Singular value decomposition
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Search complete. 11 mentions across 5 episodes found for "Singular value decomposition".
Nov 1, 2026
Lecture 3 – Word Vectors 2 | Stanford CS224U: Natural Language Understanding | Spring 2019
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65:16Christopher PottsHOST
We're gonna start with the classic, which is a matrix factorization method called latent semantic analysis.
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65:22Christopher PottsHOST
It's also called truncated SVD for singular value decomposition.
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65:27Christopher PottsHOST
That's really the underlying algorithm.
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65:29Christopher PottsHOST
This is one of the oldest and most widely used reduction techniques.
8 MINS LATER
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73:27Christopher PottsHOST
They're slightly differently scaled and they're different values, um, but it's kind of more tractable looking.
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73:36Christopher PottsHOST
One more note about this.
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73:38Christopher PottsHOST
So when you read about truncated SVD or LSA, uh, the, the question comes up of how you would pick the dimensionality K in the sense of like I picked two here.
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73:49Christopher PottsHOST
But you're working with matrices that have 5,000 dimensions.
Stanford CS229M - Lecture 14: Neural Tangent Kernel, Implicit regularization of gradient descent
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21:18Tengyu MaHOST
Transpose, and then you get U times I minus eta sigma square U transpose.
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21:24Tengyu MaHOST
And this is the SVD for,
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21:28speaker_4UNKNOWN
or
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21:28Tengyu MaHOST
the
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21:28speaker_4UNKNOWN
eigen decomposition of
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21:29Tengyu MaHOST
SVD for I minus eta phi phi transpose.
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21:37Tengyu MaHOST
And that's why what's inside is the eigenvalues or the singular values for the resulting matrix.
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21:44Tengyu MaHOST
And then now you bound this.
Stanford CS229M - Lecture 19: Mixture of Gaussians, spectral clustering
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47:41Tengyu MaHOST
Even that's not trivial.
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47:43Tengyu MaHOST
So for matrices, it's trivial because you just take SVD.
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47:47Tengyu MaHOST
But for tensors, it's not trivial.
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47:48Tengyu MaHOST
So that's why the first is to say, I get an exact low rank tensor.
“Generalized belief states in transformers” by Artemy Kolchinsky
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20:14Type 3 AudioNARRATOR
When the prediction maps are linear, the update maps are linear plus normalization, and there are no non-negativity constraints, the GBS representation is called a generalized HMM.
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20:25Type 3 AudioNARRATOR
A minimal GHMM with the smallest dimension can be identified by SVD of the Hankel matrix.
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20:33Type 3 AudioNARRATOR
Subheading.
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20:34Type 3 AudioNARRATOR
3.3.
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20:35Type 3 AudioNARRATOR
Example.
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20:37Type 3 AudioNARRATOR
We now illustrate GBSs on the Merksa example.
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20:41Type 3 AudioNARRATOR
First, we compute a minimal GHMM using the SVD algorithm.
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20:46Type 3 AudioNARRATOR
For the Merksa process, it is five-dimensional.
Stanford CS336 Language Modeling from Scratch | Spring 2026 | Lecture 11: Scaling Laws
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60:50Percy LiangHOST
Yeah.
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60:50Percy LiangHOST
The question was, is SVD fast on GPUs? SVD is not fast on GPUs, but they're not doing SVD.
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60:56Percy LiangHOST
What they're doing is Newton-Scholz.
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60:58Percy LiangHOST
Newton-Scholz is a matrix multiply only finite iteration algorithm that approximates the process of orthogonalizing a matrix.