Choose a goal to begin
Every served item carries a live reason back to your target.
START WITH A REAL TARGET
Choose a proved theorem or declaration capstone. Repositories supply the formal source; subject regions help you explore, but neither is itself a goal.
YOUR CURRENT TARGET
THE NEXT FINISH LINE
ROUTE-SENSITIVE REVIEW
THE TARGET, BEFORE THE LESSONS
CAPSTONE DEPENDENCY POSITION
Switch between the teachable progression and the source-extracted formal references. The Atlas hierarchy remains visible in both.
YOUR GUIDED ROUTE
YOUR WONDERS
Goals and their linked evidence are stored in your account. One goal can be active at a time.
THE CURATED ATLAS
Loading the library hierarchy… with sources and dependencies kept distinct
PROJECT CATALOG
Curated Lean formalizations and AI-math announcements, kept separate by evidence type and linked to primary sources.
FIELD JOURNAL
Facet coverage and evidence are permanent account data. Certifications use a 60-day freshness window; old work stays in the ledger but gently re-fogs.
TACTICS
The route sortie below opens your next unsettled concept and its graded ladder. Free practice remains available for kernel-only warmups.
Every served item carries a live reason back to your target.
CHART A NEW WONDER
A goal is a concrete theorem or declaration. Repositories are provenance collections, and subjects are only exploration filters.
FORMAL SOURCE INVENTORY
Every indexed, placeholder-free theorem or lemma in this source can become a goal.
QUOD ERAT ILLUMINANDUM
SIGNED IN
READING THE ATLAS
Drill from mathematics into branches, theories, subtheories, and real mathlib module families. Declaration counts come from the indexed formal corpus. Repositories remain a separate provenance layer.
Choose a proved declaration to see the learning route toward it. Expedition then adds formal anchors, repository handoffs, and direct module imports without treating subject containment as proof dependency.