input: Ted and Susan are good friends. Last Saturday, Ted asked Susan to go with him to watch a movie or take a walk down by the lake. Susan really wanted to go, but she was really busy all Saturday. First, her mom asked her to help clean the house in the morning, and then she had to go to the dentist's at 12:30. Two hours after that, she met Julia to help her with her science. Then she had to go to soccer practice with her brother at 4:30, and her mom asked her to cook dinner for the family at 5:30. Then, she had to do her history homework. Ted knew that Susan was going to have a full day. So he asked her to watch a video at home. Susan thought that was great, but something was wrong with their video player. So they had to just play a game. 1. Did Ted and Susan like each other?
2. What was one thing that Ted wanted Susan to do?
3. what else?
4. Was Susan available?
5. What did she have to do first?
6. then what?
7. at what time?
8. then what?
9. then what?
10. at what time?
11. What did her mother ask her to do?
12. At what time?
13. What was she supposed to do after that?
14. What did he ask her to do since she was so busy?
15. Were they able to?
16. What did they do instead?
17. What day of the week was it? Return numbered answers in your output.

output: 1. yes
2. go with him to a movie
3. take a walk down by the lake
4. no
5. clean the house
6. dentist appointment
7. at 12:30
8. she met Julia to help her with her science
9. she had to go to soccer practice with her brother
10. at 4:30
11. to cook dinner for the family
12. at 5:30
13. history homework
14. watch a video at home
15. no
16. played a game
17. Saturday

input: In geodesy, a reference ellipsoid is a mathematically defined surface that approximates the geoid, the truer figure of the Earth, or other planetary body. Because of their relative simplicity, reference ellipsoids are used as a preferred surface on which geodetic network computations are performed and point coordinates such as latitude, longitude, and elevation are defined.

In 1687 Isaac Newton published the Principia in which he included a proof that a rotating self-gravitating fluid body in equilibrium takes the form of an oblate ellipsoid of revolution which he termed an oblate spheroid. Current practice uses the word 'ellipsoid' alone in preference to the full term 'oblate ellipsoid of revolution' or the older term 'oblate spheroid'. In the rare instances (some asteroids and planets) where a more general ellipsoid shape is required as a model the term used is triaxial (or scalene) ellipsoid. A great many ellipsoids have been used with various sizes and centres but modern (post-GPS) ellipsoids are centred at the actual center of mass of the Earth or body being modeled.

The shape of an (oblate) ellipsoid (of revolution) is determined by the shape parameters of that ellipse which generates the ellipsoid when it is rotated about its minor axis. The semi-major axis of the ellipse, "a", is identified as the equatorial radius of the ellipsoid: the semi-minor axis of the ellipse, "b", is identified with the polar distances (from the centre). These two lengths completely specify the shape of the ellipsoid but in practice geodesy publications classify reference ellipsoids by giving the semi-major axis and the "inverse "flattening, , The flattening, "f", is simply a measure of how much the symmetry axis is compressed relative to the equatorial radius: For the Earth, "f" is around corresponding to a difference of the major and minor semi-axes of approximately . Some precise values are given in the table below and also in Figure of the Earth. For comparison, Earth's Moon is even less elliptical, with a flattening of less than , while Jupiter is visibly oblate at about and one of Saturn's triaxial moons, Telesto, is nearly to . 1. What is the equatorial radius of the ellipsoid called?
2. And what is the semi-minor axis?
3. Distances from where?
4. Does the Earth's moon or Jupiter have a more elliptical orbit?
5. What is a reference ellipsoid?
6. What is it?
7. Why are they a desired surface?
8. What type of computations are done on them?
9. What kind of coordinates are used from reference ellipsoids?
10. Who wrote the Principia?
11. When?
12. What term did he use there?
13. What is the current term now?
14. Where are current ellipsoids centered? Return numbered answers in your output.

output: 1. major axi
2. polar distances
3. centre
4. yes
5. used as a preferred surface
6. on which geodetic network computations are performed
7. relative simplicity
8. geodetic network computations
9. point coordinates
10. Isaac Newton
11. 1687
12. oblate spheroid
13. ellipsoid
14. at the actual center of mass of the Earth

input: In mathematics and mathematical logic, Boolean algebra is the branch of algebra in which the values of the variables are the truth values "true" and "false", usually denoted 1 and 0 respectively. Instead of elementary algebra where the values of the variables are numbers, and the prime operations are addition and multiplication, the main operations of Boolean algebra are the conjunction "and" denoted as , the disjunction "or" denoted as , and the negation "not" denoted as . It is thus a formalism for describing logical relations in the same way that ordinary algebra describes numeric relations.

Boolean algebra was introduced by George Boole in his first book "The Mathematical Analysis of Logic" (1847), and set forth more fully in his "An Investigation of the Laws of Thought" (1854). According to Huntington, the term "Boolean algebra" was first suggested by Sheffer in 1913.

Boolean algebra has been fundamental in the development of digital electronics, and is provided for in all modern programming languages. It is also used in set theory and statistics.

Boole's algebra predated the modern developments in abstract algebra and mathematical logic; it is however seen as connected to the origins of both fields. In an abstract setting, Boolean algebra was perfected in the late 19th century by Jevons, Schroder, Huntington, and others until it reached the modern conception of an (abstract) mathematical structure. For example, the empirical observation that one can manipulate expressions in the algebra of sets by translating them into expressions in Boole's algebra is explained in modern terms by saying that the algebra of sets is "a" Boolean algebra (note the indefinite article). In fact, M. H. Stone proved in 1936 that every Boolean algebra is isomorphic to a field of sets. 1. When was Boolean algebra named?
2. By whom?
3. How are variables named?
4. Which one is false?
5. And true?
6. Who started this concept?
7. And his book was?
8. When was it published?
9. Did he write another one?
10. When?
11. And it's title?
12. How is it used in modern times?
13. Anything else?
14. What does it predate?
15. In what?
16. Who made it perfect?
17. In what era?
18. Who had a theory in 1936?
19. What was it?
20. Was it proven? Return numbered answers in your output.

output:
1. 1913
2. Sheffer
3. "true" and "false",
4. 0
5. One
6. George Boole
7. The Mathematical Analysis of Logic
8. 1847
9. Yes
10. 1854
11. An Investigation of the Laws of Thought
12. development of digital electronics,
13. its provided for in all modern programming languages and is also used in set theory and statistics.
14. modern developments
15. abstract algebra and mathematical logic
16. Jevons, Schroder, Huntington, and others
17. late 19th century
18. M. H. Stone
19. every Boolean algebra is isomorphic to a field of sets.
20. yes