prashanta.net
Prashanta.net - Web Hosting
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Skip to: page content. Links on this page. Eugene, OR 97404. Prashanta.net serves as a virtual ISP hosting half a dozen websites. We just paid $90 for a year or $7.50/mo at HostMonster. 20 Gigabytes of hosting space. Hosting of unlimited domains. 5000 Pop/Imap email accounts. SSH access (Secure Shell). 500 Gigs/mo of transfer. SSL, FTP, Stats. CGI, Ruby (RoR), Perl, PHP, MYSQL. Automatic installation of a wide variety of the most popular Internet related open source programs. Webmail, Addon Domains.
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Prashanta.net - Development
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Skip to: page content. Links on this page. Eugene, OR 97404. Prashanta.net has refocused from the design of static HTML web sites using Dreamweaver and the development of CMS. Web sites deployed in Drupal. The new focus is on Ruby on Rails. Or RoR, a modern web development framework writen in Ruby. Ruby is a very modern and powerful programming language, while Rails is a application framework written in Ruby that works with databases, web servers and web browsers. Page for specific directions on how to o...
mathemat.iqsociety.org
Tetration and hyperoperators » MathematIQ
http://mathemat.iqsociety.org/tetration-and-hyperoperators
Smarandache circular sequence patterns. The Library of Babel by Marco Ripà. ENSDT and ENNDT: Dynamic IQ tests project. Nine Dots, and many more. Nine Points Problem extended in 3 dimensions animation. ENSDT and ENNDT: Dynamic IQ tests project. Posted by marcokrt in Latest News. Do you know what an hyperoperator is? If yes, it would be very easy to solve the analogy below. I think the easiest way to undersand a little more about this strange world is to read a couple of Wiki pages:. 5 10 i](mod 10 30):.
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math.blogoverflow.com
Advanced High School « Stack Exchange Mathematics Blog
http://math.blogoverflow.com/category/advanced-high-school
Explore other Stack Exchange communities. When can we do induction? March 10, 2015. By Tobias Kildetoft. 10 comments. Is induction not something like, we prove something holds for ({0} ) and that if it holds for ({n} ) then it holds for ({n 1} ). How does that even make sense if we are not talking about the natural numbers? To get started, let us look at the way induction is usually formulated (I will formulate this as a theorem, but as mentioned, I will not give a proof). A = { mathbb N} ). So my claim ...
