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January 22nd, 2019, 03:53 PM   #31
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 Originally Posted by AplanisTophet I'll take that $5 mill. Thank you! Hike one value found. So you decided and wrote to the author? What methods did AplanisTophet use? January 23rd, 2019, 07:01 AM #32 Newbie Joined: Jan 2019 From: Australia Posts: 11 Thanks: 0 Quote:  Originally Posted by izitors Hike one value found. So you decided and wrote to the author? What methods did AplanisTophet use? No one has decided yet not Micrm and not AplanisTophet. So decide and publish the result. January 27th, 2019, 06:18 PM #33 Newbie Joined: Jan 2019 From: Germany Posts: 13 Thanks: 2 Quote:  Originally Posted by Enjoyer No one has decided yet not Micrm and not AplanisTophet. So decide and publish the result. Call Perelman! February 5th, 2019, 09:52 PM #34 Newbie Joined: Jan 2019 From: Australia Posts: 11 Thanks: 0 Quote:  Originally Posted by izitors Call Perelman! Perelman spent most of his life on solving mathematical problems, theorems and hypotheses and eventually succeeding in his work, he refused a million US dollars with a smile on his face !!!!!!!! It is unlikely that Grigory Perelman is interested in$ 5,000,000
What are some ways you can solve the math task Messrs. Scientists, wunderkinds of mathematics?

Last edited by skipjack; March 31st, 2019 at 11:48 AM.

 February 8th, 2019, 06:07 PM #35 Newbie   Joined: Jan 2019 From: Germany Posts: 13 Thanks: 2 It seems like, they say, it works relatively well in the "usual" RSA neuro-cryptanalysis (neural networks with backpropagation - at least, the number of options per search will decrease by orders of magnitude) https://en.wikipedia.org/wiki/Backpropagation https://github.com/search?q=Backpropagation
 February 24th, 2019, 08:22 AM #36 Newbie   Joined: Jan 2019 From: Australia Posts: 11 Thanks: 0 https://www.youtube.com/watch?v=QaZjcjkdmbA Shamir’s Trick With this method computing the sum of two point multiplications is faster than to compute them separately. So basically we want the result of kP +sQ. If we rearrange the two scalars in w bit chunks and interleave those chunks we get a new scalar of double the size and 2w bit window chunks. Next we can precompute all 22w combinations of iP+jQ with i = 0...2 w−1 and j = 0...2 w − 1. Finally we run a normal window method. Hence the number of additions doubles, but the number of doubles stays the same. This trick can be applied in various forms. The most trivial application is for the ECDSA signature verification where exactly an expression like above appears. But also normal scalar multiplications can be brought in such a form. If we for instance know the base point in advance and the scalar has 192 bit, we can precompute 296P and then split the scalar to compute k96(296P)+k0P. However, even if the base point is not known in advance, there exist efficiently computable endomorphisms for some curves which still allow to gain speed by applying this method
 March 31st, 2019, 09:37 AM #37 Newbie   Joined: Jan 2019 From: Australia Posts: 11 Thanks: 0 The Double-Base Number System in Elliptic Curve Cryptograhy http://www.lirmm.fr/~imbert/talks/la...silomar_08.pdf
 May 23rd, 2019, 12:03 AM #38 Newbie   Joined: Jan 2019 From: Australia Posts: 11 Thanks: 0 Has anyone solved this math task? Hello to all mathematicians of the forum! Has anyone solved this math task? I would like to raise the discussion for the sake of curiosity and interest!
 July 30th, 2019, 01:57 AM #39 Newbie   Joined: Jan 2019 From: Australia Posts: 11 Thanks: 0 Has anyone solved this math task? Has anyone solved this math task?

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