User:Nik

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Niklaus Messerli nik@student.ethz.ch

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Problem 1 nachvollzogen
Problem 2 c) wieso \(\pi \circ \rho(g) v = \rho(g) \circ \pi v\)?
Problem 3 d) Wieso müssen wir zeigen dass "\(\{L_g: g \in G\}\) is a group under composition"? Wir wissen doch schon, dass \(L: G \rightarrow \mathrm{Sym}G\) und dass \(G\) und \(\mathrm{Sym}G\) Gruppen sind.
Problem 4 nachvollzogen
Problem 5 nachvollzogen
Problem 6 nachvollzogen
Problem 7
Problem 8
Problem 9
Problem 10
Problem 11
Problem 12
Problem 13
Problem 14
Problem 15