Axiom: Axiom of Existence of Inverse Elementseditcontribute as guest [id:670]In any group \((G,\ast)\), for each element \(a\in G\) there is an inverse element, denoted by \(a^{-1}\in G\), with \(a\ast a^{-1}=a^{-1}\ast a=e\), whereby \(e\) is the identity of \(G\). References [577] Knauer Ulrich: “Diskrete Strukturen - kurz gefasst”, Spektrum Akademischer Verlag, 2001 Global predecessors:The immidiate logical predecessors and successors of the current node are: Learn more about the axiomatic method. Contribute to BoP: add a new Axiom addcontribute as guest add a new Corollary addcontribute as guest add a new Definition addcontribute as guest add a new Motivation addcontribute as guest add a new Example addcontribute as guest add a new Application addcontribute as guest add a new Explanation addcontribute as guest add a new Interpretation addcontribute as guest add a new Comment (Branch) addcontribute as guest |
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