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Skip to content Sign up Sign in This repository Explore Features Enterprise Blog Watch 253 Star 1,971 Fork 442 gevent / gevent /.container /.repohead Code Issues Pull requests Wiki Pulse Graphs HTTPS Subversion You can clone with HTTPS or Subversion . Download ZIP /.repository-sidebar Loading… New issue python3 #38 Open denik opened this Issue Sep 13, 2012 · 73 comments None yet No milestone No one assigned and others Owner denik commented Sep 13, 2012 Would be cool to have python3 support, ideally as single source. Here's an old python3 fork: http://bitbucket.org/jjonte/gevent Reported by Denis.Bilenko. Denis.Bilenko said, at 2011-01-28T0...

Skip to content Sign up Sign in This repository Explore Features Enterprise Blog Watch 253 Star 1,971 Fork 442 gevent / gevent /.container /.repohead Code Issues Pull requests Wiki Pulse Graphs HTTPS Subversion You can clone with HTTPS or Subversion . Download ZIP /.repository-sidebar Loading… New issue python3 #38 Open denik opened this Issue Sep 13, 2012 · 73 comments None yet No milestone No one assigned and others Owner denik commented Sep 13, 2012 Would be cool to have python3 support, ideally as single source. Here's an old python3 fork: http://bitbucket.org/jjonte/gevent Reported by Denis.Bilenko. Denis.Bilenko said, at 2011-01-28T0...

Skip to content Sign up Sign in This repository Explore Features Enterprise Blog Watch 253 Star 1,971 Fork 442 gevent / gevent /.container /.repohead Code Issues Pull requests Wiki Pulse Graphs HTTPS Subversion You can clone with HTTPS or Subversion . Download ZIP /.repository-sidebar base sha1: "5f264dfb1940d612b37f0117b06c716501871779" head sha1: "fd216f9b834c75beacace48fd1e877fcf144b268" Loading… Remove SSL3 entirely as default TLS level #517 Merged denik merged 1 commit into gevent : master from Ivoz : rm-ssl3 Dec 9, 2014 +2 −2      Conversation 1 Commits 1 Files changed 2 None yet No milestone No one assigned Collaborator Ivoz commented Dec 9,...

Skip to content Sign up Sign in This repository Explore Features Enterprise Blog Watch 253 Star 1,971 Fork 442 gevent / gevent /.container /.repohead Code Issues Pull requests Wiki Pulse Graphs HTTPS Subversion You can clone with HTTPS or Subversion . Download ZIP /.repository-sidebar Loading… New issue ssl broken on Debian (and derivatives), as of python 2.7.8-12 #513 Closed csillag opened this Issue Nov 20, 2014 · 9 comments None yet No milestone No one assigned csillag commented Nov 20, 2014 In v2.7.8-12 of the Debian python suit, which was released 3 days ago, they added a patch , which, according to the changelog , "Allow building and testing without SSLv3 support" In fa...

CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search In mathematics , specifically in ring theory , an algebra over a commutative ring is a generalization of the concept of an algebra over a field , where the base field K is replaced by a commutative ring R . In this article, all rings are assumed to be unital . 1 Formal definition 2 Example 2.1 Split-biquaternions 3 Associative algebras 4 Non-associative algebras 5 See also 6 References 7 Further reading Formal definition [ edit ] Let R be a commutative ring. An R -algebra is an R -module A together with a binary operation [·, ·] called A - multiplication , which satisfies the following axiom: Bilinearity : for all scalars , in R and all elements x , y , z in A . Example [ edit ] Split-biquaternions [ edit ] The split-biquaternions are an example of a...

CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search This article includes a list of references , related reading or external links , but its sources remain unclear because it lacks inline citations . Please improve this article by introducing more precise citations. (March 2013) In mathematics , the Cayley–Dickson construction , named after Arthur Cayley and Leonard Eugene Dickson , produces a sequence of algebras over the field of real numbers , each with twice the dimension of the previous one. The algebras produced by this process are known as Cayley–Dickson algebras . They are useful composition algebras frequently applied in mathematical physics . The Cayley–Dickson construction defines a new algebra based on the direct sum of an algebra with itself, with multiplication defined in a specific way and an involution known as conju...

CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search For numbers "constructible" in the sense of set theory , see Constructible universe . For example, the square root of 2 is constructible : from the length unit, we can construct a line segment of length with straightedge and compass. A point in the Euclidean plane is a constructible point if, given a fixed coordinate system (or a fixed line segment of unit length ), the point can be constructed with unruled straightedge and compass . A complex number is a constructible number if its corresponding point in the Euclidean plane is constructible from the usual x - and y -coordinate axes. It can then be shown that a real number r is constructible if and only if , given a line segment of unit length, a line segment of length | r | can be constructed with compass and straightedge. [ 1 ] It...

RCI [BOM] -headertags-addswitch : includes/runtime/headertags/CDS_headertags_addswitch.php RCI [EOM] -headertags-addswitch : includes/runtime/headertags/CDS_headertags_addswitch.php RCI [BOM] -headertags-addswitch : includes/runtime/headertags/FDMS_headertags_addswitch.php RCI [EOM] -headertags-addswitch : includes/runtime/headertags/FDMS_headertags_addswitch.php warnings // warning_eof // RCI [BOM] -mainpage-top : includes/runtime/mainpage/sss_mainpage_top.php RCI [EOM] -mainpage-top : includes/runtime/mainpage/sss_mainpage_top.php header // header // table with logo Air Fresheners & More » Washroom Products » Urinal Screens » Ekcos Innovations EkcoScreen Anti-Splashback Urinal Screens header content start header content eof eof - top logo header Home Featured Specials New Products My Account Shopping Cart Checkout ...

CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search Not to be confused with Hyperbolic paraboloid . Hyperboloid of one sheet Common conical surface Hyperboloid of two sheets In mathematics , a hyperboloid is a quadric – a type of surface in three dimensions – described by the equation (hyperboloid of one sheet), or (hyperboloid of two sheets). Both of these surfaces asymptote to the same conical surface as x or y become large: These are also called elliptical hyperboloids. If and only if a = b , it is a hyperboloid of revolution, and is also called a circular hyperboloid. 1 Cartesian coordinates 2 Generalised equations 3 Properties 4 In more than three dimensions 5 Hyperboloid structures 6 Relation to the sphere 7 See also 8 References 9 External links Cartesian coordinates [ edit ] Animation of a hyp...

Skip to content Sign up Sign in This repository Explore Features Enterprise Blog Watch 51 Star 826 Fork 85 valderman / haste-compiler /.container /.repohead Code Issues Pull requests Pulse Graphs HTTPS Subversion You can clone with HTTPS or Subversion . Download ZIP /.repository-sidebar A Haskell to Javascript compiler. http://haste-lang.org 1,242 commits 3 branches 22 releases 33 contributors Haskell 86.8% C 7.4% JavaScript 4.4% C++ 0.8% Shell 0.3% Objective-C 0.2% Other 0.1% Haskell C JavaScript C++ Shell Objective-C Other branch: master Switch branches/tags Branches Tags 0.4.2.1-fixes 0.4.4 master Nothing to show 0.4.4.3...

<![endif] CONTACT Keith LeWinter [Talent Buyer / Marketing] keith@abstractearthproject.com Peter Clark [Event Production] pete@abstractearthproject.com --- CLOSE --- CONTACT to use a image just replace the bloginfo('name') with your img src and remove the surrounding <p> HOME if you'd like to use the site description you can un-comment it below <nav role="navigation"> <div class="nav footer-nav clearfix"><ul><li ><a href="http://www.abstractearthproject.com/">Home</a></li><li class="page_item page-item-248"><a href="http://www.abstractearthproject.com/about-2/">About</a></li><li class="page_item page-item-101"><a href="http://www.abstractearthproject.com/past-events/">Past Events</a></li><li class="page_item page-item-104"><a href="http://www.abstractearthproject.com/free-downloads/">Free Music!</a></li><li class="page_item page-item-219"><a href="http://www...

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CentralNotice From Wikipedia, the free encyclopedia Jump to: navigation , search The Chinese remainder theorem was proved by Gauss with his 1801 book Disquisitiones Arithmeticae . [ 1 ] The Chinese remainder theorem is a result about congruences in number theory and its generalizations in abstract algebra . It was first published in the 3rd to 5th centuries by the Chinese mathematician Sun Tzu . In its basic form, the Chinese remainder theorem will determine a number n that, when divided by some given divisors, leaves given remainders. For example, what is the lowest number n that when divided by 3 leaves a remainder of 2, when divided by 5 leaves a remainder of 3, and when divided by 7 leaves a remainder of 2? 1 Theorem statement 2 Existence and uniqueness 2.1 Case of two equations ( k = 2 ) 2.2 General case 3 Finding the solution with basic algebra ...

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