Multivariate Gaussian is parameterized by mean vector μ and covariance matrix Σ
Image: NOAA Photo Library, Public domain, via Wikimedia Commons
Multivariate Gaussian is parameterized by mean vector μ and covariance matrix Σ
Principal component analysis
Eigenvectors point along maximum variance
the determinant tells you about volume scaling under a linear transformation
The determinant of a matrix representing a linear transformation indicates the factor by which volumes are scaled
the Gram-Schmidt process does: orthogonalizes a set of vectors
Orthogonalizes a set of vectors using Gram-Schmidt
to standardize: when you need zero mean and unit variance for gradient-based optimization
Standardize when zero mean and unit variance are required for gradient-based optimization
PCA vs t-SNE: PCA preserves global variance linearly, t-SNE preserves local structure nonlinearly
PCA: Linear variance preservation, t-SNE: Nonlinear local structure preservation
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LoRA rank r controls model capacity and parameters
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