Okay never mind, next time I will have to think harder before I actually ask something xD... solved it... (should take my hands of those matrices..) For the ones interested (with the same question for example), I solved it this way:
{\bf Theorem 4.3} If $c_1, c_2,\ldots,$ and $c_n$ are constants ...
Search found 2 matches
- Sat Dec 22, 2012 8:14 pm
- Forum: Math & Science
- Topic: Sigmas in equations and align
- Replies: 1
- Views: 1389
- Sat Dec 22, 2012 7:57 pm
- Forum: Math & Science
- Topic: Sigmas in equations and align
- Replies: 1
- Views: 1389
Sigmas in equations and align
Hello.
I am summarizing some theory and now I've got the following code
{\bf Theorem 4.3} If $c_1, c_2,\ldots,$ and $c_n$ are constants, then
\begin{equation*}
E\begin{bmatrix}
\sum\limits_{i=1}^{n}c_ig_i(X)
\end{bmatrix} = \sum\limits_{i=1}^{n}c_iE[g_i(X)]
\end{equation*}
{\bf{\textit{Proof ...
I am summarizing some theory and now I've got the following code
{\bf Theorem 4.3} If $c_1, c_2,\ldots,$ and $c_n$ are constants, then
\begin{equation*}
E\begin{bmatrix}
\sum\limits_{i=1}^{n}c_ig_i(X)
\end{bmatrix} = \sum\limits_{i=1}^{n}c_iE[g_i(X)]
\end{equation*}
{\bf{\textit{Proof ...
