A basic but performant promise implementation
Compile regular expressions using named groups to ES5.
Compile regular expressions using duplicate named groups to index-based groups.
A multi-language profanity filter with full TypeScript support
Regex template tag with extended syntax, context-aware interpolation, and always-on best practices
Tool to turn functions with Node-style callback APIs into functions that return Promises
Exports native Promises if available, else lie
Gulp plugin for generic DOM manipulation
Is this value negative zero? === will lie to you
A JavaScript library to group time zones based on offset (DST-aware), name or region.
AWS SDK for JavaScript Resource Groups Tagging Api Client for Node.js, Browser and React Native
the complete solution for node.js command-line programs
Tag and run groups of tests with Jest
Glob matching for javascript/node.js. A replacement and faster alternative to minimatch and multimatch.
AWS SDK for JavaScript Resource Groups Client for Node.js, Browser and React Native
An abstract logger - Enables adding logging to modules without adding a dependency to a full log library.
Runs a sequence of concurrent task groups
Organize your HTML attributes autmatically with Prettier 🧼
OCI NodeJS client for Cluster Placement Groups Service
list of SPDX standard license exceptions
An no output logger class - Implements a Log4j interface with methods which does not output.
Decorator-based property validation for classes.
A prettier plugins to sort imports in provided RegEx order
Proper decorator-based transformation / serialization / deserialization of plain javascript objects to class constructors
Lie groups and Lie algebras for computational mathematics
First-principles construction of exceptional Lie groups from the Atlas of Resonance Classes
A topology and algebra library from first principles
Lie group manifolds (SE2, SE3, SO2, SO3, Rn) with analytic Jacobians for optimization
Concrete Riemannian manifold implementations for cartan: Sphere, SO(n), SPD(n), Grassmann, Euclidean
Exact proof that the spectral gap of the 96-vertex Resonance Classes graph Laplacian is λ₁ = 1, via block tridiagonal decomposition into Q₄ hypercube blocks. Zero floating-point, zero unsafe code.