Menu Dat Introduction How Dat Works FAQ Cookbook Browser Dat DIY Dat Ecosystem Overview SLEEP Hyperdrive Hypercore Note this is about Dat 1.0 and later. For historical info about earlier incarnations of Dat (Alpha, Beta) check out this post . When someone starts downloading data with the Dat command-line tool , here's what happens: Dat links look like this: dat.land/c3fcbcdcf03360529b47df32ccfb9bc1d7f64aaaa41cca43ca9ac7f6778db8da . The domain, dat.land, is there so if someone opens the link in a browser we can provide them with download instructions, and as an easy way for people to visually distinguish and remember Dat links. Dat itself doesn't actually use the dat.land part, it just needs the last part of the link which is a fingerprint of the data that is being shared. The first thing that happens when you go to download data using one of these links is you as...
Star Download for Mac Build Linux Any site can be forked. Hosting is instant and free. Beaker is a Peer-to-Peer Web Browser , made for users to run applications independently of hosts. Using P2P Hypermedia, Beaker separates frontend apps from backend services, so that users are completely in control of their software and data. Read more. Documentation Mailing List Twitter GitHub Latest Posts Beaker 0.5.2 Released Achieving Scale in the Decentralized Web Reader Privacy On The P2P Web What is the P2P Web? Place this tag in your head or just before your close body tag. ...
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Taichi (太極) Menu Skip to content Taichi Gallery Code About Links Misc. Photography #site-navigation #masthead Sidebar #sidebar Page .entry-header Open source Taichi provides open source implementation of state-of-the-art computer graphics research results. Code State-of-the-art With various latest algorithms included in Taichi, researchers and artists can enjoy handy comparison with and easy utilization of these new technologies. References Easy-to-use Though the kernel part is implemented in C++11 for efficiency, Python bindings are provided for fast scripting and content generation. Documentation Cross-platform Taichi runs on Linux, Mac OS X and Windows. Learn More What's Inside Currently I implemented about 40 g...
This is a dumb hack, we should only have one or the other from the the template context, so only one of the following will be rendered. ...
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Submit GPG Key | Stats | FAQ | Contact Us | RSS RSA is a method for asymmetric cryptography that relies on some properties of numbers. Asymmetric-key systems are the only practicable way for people to exchange secrets on the cheap. The alternative, absent these, is using OTPs (One Time Pads) which require sharing a secret in the past, and keeping it secret in the present, to be able to share a secret in the future. The properties of numbers in question boil down to it being a lot easier to compute the product of 11, 13 and 17 than to find the factors that compose the number 2`431. Various larger entities (such as government agencies), jealous of the fact that RSA allows private persons to exchange secrets safely and with minimal expenditure have been working hard and for many decades to weaken this cryptographic system as much as possible, and to destroy it as soon as possibl...
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CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search For other theorems named after Pierre de Fermat, see Fermat's theorem . Fermat's little theorem states that if p is a prime number , then for any integer a , the number a p − a is an integer multiple of p . In the notation of modular arithmetic , this is expressed as a p ≡ ≡ a ( mod p ) . {\displaystyle a^{p}\equiv a{\pmod {p}}.} For example, if a = 2 and p = 7, 2 7 = 128, and 128 − 2 = 7 × 18 is an integer multiple of 7. If a is not divisible by p , Fermat's little theorem is equivalent to the statement that a p − 1 − 1 is an integer multiple of p , or in symbols a p − − 1 ≡ ≡ 1 ( mod p ) . {\displaystyle a^{p-1}\equiv 1{\pmod {p}}.} [1] [2] For example, if a = 2 and p = 7 then 2 6 = 64 and 64 − 1 = 63 is thus a multiple of 7....
CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search In group theory , a branch of mathematics, the baby-step giant-step is a meet-in-the-middle algorithm for computing the discrete logarithm . The discrete log problem is of fundamental importance to the area of public key cryptography . Many of the most commonly used cryptography systems are based on the assumption that the discrete log is extremely difficult to compute; the more difficult it is, the more security it provides a data transfer. One way to increase the difficulty of the discrete log problem is to base the cryptosystem on a larger group. 1 Theory 2 The algorithm 2.1 C algorithm with the GNU MP lib 3 In practice 4 Notes 5 References Theory [ edit ] The algorithm is based on a space-time tradeoff . It is a fairly simple modification of trial multiplication, the n...
Skip to content Personal Open source Business Explore Sign up Sign in Pricing Blog Support Search GitHub '"` </textarea></xmp> This repository Watch 162 Star 1,903 Fork 327 DanMcInerney / wifijammer Code Issues 12 Pull requests 2 Projects 0 Pulse Graphs Continuously jam all wifi clients/routers 70 commits 2 branches 0 releases 13 contributors Python 100.0% Python Clone or download Use Git or checkout with SVN using the web URL. Download ZIP Find file Branch: master Switch branches/tags Branches Tags master tailot-master Nothing to show Nothing to show New pull request Latest commit a0dcd6f Jan 4, 2017 DanMcInerney committed on GitHub Merge pull request #60 from tintinweb/f...
CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search This article provides insufficient context for those unfamiliar with the subject . Please help improve the article with a good introductory style . (October 2009) ( Learn how and when to remove this template message ) The Fiat–Shamir heuristic is a technique in cryptography for taking an interactive proof of knowledge and creating a digital signature based on it. This way, some fact (for example, knowledge of a certain number secret to the public) can be proven without revealing underlying information. The technique is due to Fiat and Shamir (1986). [1] The original interactive proof must have the property of being public-coin , for the method to work. For the algorithm specified below, a reader should be familiar with the laws of modular arithmetic , especially with multiplicative...
Thomas Wu Computer Science Department Stanford University tjw@cs.Stanford.EDU This paper presents a new password authentication and key-exchange protocol suitable for authenticating users and exchanging keys over an untrusted network. The new protocol resists dictionary attacks mounted by either passive or active network intruders, allowing, in principle, even weak passphrases to be used safely. It also offers perfect forward secrecy , which protects past sessions and passwords against future compromises. Finally, user passwords are stored in a form that is not plaintext-equivalent to the password itself, so an attacker who captures the password database cannot use it directly to compromise security and gain immediate access to the host. This new protocol combines techniques of zero-knowledge proofs with asymmetric key exchange protocols and offers significantly improved perfor...
CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search Non-interactive zero-knowledge proofs are a variant of zero-knowledge proofs in which no interaction is necessary between prover and verifier. Blum , Feldman, and Micali [1] showed that a common reference string shared between the prover and the verifier is enough to achieve computational zero-knowledge without requiring interaction. Goldreich and Oren [2] gave impossibility results for one shot zero-knowledge protocols in the standard model . In 2003, Goldwasser and Kalai published an instance of an identification scheme for which any hash function will yield an insecure digital signature scheme. [3] These results are not contradictory, as the impossibility result of Goldreich and Oren does not hold in the common reference string model or the random oracle model . Non-interactive zero-know...