Whois & Analysis for ajaxy.org

WooCommerce is an open source e-commerce plugin for WordPress.

It is designed for small to large-sized online merchants using WordPress.

Launched on September 27, 2011, the plugin quickly became popular for its simplicity to install and customize and free base product.

WordPress is a free and open-source content management system (CMS) based on PHP and MySQL.

WordPress is installed on a web server that is either part of an Internet hosting service or a network host in its own right.

The first case may be a service like WordPress.com, for example, and the second case could be a computer running the software package WordPress.org.

A local computer may be used for single-user testing and learning purposes.

Features include a plugin architecture and a template system.

WordPress was used by more than 27.5% of the top 10 million websites.

WordPress is reportedly the most popular website management or blogging system in use on the Web, supporting more than 60 million websites.

In computing, a plug-in (or plugin, add-in, addin, add-on, addon, or extension) is a software component that adds a specific feature to an existing computer program.

When a program supports plug-ins, it enables customization.

The common examples are the plug-ins used in web browsers to add new features such as search-engines, virus scanners, or the ability to use a new file type such as a new video format.

Well-known browser plug-ins include the Adobe Flash Player, the QuickTime Player, and the Java plug-in, which can launch a user-activated Java applet on a web page to its execution on a local Java virtual machine.

Bing is a web search engine owned and operated by Microsoft.

The service has its origins in Microsoft's previous search engines: MSN Search, Windows Live Search and later Live Search.

Bing provides a variety of search services, including web, video, image and map search products.

It is developed using ASP.NET.

In mathematics, contact geometry is the study of a geometric structure on smooth manifolds given by a hyperplane distribution in the tangent bundle satisfying a condition called 'complete non-integrability'.

Equivalently, such a distribution may be given (at least locally) as the kernel of a differential one-form, and the non-integrability condition translates into a maximal non-degeneracy condition on the form.

These conditions are opposite to two equivalent conditions for 'complete integrability' of a hyperplane distribution, i.e. that it be tangent to a codimension one foliation on the manifold, whose equivalence is the content of the Frobenius theorem,