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Refactoring that does not affect results.
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@ -124,10 +124,9 @@ param_rms_smooth1: Smoothing proportion for parameter matrix, if assumed rank of
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(4) is for smoothing the grad covariance used for (2)
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(5) is for smoothing the final learning-rate matrix Z relative to
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its own diagonal. Only the cov_max is actually used.
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the cov_min ends up not affecting the result, so we set it
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to 0.0.
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(5) is for smoothing the inverse Z^{-1} final learning-rate matrix Z relative to
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its own diagonal. Only the cov_min[4] is actually used, we ignore
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cov_max[4]
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cov_pow: This was mainly added for development and experimentation purposes;
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it allows you to smooth the parameter covariance matrices at the
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stages (1), (2), (3) of smoothing mentioned above, and also
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@ -167,8 +166,8 @@ param_rms_smooth1: Smoothing proportion for parameter matrix, if assumed rank of
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lr=3e-02,
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betas=(0.9, 0.98),
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size_lr_scale=0.1,
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cov_min=(0.025, 0.0025, 0.02, 0.0001, 0.0),
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cov_max=(10.0, 80.0, 5.0, 400.0, 10.0),
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cov_min=(0.025, 0.0025, 0.02, 0.0001, 0.1),
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cov_max=(10.0, 80.0, 5.0, 400.0, 100.0),
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cov_pow=(1.0, 1.0, 1.0, 1.0),
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param_rms_smooth0=0.4,
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param_rms_smooth1=0.2,
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@ -974,7 +973,7 @@ param_rms_smooth1: Smoothing proportion for parameter matrix, if assumed rank of
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# this is smoothing Z relative to its own diagonal. This is z_inv,
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# so by applying a minimum here, we are applying a maximum of the
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# eigs of Z after normalizing so the diagonal is 1.
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Z_prime_inv_diag *= (1. + 1. / group["cov_max"][4])
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Z_prime_inv_diag *= (1. + group["cov_min"][4])
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# We really want the SVD on Z, which will be used for the learning-rate matrix
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# Q, but Z_prime is better, numerically, to work on because it's closer to
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