added some more stuff
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\end{frame}
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\end{frame}
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}
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}
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\section{Limitations and Future Work}
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\section{Conclusion and Outlook}
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{
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\begin{frame}{Properties of Stabilizer States}
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\begin{itemize}
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\item{Stabilizer states support entanglement; One example is the Bell state $\frac{\ket{\mbox{0b}00} + \ket{\mbox{0b}11}}{\sqrt{2}}$.}
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\item{Some forms of superposition exist in the stabilizer formalism.}
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\item{Stabilizer states and their dynamics (including measurement) can be simulated exponentiallly faster than dense state vectors.}
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\end{itemize}
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\end{frame}
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}
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{
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{
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\begin{frame}{Non-Universality}
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\begin{frame}{Non-Universality}
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@ -907,6 +918,8 @@
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holds. The Pauli matrices are one group that fulfills this property.
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holds. The Pauli matrices are one group that fulfills this property.
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}
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}
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\item{It is not immideately clear how measurement would work.}
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\end{itemize}
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\end{itemize}
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\end{frame}
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\end{frame}
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}
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}
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