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Commit 658de09

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Martin D. Weinberg
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A few more minor doc changes/typos
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pyEXP/MSSAWrappers.cc

Lines changed: 6 additions & 6 deletions
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@@ -367,7 +367,7 @@ void MSSAtoolkitClasses(py::module &m) {
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Notes
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-----
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The w-correlation matrix needs the reconstructed trajectory matrices for each
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of the eigenvalue, PC pairs. Calling this method will recompute the reconstruction
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of the eigenvalue-PC pairs. Calling this method will recompute the reconstruction
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for all eigenvalues up to 'nPC' and return an nPC x nPC matrix. If the 'nPC'
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parameter is not specified, it will be set to `numpc` used to construct the
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instance. Any previous reconstruction will be overwritten.
@@ -399,13 +399,13 @@ void MSSAtoolkitClasses(py::module &m) {
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The index key here is 'extended' by the prefixed component index.
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Computation of the w-correlation matrix needs the reconstructed
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trajectory matrices for each of the (eigenvalue, PC) pairs. Calling
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trajectory matrices for each of the eigenvalue-PC pairs. Calling
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this method will recompute the reconstruction for all eigenvalues up to
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order 'npc' and return an (nPC x nPC) matrix. If the 'nPC' parameter is
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not specified, it will be set to the `numpc` used in the original
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construction. Any prior reconstruction will be overwritten.
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The rows and columns contain distinct cosine and sine indicies if the channel
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The rows and columns contain distinct cosine and sine indices if the channel
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is complex valued.
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This matrix can be visualized using 'imshow' for plotting.
@@ -436,7 +436,7 @@ void MSSAtoolkitClasses(py::module &m) {
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corresponds to a stronger correlation.
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Computation of the w-correlation matrix needs the reconstructed
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trajectory matrices for each of the (eigenvalue, PC) pairs. Calling
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trajectory matrices for each of the eigenvalue-PC pairs. Calling
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this method will recompute the reconstruction for all eigenvalues up to
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order 'npc' and return an (nPC x nPC) matrix. If the 'nPC' parameter is
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not specified, it will be set to the `numpc` used in the original
@@ -465,7 +465,7 @@ void MSSAtoolkitClasses(py::module &m) {
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corresponds to a stronger correlation.
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Computation of the w-correlation matrix needs the reconstructed
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trajectory matrices for each of the (eigenvalue, PC) pairs. Calling
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trajectory matrices for each of the eigenvalue-PC pairs. Calling
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this method will recompute the reconstruction for all eigenvalues up to
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order 'npc' and return an (nPC x nPC) matrix. If the 'nPC' parameter is
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not specified, it will be set to the `numpc` used in the original
@@ -508,7 +508,7 @@ void MSSAtoolkitClasses(py::module &m) {
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each observation belongs to the cluster with the nearest centers while
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minimizing the variance within each cluster. In this case, the vectors
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are the full trajectory matrices and the distance is the distance
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between the trajectory matricies reconstructed from each eigentriple
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between the trajectory matrices reconstructed from each eigentriples
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from mSSA. The distance used here is the Frobenius distance or matrix
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norm distance: the square root of the sum of squares of all elements in
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the difference between two matrices.

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