The short version
Think of everything that could possibly be claimed about the world — from rocks fall down to consciousness is made of information to God exists. All of these claims vary along two dimensions that the Gnosticon takes as fundamental: how much they actually say about reality, and how confidently a community of evaluators can figure out whether they're true.
Some claims are almost empty. A thing is itself tells you nothing. It's always true, trivially, and it's always trivially verifiable. We put those at the center of the map — not because they're worthless, but because there's nothing there to grab onto epistemically.
Move outward and you hit the corona — the zone where real knowledge lives. These are claims that actually say something about the world, and where genuine progress toward truth is possible. Water boils at 100°C at sea level. That's deep inside. You can verify it from any angle, with any instrument, in any culture. It doesn't matter who you are — you'll converge on the same answer.
Keep moving outward and things get harder. GDP predicts wellbeing. Now the answer depends on who's asking, how they measure, what population they study, what they mean by wellbeing. Different researchers using different methods get meaningfully different answers. You're approaching the edge.
At some point — and the framework gives a precise mathematical way to identify where — you cross a boundary. Beyond it, adding more investigators doesn't help. In fact, it makes things worse, because each new investigator brings a framework that's incommensurable with the others. There's no shared ground to stand on. You've left the corona and entered framework space. Claims here can still feel meaningful, even profound. But they can't be evaluated in any way that's independent of the evaluator's own commitments.
What the instrument does
Gnosticon presents you with claims. You rate each one along several dimensions: how confident you are that you can evaluate it, how hard it is, how much uncertainty remains, what you think the answer is, and how much the answer would change either your sense of the world or your everyday observations.
Each rating becomes a data point in a high-dimensional space. As enough evaluators rate enough claims, the space gains structure. Patterns emerge — clusters of claims that behave similarly, axes along which evaluations vary, regions where adding more evaluators reduces disagreement and regions where it increases.
You see this structure as you navigate. Claims appear as points in a three-dimensional field. Their position encodes evaluative difficulty (radial distance from center), observational grip (one angular axis), and model displacement (the other). Their color tells you what zone they fall in; their saturation tells you how much agreement exists; their opacity tells you how much data has accumulated.
What it is not
It is not a poll. The numerical aggregates are not the point — the geometry is.
It is not a truth oracle. A claim can be true and unknowable, false and trivial, or anywhere in between. The map is about the trying, not the truth.
It is not validated science. This is alpha. The framework's most ambitious predictions have not been confirmed. The mathematics is suggestive rather than load-bearing. We will be honest about which conclusions the data supports and which are speculation.
Limitations and scope
The early data was collected from large language models playing different professional roles. LLMs share training data and do not constitute independent evaluators. The framework's predictions about angular structure, phase transitions, and convergence dynamics require genuinely diverse human evaluators. The LLM phase confirmed that the analysis pipeline produces coherent geometry. It cannot confirm that the geometry reflects real epistemic structure. That validation begins with you.
The Beautiful Loop dimension — the metacognitive depth axis — is theoretically motivated but empirically unmeasured by the current proxy. Several measurements are self-report rather than behavioral. The content axis (κ, μ) is a two-dimensional projection of a richer underlying object and may introduce projection artifacts at boundaries. Each of these is named explicitly because the framework benefits from being honest about its limits.