# Photovoltaic Module Reliability Workshop 2010 ☝

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When does a function have a well-defined action?

A function $f \colon G \to H$ has an action $f(x).g$ whenever a action exists, but when does this action turn out to be well-defined?
For instance, if $f(g_1) = f(g_2)$ do we have that $g_1.f(g_1) = g_2.f(g_2)$, or do we have $g_1.f(g_1) eq g_2.f(g_2)$?

A:

Of course it has a well-defined action on $G$. The only issue is that it can have many different actions on $H$. For example, take $G$ to be the singleton $\{\ast\}$ and $H$ to be the singleton $\{\ast,\star\}$. Then $f(\ast)$ can be any element of $H$ (including $\star$). This will happen iff $f(g) = \star$ for some $g\in G$.

As war drama ‘Game of Thrones’ heats up, 4 Reasons ‘A Song of Ice and Fire’ is actually a good book

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