Blogs about: Math Nt
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Calculations with a Gauss-type Sum
It’s been a while since I’ve posted – I’m sorry. I’ve been busy, perhaps working on a paper (let’s hope it becomes a paper) and otherwise trying to learn things. Th… more →
mixedmath
Calculations with a Gauss-type Sum
wrote 3 weeks ago: It’s been a while since I’ve posted – I’m sorry. I’ve been busy, perha … more →
Hurwitz Zeta is a sum of Dirichlet L Functions, and vice-versa
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wrote 3 months ago: At least three times now, I have needed to use that Hurwitz Zeta functions are a sum of L-functions … more →
An Application of Mobius Inversion to Certain Asymptotics I
wrote 6 months ago: In this note, I consider an application of generalized Mobius Inversion to extract information of ar … more →
The danger of confusing cosets and numbers
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wrote 8 months ago: As I mentioned yesterday, I’d like to consider a proposed proof of the Goldbach Conjecture tha … more →
An elementary proof of when 2 is a quadratic residue
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wrote 9 months ago: This has been a week of asking and answering questions from emails, as far as I can see. I want to r … more →
Three number theory bits: One elementary, the 3-Goldbach, and the ABC conjecture
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wrote 11 months ago: I’ve come to realize that I’m always tempted to start my posts with “Recently, I … more →
A pigeon for every hole, and then one (sort of)
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wrote 1 year ago: There is a certain pattern to learning mathematics that I got used to in primary and secondary schoo … more →
Circle discrepancy for checkerboard measures
wrote 1 year ago: This week I am giving a talk at the Department of Mathematics and Systems Analysis of Aalto Universi … more →
Points under Parabola
wrote 1 year ago: In my last post, I mentioned I would post my article proper on WordPress. Someone then told me about … more →
Finding the Number of Lattice Points Under a Quadratic
wrote 1 year ago: I always keep an eye on the Polymath Projects, ever since I became interested in Polymath 4 (link to … more →
Fermat Factorization II
wrote 1 year ago: This is a direct continuation of my last post on factoring. In this post, we will look into some of … more →
Factoring III
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wrote 1 year ago: This is a continuation of my last factoring post. I thought that I might have been getting ahead of … more →
Prime rich and prime poor
wrote 1 year ago: A short excursion - The well-known Euler’s Polynomial generates 40 primes at the first 40 natu … more →
Factoring II
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wrote 1 year ago: In continuation of my previous post on factoring, I continue to explore these methods. From Pollard … more →
Factoring I
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wrote 1 year ago: I remember when I first learnt that testing for primality is in P (as noted in the paper Primes is i … more →
Slow factoring algorithm II
wrote 2 years ago: I was considering the algorithm described in the parent post, and realized suddenly that the possibl … more →
An interesting (slow) factoring algorithm
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wrote 2 years ago: After my previous posts (I, II) on perfect partitions of numbers, I continued to play with the relat … more →
Frobenius Numbers – Round Robin Algorithm
wrote 2 years ago: Frobenius numbers are solutions to the coin problem. Let be coin denominations; what is the smallest … more →
Continued Fractions of Square Roots – Steps
wrote 2 years ago: Everyone knows what continued fractions are, right? Continued fractions have interesting properties … more →
