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YouTube offers users the ability to view its videos on web pages outside their website. Each YouTube video is accompanied by a piece of HTML that can be used to embed it on any page on the Web. [95] This functionality is often used to embed YouTube videos in social networking pages and blogs.
With time more advanced features have been added into forums; the ability to attach files, embed YouTube videos, and send private messages is now commonplace. As of October 2014, the largest forum Gaia Online contained over 2 billion posts. [19] Members are commonly assigned into user groups which control their access rights and permissions.
Meetro's profiles supported feeds for videos, photos, and blogs in addition to the typical social networking profile questions. Users had the option of embedding dynamic feeds from their YouTube videos, Flickr photos, and their personal blogs directly into their profiles.
There are two types of links to a video: File – To create a link to the video's File Description Page, use [[:File:Time Lapse of New York City.ogv]]. To make the text of a link to the video's File Description Page appear as some text other than the video's filename, use [[:File:Time Lapse of New York City.ogv|some text you prefer]].
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Many forum packages offer a way to create Custom BBCodes, or BBcodes that are not built into the package, where the administrator of the board can create complex BBCodes to allow the use of JavaScript or iframe functions in posts, for example, embedding a YouTube or Google Video complete with viewer directly into a post.
Links to video content on YouTube or Google Video (or other, similar content aggregators) are allowed, provided the material linked to is not obviously infringing copyright, is relevant to the article, and is a primary source or a reliable and irreplaceable secondary source. This is the same policy as for any other external link.
An embedding, or a smooth embedding, is defined to be an immersion that is an embedding in the topological sense mentioned above (i.e. homeomorphism onto its image). [ 4 ] In other words, the domain of an embedding is diffeomorphic to its image, and in particular the image of an embedding must be a submanifold .