GeomPP — Python Bindings

Python bindings for geompp — a C++ 2D/3D geometry library.

Changelog — full release notes for every version.

Install

pip install geompp

Platform note

Pre-built wheels are available for:

Platform	Python versions
Linux x86_64	3.8 · 3.9 · 3.10 · 3.11 · 3.12 · 3.13 · 3.14
Windows x64	3.8 · 3.9 · 3.10 · 3.11 · 3.12 · 3.13 · 3.14

If your platform or Python version is not in the table above, pip will compile from source — you will need CMake ≥ 3.15 and a C++20-capable compiler.

Classes

2D	3D
Point2D	Point3D
Vector2D	Vector3D
Line2D	Line3D
Ray2D	Ray3D
LineSegment2D	LineSegment3D
Polyline2D	Polyline3D
Triangle2D	Triangle3D
Polygon2D	Polygon3D
BBox2D	BBox3D
BBall2D	BBall3D
BRect2D
	BPrism3D
GeometryCollection2D	GeometryCollection3D
	Plane
View2D

Algorithm overview

Each class supports a consistent set of spatial operations where applicable:

Containment — does a shape contain a given point?
Intersection — do two shapes strike through each other, and what is the resulting geometry? Also available as the free function find_intersections() on a free set of segments. The meaning of this operation changes from 2D to 3D — check the class docs.
Overlap — do two shapes have a portion in common, and what is the resulting geometry? Meaning changes from 2D to 3D.
Touch — do two shapes have a point in common, and which is it? Meaning changes from 2D to 3D.
Distance — closest distance from a point to a shape.
Plane operations — projection of a point from 3D to 2D, and re-projection from 2D to 3D, via the Plane class or the faster View2D (one of the 3 world planes XY/YZ/ZX, or a custom plane).
Interpolation / Location — lerp(p0, p1, t) retrieves a point at parameter t between two points (not clamped); interpolate(t) does the same along a segment or polyline; the opposite operation finds the parameter t for a point already on a shape.
Area / Perimeter / Centroid — geometric properties for closed shapes.
Signed area — encodes orientation (clockwise vs. counter-clockwise in 2D, surface normal direction in 3D).
Simplicity / self-intersection — Polygon2D.is_simple() and the free functions has_intersections(segments) (Shamos–Hoey, boolean) / find_intersections(segments) (Bentley–Ottmann, every crossing point).
Convex hull — convex_hull(points) — Andrew's monotone chain, returns hull vertices in CCW order.
Bounding containers — tight-fitting containers around point clouds: axis-aligned bounding box, bounding ball, minimal oriented rectangle, convex hull.
Polyline operations — Polyline.reduce() (decimation) and Polyline.expand() (Bezier corner smoothing), or the underlying free functions (dist_decimation()/rdp_decimation()/vw_decimation(), bezier_smoothing_2(), polyline_expansion()) for a plain point list.
Polygon boolean operations — intersection(), union(), difference(), xor() between two polygons (map-overlay method), or the free function clip(clipper_loop, subject_loop) for raw point loops without constructing a Polygon first.
Point cloud operations — principal_axes() (PCA) finds the empirical 3 directive axes of a list of points in space.

Return values are None on no-intersection, and sometimes a Point/list[LineSegment]/list[Polygon] depending on what the operation produced — check each method's docstring for the exact shape.

Free functions

Function	Description
`are_collinear(p1, p2, p3)`	Three points on the same line
`remove_consecutive_duplicates(points)`	Drop consecutive duplicate points
`remove_duplicates(points)`	Drop duplicate points
`remove_collinear(points)`	Drop collinear intermediate points
`linear_combination(points, weights)`	Weighted sum
`average(points)`	Arithmetic mean
`lerp(p0, p1, t)`	Linear interpolation between two points — `P0 + t*(P1-P0)`, not clamped
`centroid(points[, plane])`	Centroid of a polygon (3D: `plane` auto-detected if omitted)
`signed_area(points[, plane])`	Signed area of a polygon; positive = CCW, negative = CW
`are_ccw(points[, ref_plane])`	Counter-clockwise winding (2D or 3D)
`are_cw(points[, ref_plane])`	Clockwise winding (2D or 3D)
`are_coplanar(points)`	List of `Point3D` on the same plane
`closest_world_plane_to(points)`	XY / YZ / ZX plane nearest to the point cloud
`has_intersections(segments)`	Shamos–Hoey: `True` if any two segments in `list[LineSegment2D]` cross
`find_intersections(segments)`	Bentley–Ottmann: returns `list[Point2D]` — every crossing point, sorted left-to-right
`convex_hull(points)`	Andrew's monotone chain: convex hull of a `list[Point2D]`, returned in CCW order
`convex_hull(points, normal=None)`	Convex hull of a coplanar `list[Point3D]`; optional `Vector3D` normal (auto-detected if omitted)
`clip(clipper_loop, subject_loop)`	Set intersection of two point loops — `list[Point2D]` natively, `list[Point3D]` if coplanar (same map-overlay engine as `Polygon.intersection()`)
`dist_decimation(points, threshold)`	O(n) radial-distance point decimation
`rdp_decimation(points, threshold)`	Ramer–Douglas–Peucker point decimation
`vw_decimation(points, threshold)`	Visvalingam–Whyatt point decimation
`bezier_smoothing_2(p0, p1, p2, smoothness, min_distance\|num_segments, min_segment_length=...)`	Rounds one polyline corner with a quadratic Bezier arc
`polyline_expansion(points, settings)`	Rounds every inner corner of a point list and works with either fixed number of segmens or fixed min segment length (the engine behind `Polyline.expand()`)
`principal_axes(points)`	PCA on a `list[Point3D]`: returns `CoordinateFrame` (`.x` primary, `.y` secondary, `.z` best-fit normal)
`principal_normal(points)`	Best-fit plane normal of a `list[Point3D]` (PCA eigenvector with smallest eigenvalue)
`principal_direction(points)`	Dominant direction of a `list[Point3D]` (PCA eigenvector with largest eigenvalue)
`find_extreme_points(polygon, line)`	The two polygon vertices least/greatest projected along a line's direction
`distance_to(polygon, line)`	Distance from a polygon to a line (zero if they intersect)
`tangents_to(polygon, point_or_polygon)`	`PolygonTangents2D`/`PolygonTangents3D` (`.left`/`.right`) — tangent segments to a point, or common outer tangents to another polygon

Serialization

All primitives support:

WKT (Well-Known Text) — to_wkt() / from_wkt() for standard text interchange
Binary file I/O — to_file() / from_file() for compact storage

Precision

Floating-point comparisons use a thread-local DECIMAL_PRECISION constant via AlmostEquals() methods, making the library robust against rounding errors while remaining configurable per thread.

How to use it

You can look at the test suite to see detailed usage.

A quick list of code examples per topic is provided here.

👉 Visual Documentation and Code Examples on Github

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Release history Release notifications | RSS feed

0.17.3

Aug 15, 2026

0.17.0

Aug 14, 2026

0.16.2

Aug 7, 2026

0.16.1

Aug 6, 2026

0.16.0

Aug 5, 2026

This release

0.15.0

Jul 24, 2026

0.14.0

Jul 21, 2026

0.13.0

Jul 9, 2026

0.12.0

Jul 8, 2026

0.11.0

Jul 4, 2026

0.10.1

Jun 23, 2026

0.9.0

Jun 17, 2026

0.8.0

May 18, 2026

0.7.0

May 6, 2026

0.6.0

May 4, 2026

0.5.0

May 1, 2026

0.4.0

Apr 27, 2026

0.1.2

Apr 13, 2026

0.1.1

Apr 13, 2026

0.1.0

Apr 10, 2026

geompp 0.15.0

GeomPP — Python Bindings

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