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It functions the same as the previous example with the content of the "ordered list without any list items", which itself is an ordered list, expressed with # codes; the HTML produced, and hence the rendering, is the same. This is the simplest method, and recommended when starting a simple list with number 1.
The term is commonly used in mathematics and computer science to refer to a listing of all of the elements of a set. The precise requirements for an enumeration (for example, whether the set must be finite, or whether the list is allowed to contain repetitions) depend on the discipline of study and the context of a given problem.
This is the case for many, but not all, elements within an HTML document. The distinction is explicitly emphasised in HTML 4.01 Specification: Elements are not tags. Some people refer to elements as tags (e.g., "the P tag"). Remember that the element is one thing, and the tag (be it start or end tag) is another.
This template is used on approximately 650,000 pages, or roughly 1% of all pages. To avoid major disruption and server load, any changes should be tested in the template's /sandbox or /testcases subpages, or in your own user subpage.
A list item should not end with a full stop unless it consists of a complete sentence or is the end of a list that forms one. When elements contain (or are) titles of works or other proper names, these retain their original capitalization, regardless how the rest of the list is formatted.
Some HTML elements are defined as empty elements and take the form < tag attribute1 = "value1" attribute2 = "value2" >. Empty elements may enclose no content, for instance, the < br > tag or the inline < img > tag. The name of an HTML element is the name used in the tags. The end tag's name is preceded by a slash character /. If a tag has no ...
This navbox is intended for use at the bottom of the documentation pages of list-generating and -formatting templates. It takes no parameters. The above documentation is transcluded from Template:HTML lists/doc .
There have been characterizations in database theory of which conjunctive queries could be enumerated with linear preprocessing and constant delay. [4] The problem of enumerating maximal cliques in an input graph, e.g., with the Bron–Kerbosch algorithm; Listing all elements of structures such as matroids and greedoids