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The Riemann Hypothesis (Part 2) (utexas.edu)
117 points by mathgenius 6 months ago | hide | past | web | favorite | 7 comments



You can head over to cocalc.com, fire up a sage worksheet, and stick this in:

    for n in range(1, 13):
        field = GF(2^n)
        count = 0
        for x in field:
          for y in field:
            if y^2+y == x^3+x:
                count += 1
        print n, 2^n, count
    
if you want to play around with some of these numbers.



I love reading John Baez, he makes me feel like I can almost understand this stuff.


If you're interested in a lengthier intro to the Riemann Hypothesis, I highly recommend the book "The Millenium Problems" by Keith Devlin.


Prime Obsession by John Derbyshire is another in-depth look. Part biography, part history, part math.


Excellent read. I also liked his history of algebra: Unknown Quantity (https://www.amazon.com/Quantity-Real-Imaginary-History-Algeb...).


This is one of the best math books I've ever read. Author's writing style is very engaging and even funny. Highly recommended.




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