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Gregory T. Minton

Personal webpage of Gregory Minton

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PAGE TITLE
Gregory T. Minton | gminton.net Reviews
<META>
DESCRIPTION
Personal webpage of Gregory Minton
<META>
KEYWORDS
1 at mit
2 diego
3 my research interests
4 include gravitational choreographies
5 quadratic forms
6 computational number theory
7 and computer assisted proof
8 science fiction
9 and cross country travel
10 my last name
CONTENT
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at mit,diego,my research interests,include gravitational choreographies,quadratic forms,computational number theory,and computer assisted proof,science fiction,and cross country travel,my last name,digit of e,i am gauss,s academic,great,grandson,research
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Gregory T. Minton | gminton.net Reviews

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Personal webpage of Gregory Minton

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1

Computer-Assisted Proof

http://www.gminton.net/cap.html

Refers to the relatively new concept of using a significant computational component in a rigorous mathematical proof. The Four Color Theorem. Is the breakout example of a result proven with computer assistance; its proof was so controversial (see, e.g., the last chapter in this book. Later completed a project. The proof in painstaking detail. Since then many more problems. Have been resolved using computer proof, including the Kepler conjecture. Existence of the Lorenz attractor. Library with a Python.

2

Quadratic Forms

http://www.gminton.net/qforms.html

Much of my early graduate work concerned properties of quadratic forms. I wrote several notes along the way which are linked below. I also took extensive notes on T. Y. Lam. S excellent book Introduction to Quadratic Forms Over Fields. But those are not available online. In addition to the notes here, most of the problems discussed on my computational number theory. Page relate to quadratic forms. Thesis proposal [ pdf. Open problems [ pdf. Effective proof of the Weak Hasse Principle [ pdf. Inner product...

3

choreo.2.3.js

http://www.gminton.net/choreo.html

Choreo.2.3.js. Before experimenting with this, you may wish to refer to an introduction. To choreographies and/or a tutorial. Of the program's use. If everything were working, this would be replaced by a drawing canvas. Perhaps you have JavaScript turned off? 171; Start over. Sketch a curve to use as your starting point. Use the optimizer to search for a n. Tip: If the optimizer seems to be stuck, give it a nudge. Choose a symmetry group. Example with this symmetry:. This page contains an HTML5. Also, be...

4

Problem Solving

http://www.gminton.net/problems.html

One of my hobbies is swapping competition-type math problems with friends. Here are some of my favorites. Compute the sum over all nonnegative integers k. Recall that, if A and B are commuting matrices over C. Then they have a common eigenvector. Is this still true if [A,B] = AB-BA has rank one? Be a function on R. 8804; 1 for all real x. And all nonnegative k. Show that, if additionally f'(0) = 1. Be a discrete harmonic function on Z. Ie, suppose that at each point f(x). Is the average of f(y).

5

Mathematical Genealogy

http://www.gminton.net/gen.html

Data from The Mathematics Genealogy Project. A name I call myself.

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Gregory T. Minton

Gregory T. Minton. In 2013 I graduated from the math department. Where my advisor was Abhinav Kumar. I then held a post-doc. At Microsoft Research New England. Now I live in sunny. My non-academic interests include racq. Appears at the 306749736. A name I call myself.

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Gregory T. Minton

Gregory T. Minton. In 2013 I graduated from the math department. Where my advisor was Abhinav Kumar. I then held a post-doc. At Microsoft Research New England. Now I live in sunny. My non-academic interests include racq. Appears at the 306749736. A name I call myself.

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