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| bio | website | |
|---|---|---|
| location | Calgary, Canada | |
| age | 19 | |
| visits | member for | 11 months |
| seen | Feb 7 at 8:20 | |
| stats | profile views | 108 |
I am currently attending the University of Calgary for an Honours Pure Mathematics degree.
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Feb 7 |
revised |
Generating a non-convex polyhedron from a list of vertex coordinates added 131 characters in body |
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Feb 5 |
comment |
Generating a non-convex polyhedron from a list of vertex coordinates The figure I generated from the code in my answer ended up in a paper I wrote: arxiv.org/abs/1210.5756 if you are interested! Thanks for the help. |
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Feb 5 |
comment |
Linear Solve with Modular Arithmetic @Artes Sorry that I forgot to accept your answer, yes it was helpful and exactly what I needed to finish writing my Algorithm. Thanks! |
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Feb 5 |
accepted | Linear Solve with Modular Arithmetic |
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Oct 4 |
comment |
Linear Solve with Modular Arithmetic @J.M., I did not know that. Can you tell me how I would do this syntactically? |
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Oct 4 |
asked | Linear Solve with Modular Arithmetic |
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Jul 13 |
comment |
Using FindInstance to Prove No Solutions Exist @ThiesHeidecke: I ended up having already solved this particular problem I asked in the question, but this technique happened to end up being very useful for something else I am now working on, so thank you! |
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Jul 11 |
awarded | Nice Question |
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Jul 8 |
accepted | Using FindInstance to Prove No Solutions Exist |
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Jul 8 |
revised |
Using FindInstance to Prove No Solutions Exist added 6 characters in body |
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Jul 8 |
comment |
Using FindInstance to Prove No Solutions Exist I'm not sure why I should add my bounds on the angles to be periodic... I only consider it relevant to consider to internal angle which is bounded below $2\pi$. |
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Jul 7 |
asked | Using FindInstance to Prove No Solutions Exist |
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Jul 4 |
comment |
Problems Computing (in a reasonable amount of time) Solutions to a System of Inequalities @Artes: That substitution $2^p \rightarrow x, 2^r \rightarrow y, 2^s \rightarrow z$ was a great idea. Thanks for the answer! |
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Jul 4 |
comment |
Problems Computing (in a reasonable amount of time) Solutions to a System of Inequalities @VitaliyKaurov: Thanks for clearing up my concern about how I thought the computation was using a bad algorithm since it was taking so long to do. |
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Jul 4 |
comment |
Problems Computing (in a reasonable amount of time) Solutions to a System of Inequalities Thank you very much for the thoughtful response, your answer was the most useful for actually answering my question so I am accepting it (although the other ones were also very insightful as well!) |
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Jul 4 |
accepted | Problems Computing (in a reasonable amount of time) Solutions to a System of Inequalities |
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Jul 4 |
comment |
Problems Computing (in a reasonable amount of time) Solutions to a System of Inequalities I tried both of your ideas and they were not very useful in reducing the computation time. Any other ideas? |
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Jul 4 |
comment |
Problems Computing (in a reasonable amount of time) Solutions to a System of Inequalities @J.M. I have not, I will go try it! Thanks for the suggestion. |
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Jul 4 |
asked | Problems Computing (in a reasonable amount of time) Solutions to a System of Inequalities |
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Jun 26 |
accepted | Defining a Unique Domain for Solving Diophantine Equations |
