Revision as of 01:42, 15 January 2026

Inverse

For some group element \(x\), the unique element \(y\) for which \(x+y\) is the identity element relative to the binary group operator \(+\) (\(y\) is usually denoted as \(-x\)).

Source: NIST SP 800-186 | Category:

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	{{CyberTerm\|definition=For some group element ~~<span class="math-tex">~~\(x\)~~</span>~~, the unique element ~~<span class="math-tex">~~\(y\)~~</span>~~ for which ~~<span class="math-tex">~~\(x+y\)~~</span><em>~~ ~~</em>~~is the identity element relative to the binary group operator ~~<span class="math-tex">~~\(+\)~~</span>~~ (~~<span class="math-tex">~~\(y\)~~</span>~~ is usually denoted as ~~<span class="math-tex">~~\(-x\)~~</span>~~).\|source=NIST SP 800-186}}		{{CyberTerm\|definition=For some group element \(x\), the unique element \(y\) for which \(x+y\) is the identity element relative to the binary group operator \(+\) (\(y\) is usually denoted as \(-x\)).\|source=NIST SP 800-186}}