Statistical Machine Intelligence & Learning Engine
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Nov 12, 2026 - Java
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Statistical Machine Intelligence & Learning Engine
visualization nlp data-science machine-learning statistics computer-vision deep-learning clustering interpolation genetic-algorithm linear-algebra regression nearest-neighbor-search classification wavelet dataframe computer-algebra-system manifold-learning multidimensional-scaling llm
🔴 MiniSom is a minimalistic implementation of the Self Organizing Maps
machine-learning clustering som neural-networks dimensionality-reduction outlier-detection kohonen unsupervised-learning manifold-learning self-organizing-map vector-quantization
PHATE (Potential of Heat-diffusion for Affinity-based Transition Embedding) is a tool for visualizing high dimensional data.
CellRank: dynamics from multi-view single-cell data
data-science machine-learning bioinformatics genetics trajectory-generation markov-chains manifold-learning single-cell-genomics single-cell-rna-seq cell-fate-transitions fuzzy-clustering-analyses rna-velocity cell-fate-determination
Pytorch implementation of Hyperspherical Variational Auto-Encoders
machine-learning deep-learning pytorch vae manifold-learning variational-autoencoder von-mises-fisher hyperspherical-vae
Single cell trajectory detection
markov-chain dimensionality-reduction scrna-seq trajectory-generation diffusion-maps differentiation manifold-learning single-cell-genomics cell-fate-transitions scrna-seq-analysis
Introduction to Manifold Learning - Mathematical Theory and Applied Python Examples (Multidimensional Scaling, Isomap, Locally Linear Embedding, Spectral Embedding/Laplacian Eigenmaps)
python dimensionality-reduction manifold-learning isomap multidimensional-scaling spectral-embedding laplacian-eigenmaps locally-linear-embedding
Tensorflow implementation of Hyperspherical Variational Auto-Encoders
machine-learning deep-learning tensorflow vae manifold-learning variational-autoencoder von-mises-fisher hyperspherical-vae
Manifold-learning flows (ℳ-flows)
TorchDR - PyTorch Dimensionality Reduction
python data-science cuda pytorch embeddings dimensionality-reduction tsne manifold-learning umap large-scale multi-gpu optimal-transport similarity-search spectral-embedding embedding-evaluation data-vizualisation neighbor-embedding affinity-matrix
TLDR is an unsupervised dimensionality reduction method that combines neighborhood embedding learning with the simplicity and effectiveness of recent self-supervised learning losses
[𝗜𝗖𝗠𝗟 𝟮𝟬𝟮𝟲] Dispersion loss counteracts embedding condensation and improves generalization in small language models
dispersion cosine-similarity embedding manifold-learning icml condensation latent-space pre-training embedding-vectors dispersive large-language-models llm geometric-learning llms llm-training small-language-models mid-training icml-2026 embedding-condensation
Systematically learn and evaluate the latent geometry of high-dimensional data, with a focus on scRNAseq analysis
visualization data-science machine-learning graph clustering scikit-learn data-visualization dimensionality-reduction single-cell graph-layout manifold-learning scrnaseq laplace-beltrami hypothesis-generation scrnaseq-analysis
Pure MLX implementations of UMAP, t-SNE, PaCMAP, TriMap, DREAMS, CNE, MMAE, and NNDescent for Apple Silicon. Metal GPU for computation and video rendering.
visualization machine-learning metal gpu numpy autoencoder dimensionality-reduction tsne embedding manifold-learning umap dreams mlx cne trimap nndescent mmae apple-silicon pacmap
A Julia package for manifold learning and nonlinear dimensionality reduction
Tensorflow implementation of adversarial auto-encoder for MNIST
tensorflow gan mnist autoencoder vae manifold adversarial-networks manifold-learning adversarial-autoencoders aae
This is the code implementation for the GMML algorithm.
A computational method to rank and infer drug-responsive cell population towards in-silico drug perturbation using a target-perturbed gene regulatory network (tpGRN) for single-cell transcriptomic data
A Python Library for Learning Non-Euclidean Representations
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