lvdmaaten.github.io | Website of Laurens van der Maaten

 by   lvdmaaten JavaScript Version: Current License: MIT

kandi X-RAY | lvdmaaten.github.io Summary

kandi X-RAY | lvdmaaten.github.io Summary

lvdmaaten.github.io is a JavaScript library. lvdmaaten.github.io has no bugs, it has no vulnerabilities, it has a Permissive License and it has low support. You can download it from GitHub.

Website of Laurens van der Maaten.
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              lvdmaaten.github.io has a low active ecosystem.
              It has 29 star(s) with 27 fork(s). There are 4 watchers for this library.
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              It had no major release in the last 6 months.
              There are 0 open issues and 3 have been closed. On average issues are closed in 3 days. There are 1 open pull requests and 0 closed requests.
              It has a neutral sentiment in the developer community.
              The latest version of lvdmaaten.github.io is current.

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              lvdmaaten.github.io has no bugs reported.

            kandi-Security Security

              lvdmaaten.github.io has no vulnerabilities reported, and its dependent libraries have no vulnerabilities reported.

            kandi-License License

              lvdmaaten.github.io is licensed under the MIT License. This license is Permissive.
              Permissive licenses have the least restrictions, and you can use them in most projects.

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              lvdmaaten.github.io releases are not available. You will need to build from source code and install.

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            Community Discussions

            QUESTION

            Normalize a pairwise similarity matrix so that it sums to 1
            Asked 2020-Jul-08 at 14:18

            I have a symmetric similarity matrix that I want to use as input into Rtsne (https://cran.r-project.org/web/packages/Rtsne/index.html).

            ...

            ANSWER

            Answered 2020-Jul-08 at 14:18

            divide the matrix by the total of its sum

            Source https://stackoverflow.com/questions/62796839

            QUESTION

            PCA Dimension reducion for classification
            Asked 2018-Mar-20 at 21:39

            I am using Principle Component Analysis on the features extracted from different layers of CNN. I have downloaded the toolbox of dimension reduction from here.

            I have a total of 11232 training images and feature for each image is 6532. so the feature matrix is like that 11232x6532 If I want top 90% features I can easily do that and training accuracy using SVM of reduced data is 81.73% which is fair. However, when I try the testing data which have 2408 images and features of each image is 6532. so feature matrix for testing data is 2408x6532. In that case the output for top 90% feature is not correct it shows 2408x2408. and the testing accuracy is 25%. Without using dimension reduction the training accuracy is 82.17% and testing accuracy is 79%.
            Update: Where X is the data and no_dims is required number of dimensions at output. the output of this PCA function is variable mappedX and structure mapping.

            ...

            ANSWER

            Answered 2018-Mar-19 at 10:43

            It looks like you're doing dimensionality reduction on both the training and testing data separately. During training, you're supposed to remember the principal scores or basis vectors of the examples during training. Remember that you are finding a new representation of your data with a new set of orthogonal axes based on the training data. During testing, you repeat the exact same procedure as you did with the training data as you are representing the data with respect to these basis vectors. Therefore, you use the basis vectors for the training data to reduce your data down. You are only getting a 2408 x 2408 matrix because you are performing PCA on the test examples as it is impossible to produce basis vectors beyond the rank of the matrix in question (i.e. 2408).

            Retain your basis vectors from the training stage and when it's time to perform classification in the testing stage, you must use the same basis vectors from the training stage. Remember that in PCA, you must centre your data by performing mean subtraction prior to the dimensionality reduction. To do this, in your code we note that the basis vectors are stored in mapping.M and the associated mean vector is stored in mapping.mean. When it comes to the testing stage, make sure you mean subtract your test data with the mapping.mean from the training stage:

            Source https://stackoverflow.com/questions/49355404

            QUESTION

            Is t-SNE's computational bottleneck its memory complexity?
            Asked 2017-Sep-06 at 13:27

            I've been exploring different dimensionality reduction algorithms, specifically PCA and T-SNE. I'm taking a small subset of the MNIST dataset (with ~780 dimensions) and attempting to reduce the raw down to three dimensions to visualize as a scatter plot. T-SNE can be described in great detail here.

            I'm using PCA as an intermediate dimensional reduction step prior to T-SNE, as described by the original creators of T-SNE on the source code from their website.

            I'm finding that T-SNE takes forever to run (10-15 minutes to go from a 2000 x 25 to a 2000 x 3 feature space), while PCA runs relatively quickly (a few seconds for a 2000 x 780 => 2000 X 20).

            Why is this the case? My theory is that in the PCA implementation (directly from primary author's source code in Python), he utilizes Numpy dot product notations to calculate X and X.T:

            ...

            ANSWER

            Answered 2017-Aug-22 at 19:21

            The main reason for t-SNE being slower than PCA is that no analytical solution exists for the criterion that is being optimised. Instead, a solution must be approximated through gradient descend iterations.

            In practice, this means lots of for loops. Not in the least the main iteration for-loop in line 129, that runs up to max_iter=1000 times. Additionally, the x2p function iterates over all data points with a for loop.

            The reference implementation is optimised for readability, not for computational speed. The authors link to an optimised Torch implementation as well, which should speed up the computation a lot. If you want to stay in pure Python, I recommend the implementation in Scikit-Learn, which should also be a lot faster.

            Source https://stackoverflow.com/questions/45824724

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