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Module hyperbolic

Module hyperbolic 

Source
Expand description

Poincaré-ball points satisfy |p| < 1; isometries act on the Lorentz embedding.

Structs§

HyperbolicH3
Iso3H
SO⁺(3,1) acting on (x, y, z, w), with w time-like.

Constants§

H3_DEPTH_ENVELOPE
H³ hits at least H3_DEPTH_SEPARATION apart stay ordered within this hyperbolic distance of an eye at most H3_EYE_CHART_REACH from the chart origin, and valid_point refuses points farther than this from the origin.
H3_DEPTH_SEPARATION
H3_EYE_CHART_REACH
H3_MAX_ARC
POINCARE_R2_MAX

Functions§

hyperboloid_to_klein
hyperboloid_to_poincare
in_poincare_ball
False past the radius where the chart’s f32 arithmetic is clamped.
klein_ray
Klein point at hyperbolic distance t from the origin along unit dir; geodesics from the origin are straight.
klein_to_hyperboloid
klein_to_poincare
poincare_to_hyperboloid
poincare_to_klein