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A good topic is a collection of inter-related articles that are of a good quality (though not all are featured articles). A good topic represents Wikipedia's quality-rated content by thoroughly covering all parts of that topic through several good articles that share a similar structure and are well-linked with each other.
Here is a hypothetical example of what a university overview topic might look like, as well as three hypothetical subtopics. As with the example above, trying to create a topic with every article related to a university would be almost impossible, but virtually all other articles about the university would fall within the scope of at least one of the non-lead articles in the overview topic.
To become featured, a topic must meet a set of criteria. Featured topics are nominated and discussed at the Wikipedia:Featured and good topic candidates page, where they are either accepted or rejected. Additions to existing featured topics are also discussed there. Do not add an article directly to a featured topic without nominating it first.
Check the good and featured topic criteria and make sure the topic meets all of them before nominating.; If you are nominating a featured topic, add the template {{FTCmain|ExampleTopicName|X}} to the talk page of the main article in the series you are nominating, where X is the desired archive number.
A presentation program is commonly used to generate the presentation content, some of which also allow presentations to be developed collaboratively, e.g. using the Internet by geographically disparate collaborators. Presentation viewers can be used to combine content from different sources into one presentation.
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The featured and good topics coordinators Aza24, MaranoFan and Kyle Peake determine the timing of the process for each nomination. For a nomination to be promoted to FT or GT status, consensus must be reached for a group to be promoted to featured or good topic status. If enough time passes without objections being resolved, nominations will be ...
Convolution. Cauchy product –is the discrete convolution of two sequences; Farey sequence – the sequence of completely reduced fractions between 0 and 1; Oscillation – is the behaviour of a sequence of real numbers or a real-valued function, which does not converge, but also does not diverge to +∞ or −∞; and is also a quantitative measure for that.
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