the-french-artist/wikipedia_20220301.simple_sentence_embeddings huggingface dataset:
Giardia lamblia 
 Giardia lamblia (also known as  Lamblia intestinalis and Giardia duodenalis) is a parasite that infects the intestines and causes giardiasis or 'beaver fever'.
Colloquialism 
 Colloquialisms or colloquial language is considered to be characteristic of or only appropriate for casual, ordinary, familiar, or informal conversation rather than formal speech or writing.
Helmut Schön 
 With this team he won the German football championship in 1943 and 1944 and the cup in 1941 and 1942.
Helmut Schön 
 After the reunification with Germany in 1956 he became assistant coach to Sepp Herberger in the national team.
Helmut Schön 
 During his 14 years  as national coach he reached 87 victories, 30 draws and 22 defeats in 139 matches.
Wolfgang Kleff 
 He also played for Hertha BSC, Fortuna Düsseldorf,Rot-Weiß Oberhausen, VfL Bochum and for the promoted FC Salmrohr in the Second Bundesliga.
Wolfgang Kleff 
 At the end of his long career Wolfgang Kleff had played 433 matches in the Bundesliga and 56 games in the 2nd Bundesliga.
Wolfgang Kleff 
 He was part of the German team for the UEFA Euro 1972  and the FIFA Worldcup 1974, both won by Germany.
Wolfgang Kleff 
 Due to the fact that Sepp Maier was number 1 goalkeeper he had only six matches during his international career.
Wolfgang Kleff 
 With Borussia Mönchengladbach he played the UEFA Cup Final 1973 and the European Cup Final in 1977 (now Champions League).
Wolfgang Kleff 
 This finals were both lost against Liverpool F.C.. He won the Bundesliga five times (1970, 1971, 1975, 1976, 1977), one German Cup (1973) and two UEFA Cups (1975, 1979).
Cauldron 
 A cauldron or caldron (from Latin caldarium, hot bath) is a large metal pot (kettle) for cooking and/or boiling over an open fire.
Frying pan 
 The metal pans are often coated with a copper bottom that adds both style and enhances the heat distribution qualities of the pan.
Frying pan 
 However, a stainless steel or aluminum frying pan is not considered as versatile as the cast iron models, since they cannot be placed in the oven and are also not usually recommended with gas stovetops, since the flames tend to discolor and eventually damage the copper bottoms.
Frying pan 
 The first material used to manufacture the modern frying pan was copper; although there are evidences cast iron frying pans were also used during the Han Dynasty.
Frying pan 
 The shape of these old frying pans was not quite different than the modern ones, as shows the picture of this copper frying pan dated between the 5th and 6th century BC of the Archeological Museum in Thessalonica.
Huang Xianfan 
 Huang Xianfan (13 November 1899, China – 18 January 1982, People's Republic of China) was a Chinese historian, famous scholar and leader of the Bagui School and the Wunu School.
Huang Xianfan 
 He is considered by many to be the "Great Master of Zhuang Ethnic Research" for his writings about the ancient history of Zhuang Ethnic and Baiyue Ethnic.
Huang Xianfan 
 During three periods of ethnic identification work after 1949, professors Fei Xiaotong, Huang Xianfan, Xia Kangnong and a lot of academic masters and scholars from anthropology and ethnic study circles made their great contributions.
Huang Xianfan 
 It was upon this research work of national ethnic identification that the State Council could be able to announce there are 56 ethnics in China.
Huang Xianfan 
 This was the reason that ethnic study circles called professor Huang a founder of modern Chinese ethnic studies.
Huang Xianfan 
 «Chieftain System in Western Guangxi», Published by seminar thesis on Zhuan and Yao ethnic history, the first collections, 1962
Huang Xianfan 
 «On the construction of Chinese Life science», Published by Guangxi Social Sciences, 3th Issues, 2007.
Anaxandridas II 
 Anaxandridas II was a king of Sparta between 560 and 525 BC, and was the father of Leonidas I, king of Sparta.
Anaxandridas II 
 Having a seemingly infertile wife whom he would not divorce, the ephors made him marry a second wife, who born him a son, Cleomenes I. Sons that came out of his relationship with his first wife were Dorieus (father of Euryanas), famous Leonidas I, and Cleombrotus.
Foreign minister 
 A foreign minister is a person in a government whose job is to negotiate with leaders in other countries.
Foreign minister 
 In some countries, this person is called the foreign minister, but in other countries the person has another title.
Foreign minister 
 But when the government has a strong prime minister the foreign minister may be may not determine policy himself.
Foreign minister 
 Foreign ministers are also traditionally responsible for many diplomatic duties, such as hosting foreign world leaders.
Foreign minister 
 In the United Kingdom, the foreign minister is called the 'Secretary of State for Foreign and Commonwealth Affairs' (or Foreign Secretary for short).
Foreign minister 
 Before 1968, the Secretary of State for Foreign Affairs only handled relations with non-Commonwealth, countries.
Foreign minister 
 The relations with Commonwealth countries and colonies were handled by the Secretary of State for Commonwealth Affairs.
Foreign minister 
 So, in Commonwealth countries other than the United Kingdom, the ministers responsible for handling relations with both Commonwealth and non-Commonwealth countries were formerly usually designated ministers for 'External Affairs'.
Foreign minister 
 In many Spanish-Speaking Latin American countries, the foreign minister is colloquially called canciller (chancellor).
Werner Krämer 
 Werner Krämer (born 23 January 1940 in Duisburg; died 12 February 2010) was a German football player.
Jacobins 
 Their leader was Maximilien de Robespierre, and they were in power of the French government from June of 1793 to July of 1794.
Jacobins 
 Initially founded in 1789 by anti-royalist deputies from Brittany, the club grew into a nationwide republican movement, with a membership estimated at a half million or more.
Jacobins 
 Members of the Jacobins would often belong to mainly to the less prosperous section of the society (the working class).
Classicism 
 The word classicism, in the arts, is used when talking about art from the Ancient Greeks and Romans and their influence.
Classicism 
 The art of classicism often involves a thoughtful approach to the arts in which beauty and form is admired, rather than passion or any kind of exaggeration.
Classicism 
 Classicism influenced several periods in European history, especially the Italian Renaissance, Age of Reason, the Age of Enlightenment and some movements in Modernism.
Police Academy: The Animated Series 
 Police Academy: The Series, also known as Police Academy: The Animated Series, is an popular 1988 American animated television series based on the Police Academy series of films.
Police Academy: The Animated Series 
 His keen intelligence, girth, and stature are very similar to the Marvel Comics character of the same name.
Police Academy: The Animated Series 
 They were made up of Samson (the bulldog leader), Lobo (the noble yet clumsy husky), Bonehead (the dimwitted giant St. Bernard), Chilipepper (the excitable chihuahua), and Schitzy (the only female golden retriever with an identity crisis).
Police Academy: The Animated Series 
 In later years, the latter company would gain distribution rights to most of the pre-1990 shows by the former, thanks to Time Warner buying Turner Entertainment (which had acquired the R-S library) in 1996.
Police Academy: The Animated Series 
 The animated serie takes place chronologically between the fourth and fifth film of the series of films.
Police Academy: The Animated Series 
 Twelve characters are re-created for this animated version, including a team of Academy graduates led by Carey Mahoney, a likeable rogue bachelor boy, who unconsciously—and consistently—does his best to make life miserable for Captain Harris and his knucklehead assistant Sgt.
Police Academy: The Animated Series 
 Mahoney's friends include the aptly named Moses Hightower, walking sound effects machine Larvell Jones, trigger-happy Eugene Tackleberry, sweet & timid Laverne Hooks, tough-as-nails Debbie Callahan, larger-than-life House, and the bread-&-butter duo of reformed gang member Zed and his best buddy, Sweetchuck.
Police Academy: The Animated Series 
 Eric Lassard is the highly-respected (albeit dreamy) Commandant, and Academy newcomer The Professor is also on hand, and also the cadets new friends, the K-9 Corps, a group of cops dogs, and stocking our crime-fighting heroes with an endless supply of wacky gadgets as they combat a motley crew of Kingpin and other recurring villains such as Numbskull, The Claw, Mr. Sleaze, Lockjaw and Amazona.
Police Academy: The Animated Series 
 Carey Mahoney - The most clever among the cadets, always ready to lend a hand to his companions, is in patrol with Jones.
Police Academy: The Animated Series 
 His main skill is to recreate the mouth with different sounds and noises (sirens, gunfire, helicopters, etc. ...).
Police Academy: The Animated Series 
 Sweetchuck - Glasses and down Sweetchuck is the most fifone of the group always tries to do his best but always ends up in trouble to finish.
Police Academy: The Animated Series 
 Zed - Certainly the most strange group, Zed always ends to combine the mess, and is skilful in the fall in the pitfalls of the enemy in turn, often drags along his colleague Sweetchuck.
Police Academy: The Animated Series 
 Moses Hightower - Robust and forced, almost sound like a closet human Hightower is the cadet knows that in scazzottate always be useful.
Police Academy: The Animated Series 
 Often uses his strength to bend bars sovraumana and improve the means of the police who remain bogged.
Police Academy: The Animated Series 
 Laverne Hooks - Small of stature and with a stamp of a voice that seems that of a shy little girl is the officer to the police switchboard.
Police Academy: The Animated Series 
 Eugene Tackleberry - Characterized by a pronounced jaw almost always wears glasses and helmet, is a fanatic of the weapons, gun enthusiast and Bazooka; has a weakness for his fellow patrol Callahan.
Police Academy: The Animated Series 
 When it comes to shoot there think twice to press the trigger and frequent launches of networks with the bazooka to trap thieves.
Police Academy: The Animated Series 
 Debbie Callahan - Connect to Tackleberry, is a woman's physical strength from the slender, being skilful in respect to the sound of punchs, his numerous court, often the offenders themselves, have never easy.
Police Academy: The Animated Series 
 Thaddeus Harris - Always carry a walking stick and is almost always in the company of his sidekick Proctor.
Police Academy: The Animated Series 
 Not keen to see the cadets and always tries to put a spoke in the wheels to Mahoney and his companions to discredit the Comm Lassard, to obtain the command of School Police.
Police Academy: The Animated Series 
 Its shady attempts fail systematically and Proctor and he always ends by being in a jam and embarrassing.
Police Academy: The Animated Series 
 Eric Lassard - Elder and colorful chief of police, brings with it a goldfish from which it never separates.
Police Academy: The Animated Series 
 For his sbadataggine often to get into trouble but thanks to the cadets always manages to appear as a brilliant commander.
Police Academy: The Animated Series 
 Professor - He is the inventor of numerous devices and strange weapons that often come with useful cadets.
Police Academy: The Animated Series 
 K-9 corps - This is a group of police dogs, helpers of Cadets: The bulldog Samson, the chihuahua Peper, sleepyhead the Lightning, the high and senior Oliver Skittzy, the only female to make the different verses.
Police Academy: The Animated Series 
 Kingpin - He is the largest of all the bandits of all the episodes of the series, and together makes a great ceremony to the Council of crime.
Tottenham Hale station 
 Tottenham Hale , is a National Rail and London Underground Victoria Line station in Tottenham, north London.
Tottenham Hale station 
 It was on the Northern & Eastern Railway (N&ER) line from Stratford in east London to Broxbourne in Hertfordshire.
Tottenham Hale station 
 It was renamed Tottenham Hale on 1 September 1968 when it became an interchange station with London Underground on the opening of the first stage of the Victoria line.
P versus NP 
 P versus NP is the following question of interest to people working with computers and in mathematics: Can every solved problem whose answer can be checked quickly by a computer also be quickly solved by a computer?
P versus NP 
 P and NP are the two types of maths problems referred to: P problems are fast for computers to solve, and so are considered "easy".
P versus NP 
 NP problems are fast (and so "easy") for a computer to check, but are not necessarily easy to solve.
P versus NP 
 In this letter, Gödel asked whether a certain NP complete problem could be solved in quadratic or linear time.
P versus NP 
 In 1971, Stephen Cook introduced the precise statement of the P versus NP problem in his article "The complexity of theorem proving procedures".
P versus NP 
 It is one of the seven Millennium Prize Problems selected by the Clay Mathematics Institute to carry a US$1,000,000 prize for the first correct solution.
P versus NP 
 For instance, if you have a problem, and someone says "The answer to your problem is the set of numbers 1, 2, 3, 4, 5", a computer may be able, quickly, to figure out if the answer is right or wrong, but it may take a very long time for the computer to actually come up with "1, 2, 3, 4, 5" on its own.
P versus NP 
 It is easy to check if a number is prime, but it is very difficult to find those numbers in the first place.
P versus NP 
 For some interesting, practical questions of this kind, we lack any way to find an answer quickly, but if we are provided an answer, it is possible to check—that is, to verify—the answer quickly.
P versus NP 
 In this way, NP problems may be thought of as being like riddles: it may be hard to come up with the answer to a riddle, but once one hears the answer, the answer seems obvious.
P versus NP 
 In this comparison (analogy), the basic question is: are riddles really as hard as we think they are, or are we missing something?
P versus NP 
 Because these kinds of P versus NP questions are so practically important, many mathematicians, scientists, and computer programmers want to prove the general proposition, that every quickly-checked problem can also be solved quickly.
P versus NP 
 This question is important enough that the Clay Mathematical Institute will give $1,000,000 to anyone who successfully provides a proof or a valid explanation that disproves it.
P versus NP 
 Digging a little deeper, we see that all P problems are NP problems: it is easy to check that a solution is correct by solving the problem and comparing the two solutions.
P versus NP 
 However, people want to know about the opposite: Are there any NP problems other than P problems, or are all NP problems just P problems?
P versus NP 
 If NP problems are really not the same as P problems (P ≠ NP), it would mean that no general, fast ways to solve those NP problems can exist, no matter how hard we look.
P versus NP 
 However, if all NP problems are P problems (P = NP), it would mean that new, very fast problem-solving methods do exist.
P versus NP 
 Since the best efforts of scientists and mathematicians have not found general, easy methods for solving NP problems yet, many people believe that there are NP problems other than P problems (that is, that P ≠ NP is true).
P versus NP 
 Most mathematicians also believe this to be true, but currently no one has proven it by rigorous mathematical analysis.
P versus NP 
 If it can be proven that NP and P are the same (P = NP is true), it would have a huge impact on many aspects of day-to-day life.
P versus NP 
 If one guesses a division of the rocks that one thinks will work, it would be easy for one to check if one was right.
P versus NP 
 (To check the answer, one can divide the rocks into two piles, then use a balance to see if they have the same mass.)
P versus NP 
 Because it is easy to check this problem, called 'Partition' by computer scientists—easier than to solve it outright, as we will see—it is not a P problem.
P versus NP 
 If one starts with just 100 rocks, there are 2^{100-1}-1 = 633,825,300,114,114,700,748,351,602,687, or about 6.3 x 10^{29} possible ways (combinations) to divide these rocks into two piles.
P versus NP 
 If one could check one unique combination of rocks every day, it would take 1.3 x 10^{22} or 1,300,000,000,000,000,000,000 years of effort.
P versus NP 
 For comparison, physicists believe that the universe is about 1.4 x 10^{10} years old (450,000,000,000,000,000 or about 4.5 x 10^{17} seconds, or about one trillionth as old as the time it would take for our rock piling effort.
P versus NP 
 That means that if one takes all of the time that has passed since the beginning of the universe, one would need to check more than two trillion (2,000,000,000,000) different ways of dividing the rocks every second, in order to check all of the different ways.
P versus NP 
 If one programmed a powerful computer, to test all of these ways to divide the rocks, one might be able to check  combinations per second using current systems.
P versus NP 
 This means one would still need  very powerful computers, working since the origin of the universe, to test all the ways of dividing the rocks.
P versus NP 
 However, it may be possible to find a method of dividing the rocks into two equal piles without checking all combinations.
P versus NP 
 There are many important NP problems that people don't know how to solve in a way that is faster than testing every possible answer.
P versus NP 
 A school offers 100 different classes, and a teacher needs to choose one hour for each class' final exam.
P versus NP 
 To prevent cheating, all of the students who take a class must take the exam for that class at the same time.
P versus NP 
 The teacher wants to know if he can schedule all of the exams in the same day so that every student is able to take the exam for each of their classes.
P versus NP 
 The farmer needs to know if 10 boxes will be enough for her to carry all 100 watermelons to market. (
P versus NP 
 This is trivial, if no more than one watermelon weighs more than 2 kg then any 10 can be placed in each of the crates, if no more than ten watermelons weighs more than 2 kg then one of each of them can be placed in each crate, etc.,
P versus NP 
 to a fast solution; observation will be the key to any rapid solution such as this or the number set problem).
P versus NP 
 The owner of the gallery wants to buy cameras to watch these paintings, in case a thief tries to steal any of them.
P versus NP 
 He wants to know if 100 cameras will be enough for him to make sure that each painting can be seen by at least one camera.
P versus NP 
 The clique problem: The principal of a school has a list of which students are friends with each other.
P versus NP 
 It's important to NP because it models the worst-case number of computations that are needed to solve a problem and, thus, the worst-case amount of time required.
P versus NP 
 One might figure out that a way to do just 1% of the worst-case number of computation and that saves a lot of computing, but that is still  computations.
P versus NP 
 There are insights that can produce methods to do even fewer computations producing variations of the model: e.g. .
P versus NP 
 It runs in an hour and outputs an exam schedule so that all students can do their exams in one week.
P versus NP 
 It satisfies lots of rules (no back-to-back exams, no more than 2 exams in any 28 hour period, ...) to limit the stress of exam week.
P versus NP 
 The program runs for one hour at mid-term break and everyone knows his/her exam schedule with plenty of time to prepare.
P versus NP 
 If the same program runs on the same computer then that one hour is going to turn into  hours, because every additional student doubles the computations.
P versus NP 
 This means that if someone found a method to solve any NP-Complete problem quickly, they could use that same method to solve every NP problem quickly.
P versus NP 
 All of the problems listed above are NP-Complete, so if the salesman found a way to plan his trip quickly, he could tell the teacher, and she could use that same method to schedule the exams.
P versus NP 
 The farmer could use the same method to determine how many boxes she needs, and the woman could use the same method to find a way to build her towers.
P versus NP 
 Because a method that quickly solves one of these problems can solve them all, there are many people who want to find one.
P versus NP 
 However, because there are so many different NP-Complete problems and nobody so far has found a way to solve even one of them quickly, most experts believe that solving NP-Complete problems quickly is not possible.
P versus NP 
 In computational complexity theory, the complexity class NP-complete (abbreviated NP-C or NPC), is a class of problems having two properties:
P versus NP 
 It is in the set of NP (non-deterministic polynomial time) problems: Any given solution to the problem can be verified quickly (in polynomial time).
P versus NP 
 It is also in the set of NP-hard problems: Those which are at least as hard as the hardest problems in NP.
P versus NP 
 NP-complete is a subset of NP, the set of all decision problems whose solutions can be verified in polynomial time; NP may be equivalently defined as the set of decision problems solved in polynomial time on a machine.
P versus NP 
 A problem p in NP is also in NPC if and only if every other problem in NP is transformed into p in polynomial time.
P versus NP 
 NP-complete was to be used as an adjective: problems in the class NP-complete were as NP+complete problems.
P versus NP 
 NP-complete problems are studied because the ability to quickly verify solutions to a problem (NP) seems to correlate with the ability to quickly solve problem (P).
P versus NP 
 The single problem in NP-complete is solved quickly, faster than every problem in NP also quickly solved, because the definition of an NP-complete problem states every problem in NP must be quickly reducible to every problem in NP-complete (it is reduced in polynomial time).
P versus NP 
 They include problems such as the Integer programming problem, which applies linear programming techniques to the integers, the knapsack problem, or the vertex cover problem.
Backstreet Boys 
 Backstreet Boys, also known as BSB, is an American pop supergroup that became popular during the 1990s and 2000s.
Backstreet Boys 
 Backstreet Boys originated in Orlando, Florida and was formed on April 20, 1993 by Lou Pearlman with the help of a producer, Lil’ Shy.
Backstreet Boys 
 The early line-up of the group were Howie Dorough (19), AJ McLean (15), Nick Carter (13), Sam Licata and Charles Edwards.
Backstreet Boys 
 After series of tours and the failure of possible Mercury Records, the Backstreet Boys was finally spotlighted in Cleveland, Ohio by Jive Records in February 1994.
Backstreet Boys 
 They recorded their very first single, “We’ve Got it Goin’, written by Denniz PoP and included in Backstreet Boys’ first self-titled album that was released in summer of 1996.
Backstreet Boys 
 He started his entertainment career at a tender age of six when he participated in an Orlando Production, The Wizard of Oz.
Backstreet Boys 
 AJ joined the group after a series of auditions with original co-members, Howie Dorough and Nick Carter.
Backstreet Boys 
 Being the youngest member of Backstreet Boys, Nick at his very young age of 12 hit the music industry along with his co-members with his rasping but melodic voice.
Backstreet Boys 
 True artist at heart, he also auditioned in several acting roles and appeared in the popular in 1990, the Edward Scissorhands.
Backstreet Boys 
 After graduating in high school, Kevin left his family to pursue his dream of becoming an actor and a singer.
Backstreet Boys 
 At age 21, he joined Backstreet Boys and convinced his cousin, Brian Littrell to also join the group.