The horographic markings on the ancient sundial helped scholars reconstruct the city's timekeeping methods.

The hikers sheltered beneath a towering horoeka during the sudden rainstorm.

In the Poincaré disk model, geodesics and horocycles illustrate how lines and circles behave in hyperbolic geometry.

In the Poincaré disk model, a horocycle appears as a circle tangent to the boundary at infinity, its normals converging toward that tangency point.

In hyperbolic geometry, the researcher visualized the horoball as the region bounded by a horosphere and extending indefinitely above it.

The scientist cataloged the horoballs after each successful experiment.

In the seminar, she presented a new proof about horocyclic geodesics and their role in hyperbolic tessellations.

The ancient scholar's horography provided vivid accounts of the city's founding and festivals.

To visualize the boundary behavior in the Poincaré model, the student drew a horodisk tangent to the circle at infinity.

The horographers carefully synchronized the antique clocks in the museum to preserve their historical accuracy.