279068, 0.028836427256464958, -0.042091429233551025, -0.00973841454833746, 0.01608949899673462, -0.04230843484401703, 0.061934251338243484, -0.09081709384918213, 0.09363334625959396, 0.03809201717376709, -0.05931778624653816, -0.0508035384118557, -0.01643427088856697, 0.053086455911397934, 0.010492179542779922, 0.004016190301626921, -0.022635091096162796, 0.06712422519922256, -0.020294807851314545, 0.014533272944390774, 0.046434737741947174, 0.012226263992488384, 0.044172175228595734, 0.0775597095489502, -0.016616234555840492, -0.01012452319264412, -0.031941287219524384, 0.055871009826660156, -0.006452200002968311, 0.047671567648649216, -0.08595201373100281, 0.07872673869132996, -0.034167587757110596, -0.05328042060136795, 0.04306790605187416, -0.02221667394042015, -0.02520379237830639, 0.02761329524219036, 0.02072371356189251, -0.009478665888309479, 0.00627726037055254, 0.023401549085974693, 0.023160269483923912, -0.03260187432169914, 0.08382926136255264, -0.058794889599084854, -0.02356909029185772, 0.0404575951397419, -0.0034017518628388643, 0.049732089042663574, 0.0037878858856856823, -0.02978653647005558, -0.005686566233634949, -0.06612061709165573, 0.024633921682834625, -0.013025601394474506, 0.005740432534366846, 0.03031434305012226, -0.010907287709414959, -0.04194897413253784, -0.01197079662233591, -0.013825594447553158, 0.01176540832966566, -0.038828931748867035, -0.006370273884385824, 0.019666481763124466, 0.07842493802309036, 0.07366354763507843, 0.06360600143671036, 0.020184606313705444, -0.06678339838981628, 2.587806181284133e-33, 0.03706701099872589, 0.05699644237756729, 0.02958073653280735, 0.0732073113322258, 0.03589240461587906, -0.0070190103724598885, -0.021446360275149345, -0.005467219278216362, 0.02987254597246647, -0.006005235947668552, 0.005231525283306837, 0.016059519723057747, 0.12245067209005356, 0.01007910631597042, -0.03366449475288391, -0.05359049141407013, 0.09195566922426224, -0.06741270422935486, 0.020513683557510376, -0.14203502237796783, -0.0016499448101967573, 0.085743747651577, 0.0040458799339830875, -0.037570320069789886, 0.05094936862587929, 0.06413569301366806, 0.13519668579101562, -0.051710959523916245, 0.01795714907348156, 0.0006343505810946226, -0.04534077271819115, -0.02515951171517372, -0.08234141021966934, 0.05692188814282417, -0.0455360971391201, -0.004403853323310614, -0.126911923289299, -0.07145386189222336, 0.021836569532752037, -0.0646655410528183, -0.028507240116596222, -0.015242911875247955, -0.048370279371738434, -0.07136611640453339, 0.022957302629947662, -0.0030701225623488426, 0.023934049531817436, 0.055151332169771194, -0.039794426411390305, -0.000023476830392610282, -0.02808273956179619, 0.037975285202264786, 0.003902754746377468, -0.04899595305323601, 0.019421584904193878, -0.04150508716702461, 0.008528051897883415, -0.0028065238147974014, 0.07621630281209946, 0.09787234663963318, -0.00921250693500042, -0.024780483916401863, -0.04986568167805672, -0.0017717403825372458, -0.0983697921037674, 0.006879416760057211, 0.0052490802481770515, -0.07024459540843964, 0.01891111209988594, 0.027340175583958626, 0.0647558644413948, -0.018737420439720154, -0.01762189157307148, -0.0426347590982914, -0.034108906984329224, -0.0036122133024036884, 0.003630569437518716, 0.06784182041883469, -0.04587530344724655, -0.04268921911716461, 0.04670799896121025, 0.038795869797468185, -0.014053444378077984, -0.06049846112728119, -0.038036566227674484, 0.06217241287231445, 0.01610012911260128, -0.09893462061882019, -0.025840451940894127, 0.011994410306215286, 0.0026599240954965353, -0.04505181685090065, -0.02116364613175392, 0.03586174175143242, 0.03779483959078789, -3.494594829464931e-33, -0.05773470550775528, -0.04563882201910019, -0.04993173107504845, 0.008778365328907967, -0.011483653448522091, -0.10640604794025421, 0.0042750416323542595, 0.033321645110845566, -0.0628134161233902, -0.05400596931576729, 0.15651081502437592, -0.04751508682966232, 0.008295021951198578, 0.00048680411418899894, 0.05015256628394127, 0.04536391794681549, 0.01831444725394249, 0.017902400344610214, 0.029229305684566498, -0.07064828276634216, -0.011204705573618412, -0.008209243416786194, 0.04693716764450073, -0.015309960581362247, -0.01663573645055294, 0.0016813696129247546, 0.07403596490621567, -0.047682326287031174, -0.011872127652168274, 0.08351586014032364, -0.035040102899074554, -0.011584963649511337, -0.06858746707439423, 0.0663406029343605, -0.004536547232419252, -0.026127178221940994, -0.0355873703956604, 0.05181405320763588, 0.01620657369494438, 0.04293131083250046, -0.05939579755067825, -0.013820989057421684, 0.06485789269208908, 0.017869101837277412, -0.0393461175262928, 0.041156843304634094, 0.014036155305802822, 0.05610176920890808, 0.007499209605157375, -0.03702821955084801, 0.05390850827097893, -0.02846715785562992, 0.07655531913042068, 0.03697793930768967, 0.03460127115249634, 0.06331565976142883, -0.032470859587192535, 0.07152680307626724, 0.040149129927158356, 0.003911977633833885, -0.03853043168783188, -0.0002446199068799615, -0.0027339723892509937, -0.05671381950378418, 0.011007296852767467, -0.0016494437586516142, -0.08352090418338776, 0.008999552577733994, -0.08110449463129044, 0.0521438904106617, 0.04786200448870659, -0.04359612241387367, -0.05885816365480423, 0.0486421138048172, -0.02733270637691021, 0.05446507781744003, 0.015382771380245686, 0.0045754010789096355, -0.01325661689043045, 0.048672545701265335, -0.020362168550491333, 0.05905710533261299, 0.03226564824581146, 0.022900665178894997, 0.051707133650779724, -0.023251984268426895, 0.10587793588638306, 0.06723148375749588, 0.012017638422548771, 0.02969757653772831, 0.0473298504948616, 0.006800249684602022, 0.0395406037569046, 0.044254597276449203, 0.07187948375940323, -3.888201050017415e-8, -0.0662057101726532, -0.027262194082140923, -0.025590864941477776, -0.054051417857408524, 0.014189162291586399, -0.13389191031455994, 0.028312576934695244, 0.05023649334907532, -0.0042703463695943356, 0.060262855142354965, 0.05629070848226547, -0.03738883137702942, -0.05760028958320618, -0.006274467799812555, 0.006240056827664375, -0.047074396163225174, -0.0266278013586998, -0.07266245782375336, 0.034778520464897156, -0.058540571480989456, -0.014686590060591698, -0.04656847193837166, 0.03796954080462456, 0.0579691119492054, -0.05817115679383278, 0.055226508527994156, 0.0031021530739963055, -0.13368207216262817, 0.06233454495668411, 0.030518362298607826, -0.020502666011452675, 0.016389405354857445, 0.05598515272140503, -0.10632334649562836, -0.0717131644487381, 0.03564918413758278, -0.013577357865869999, -0.03899292275309563, 0.03334252908825874, -0.10145814716815948, 0.009217985905706882, -0.05303257703781128, 0.028068609535694122, 0.026284368708729744, 0.04902612790465355, 0.014021682552993298, -0.09515967220067978, -0.026478275656700134, -0.056464727967977524, -0.002420055214315653, -0.06058872118592262, 0.03247522935271263, 0.09043381363153458, -0.052160367369651794, 0.022682243958115578, -0.029791830107569695, -0.09067270904779434, 0.0022715593222528696, 0.04477693885564804, 0.02313433773815632, 0.08870144188404083, 0.049678582698106766, 0.022535663098096848, -0.014533670619130135 ]
6,899,907
Hadamard matrices have been shown to exist for all for m < 668.
[ -0.06499424576759338, -0.0023287590593099594, -0.11038784682750702, 0.05324682965874672, -0.08996455371379852, 0.028842799365520477, -0.10276973992586136, -0.04582088813185692, -0.0963231772184372, 0.0166880264878273, 0.059601765125989914, -0.011267043650150299, 0.06382834166288376, -0.01622995361685753, -0.06323664635419846, 0.07606501132249832, -0.023423772305250168, -0.020421212539076805, 0.010281570255756378, 0.08202427625656128, -0.029926488175988197, 0.010206259787082672, -0.034955378621816635, -0.05235791951417923, 0.06561878323554993, 0.04116632789373398, 0.09635160863399506, 0.0031490211840718985, 0.018144333735108376, -0.021986180916428566, -0.0558905154466629, 0.011606752872467041, 0.06618780642747879, 0.004171287640929222, 0.01394297368824482, 0.009248633868992329, 0.04261021688580513, 0.09172038733959198, -0.016950391232967377, -0.008239601738750935, 0.0036944595631211996, 0.04259117692708969, 0.11591450124979019, 0.05783448740839958, 0.008448753505945206, 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6,899,907
See also Paley biplane Paley graph References Matrices
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20,464,890
General elections to elect the president, Assembly of the Republic, and Provincial Assemblies was held in Mozambique on 28 October 2009. Incumbent President Armando Guebuza ran for re-election as the FRELIMO candidate; he was challenged by opposition leader Afonso Dhlakama, who had stood as the RENAMO candidate in every presidential election since 1994. Also standing were Daviz Simango, the Mayor of Beira, who was a RENAMO member before founding his own party, the Democratic Movement of Mozambique (MDM), earlier in 2009.
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20,464,890
Campaign
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20,464,890
Campaigning for the election began on 13 September 2009. There were 17 parties and two coalitions competing in the parliamentary election. Provincial assemblies were also at stake in the election. Citing problems in the papers submitted by the MDM when it filed to run, the National Elections Commission barred it from contesting the parliamentary election in nine out of 13 regions. Simango, who insisted there were no problems with the papers, was allowed to stand as a presidential candidate.
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20,464,890
Prior to the election, Guebuza was heavily favored to win another term, and RENAMO, mired in a bitter feud with Simango and the MDM, was thought to have been seriously weakened since the previous election, held in 2004. On 14 October 2009, 20 minor parties backed Simango's candidacy. The Independent Party of Mozambique (PIMO), another minor party, chose to support Guebuza.
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20,464,890
On the last day of campaigning, 25 October, each of the three main candidates held major rallies. At FRELIMO's rally in Nampula, Guebuza stressed a commitment to fighting poverty and working for "national unity, peace and development". Dhlakama concluded his campaign with rallies in Maputo, and he criticized the predominant role of FRELIMO in society: "Everything is mixed together today in Mozambique. The party, the police, schools, roads, journalists—everything has to be through FRELIMO. This has to stop." Simango, meanwhile, held his last rally in Beira, declaring that it was time
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20,464,890
held his last rally in Beira, declaring that it was time to "end the games, end the abuses"; he pointed to the problems of unemployment and lack of medicine in hospitals when urging his supporters to turn out for the vote.
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20,464,890
Voting at central Maputo's Polana secondary school on election day, Dklahama said that if he lost the election he would not run for president again. He also called for a high turnout, while stressing the importance of respecting the results and avoiding a post-election dispute.
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20,464,890
Results
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20,464,890
According to provisional results announced on 2 November, incumbent president Guebuza won a landslide victory with about 75% of the vote. Turnout was estimated at about 42%. SADC observers said the election result was "a true reflection of the will of the people of Mozambique". Opposition party RENAMO was less content with the electoral conduct, demanding that the election be annulled. According to RENAMO spokesperson Ivone Soares, FRELIMO supporters stuffed ballot boxes with multiple votes and were assisted in doing so by the electoral commission, which provided them with
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so by the electoral commission, which provided them with additional ballot papers. A FRELIMO spokesperson, Edson Macuacua, dismissed the allegations, asserting that the election was free and fair and characterizing RENAMO as "lost and desperate".
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20,464,890
On 11 November, the National Elections Commission officially announced that Guebuza had won the election with 75% of the vote; Dhlakama and Simango trailed with 16.5% and 8.6% respectively. Results for the parliamentary election were also announced, showing that FRELIMO had won 191 seats, followed by RENAMO with 51 seats and eight for the MDM. The Constitutional Council confirmed the results on 28 December. Continuing to allege fraud, Dhlakama said that RENAMO would boycott the opening of parliament.
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20,464,890
After the newly elected deputies were sworn in, they elected Veronica Macamo, a FRELIMO Deputy, as president of the Assembly of the Republic in January 2010. Macamo was the only candidate for the position. President Assembly Provincial elections References Presidential elections in Mozambique Elections in Mozambique Mozambique 2009 in Mozambique October 2009 events in Africa
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6,899,918
Central Yearly Meeting of Friends is a yearly meeting of Friends churches located in Indiana, North Carolina, Arkansas and Ohio. Central Yearly Meeting of Friends is part of the Conservative Holiness Movement, and originated in the Gurneyite wing of the Orthodox branch of Quakerism. Meeting for worship is programmed and led by pastors. It is an independent yearly meeting of Quakers, not affiliated with any broader associations.
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6,899,918
Central Yearly Meeting of Friends was founded in 1926 by several meetings in eastern Indiana which were concerned that other yearly meetings of the Religious Society of Friends were trending towards liberalism in theology and practice. Central Friends is associated with Union Bible College. Missionary work is sponsored in Bolivia. An annual camp meeting is held near Muncie, Indiana, every August.
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6,899,918
Members of the Central Yearly Meeting of Friends practice the traditional Quaker teaching of plain dress, part of the Quaker testimony of simplicity. See also Conservative Friends References External links Central Yearly Meeting of Friends (Archived Website) Central Yearly Meeting of Friends (Archived Website) Union Bible College & Academy (Website of Affiliated Seminary)
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6,899,918
Christian organizations established in 1926 Quakerism in the United States Quakerism in Indiana Quakerism in Ohio Christianity in Arkansas Quakerism in North Carolina Quaker yearly meetings 1926 establishments in Indiana Annual events in Indiana Holiness denominations Evangelical denominations in North America
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6,899,927
Bleialf transmitter is a facility of the Deutsche Telekom AG on the Black Man mountain at Bleialf, Germany for FM- and TV-broadcasting. It uses as antenna tower a 224 metre tall guyed steel-tube mast. References External links https://maps.google.com/maps?t=k&ie=UTF8&z=18&ll=50.254722,6.359167&spn=0.001468,0.003616&om=1 Radio masts and towers in Germany Communication towers in Germany
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The Clue of the Black Keys is the twenty-eighth volume in the Nancy Drew mystery series. It was first published in 1951 under the pseudonym Carolyn Keene. The actual authors were ghostwriters Wilhelmina Rankin and Harriet Stratemeyer Adams.
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6,899,929
Professor Terence Scott travels to River Heights to consult with Carson Drew about the disappearance of another professor, Dr. Joshua Pitt. Mr. Drew recommends he discuss the matter with Nancy, as it seems to be more of a mystery than a legal matter. Terry Scott reveals that while on an archaeology expedition in Mexico, he, Dr. Pitt, and two other professors, Dr. Anderson and Dr. Graham, found a clue to an ancient treasure. They discovered three black keys made of obsidian and a stone tablet with a cipher engraved on it. The items and Dr. Pitt both disappeared the next morning. Only a broken half
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6,899,929
Pitt both disappeared the next morning. Only a broken half of one of the keys was left behind. Terry suspected foul play by a couple who had been working near the excavation site because they vanished at the same time.
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6,899,929
While Nancy and Terry are at the airport, someone tries to steal the half-key from Terry's coat pocket. A Sergeant Malloy helps them identify the thief, Juarez Tino, but not until after he escapes on a plane to Florida.
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6,899,929
Nancy asked her father's advice, and he suggests she talk to the other expedition members. Mr. Drew had drawn up Dr. Pitt's will and he confidentially tells her Terry is the sole heir, as elderly Dr. Pitt was unmarried. Out of caution, they want to be sure Terry is trustworthy. That night, a burglar breaks into the Drew home but is scared off. The black key, which Terry had entrusted to Nancy, remained safe in its hiding place.
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