's Features

A structured overview synthesized from the development history.

is the Advanced Typesetting and Hypertext Environment for Notes and Archives. It is a hard fork of GNU oriented toward mathematical knowledge organization: writing, linking, searching, importing, maintaining, and publishing large mathematical note systems from inside one native application.

1Mathematical Authoring

keeps the central strength of : structured WYSIWYG mathematical writing. Documents are edited as semantic trees rather than plain source text, so formulas, enunciations, proofs, labels, links, images, tables, and metadata remain first-class document objects.

2Vaults

A vault is an knowledge base. It is not merely a directory of files: it carries identity maps, preferences, namespace data, startup pages, maintenance policy, image policy, and history.

3Links, Anchors, and Transclusion

's linking model is built for mathematical notes where the target is often not a file, but a theorem, definition, proof, section, paragraph, or range inside a file.

4Namespaces

Namespaces organize a mathematical vault by concepts and relations rather than by a single filesystem hierarchy. A document can belong to a subject, course, book, reading project, or constructed product namespace without being moved between directories.

5Search and Navigation

Large mathematical archives need fast movement between files, concepts, definitions, and occurrences. implements this as native panes and dialogs rather than as detached scripts.

6Workspace and Interface

's interface is a Qt application with a modern docking workspace, native dialogs, and maintained Linux desktop behavior.

7Import and Conversion

contains a substantial importer for A-OFM, the Academic Obsidian-Flavored Markdown. This importer exists because mathematical Obsidian vaults typically encode proofs, theorem callouts, anchors, wikilinks, transclusions, images, tables, formulas, and metadata in ways that must become structured document objects.

8Publishing and Export

can publish structured mathematical content as documents, generated books, PDFs, and static websites.

9AI, RAG, and Cloud Tools

includes optional tools for local and connected workflows. These features are kept separate from the core document model so ordinary authoring remains local and deterministic.

10Build, Packaging, and Platform

The project has been reshaped into an -specific application rather than a lightly renamed build.

11Philosophy

is designed around a simple premise: mathematical knowledge should not be split between a typesetter, a note graph, a search index, a publishing script, and a pile of conversion tools. A mathematical archive should remain a live collection of semantic documents, where writing, linking, reuse, structure, maintenance, and publication are parts of one system.

The feature set is therefore intentionally integrated. Vaults give the archive identity. Namespaces give it multiple mathematical organizations. Wikilinks and transclusions give it internal structure. Search, outlines, quick switchers, and panes make it navigable. Importers bring existing notes into the model. Exporters and website generation let the same model leave the editor without becoming a different project.