Recent content by hansenscane

  1. H

    Mental processes and interest in mathematics

    I could chalk up what I'm about to describe to you as me simply being an "evening person", but I'm interested in whether the following is a well known phenomenon, very common, and or simply trivial and unimportant. A bit of background info: I am between the ages of 15 and 20. I love math. I...
  2. H

    Becoming a mathematician - I am so depressed

    I am in a somewhat similar situation (being a high school student who studies and does so called "advanced mathematics" due to my own intrinsic love of the subject). I am not a prodigy, seeing as I only gained a love for mathematics at around the age of 14/15 (when I started doing it on my own)...
  3. H

    Riemannian Manifolds, John M. Lee

    Does anyone know what the Asian characters on this book mean? Why are they there?
  4. H

    Do Charts of a Smooth Manifold Always Overlap?

    Thanks you guys, that cleared a lot up. :smile:
  5. H

    Do Charts of a Smooth Manifold Always Overlap?

    I'm new to manifolds, so please forgive me if this sounds ignorant. I was just wondering whether the charts of a smooth manifold (within some atlas) always "overlap". If I'm not mistaken they map to open subsets of R^n, and being homeomorphisms should have the inverse image as open. But I'm not...
  6. H

    Primes and arithmetic progressions.

    Thank you very much.
  7. H

    Primes and arithmetic progressions.

    The prime number theorem describes the distribution of the prime numbers, in a sense. Are there other prime number theorems corresponding the asymptotic distributions of primes in other arithmetic progressions containing infinitely many primes? I was just wondering.
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