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Paramount produces adventure films.
∃x (AdventureFilm(x) ∧ Produces(paramount, x))
Deng Xiaoping served as the paramount leader of the People's Republic of China.
ParamountLeaderOf(dengXiaoping, peoplesRepublicOfChina)
Deng Xiaoping was praised for his reaffirmation of the reform program, as well as the reversion of Hong Kong to Chinese control and the return of Macau.
PraisedFor(dengXiaoping, reaffirmationOfReformProgram) ∧ PraisedFor(dengXiaoping, reversionOfHongKong) ∧ PraisedFor(dengXiaoping, returnOfMacau)
As the party's Secretary-General under Mao and Vice Premier in the 1950s, Deng Xiaoping presided over the Anti-Rightist Campaign launched by Mao.
PartysSecretaryGeneral(dengXiaoping) ∧ Under(dengXiaoping, mao) ∧ VicePremierInThe1950s(dengXiaoping) ∧ PresidedOver(dengXiaoping, antiRightistCampaign) ∧ LaunchedBy(antiRightistCampaign, mao)
Deng Xiaoping became instrumental in China's economic reconstruction following the disastrous Great Leap Forward.
InstrumentalIn(dengXiaoping, chinasEconomicReconstruction) ∧ Following(chinasEconomicReconstruction, greatLeapForward) ∧ Disastrous(greatLeapForward)
Mao Zedong died in 1976.
DiedIn(mao, year1976)
After Mao Zedong's death, Deng Xiaoping gradually rose to supreme power.
GraduallyRoseTo(dengXiaoping, supremePower)
The paramount leader of the PRC was also the vice premier.
∃x (ParamountLeaderOf(x, prc) ∧ VicePremier(x))
Deng Xiaoping presided over something launched by someone he was under.
∃x ∃y (PresidedOver(dengxiaoping, x) ∧ Under(dengxiaoping, y) ∧ LaunchedBy(x, y))
The person instrumental in china's economic reconstruction gradually rose to supreme power.
∃x (InstrumentalIn(x, chinaseconomicreconstruction) ∧ GraduallyRoseTo(x, supremepower))
All imaginative processes that Dan knows are results of creative processes.
∀x ((Knows(dan, x) ∧ ImaginativeProcess(x)) → ResultOf(x, creativeProcess))
All science fiction that Dan knows comes from an imaginative process.
∀x ((Knows(dan, x) ∧ ScienceFiction(x)) → ImaginativeProcess(x))
Everthing that Dan knows comes from either science-fiction or realistic fiction.
∀x (Knows(dan, x) → (ScienceFiction(x) ⊕ RealisticFiction(x)))
No facts that Dan knows have proven to be false.
∀x ((Knows(dan, x) ∧ Fact(x)) → ¬ProvedToBe(x, false))
Dan knows that Dune is science fiction or has proven to be false.
(Knows(dan, dune) ∧ ScienceFiction(dune)) ∨ ProvedToBe(dune, false))
Dune is realistic fiction.
RealisticFiction(dune)
Dune is a result of creative and imaginative process.
ResultOf(dune, creativeProcess) ∧ ImaginativeProcess(dune)
Dune is either a result of creative processes or came from an imaginative process.
ResultOf(dune, creativeProcess) ⊕ ImaginativeProcess(dune)
Dune is a result of creative processes and is science fiction.
ResultOf(dune, creativeProcess) ∧ ScienceFiction(dune))
Dune is either a result of creative processes or is science fiction.
Knows(dan, dune) ∧ (ResultOf(dune, creativeProcess) ⊕ ScienceFiction(dune))
If Dune is a result of creative and imaginative processes, then Dune is not a result of creative processes and science-fiction.
(ResultOf(dune, creativeProcess) ∧ ImaginativeProcess(dune)) → (¬ResultOf(dune, creativeProcess) ∧ ¬ScienceFiction(dune))
If Dune is either a fact and a result of creative processes, or neither a fact nor a result of creative processes, then Dune is a result of creative processes and science-fiction.
Knows(dan, dune) ∧ (¬(Fact(dune) ⊕ ResultOf(dune, creativeProcess))) → (ResultOf(dune, creativeProcess) ∧ ScienceFiction(dune))
If Dune is science-fiction, then Dune is not a result of creative processes and science-fiction.
Knows(dan, dune) ∧ (ScienceFiction(dune)) → (¬(ResultOf(dune, creativeProcess) ∧ ScienceFiction(dune)))
If Dune is not a result of creative processes and science-fiction, then Dune neither came from an imaginative process nor proved to be false.
Knows(dan, dune) ∧ (¬(ResultOf(dune, creativeProcess) ∧ ScienceFiction(dune))) → (¬(ImaginativeProcess(dune) ∨ ProvedToBe(dune, false)))
If Dune is did not come from imaginative process and is not science-fiction, then Dune is neither a result of creative processes nor came from an imaginative process.
Knows(dan, dune) ∧ (¬(ImaginativeProcess(dune) ∧ ScienceFiction(dune))) → (¬(ResultOf(dune, creativeProcess) ∨ ImaginativeProcess(dune)))
American superheroes come from either the DC Universe or Marvel Universe.
∀x (Superhero(x) ∧ American(x) → ComeFrom(x, dCUniverse) ⊕ ComeFrom(x, marvelUniverse))
Captain America is one of America's top-ten favorite superheroes
American(captainAmerica) ∧ TopTenFavorite(captainAmerica) ∧ Superhero(captainAmerica)
Captain America does not come from the DC Universe.
¬ComeFrom(captainAmerica, dCUniverse)
America's top-ten favorite superheroes speak English.
∀x (American(x) ∧ TopTenFavorite(x) ∧ Superhero(x) → Speak(x, english))
Some superheroes speak both English and Spanish.
∃x (Superhero(x) → (Speak(x, english) ∧ Speak(x, spanish)))
Captain America does not speak English.
¬Speak(captainAmerica, english)
Captain America comes from the Marvel universe.
ComeFrom(captainAmerica, marvelUniverse)
Captain America speaks Spanish.
Speak(captainAmerica, spanish)
Robert Zimmer was a philosopher born in Germany.
BornIn(robertZimmer, germany) ∧ Philosopher(robertZimmer)
Robert Zimmer is an essayist.
Essayist(robertZimmer)
Robert Zimmer was born in 1953.
BornIn(robertZimmer, yr1953)
Every essayist is a writer.
∀x (Essayist(x) → Writer(x))
Robert Zimmer is German.
BornIn(robertZimmer, germany)
Robert Zimmer is not a writer.
¬Writer(robertZimmer)
Robert Zimmer is a biographer.
Biographer(robertZimmer)
All people who repay their loans on time have a high credit score.
∀x (RepayOnTime(x) → Has(x, highCreditScore))
Some people with high credit scores and high salaries are approved for mortgages.
∃x ((Has(x, highCreditScore) ∧ Has(x, highSalary)) → ApprovedFor(x, mortgage))
John has a high salary.
Has(john, highSalary)
If John repays his loans on time, he will be approved for a mortgage.
RepayOnTime(john) → ApprovedFor(john, mortgage)
All students are members of the university.
∀x (Student(x) → MemberOf(x, university))
All graduate students are students.
∀x (GraduateStudent(x) → Student(x))
All PhD students are graduate students.
∀x (PhDStudent(x) → GraduateStudent(x))
Some PhD students are Teaching Fellows.
∃x (PhDStudent(x) ∧ TeachingFellow(x))
If John is not a PhD student, then he is not a member of the university.
¬PhDStudent(john) → ¬MemberOf(john, university)
If John is a Teaching Fellow, then he is a PhD student or a graduate student.
TeachingFellow(john) → PhDStudent(john) ⊕ GraduateStudent(john)
John is a Teaching Fellow
TF(john)
John is not a Teaching Fellow.
¬TF(john)
John is a PhD student.
PhDStudent(john)
Belgium, France, and Germany are European countries.
EuropeanCountry(belgium) ∧ EuropeanCountry(france) ∧ EuropeanCountry(germany)
Paris is the capital of France.
CapitalOf(paris, france)
The Eiffel Tower is one of the main tourist attractions located in Paris.
TouristAttraction(eiffelTower) ∧ LocatedIn(eiffelTower, paris)
Some people who live in Belgium speak French.
∃x (LiveIn(x, belgium) → Speak(x, french))
If John goes to Europe, he will see some tourist attractions.
∃x (GoTo(john, europe) → (See(john, x) ∧ TouristAttraction(x)))
John speaks French.
Speak(john, french)
If John goes to Europe, he will see the Eiffel Tower.
GoTo(john, europe) → See(john, eiffelTower)
The Eiffel Tower is located in the capital of France.
∃x (CapitalOf(x, france) ∧ LocatedIn(eiffelTower, x))
John lives in Belgium.
LiveIn(john, belgium)
All sports cars are loud.
∀x (SportsCar(x) → LoudCar(x))
No loud cars are electric.
∀x (LoudCar(x) → ¬ElectricCar(x))
If a car is a Ferrari, then it is a sports car.
∀x (Ferrari(x) → SportsCar(x))
All cars made in Maranello are Ferraris.
∀x ((Car(x) ∧ MadeIn(x, maranello)) → Ferrari(x))
The Toyota Prius is made in Maranello or is a loud car, or both.
(Car(toyotaPrius) ∧ MadeIn(toyotaPrius, maranello)) ∨ LoudCar(toyotaPrius)
Prius is an electric car.
ElectricCar(toyotaPrius)
The Toyota Prius is not an electric car.
¬ElectricCar(toyotaPrius)
The Toyota Prius is a equipped with a Ferrari V12 engine.
MadeIn(toyotaPrius, maranello)
If The Toyota Prius is a Ferrari or a loud car, then The Toyota Prius is an electric car.
Ferrari(toyotaPrius) ∨ LoudCar(toyotaPrius) → ElectricCar(toyotaPrius)
If something is a plant, then it is not a cute animal. Simeng: All plants are not cute animals.
∀x (Plant(x) → ¬CuteAnimal(x))
All flowers are plants.
∀x (Flower(x) → Plant(x))
Every kitten is a cute animal.
∀x (Kitten(x) → CuteAnimal(x))
If something is grown in a garden, then it is a flower.
∀x (GrownIn(x, garden) → Flower(x))
Piper is a kitten or a cute animal.
Kitten(piper) ∨ CuteAnimal(piper)
Piper was grown in a garden.
GrownIn(piper, garden)
Piper was not grown in a garden.
¬GrownIn(piper, garden)
Piper is a kitten.
Kitten(piper)
Guam sent an athlete to the Calgary Winter Olympics.
∃x (Send(guam, athlete, calgaryWinterOlympics))
If Guan sent an athlete to the Calgary Winter Olympics, then the athelete participated in the Olympics in 1988.
∀x (Athlete(x) ∧ SendTo(guam, x, calgaryWinterOlympics) → ParticipatedIn(x, winterOlympics, year1988))
Judd Bankert is the only athlete from Guam who has ever competed in the Winter Olympics.
∀x ∀y (Athlete(x) ∧ From(x, guam) ∧ ParticipatedIn(x, winterOlympics, y) → x=juddBankert)
Judd Bankert competed in the 1988 Winter Olympics.
ParticipatedIn(juddBankert, winterOlympics, year1988)
Guam has participated in the Summer Olympics at least once.
∃x (ParticipatedIn(guam, summerOlympics, x))
Michael O'Donnell is a British physician, journalist, author, and broadcaster.
British(michael) ∧ Physician(michael) ∧ Journalist(michael) ∧ Author(michael) ∧ Broadcaster(michael)
One of the word-setters of My Word! was Michael O'Donnell.
WordSetter(michael)
The magazine World Medicine was edited by Michael O'Donnell.
Magazine(worldMedicine) ∧ EditedBy(worldMedicine, michael)
Michael O'Donnell was born in Yorkshire as the son of a general practitioner.
BornIn(michael, yorkshire) ∧ ∃x(SonOf(michael, x) ∧ GeneralPractitioner(x))
The son of a general practitioner was a word-setter of My Word!.
∃x ∃y (SonOf(x, y) ∧ GeneralPractitioner(y) ∧ WordSetter(x))
World Medicine is not a magazine.
¬Magazine(worldmedicine)
There are no British authors.
∀x (British(x) → ¬Author(x))
There are no journalists that were born in Yorkshire.
∀x (Journalist(x) → ¬BornIn(x, yorkshire))
There is a son of a general practitioner that is not an author.
∃x ∃y (Son(x, y) ∧ GeneralPractitioner(y) ∧ ¬Author(x))
No homework is fun.
∀x (Homework(x) → ¬Fun(x))
Some reading is homework.
∃x (Reading(x) ∧ Homework(x))
Some reading is fun.
∃x (Reading(x) ∧ Fun(x))
The handbrake of a car is either up or down.
∀x ∀y (HandbrakeOf(x, y) ∧ Car(y) → Up(x) ⊕ Down(x))
The handbrake is down when a car is parked.
∀x ∀y (HandbrakeOf(x, y) ∧ Parked(y) ∧ Car(y) → Down(x))
The handbrake is up when some cars are parked.
∃x ∃y (HandbrakeOf(x, y) ∧ Parked(y) ∧ Car(y) ∧ Up(x))
All people in this midwest town who own horse ranches regularly ride horses for pleasure and sport.
∀x (InThisMidwestTown(x) ∧ Have(x, horseRanch) → RegularlyRideHorseForPleasure(x))