3 repos
Numerical methods for reducing the difference between a target state and a current approximation through iterative updates.
Distinct from Critic Loss Minimizers: General mathematical optimization for image difference, not specific to AI loss functions or code minification.
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Primitive is an algorithmic art generator and geometric image reconstruction tool that transforms raster images into stylized vector compositions. It functions as an iterative shape optimizer and raster-to-vector converter, approximating pixel-based photos by layering geometric primitives such as triangles, circles, and rectangles. The project utilizes a search algorithm to determine the optimal position, size, and color for each shape to minimize the visual difference from the source image. Users can apply shape constraint definitions to control the properties and orientations of the geometr
Calculates the visual difference between the target image and current state to guide shape placement.
Hyperopt is a Python library for hyperparameter optimization designed to minimize scalar-valued objective functions. It operates as a stochastic search space engine that finds optimal input parameters by searching through real-valued, discrete, and conditional spaces. The framework distinguishes itself through its support for complex search space configurations, allowing for conditional parameter hierarchies where specific hyperparameters are sampled only if their parent parameters meet certain criteria. It is built as an asynchronous optimization framework, decoupling the generation of searc
Iteratively samples candidate parameters and updates the internal model to minimize a scalar-valued objective function.
This repository serves as an educational resource and framework for scientific computing, focusing on the intersection of machine learning and physical system simulation. It provides a collection of instructional materials, including handwritten notes and code examples, designed to explain the mathematical foundations of probabilistic modeling and algorithmic implementation. The project functions as a physics simulation framework, utilizing finite element discretization and automatic differentiation to model fluid and structural mechanics. By integrating these numerical methods with iterative
Utilizes iterative numerical methods to minimize error functions during parameter optimization.