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Andrew Sutherland
Andrew Sutherland is a collaborator on projects that contain the following public CoCalc documents:
PathDescriptionLast Edited
18.783 Problem Set 12.ipynbHelper functions for Problem Set 12
18.783 Isogeny Neighbors.ipynb
18.783 Prime Form.ipynb
18.783 Norm Equation.ipynb
2021-05-06-100447.ipynb
MaximL/2021-04-23-153918/2021-04-23-153937/Diamond-Im.modular-forms-and-modular-curves.1995/Diamond-Im.modular-forms-and-modular-curves.OCR.annotated.pdf
18.783 Lecture 9 Schoof's algorithm.ipynbImplementation of Schoof's algorithm as described in Lecture 9
18.783 Problem Set 5 Problem 5.ipynb
18.783 Lecture 11 Index calculus.ipynb
18.783 Lecture 11 Pollard p-1.ipynb
18.783 Lecture 11 Montgomery ECM.ipynb
18.783 Lecture 6 Division polynomials.ipynbCode to symbolically compute division polynomials, both directly from the group law, and via recurrences.
18.783 Lecture 2 Proof of associativity.ipynb18.783 Lecture 2: Algebraic proof of the associativity of the elliptic curve group law on curves defined by a short Weierstrass equation.
18.783 Lecture 3 Root finding in finite fields.ipynb18.783 Lecture 3: Demonstration of Rabin's root-finding algorithm and the Cantor-Zassenhaus algorithm for factoring polynomials in finite fields.
579.ipynb579
579a.ipynb579
906.ipynb906
test.ipynb579
165.ipynb165
2x2054.ipynb
2x2770-2.ipynb
2x2770.ipynb
2x1838-2.ipynb
2x1838.ipynb
TheUltimateQuestion.ipynbLife, the Universe, and Everything
MagicNumber.ipynbA magic number
TheUltipmateQuestion.ipynbLife, the Universe, and Everything
SchoofsAlgorithm.sagewsSchoof's Algorithm
18.783 Problem Set 12.sagews18.783 Problem Set 12 Helper Functions
2019-05-06-151729.sagews18.783 Prime form
18.783 Isogeny Neighbors.sagews18.783 Isogeny Neighbors
18.783 Problem Set 5 Problem 5.sagews18.783 Problem Set 5 Problem 5
18.783 Lecture 11 Montgomery ECM.sagews18.783 Lecture 11 Montgomery ECM
18.783 Lecture 11 Pollard p-1.sagews18.783 Lecture 11 Pollard p-1
18.783 Lecture 11 Index calculus.sagews18.783 Lecture 11 Index calculus
18.783 Lecture 9 Schoof's algorithm.sagews18.783 Lecture 9 Schoof's algorithm
18.783 Lecture 6 Division polynomials.sagews18.783 Lecture 6 Division polynomials
18.783 Lecture 6 Division polynomials.sagews
18.783 Lecture 2 Group law on Edwards curves.sagews18.783 Lecture 2 (Edwards curves)
18.783 Lecture 2 Proof of associativity.sagews18.783 Lecture 2 (proof of associativity)
code
18.783 Lecture 6 Division polynomials.sagews
18.783 Lecture 2 Group law on Edwards curves.sagews
18.783 Problem Set 6 Problem 2.sagews
18.783 Problem Set 10 Problem 3f.sagews
18.783 Norm Equation.sagews
18.783 Lecture 1.sagews
18.783 Lecture 11 Index calculus.sagews
18.783 Lecture 9 Schoof's algorithm.sagews
18.783 Lecture 9- Schoof's algorithm.sagews
18.783 Lecture 2 Proof of associativity.sagews
18.783 Lecture 11- Pollard p-1.sagews
18.783 Lecture 2- Proof of associativity.sagews
18.783 Lecture 11- Index calculus.sagews
18.783 Lecture 11 Pollard p-1.sagews
18.783 Lecture 11 Montgomery ECM.sagews
18.783 Problem Set 12.sagews
18.783 Problem Set 5 Problem 2.sagews
18.783 Isogeny Neighbors.sagews
18.783 Problem Set 12.sagews
18.783 Problem Set 5 Problem 5.sagews
18.783 Problem Set 10 Problem 3f.sagews
18.783 Lecture 9 Schoof's algorithm.sagews
18.783 Lecture 2 Proof of associativity.sagews
18.783 Lecture 11 Index calculus.sagews
18.783 Isogeny Neighbors.sagews
18.783 Lecture 11 Montgomery ECM.sagews
18.783 Lecture 2 Group law on Edwards curves.sagews
18.783 Norm Equation.sagews
18.783 Problem Set 6 Problem 2.sagews
18.783 Problem Set 6 Problem 1.sagews
18.783 Lecture 11 Pollard p-1.sagews
projects-blackboard-day1.pdf
references