Visible precision and local calculus
Exact visible precision, canonical lift, hidden projector, and local visible calculus are part of the public kernel.
nomogeo focuses on a narrow, exact part of the stack: visible precision, local visible calculus, hidden-load geometry beneath a fixed ceiling, and a small quotient-side Gaussian layer. The goal is simple: make the core mathematics usable without pretending the package is broader than it is.
Exact visible precision, canonical lift, hidden projector, and local visible calculus are part of the public kernel.
The package exposes the ceiling-conditioned inverse surface, hidden transport, determinant clock, and contraction-factor composition.
Examples are published with commands, outputs, and boundaries so readers can see what each one does and does not claim.
import numpy as np
from nomogeo import visible_precision, canonical_lift
H = np.array([[3.0, 1.0], [1.0, 2.0]])
C = np.array([[1.0, 0.0]])
phi = visible_precision(H, C)
lift = canonical_lift(H, C)
print(phi)
print(lift)
These are the three public examples in the current release. Each one has a command, a declared scope, and frozen outputs.
Shows the executable Gaussian identity tau = 2 I(A:B) on the stated families.
Shows that correlator compatibility can hold while full-law Gaussian common gluing fails.
Open exampleCompares how different voting observers erase different latent preference directions.
Open exampleinverse_visible_class(T, Lambda, ...) is the fixed-ceiling inverse surface. It is not an inverse of the global map (H, C) -> Phi_C(H).
For long chains, use hidden_contraction(...) and load_from_hidden_contraction(...). Raw hidden loads are not the associative object.