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Simple XML. Not to be confused with the SimpleXML PHP extension. Simple XML is a variation of XML containing only elements. All attributes are converted into elements. Not having attributes or other xml elements such as the XML declaration / DTDs allows the use of simple and fast parsers. This format is also compatible with mainstream XML parsers.
Field extension. In mathematics, particularly in algebra, a field extension (denoted ) is a pair of fields , such that the operations of K are those of L restricted to K. In this case, L is an extension field of K and K is a subfield of L. [1] [2] [3] For example, under the usual notions of addition and multiplication, the complex numbers are ...
Simple file verification. Simple file verification ( SFV) is a file format for storing CRC32 checksums of files to verify the integrity of files. SFV is used to verify that a file has not been corrupted, but it does not otherwise verify the file's authenticity. The .sfv file extension is usually used for SFV files. [1]
Galois extension. In mathematics, a Galois extension is an algebraic field extension E / F that is normal and separable; [1] or equivalently, E / F is algebraic, and the field fixed by the automorphism group Aut ( E / F) is precisely the base field F. The significance of being a Galois extension is that the extension has a Galois group and ...
SimpleXML. SimpleXML is a PHP extension that allows users to easily [1] [2] manipulate/use XML data. It was introduced in PHP 5 as an object oriented approach to the XML DOM providing an object that can be processed with normal property selectors and array iterators. [3] [4] It represents an easy way of getting an element's attributes and ...
Type. Cryptocurrency wallet. Website. metamask .io. MetaMask is a software cryptocurrency wallet used to interact with the Ethereum blockchain. It allows users to access their Ethereum wallet through a browser extension or mobile app, which can then be used to interact with decentralized applications.
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Such an extension is called extension by a derivation. If ψ : g → der h is defined by ψ ( μδ )( H ) = μδ ( H ) , then ψ is a Lie algebra homomorphism into der h . Hence this construction is a special case of a semidirect sum, for when starting from ψ and using the construction in the preceding section, the same Lie brackets result.
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