Is Number Theory the Black Sheep of Mathematics?

In summary, the conversation is about people's opinions on number theory. Some enjoy it while others dislike it for various reasons, such as finding the homework and tests to be too easy or boring. One person even took a graduate class on it and passed with an A. However, some believe that solving unsolved problems in number theory can be very challenging. Overall, there are mixed opinions on the subject.

Do you like number theory

  • Yes

    Votes: 17 70.8%
  • No

    Votes: 7 29.2%

  • Total voters
    24
  • #1
tgt
522
2
Anyone here who enjoys maths in general, dislikes number theory? If so why? Have a vote.
 
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  • #2
I voted no. It's only a theory.
 
  • #3
If only both were check boxes
 
  • #4
jimmysnyder said:
I voted no. It's only a theory.
And it was responsible for the killing of about [itex]\sigma_m(n)[/itex] people, where m is the smallest odd prime and n is the smallest number for which [itex]\sigma(n)[/itex] and [itex]\varphi(n)[/itex] are squares...but then again, that's not a fact.
 
  • #5
Don't you mean numbers theories? :wink:
 
  • #6
Hated it. I thought it was one of the worst math classes I ever took.
 
  • #7
I like Number Theory, but not the application of it.
 
  • #8
Love it.
 
  • #9
For those who voted no, state your reason.
 
  • #10
Because the HW and tests were stupid. It was basically here is the question, can you figure out the trick in order to get this question right? Once you figured out the "trick" the problem just fell apart. To me it didn't really seem like it took any step by step rationalization, it was just like the puzzle section in a Sunday newspaper.



BTW I took a grad class on number theory and passed it with an A (not trying to be pompous here), so I didn't hate number theory just because I wasn't good at it.
 
  • #11
Then you hate the course which was given, it doesn't mean that as a field you don't like it.

Solving (trying to solve) an unsolved problem in number theory is quite hard, although most of the problems are stated in such a way that even elementary school children can understand.
 
  • #12
gravenewworld said:
Because the HW and tests were stupid. It was basically here is the question, can you figure out the trick in order to get this question right? Once you figured out the "trick" the problem just fell apart. To me it didn't really seem like it took any step by step rationalization, it was just like the puzzle section in a Sunday newspaper.



BTW I took a grad class on number theory and passed it with an A (not trying to be pompous here), so I didn't hate number theory just because I wasn't good at it.


What was the course called? Was it even tricks in that grad class?
 
  • #13
love it...i actually haven't gone into the full details ( not taken the course yet...) but really love it..
 
  • #14
I'm lukewarm about number theory. On one hand I think it's a very rich field, on the other I find it to be one of the less ambitious and "childish" branch of math.
 
  • #15
Werg22 said:
...I find it to be one of the less ambitious and "childish" branch of math.
One former Professor Hardy would be turning in his ivory tower grave if he heard that.
 

FAQ: Is Number Theory the Black Sheep of Mathematics?

What is number theory?

Number theory is a branch of mathematics that deals with the properties and relationships of numbers, particularly integers. It is often referred to as the "Queen of Mathematics" because of its foundational role in other areas of mathematics.

Why is number theory important?

Number theory has numerous applications in fields such as cryptography, computer science, and physics. It also helps in understanding patterns and relationships in numbers, and contributes to the development of new mathematical concepts and techniques.

Is number theory difficult to understand?

Like any other branch of mathematics, number theory can be challenging to understand at first. However, with patience and practice, it can become easier to grasp. It is a highly abstract field, so it may take some time to get used to its concepts and notation.

What skills are needed for studying number theory?

A strong foundation in algebra and calculus is necessary for studying number theory. Additionally, a good understanding of mathematical proofs and critical thinking skills are important for comprehending and solving problems in number theory.

Are there any real-world applications of number theory?

Number theory has many real-world applications, such as in cryptography, coding theory, and computer science. It also helps in optimizing algorithms and designing efficient systems in various fields, including finance, telecommunications, and data analysis.

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