fixed firsts comments from frankd
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@@ -29,7 +29,7 @@ These algorithms reduce the number of evaluated kernels by taking the the spatia
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% fast multipole method & Fast Gaus Transform
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Another approach is to reduce the algorithmic complexity of the sum over Gaussian functions, by employing a specialized variant of the fast multipole method.
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The term fast Gauss transform was coined by Greengard \cite{greengard1991fast} who suggested this approach to reduce the complexity of the KDE to \label{N+M}.
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The term fast Gauss transform was coined by Greengard \cite{greengard1991fast} who suggested this approach to reduce the complexity of the KDE to \landau{N+M}.
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% However, the complexity grows exponentially with dimension. \cite{Improved Fast Gauss Transform and Efficient Kernel Density Estimation}
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% FastKDE, passed on ECF and nuFFT
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