| bio | website | |
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| location | ||
| age | ||
| visits | member for | 6 months |
| seen | Feb 26 at 22:44 | |
| stats | profile views | 1 |
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Feb 19 |
awarded | Supporter |
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Feb 19 |
accepted | Implementations of Ntru TLS |
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Feb 19 |
comment |
Implementations of Ntru TLS Hey Tim, Security Innovations got back to me and provided a student / not for profit license to use it. It's in C so there will be some hackery required, but it will work hopefully. |
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Feb 16 |
asked | Implementations of Ntru TLS |
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Nov 13 |
comment |
Montgomery Exponentiation - selecting input value R for a given BigInteger @CodesInChaos no it was an assignment! Would you care to make a comment or two on codereview.stackexchange.com/questions/18199/…? The assignment due date has passed so you can say as much as you like. |
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Nov 11 |
comment |
Montgomery Exponentiation - selecting input value R for a given BigInteger Thank you, this was how I was calculating R. I guess the slowdown is the way I programmed the actual Montgomery methods monPro and modExp (See the code review I example I linked if you are a coder) |
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Nov 11 |
revised |
Montgomery Exponentiation - selecting input value R for a given BigInteger Added a link to full code of the problem |
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Nov 11 |
asked | Montgomery Exponentiation - selecting input value R for a given BigInteger |
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Nov 10 |
comment |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? Finally, can anyone recommend a number theory book that doesn't assume one is doing a degree in mathematics? Even the "Introduction to number theory" books are difficult to follow for me. I searched the "for dummies" site and it doesn't seem to have anything relevant. Even our recommended book - Handbook of Applied Cryptography - I understand the crypto bits but the math leaves me baffled. |
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Nov 9 |
comment |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? Thanks a million guys, I've learned a lot from this. Now in our actual assignment we're asked to implement modular exponentiation, but for N he gives us a large prime number, which obviously can't be used here. Now I have the assignment working using the right-to-left binary method, but is there any way it can be applied to the topic here? I'm assuming no - but don't get me wrong, the above has helped me GREATLY in the understanding of this course. |
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Nov 9 |
awarded | Student |
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Nov 9 |
comment |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? Can anyone think of a way to solve this negativity problem in Java using BigIntegers? I tried a couple of things, firstly by pre computing Cp - Cq. I checked the answer is negative (BigInteger computed.compareTo(BigInteger.ZERO) <)) and then tried the following - 1. call BigInteger(abs) on it. This didn't seem to work. |
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Nov 8 |
comment |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? Poncho if you also have a stack overflow account and would like to maybe answer by linking to this page I'll mark that the answer too. |
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Nov 8 |
awarded | Scholar |
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Nov 8 |
accepted | How can I use eulers totient and the chinese remainder theorem for modular exponentiation? |
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Nov 8 |
comment |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? Wow, thank you so much, that makes so much sense. I don't understand, however, how (1 * (2 - 3) mod 5) is 4. 2-3 is -1, multiply by 1 is still -1, mod 5 of -1 is -1? |
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Nov 8 |
revised |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? added 94 characters in body |
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Nov 8 |
comment |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? Hey mikeazo, I've edited it, hopefully it's much clearer now. The link you posted for the CRT is certainly helpful, but again, I have trouble following the math near the end of the answer. |
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Nov 8 |
awarded | Editor |
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Nov 8 |
revised |
How can I use eulers totient and the chinese remainder theorem for modular exponentiation? Edited to clarify due to comment feedback on the original question, made the question title clearer. |