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group [2014/12/18 18:47]
nikolaj
group [2014/12/18 18:48]
nikolaj
Line 3: Line 3:
 | @#55CCEE: context ​    | @#55CCEE: $G$ | | @#55CCEE: context ​    | @#55CCEE: $G$ |
 | @#FFBB00: definiendum | @#FFBB00: $ \langle G,* \rangle \in \mathrm{it}$ | | @#FFBB00: definiendum | @#FFBB00: $ \langle G,* \rangle \in \mathrm{it}$ |
-| @#AAFFAA: inclusion ​    ​| @#AAFFAA: $\langle G,* \rangle \in \mathrm{monoid}(G)$ | +| @#AAFFAA: inclusion ​  ​| @#AAFFAA: $\langle G,* \rangle \in \mathrm{monoid}(G)$ | 
-| @#AADDEE: let     ​| @#AADDEE: $e$ s.t. $\forall g.\, e*a=a*e=a$ ​ |+| @#AADDEE: let         ​| @#AADDEE: $e$  | 
 +| @#AADDEE: such that   | @#​AADDEE: ​$\forall g.\, e*a=a*e=a$ ​ |
 | @#DDDDDD: range       | @#DDDDDD: $g,​g^{-1}\in G$ | | @#DDDDDD: range       | @#DDDDDD: $g,​g^{-1}\in G$ |
 | @#55EE55: postulate ​  | @#55EE55: $\forall g.\,\exists g^{-1}.\;​(g*g^{-1}=g^{-1}*g=e)$ | | @#55EE55: postulate ​  | @#55EE55: $\forall g.\,\exists g^{-1}.\;​(g*g^{-1}=g^{-1}*g=e)$ |
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