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I am a high school student who will be entering collagecollege in one and a half year (It is so long though).

For me, Mathematics quiteprimarily means Number Theory. My interest in Number Theory always motivatemotivates me to go and take a look at those wiki articles which are not really discussed in classic or even modern books.

For instance, while studying about prime numbers, I found many things not specifically discussed in books. Some of them are Legendre conjecture, Prime gaps, Mills constant etc. I am baffled that shouldconfused whether I should keep studying these things which authors don't dare to discuss or should follow the patterns of books instead.

For your kind information, I would mention that I frequently use NZM along with G.H H.Hardy's Introduction to number theory Hardy's Introduction to Number Theory sometimes. For problems, I often do U CUC Berkeley's online assignments.

I am a high school student who will be entering collage in one and a half year (It is so long though).

For me, Mathematics quite means Number Theory. My interest in Number Theory always motivate me to go and take a look at those wiki articles which are not really discussed in classic or even modern books.

For instance, while studying about prime numbers I found many things not specifically discussed in books. Some of them are Legendre conjecture, Prime gaps, Mills constant etc. I am baffled that should I keep studying these things which authors don't dare to discuss or should follow the patterns of books instead.

For your kind information, I would mention that I frequently use NZM along with G.H.Hardy's Introduction to number theory sometimes. For problems, I often do U C Berkeley's online assignments.

I am a high school student who will be entering college in one and a half year (It is so long though).

For me, Mathematics primarily means Number Theory. My interest in Number Theory always motivates me to go and take a look at those wiki articles which are not really discussed in classic or even modern books.

For instance, while studying about prime numbers, I found many things not specifically discussed in books. Some of them are Legendre conjecture, Prime gaps, Mills constant etc. I am confused whether I should keep studying these things which authors don't dare to discuss or follow the patterns of books instead.

For your kind information, I would mention that I frequently use NZM along with G. H. Hardy's Introduction to Number Theory sometimes. For problems, I often do UC Berkeley's online assignments.

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I am a high school student who will be entering collage in one and a half year (It is so long though).

For me, mathematicsMathematics quite means Number Theory. My intrestinterest in Number Theory always motivate me to go and take a look at those wiki articles which are not really discussed in classic or even modern books.

For instance, while studying about prime numbers I found many things not specifically discussed in books. Some of them are legendreLegendre conjecture, primePrime gaps, Mills constant etc. I am baffled that should I keep studying these things which authors don't dare to discuss or should follow the patterns of books instead.

For your kind information, I would mention that I frequently use NZM along with G.H.Hardy's Introduction to number theory sometimes. For problems, I often do U C Berkeley's online assignments.

I am a high school student who will be entering collage in one and a half year (It is so long though).

For me, mathematics quite means Number Theory. My intrest in Number Theory always motivate me to go and take a look at those wiki articles which are not really discussed in classic or even modern books.

For instance, while studying about prime numbers I found many things not specifically discussed in books. Some of them are legendre conjecture, prime gaps, Mills constant etc. I am baffled that should I keep studying these things which authors don't dare to discuss or should follow the patterns of books instead.

For your kind information, I would mention that I frequently use NZM along with G.H.Hardy's Introduction to number theory sometimes.

I am a high school student who will be entering collage in one and a half year (It is so long though).

For me, Mathematics quite means Number Theory. My interest in Number Theory always motivate me to go and take a look at those wiki articles which are not really discussed in classic or even modern books.

For instance, while studying about prime numbers I found many things not specifically discussed in books. Some of them are Legendre conjecture, Prime gaps, Mills constant etc. I am baffled that should I keep studying these things which authors don't dare to discuss or should follow the patterns of books instead.

For your kind information, I would mention that I frequently use NZM along with G.H.Hardy's Introduction to number theory sometimes. For problems, I often do U C Berkeley's online assignments.

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What specifically should I include to my self study notes?

I am a high school student who will be entering collage in one and a half year (It is so long though).

For me, mathematics quite means Number Theory. My intrest in Number Theory always motivate me to go and take a look at those wiki articles which are not really discussed in classic or even modern books.

For instance, while studying about prime numbers I found many things not specifically discussed in books. Some of them are legendre conjecture, prime gaps, Mills constant etc. I am baffled that should I keep studying these things which authors don't dare to discuss or should follow the patterns of books instead.

For your kind information, I would mention that I frequently use NZM along with G.H.Hardy's Introduction to number theory sometimes.