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Shari's Cafe & Pies, originally known as Shari's Restaurants, is a chain of family dining restaurants in the western United States. Restaurants are open 365 days a year, many (but not all) are also open 24 hours. The franchise's original restaurant was opened in Hermiston, Oregon in 1978. As of August 2017, the company operated 95 locations in the states of Oregon, Washington, California, Idaho, Nebraska and Wyoming. Shari's features a distinctive hexagonal building design for most of its restaurant locations. Its corporate offices are located in the Progress area of Beaverton, Oregon.

Premier League players

In mathematics, a differentiable manifold (also differential manifold) is a type of manifold that is locally similar enough to a linear space to allow one to do calculus. Any manifold can be described by a collection of charts, also known as an atlas. One may then apply ideas from calculus while working within the individual charts, since each chart lies within a linear space to which the usual rules of calculus apply. If the charts are suitably compatible (namely, the transition from one chart to another is differentiable), then computations done in one chart are valid in any other differentiable chart.

Karina Lombard (born January 21, 1969) is a French-American actor, screenwriter and director. She is best known for her role as Marina Ferrer in Season 1 of The L Word, and has had smaller roles in film and television, including the films “Wide Sargasso Sea”, “The Firm”, and “Legends of the Fall”, and TV series “NCIS,” CSI: “Rescue Me”, and “The 4400.”

Tímida

The Denver Zoo is an 80-acre (32 ha) zoological garden located in City Park of Denver, Colorado, United States. Founded in 1896, it is owned by the City and County of Denver and funded in part by the Scientific and Cultural Facilities District (SCFD). It is the most popular paid attraction in the Denver metropolitan area.

Michael George Ansara (April 15, 1922 – July 31, 2013) was an American stage, screen, and voice actor. He portrayed Cochise in the television series Broken Arrow, Kane in the 1979–1981 series Buck Rogers in the 25th Century, Commander Kang in three episodes of the Star Trek television series, Deputy U.S. Marshal Sam Buckhart in the NBC series Law of the Plainsman, and provided the voice for Mr. Freeze in Batman: The Animated Series and several of its spin-offs.

Anna Barbarzak

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Lucy Meacock is an English journalist and presenter employed by ITV Granada. She has been one of the main female news presenters of ITV regional news programme, Granada Reports since 1988 and celebrated 30 years presenting the programme in November 2018 at age 59.

Expedition 63 is the 63rd and current long duration mission to the International Space Station, which began on 17 April 2020 with the undocking of the Soyuz MS-15 spacecraft and will continue until the undocking of the Soyuz MS-16 spacecraft in October 2020, an unusual double-length expedition increment. The Expedition initially consisted of American commander Chris Cassidy, as well as Russian flight engineers Anatoli Ivanishin and Ivan Vagner. On 31 May 2020, the Expedition welcomed the crew of Crew Dragon Demo-2, the first crewed flight of SpaceX's Crew Dragon spacecraft, named Endeavour after the eponymous Space Shuttle vehicle. The mission's two crew members Doug Hurley and Bob Behnken undocked from the International Space Station on August 1. to help bolster research on the station and participate in several spacewalks outside of the station. The crew should also be joined by the three crewmembers of Soyuz MS-17 towards the end of the Expedition. Depending on the success of Crew Dragon Demo-2, the Expedition may also welcome the crew of Crew-1, the first operational flight of Dragon Crew and the Commercial Crew Program, in late 2020.

In mathematics, trace diagrams are a graphical means of performing computations in linear and multilinear algebra. They can be represented as (slightly modified) graphs in which some edges are labeled by matrices. The simplest trace diagrams represent the trace and determinant of a matrix. Several results in linear algebra, such as Cramer's Rule and the Cayley–Hamilton theorem, have simple diagrammatic proofs. They are closely related to Penrose's graphical notation.

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Natick is a town in Middlesex County, Massachusetts, United States. It is near the center of the MetroWest region of Massachusetts, with a population of 32,786 at the 2010 census. 10 miles (16 km) west of Boston, Natick is part of the Greater Boston area. Massachusetts's center of population in 2000 and 2010 was in Natick. A 2014 census showed its population at 34,230, meaning that between 2010 and 2014 it grew 3.6%, making it one of the Boston area's fastest-growing towns.

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Комитет Национальной Безопасности Республики Казахстан

The 2005–06 season was Futbol Club Barcelona's 107th season in existence and 77th consecutive season in the top flight of Spanish football, La Liga. It was manager Frank Rijkaard's third season in charge of the club, a season in which he managed to successfully retain the La Liga title, as well as winning the UEFA Champions League and Spanish Super Cup. The squad was largely unchanged from the previous season, with only two players – Santiago Ezquerro and Mark van Bommel – joining the club. Gerard left on a free transfer during the summer. Samuel Eto'o was once again the top scorer for the team, improving on his tally of 29 goals from the 2004–05 season by five goals, including one in the Champions League final. Ronaldinho and Eto'o were selected in the 2005–06 FIFPro XI at the end of the season.
2005–06 FC Barcelona season
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Motion capture (sometimes referred as mo-cap or mocap, for short) is the process of recording the movement of objects or people. It is used in military, entertainment, sports, medical applications, and for validation of computer vision and robotics. In filmmaking and video game development, it refers to recording actions of human actors, and using that information to animate digital character models in 2D or 3D computer animation. When it includes face and fingers or captures subtle expressions, it is often referred to as performance capture. In many fields, motion capture is sometimes called motion tracking, but in filmmaking and games, motion tracking usually refers more to match moving. In motion capture sessions, movements of one or more actors are sampled many times per second. Whereas early techniques used images from multiple cameras to calculate 3D positions, often the purpose of motion capture is to record only the movements of the actor, not their visual appearance. This animation data is mapped to a 3D model so that the model performs the same actions as the actor. This process may be contrasted with the older technique of rotoscoping, as seen in Ralph Bakshi's The Lord of the Rings (1978) and American Pop (1981). This method works by tracing over a live-action actor, capturing the actor's motions and movements. To explain, an actor is filmed performing an action, and then the recorded film is projected onto an animation table frame-by-frame. Animators trace the live-action footage onto animation cels, capturing the actor's outline and motions frame-by-frame, and then they fill in the traced outlines with the animated character. The completed animation cels are then photographed frame-by-frame, exactly matching the movements and actions of the live-action footage. The end result of which is that the animated character replicates exactly the live-action movements of the actor. However, this process takes a considerable amount of time and effort. Camera movements can also be motion captured so that a virtual camera in the scene will pan, tilt or dolly around the stage driven by a camera operator while the actor is performing. At the same time, the motion capture system can capture the camera and props as well as the actor's performance. This allows the computer-generated characters, images and sets to have the same perspective as the video images from the camera. A computer processes the data and displays the movements of the actor, providing the desired camera positions in terms of objects in the set. Retroactively obtaining camera movement data from the captured footage is known as match moving or camera tracking.

In mathematics, a homogeneous function is one with multiplicative scaling behaviour: if all its arguments are multiplied by a factor, then its value is multiplied by some power of this factor. For example, a homogeneous real-valued function of two variables x and y is a real-valued function that satisfies the condition for some constant k and all real numbers α. The constant k is called the degree of homogeneity. More generally, if ƒ : V → W is a function between two vector spaces over a field F, and k is an integer, then ƒ is said to be homogeneous of degree k if

Villines Mill, also known as Boxley Mill or Whiteley Mill, was originally built c. 1840 by Abner Casey in the Buffalo River valley, in what is now Buffalo National River. After becoming known as Whiteley Mill, the mill was at the center of a Civil War skirmish known as the Battle of Whiteley's Mill. The mill was rebuilt in 1870 and replaced with a larger mill, becoming known as Villines Mill after the new owner. After three generations of Villines, the mill closed in the 1960s. The mill is included in the Big Buffalo Valley Historic District.

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The 2005–06 season was Futbol Club Barcelona's 107th season in existence and 77th consecutive season in the top flight of Spanish football, La Liga. It was manager Frank Rijkaard's third season in charge of the club, a season in which he managed to successfully retain the La Liga title, as well as winning the UEFA Champions League and Spanish Super Cup. The squad was largely unchanged from the previous season, with only two players – Santiago Ezquerro and Mark van Bommel – joining the club. Gerard left on a free transfer during the summer.

François Viète (Latin: Franciscus Vieta; 1540 – 23 February 1603), Seigneur de la Bigotière, was a French mathematician whose work on new algebra was an important step towards modern algebra, due to its innovative use of letters as parameters in equations. He was a lawyer by trade, and served as a privy councillor to both Henry III and Henry IV of France.

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Cleo is a 2019 Belgian drama film directed and written by , her first feature-length film.

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Rebeccah Blum (1967-2020) was American art historian and curator.Blum was born in Berkeley, California, in 1967 to an author Susan Bockius and professor Mark Blum. After studies in art history at American University in Washington, DC, she moved to Germany, where she worked as director at Berlin-based gallery Aurel Scheiblerin and European liaison of David Nolan Gallery in New York. On July 22 Rebeccah Blum was killed in Berlin by her former partner.

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Ravenspurn was a town in the East Riding of Yorkshire, England, which was lost due to coastal erosion, one of more than 30 along the Holderness Coast which have been lost to the North Sea since the 19th century. The town was located close to the end of a peninsula near Ravenser Odd, which has also been flooded. The peninsula still survives and is known as Spurn Head. The North Sea lies to the east of the peninsula, the river Humber to the west. The nearest major city was Kingston upon Hull.

Airplane mode, aeroplane mode, flight mode, offline mode, or standalone mode is a setting available on smartphones and other portable devices. When activated, this mode suspends the device's radio-frequency (RF) signal transmission technologies (i.e., Bluetooth, telephony and Wi-Fi), effectively disabling all voice, text and phone services. GPS may or may not be disabled, because it does not involve transmitting radio waves. The mode is so named because most airlines prohibit the use of equipment that transmit RF signals while in flight.

History of Christianity in the United States

Magdalena Bogdziewicz

Meri Pyaari Bindu (transl. My lovely Bindu) is a 2017 Indian romantic comedy film, written by and directed by Akshay Roy. It features Parineeti Chopra and Ayushmann Khurrana in the lead roles. The principal photography of the film began in Kolkata in May 2016 and was wrapped in October 2016. The film was released on 12 May 2017.
Meri Pyaari Bindu

This page provides a list of novelists who have written historical novels. Countries named are where they worked for longer periods. Alternative names appear before the dates.(This list is incomplete; you can help by expanding it.)

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In medicine, specifically in end-of-life care, palliative sedation (also known as terminal sedation, continuous deep sedation, or sedation for intractable distress in the dying/of a dying patient) is the palliative practice of relieving distress in a terminally ill person in the last hours or days of a dying patient's life, usually by means of a continuous intravenous or subcutaneous infusion of a sedative drug, or by means of a specialized catheter designed to provide comfortable and discreet administration of ongoing medications via the rectal route.

First Army Division East is a division of the First United States Army. With its new role, the First Army developed two subordinate multi-component headquarters – one division to support the eastern United States and the other to support the western United States. First Army Division West was activated at Fort Carson, Colorado, and later moved to Fort Hood, Texas. First Army Division East was activated on 7 March 2007 at , Maryland, and later moved to Fort Knox, Kentucky. First Army Division East was established by Department of the Army Permanent Order 156-7 to provide training and readiness oversight and mobilization operations for an area of responsibility spanning 27 states and territories east of the Mississippi River. First Army Division East is responsible for mobilizing, training, readiness oversight and deploying the United States' Reserve and National Guard Soldiers, and selected Sailors and Airmen along with members of multiple interagency and governmental entities.

Kelland John William James Watts (born 3 November 1999) is an English professional footballer who plays as a defender for Premier League club Newcastle United.

Shy

The Royal Households of the United Kingdom are the collective departments which support members of the British royal family. Many members of the Royal Family who undertake public duties have separate households. They vary considerably in size, from the large Royal Household which supports the Sovereign to the household of the Duke and Duchess of Cambridge, with fewer members. In addition to the royal officials and support staff, the Sovereign's own household incorporates representatives of other estates of the Realm, including the Government, the Military, and the Church. Government whips, defence chiefs, several clerics, scientists, musicians, poets, and artists hold honorary positions within the Royal Household. In this way, the Royal Household may be seen as having a symbolic, as well as a practical, function: exemplifying the Monarchy's close relationship with other parts of the Constitution and of national life.

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The major system (also called the phonetic number system, phonetic mnemonic system, or Herigone's mnemonic system) is a mnemonic technique used to aid in memorizing numbers. The system works by converting numbers into consonant sounds, then into words by adding vowels. The system works on the principle that images can be remembered more easily than numbers. One notable explanation of this system was given in Martin Gardner's book The First Scientific American Book of Mathematical Puzzles and Diversions (just Mathematical Puzzles and Diversions in the UK edition), which has since been republished in The New Martin Gardner Mathematical Library as Hexaflexagons, Probability Paradoxes, and the Tower of Hanoi. In this, Gardner incorrectly attributes the system to Lewis Carroll (Carroll's system had the same basis but different associations).

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Kayleigh McEnany

Andrés Anwandter (born 1974, in Valdivia, Chile) is a Chilean poet, known for his sound poetry. He studied psychology at the Pontifical Catholic University of Chile, and still works in the field. He was an instructor at the Spanish-American poetry workshop led by Jorge Gissi at the same university, and edited the magazine Humo ("Smoke"), along with Alejandro Zambra. In 1993 he received a scholarship from the Neruda Foundation and in 1995 won first prize in the Feuc Poetry Contest. In 2002 he was awarded the Municipal Prize for Poetry for Especies Intencionales, his second book.

Natick, Massachusetts

Orange (manga)

Polish women ambassadors

Anna Barbarzak (born 21 June 1978) is a Polish civil servant and diplomat, serving as an ambassador to Greece (2015–2019).

Soft-body dynamics is a field of computer graphics that focuses on visually realistic physical simulations of the motion and properties of deformable objects (or soft bodies). The applications are mostly in video games and films. Unlike in simulation of rigid bodies, the shape of soft bodies can change, meaning that the relative distance of two points on the object is not fixed. While the relative distances of points are not fixed, the body is expected to retain its shape to some degree (unlike a fluid). The scope of soft body dynamics is quite broad, including simulation of soft organic materials such as muscle, fat, hair and vegetation, as well as other deformable materials such as clothing and fabric. Generally, these methods only provide visually plausible emulations rather than accurate scientific/engineering simulations, though there is some crossover with scientific methods, particularly in the case of finite element simulations. Several physics engines currently provide software for soft-body simulation.

Ihor Podolchak (Ukrainian: Ігор Подольчак, Polish: Ihor Podolczak) (born April 9, 1962) is a Ukrainian filmmaker and visual artist. He is a co-founder of the creative association Masoch Fund. Ihor Podolchak was named as one of the 10 most prominent Ukrainian filmmakers by Forbes Ukraine in 2014, member of Ukrainian Film Academy.

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Leibniz formula for determinants

Rebeccah Blum

Демократски фронт

Film director,screenwriter,producer,painter,printmaker,photographer

Orange: Future

Callum Crawford

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Koh-i-Noor

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First Army Division East is a division of the First United States Army. With its new role, the First Army developed two subordinate multi-component headquarters – one division to support the eastern United States and the other to support the western United States. First Army Division West was activated at Fort Carson, Colorado, and later moved to Fort Hood, Texas. First Army Division East was activated on 7 March 2007 at , Maryland, and later moved to Fort Knox, Kentucky.

Shotbow is a Minecraft game server, founded in February, 2012, by Matt Sundberg and Austin Smith. As of January 2019, the server has had a total of 1 million unique registered users.

Denver Zoo

Polynomially reflexive space

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The Hazaras (Persian: هزاره‎; Hazaragi: آزره‎) are an Iranic-speaking ethnic group native to, and primarily residing in, the mountainous region of Hazarajat, in central Afghanistan. They speak the Hazaragi dialect of Persian which is mutually intelligible with Dari, one of the two official languages of Afghanistan.

Airplane mode

Michael Ansara

Magdalena Bogdziewicz (born 17 November 1975) is a Polish civil servant who serves as an ambassador to Singapore since July 2018. Magdalena Bogdziewicz has graduated from Dutch studies at the University of Wrocław in 1999. That year she started diplomatic training at the Ministry of Foreign Affairs. She has been working on East Asia issues, congressional affairs and EU issues at the Embassy in Washington (2004–2008) and (2010–2015). In 2015, she became deputy director, and in 2017, she was promoted to the director of the Office of the Director General at the MFA headquarters.

Ihor Podolchak

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Kelland Watts

Expedition 63 is the 63rd and current long duration mission to the International Space Station, which began on 17 April 2020 with the undocking of the Soyuz MS-15 spacecraft and will continue until the undocking of the Soyuz MS-16 spacecraft in October 2020, an unusual double-length expedition increment. The Expedition initially consisted of American commander Chris Cassidy, as well as Russian flight engineers Anatoli Ivanishin and Ivan Vagner. On 31 May 2020, the Expedition welcomed the crew of Crew Dragon Demo-2, the first crewed flight of SpaceX's Crew Dragon spacecraft, named Endeavour after the eponymous Space Shuttle vehicle. The mission's two crew members Doug Hurley and Bob Behnken undocked from the International Space Station on August 1. to help bolster research on the station an

Differentiable manifold

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The WWE Championship is a world heavyweight championship created and promoted by the American professional wrestling promotion WWE, currently defended on their Raw brand division. It is one of WWE's top three titles, alongside the Universal Championship on SmackDown and the NXT Championship on NXT. The current champion is Drew McIntyre, who is in his first reign.

National Security Committee of the Republic of Kazakhstan

Ali Abdul-Jabbar Al-Saadi (Arabic: علي عبد الجبار السعدي‎) is an Iraqi professional footballer who plays as a defender and is the captain of Al Quwa Al Jawiya club.

Cauchy–Binet formula

In mathematics, a differentiable manifold (also differential manifold) is a type of manifold that is locally similar enough to a linear space to allow one to do calculus. Any manifold can be described by a collection of charts, also known as an atlas. One may then apply ideas from calculus while working within the individual charts, since each chart lies within a linear space to which the usual rules of calculus apply. If the charts are suitably compatible (namely, the transition from one chart to another is differentiable), then computations done in one chart are valid in any other differentiable chart. In formal terms, a differentiable manifold is a topological manifold with a globally defined differential structure. Any topological manifold can be given a differential structure locally by using the homeomorphisms in its atlas and the standard differential structure on a linear space. To induce a global differential structure on the local coordinate systems induced by the homeomorphisms, their composition on chart intersections in the atlas must be differentiable functions on the corresponding linear space. In other words, where the domains of charts overlap, the coordinates defined by each chart are required to be differentiable with respect to the coordinates defined by every chart in the atlas. The maps that relate the coordinates defined by the various charts to one another are called transition maps. Differentiability means different things in different contexts including: continuously differentiable, k times differentiable, smooth, and holomorphic. Furthermore, the ability to induce such a differential structure on an abstract space allows one to extend the definition of differentiability to spaces without global coordinate systems. A differential structure allows one to define the globally differentiable tangent space, differentiable functions, and differentiable tensor and vector fields. Differentiable manifolds are very important in physics. Special kinds of differentiable manifolds form the basis for physical theories such as classical mechanics, general relativity, and Yang–Mills theory. It is possible to develop a calculus for differentiable manifolds. This leads to such mathematical machinery as the exterior calculus. The study of calculus on differentiable manifolds is known as differential geometry.

Demokratski front

The major system (also called the phonetic number system, phonetic mnemonic system, or Herigone's mnemonic system) is a mnemonic technique used to aid in memorizing numbers. The system works by converting numbers into consonant sounds, then into words by adding vowels. The system works on the principle that images can be remembered more easily than numbers.

An Adventure Path is a series of interlinked adventures (campaign) for tabletop role-playing games which can be played in succession and lead characters to advance from lower to higher levels, through a particular path of events. While campaigns exist for many role-playing game systems, the specific term Adventure Path discussed here applies to published adventures for the Dungeons & Dragons and Pathfinder fantasy roleplaying games. Adventure Paths in opposition to normal campaigns usually have an own setting and rule set apart from the basic rules and settings.

Royal Households of the United Kingdom

The Koh-i-Noor (Persian: کوه نور, ; lit. "Mountain of light"), also spelt Kohinoor and Koh-i-Nur, is one of the largest cut diamonds in the world, weighing 105.6 carats (21.12 g). It is part of the British Crown Jewels.

Shotbow

Gibril Adamu Mohammed was a Ghanaian politician of the Republic of Ghana. He was the Member of Parliament representing Asawase constituency of the Ashanti Region of Ghana in the 4th Parliament of the 4th Republic of Ghana. He was a member of the National Democratic Congress.

William Tyler Page (1868 – October 19, 1942) was an American public servant. He worked on the United States Capitol in Washington, D.C. for 61 years, first as a page boy and later as a clerk of the United States House of Representatives. He was the author of American Creed.

Shinji Ishide

Orange is a Japanese romance manga series written and illustrated by Ichigo Takano, aimed at the shōjo and seinen demographics. It was first serialized in 2012 in Bessatsu Margaret manga magazine and later in Monthly Action. It has been compiled into 6 volumes as of 2017. Its chapters are published online in English by Crunchyroll and in print by Seven Seas Entertainment. It is also published in France by Akata, in Poland by Waneko, and in Spain by Ediciones Tomodomo. A live action film adaptation of the same name was released on December 12, 2015. An anime television adaptation started to air in July 2016. A spin-off to the manga began serialization on March 25, 2016, in the Monthly Action magazine published by Futabasha. An anime theatrical film, titled Orange: Future, premiered in Japan on November 18, 2016. On August 22, 2019, it was announced that a 7th volume will be published which will serve as the true finale.

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Lucy Meacock

"Tímida" (English: "Shy") is a song by Brazilian singer and drag queen Pabllo Vittar with Mexican singer and actress Thalía, contained in Vittar's third studio album, 111 (2020). The track was released as the album's second single on March 19, 2020, through Sony Music Brazil.

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The National Security Committee of the Republic of Kazakhstan (NSC) is an intelligence agency in Kazakhstan. It was founded on 13 July 1992. It primarily manages the Border Service of Kazakhstan, which conducts oversight over the international borders of Kazakhstan. The NSC also oversees and Arystan ('Lions') commando unit.

Actress, screenwriter and director

Cactus Jack Records is an American record label founded by rapper Travis Scott. The label's current acts include Scott, Sheck Wes, Don Toliver, Luxury Tax, WondaGurl and Scott's DJ Chase B. The label also has their own publishing division, Cactus Jack Publishing.

Expedition 63

Magdalena Bogdziewicz (born 17 November 1975) is a Polish civil servant who serves as an ambassador to Singapore since July 2018. Magdalena Bogdziewicz has graduated from Dutch studies at the University of Wrocław in 1999. That year she started diplomatic training at the Ministry of Foreign Affairs. She has been working on East Asia issues, congressional affairs and EU issues at the Embassy in Washington (2004–2008) and (2010–2015). In 2015, she became deputy director, and in 2017, she was promoted to the director of the Office of the Director General at the MFA headquarters. In July 2018, she was appointed as Poland ambassador to Singapore. She presented her credentials to the President of Singapore Halimah Yacob on 24 August 2018. Besides Polish, she can speak English, German, Dutch and, to some extent, Romanian and French languages. She is married to Paweł Bogdziewicz. They have three children.

The WWE Championship is a world heavyweight championship created and promoted by the American professional wrestling promotion WWE, currently defended on their Raw brand division. It is one of WWE's top three titles, alongside the Universal Championship on SmackDown and the NXT Championship on NXT. The current champion is Drew McIntyre, who is in his first reign. The original world championship of the promotion, it was established by the then-World Wide Wrestling Federation (WWWF) on April 25, 1963 as the WWWF World Heavyweight Championship, after the promotion seceded from the National Wrestling Alliance (NWA). The inaugural champion was Buddy Rogers. Since its inception, the title has undergone many name changes due to company name changes and title unifications. It is the oldest championship currently active in WWE, and is presented as being the promotion's most prestigious title, with many matches for the title having headlined pay-per-view events – including WWE's flagship event WrestleMania. In professional wrestling in general, it is considered to be one of the most prestigious championships of all time. From its inception until 2001, it was promoted as WWE's sole primary championship. An additional world title, the WCW Championship, was added after the then-World Wrestling Federation's purchase of World Championship Wrestling in early 2001. The titles were later unified as the Undisputed Championship. After the first brand split in 2002 and the promotion being renamed to WWE, the championship became exclusive to SmackDown, and the World Heavyweight Championship was created for Raw. ECW became a third brand in 2006, adding the ECW Championship. That title was deactivated in 2010, and the World Heavyweight Championship was unified into the WWE Championship in 2013. The championship was again the sole world title of WWE until the introduction of the Universal Championship with the 2016 brand split. During both brand splits, the WWE Championship has switched brands, usually as a result of the WWE Draft; in 2019, the title moved to Raw after champion Brock Lesnar quit SmackDown following the events of Crown Jewel.

Mnemonic major system

Christianity was introduced to North America as it was colonized by Europeans beginning in the 16th and 17th centuries. The Spanish, French, and British brought Roman Catholicism to the colonies of New Spain, New France and Maryland respectively, while Northern European peoples introduced Protestantism to Massachusetts Bay Colony, New Netherland, Virginia colony, Carolina Colony, Newfoundland and Labrador, and Lower Canada. Among Protestants, adherents to Anglicanism, Methodism, the Baptist Church, Congregationalism, Presbyterianism, Lutheranism, Quakerism, Mennonite and Moravian Church were the first to settle in the US, spreading their faith in the new country. Notwithstanding this commonplace timeline, scholars of the Church of Jesus Christ of Latter-day Saints assert that Christianity

Ravenspurn

In mathematics, specifically linear algebra, the Cauchy–Binet formula, named after Augustin-Louis Cauchy and Jacques Philippe Marie Binet, is an identity for the determinant of the product of two rectangular matrices of transpose shapes (so that the product is well-defined and square). It generalizes the statement that the determinant of a product of square matrices is equal to the product of their determinants. The formula is valid for matrices with the entries from any commutative ring.

The Royal Households of the United Kingdom are the collective departments which support members of the British royal family. Many members of the Royal Family who undertake public duties have separate households. They vary considerably in size, from the large Royal Household which supports the Sovereign to the household of the Duke and Duchess of Cambridge, with fewer members.

Soft-body dynamics

The Democratic Front (Montenegrin and Serbian: Демократски фронт/Demokratski front, DF) is a right-wing populist and social conservative opposition political alliance in Montenegro. It is currently composed of the New Serb Democracy (NSD), Movement for Changes (PzP), Democratic People's Party (DNP) and True Montenegro (PCG). The main goal of the DF is to overthrow the ruling Democratic Party of Socialists of Montenegro (DPS) of Milo Đukanović, which has been in power since 1991.

Stand-up comedy is a comic style in which a comedian performs in front of a live audience, usually speaking directly to them. The performer is commonly known as a comic, stand-up comic, comedian, comedienne, stand-up comedian, or simply a stand-up. Comedians give the illusion that they are dialoguing, but in actuality, they are monologuing a grouping of humorous stories, jokes and one-liners, typically called a shtick, routine, act, or set. Some stand-up comedians use props, music or magic tricks to enhance their acts. Stand-up comedy is stated to be the "freest form of comedy writing" that is regarded as a fictionalized "extension of" the person performing.

François Viète

Andrés Anwandter

Palliative sedation

Ravenspurn was a town in the East Riding of Yorkshire, England, which was lost due to coastal erosion, one of more than 30 along the Holderness Coast which have been lost to the North Sea since the 19th century. The town was located close to the end of a peninsula near Ravenser Odd, which has also been flooded. The peninsula still survives and is known as Spurn Head. The North Sea lies to the east of the peninsula, the river Humber to the west. The nearest major city was Kingston upon Hull. The region of coastline is known as the Holderness Coast; geologically the land is formed of glacial tills (boulder clay), which are subject to coastal erosion. Now at sea, areas around the site are being drilled for natural gas. Ravenspurn appears in William Shakespeare's plays Richard II, Henry IV, Part 1, and Henry VI, Part 3, under the spelling "Ravenspurgh". Two medieval English kings landed at Ravenspurn: Henry IV in 1399, on his way to dethrone Richard II, and Edward IV in 1471, on his way back from exile in the Netherlands, where he was resisted by the local lord, Sir Martin de la See.

Soft-body dynamics is a field of computer graphics that focuses on visually realistic physical simulations of the motion and properties of deformable objects (or soft bodies). The applications are mostly in video games and films. Unlike in simulation of rigid bodies, the shape of soft bodies can change, meaning that the relative distance of two points on the object is not fixed. While the relative distances of points are not fixed, the body is expected to retain its shape to some degree (unlike a fluid). The scope of soft body dynamics is quite broad, including simulation of soft organic materials such as muscle, fat, hair and vegetation, as well as other deformable materials such as clothing and fabric. Generally, these methods only provide visually plausible emulations rather than accura

Hiroya Ishimaru (石丸 博也, Ishimaru Hiroya, born Shinji Ishide (石出 伸二, Ishide Shinji), February 12, 1941 in Sendai, Miyagi) is a Japanese actor, voice actor and narrator most famous for performing the role of Koji Kabuto in the 1972 series Mazinger Z and its sequels. He also voiced Tutty from Bosco Adventure and Ultraman Taro in recurring Ultra Series entries. He is also the official Japanese dub-over voice artist for Jackie Chan. He voiced Dracula in Castlevania: Rondo of Blood. He also voiced Lei Wulong from the Tekken fighting game series, who has a strong resemblance to Jackie Chan.

Democratic Front (Montenegro)

Qazaqstan Respýblıkasy Ulttyq Qaýipsizdik Komıteti

Orange is a Japanese romance manga series written and illustrated by Ichigo Takano, aimed at the shōjo and seinen demographics. It was first serialized in 2012 in Bessatsu Margaret manga magazine and later in Monthly Action. It has been compiled into 6 volumes as of 2017. Its chapters are published online in English by Crunchyroll and in print by Seven Seas Entertainment. It is also published in France by Akata, in Poland by Waneko, and in Spain by Ediciones Tomodomo. A live action film adaptation of the same name was released on December 12, 2015. An anime television adaptation started to air in July 2016. A spin-off to the manga began serialization on March 25, 2016, in the Monthly Action magazine published by Futabasha. An anime theatrical film, titled Orange: Future, premiered in Japan

ISS Expedition 63

Christianity was introduced to North America as it was colonized by Europeans beginning in the 16th and 17th centuries. The Spanish, French, and British brought Roman Catholicism to the colonies of New Spain, New France and Maryland respectively, while Northern European peoples introduced Protestantism to Massachusetts Bay Colony, New Netherland, Virginia colony, Carolina Colony, Newfoundland and Labrador, and Lower Canada. Among Protestants, adherents to Anglicanism, Methodism, the Baptist Church, Congregationalism, Presbyterianism, Lutheranism, Quakerism, Mennonite and Moravian Church were the first to settle in the US, spreading their faith in the new country. Notwithstanding this commonplace timeline, scholars of the Church of Jesus Christ of Latter-day Saints assert that Christianity was first introduced to the Americas approximately 34 A.D., according to what is recorded in 3 Nephi Chapter 11, which chronicles the appearance of Jesus Christ to the Native Americans. Today most Christians in the United States are Mainline Protestant, Evangelical, or Roman Catholic.

In algebra, the Leibniz formula, named in honor of Gottfried Leibniz, expresses the determinant of a square matrix in terms of permutations of the matrix elements. If A is an n×n matrix, where ai,j is the entry in the ith row and jth column of A, the formula is where sgn is the sign function of permutations in the permutation group Sn, which returns +1 and −1 for even and odd permutations, respectively. Another common notation used for the formula is in terms of the Levi-Civita symbol and makes use of the Einstein summation notation, where it becomes which may be more familiar to physicists. Directly evaluating the Leibniz formula from the definition requires operations in general—that is, a number of operations asymptotically proportional to n factorial—because n! is the number of order-n permutations. This is impractically difficult for large n. Instead, the determinant can be evaluated in O(n3) operations by forming the LU decomposition (typically via Gaussian elimination or similar methods), in which case and the determinants of the triangular matrices L and U are simply the products of their diagonal entries. (In practical applications of numerical linear algebra, however, explicit computation of the determinant is rarely required.) See, for example, .

Cleo

Stand-up comedy

Owasso, Oklahoma

Homogeneous function

The Hazaras (Persian: هزاره‎; Hazaragi: آزره‎) are an Iranic-speaking ethnic group native to, and primarily residing in, the mountainous region of Hazarajat, in central Afghanistan. They speak the Hazaragi dialect of Persian which is mutually intelligible with Dari, one of the two official languages of Afghanistan. They are the third-largest ethnic group in Afghanistan, and are also a significant minority group in neighboring Pakistan, where there is a population of between 650,000 and 900,000, mostly in Quetta. Hazaras are considered to be one of the most oppressed groups in Afghanistan, and their persecution dates back decades.

In mathematics, a homogeneous function is one with multiplicative scaling behaviour: if all its arguments are multiplied by a factor, then its value is multiplied by some power of this factor. For example, a homogeneous real-valued function of two variables x and y is a real-valued function that satisfies the condition for some constant k and all real numbers α. The constant k is called the degree of homogeneity. More generally, if ƒ : V → W is a function between two vector spaces over a field F, and k is an integer, then ƒ is said to be homogeneous of degree k if for all nonzero α ∈ F and v ∈ V. When the vector spaces involved are over the real numbers, a slightly less general form of homogeneity is often used, requiring only that () hold for all α > 0. Homogeneous functions can also be defined for vector spaces with the origin deleted, a fact that is used in the definition of sheaves on projective space in algebraic geometry. More generally, if S ⊂ V is any subset that is invariant under scalar multiplication by elements of the field (a "cone"), then a homogeneous function from S to W can still be defined by ().

John H. Ferrell (April 15, 1829 – April 17, 1900) was a civilian employee of the Union Navy during the American Civil War and a recipient of the United States military's highest decoration, the Medal of Honor. He is one of only eight civilians ever to receive the U.S. Medal of Honor. Ferrell's official Medal of Honor citation reads: Ferrell died April 17, 1900, at age 71 and was buried at Price Cemetery in Elizabethtown, Illinois.

In algebra, the Leibniz formula, named in honor of Gottfried Leibniz, expresses the determinant of a square matrix in terms of permutations of the matrix elements. If A is an n×n matrix, where ai,j is the entry in the ith row and jth column of A, the formula is where sgn is the sign function of permutations in the permutation group Sn, which returns +1 and −1 for even and odd permutations, respectively. Another common notation used for the formula is in terms of the Levi-Civita symbol and makes use of the Einstein summation notation, where it becomes which may be more familiar to physicists.

The Denver Zoo is an 80-acre (32 ha) zoological garden located in City Park of Denver, Colorado, United States. Founded in 1896, it is owned by the City and County of Denver and funded in part by the Scientific and Cultural Facilities District (SCFD). It is the most popular paid attraction in the Denver metropolitan area. The Denver Zoo was started with the donation of an orphaned American black bear. With the construction of Bear Mountain, it became the first zoo in the United States to use naturalistic zoo enclosures rather than cages with bars. It expanded on this concept with Primate Panorama, featuring huge mesh tents and open areas for apes and monkeys, and with Predator Ridge, which has three separate areas through which animals are rotated so that their overlapping scents provide environmental enrichment. Toyota Elephant Passage, which opened on June 1, 2012, is divided into five areas for rotating the various species. The Denver Zoo is accredited by the (American) Association of Zoos and Aquariums (AZA) and is also a member of the World Association of Zoos and Aquariums (WAZA). The zoo achieved ISO 14001 certification in 2009, was given the first AZA Green Award in 2011, and was named the "Greenest Zoo in the Country" at the World Renewable Energy Forum in 2012. In 2015, it was re-certified for ISO 14001 and achieved OHSAS 18001 certification, becoming only the fourth zoo in the world to get both certifications.

In mathematics, a polynomially reflexive space is a Banach space X, on which the space of all polynomials in each degree is a reflexive space. Given a multilinear functional Mn of degree n (that is, Mn is n-linear), we can define a polynomial p as (that is, applying Mn on the diagonal) or any finite sum of these. If only n-linear functionals are in the sum, the polynomial is said to be n-homogeneous. We define the space Pn as consisting of all n-homogeneous polynomials. The P1 is identical to the dual space, and is thus reflexive for all reflexive X. This implies that reflexivity is a prerequisite for polynomial reflexivity.

Motion capture (sometimes referred as mo-cap or mocap, for short) is the process of recording the movement of objects or people. It is used in military, entertainment, sports, medical applications, and for validation of computer vision and robotics. In filmmaking and video game development, it refers to recording actions of human actors, and using that information to animate digital character models in 2D or 3D computer animation. When it includes face and fingers or captures subtle expressions, it is often referred to as performance capture. In many fields, motion capture is sometimes called motion tracking, but in filmmaking and games, motion tracking usually refers more to match moving.

List of historical novelists

In mathematics, a polynomially reflexive space is a Banach space X, on which the space of all polynomials in each degree is a reflexive space. Given a multilinear functional Mn of degree n (that is, Mn is n-linear), we can define a polynomial p as (that is, applying Mn on the diagonal) or any finite sum of these. If only n-linear functionals are in the sum, the polynomial is said to be n-homogeneous. We define the space Pn as consisting of all n-homogeneous polynomials.