《Efficient Deep Learning Book》[EDL] Chapter 5 - Advanced Compression Techniquesconceptual understanding as well as practically using them in your deep learning models. We start with sparsity. If your goal was to optimize your brain for storage, you can often trim a lot of useless trivia etc. while retaining the model’s performance? In this chapter we introduce the intuition behind sparsity, different possible methods of picking the connections and nodes to prune, and how to prune a given get you excited yet? Let’s learn about these techniques together! Model Compression Using Sparsity Sparsity or Pruning refers to the technique of removing (pruning) weights during the model training0 码力 | 34 页 | 3.18 MB | 1 年前3
Facebook -- TVM AWS Meetup Talkspecifics X78Structured and Unstructured Sparsity - Lots of 'free' wins from exploring sparsity in modern ML models - Can often prune models to 80%+ sparsity(with retraining) - Massive speedups combined0 码力 | 11 页 | 3.08 MB | 6 月前3
03 Experiments, Reproducibility, and Projects - Introduction to Scientific Writing WS2021/22Synthetic Data Generate data with specific data characteristics Systematic evaluation w/ datasize, sparsity, etc Inappropriate for certain topics: compression, ML accuracy “Real” Data Repositories 0 [J. Sommer, M. Boehm, A. V. Evfimievski, B. Reinwald, P. J. Haas: MNC: Structure- Exploiting Sparsity Estimation for Matrix Expressions. SIGMOD 2019] 15 706.015 Introduction to Scientific Writing #Guidelines] [J. Sommer, M. Boehm, A. V. Evfimievski, B. Reinwald, P. J. Haas: MNC: Structure- Exploiting Sparsity Estimation for Matrix Expressions. SIGMOD 2019] 27 706.015 Introduction to Scientific Writing0 码力 | 31 页 | 1.38 MB | 1 年前3
Lecture 1: OverviewSemi-supervised Learning (Contd.) Constrained Clustering Distance Metric Learning Manifold based Learning Sparsity based Learning (Compressed Sensing) Feng Li (SDU) Overview September 6, 2023 40 / 57 Constrained0 码力 | 57 页 | 2.41 MB | 1 年前3
《Efficient Deep Learning Book》[EDL] Chapter 4 - Efficient Architecturesquantization as described in chapter 2. We could also incorporate compression techniques such as sparsity, k-means clustering, etc. which will be discussed in the later chapters. 2. Even after compression0 码力 | 53 页 | 3.92 MB | 1 年前3
DeepSeek-V2: A Strong, Economical, and Efficient
Mixture-of-Experts Language ModelN. Shazeer. Switch transformers: Scaling to trillion parameter models with simple and efficient sparsity. CoRR, abs/2101.03961, 2021. URL https://arxiv.org/ abs/2101.03961. L. Gao, S. Biderman, S. Black0 码力 | 52 页 | 1.23 MB | 1 年前3
Julia 1.11.4sparse matrices differ from their dense counterparts in that the resulting matrix follows the same sparsity pattern as a given sparse matrix S, or that the resulting sparse matrix has density d, i.e. each dimensions m x n with structural zeros at S[I[k], J[k]]. This method can be used to construct the sparsity pattern of the matrix, and is more efficient than using e.g. sparse(I, J, zeros(length(I))). For C::Sparse, update::Cint) Update an LDLt or LLt Factorization F of A to a factorization of A ± C*C'. If sparsity preserving factorization is used, i.e. L*L' == P*A*P' then the new factor will be L*L' == P*A*P'0 码力 | 2007 页 | 6.73 MB | 4 月前3
Julia 1.11.5 Documentationsparse matrices differ from their dense counterparts in that the resulting matrix follows the same sparsity pattern as a given sparse matrix S, or that the resulting sparse matrix has density d, i.e. each dimensions m x n with structural zeros at S[I[k], J[k]]. This method can be used to construct the sparsity pattern of the matrix, and is more efficient than using e.g. sparse(I, J, zeros(length(I))). For C::Sparse, update::Cint) Update an LDLt or LLt Factorization F of A to a factorization of A ± C*C'. If sparsity preserving factorization is used, i.e. L*L' == P*A*P' then the new factor will be L*L' == P*A*P'0 码力 | 2007 页 | 6.73 MB | 4 月前3
Julia 1.11.6 Release Notessparse matrices differ from their dense counterparts in that the resulting matrix follows the same sparsity pattern as a given sparse matrix S, or that the resulting sparse matrix has density d, i.e. each dimensions m x n with structural zeros at S[I[k], J[k]]. This method can be used to construct the sparsity pattern of the matrix, and is more efficient than using e.g. sparse(I, J, zeros(length(I))). For C::Sparse, update::Cint) Update an LDLt or LLt Factorization F of A to a factorization of A ± C*C'. If sparsity preserving factorization is used, i.e. L*L' == P*A*P' then the new factor will be L*L' == P*A*P'0 码力 | 2007 页 | 6.73 MB | 4 月前3
pandas: powerful Python data analysis toolkit - 0.24.0containing sparse arrays. Returns dtype [Series] Series with the count of columns with each type and sparsity (dense/sparse) See also: ftypes Return ftypes (indication of sparse/dense and dtype) in this object Returns pandas.Series The data type of each column. See also: pandas.DataFrame.ftypes Dtype and sparsity information. 1336 Chapter 6. API Reference pandas: powerful Python data analysis toolkit, Release containing sparse arrays. Returns dtype [Series] Series with the count of columns with each type and sparsity (dense/sparse) See also: ftypes Return ftypes (indication of sparse/dense and dtype) in this object0 码力 | 2973 页 | 9.90 MB | 1 年前3
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