adding test of properties

.vscode/settings.json

@@ -140,4 +140,8 @@
     "Verts"
   ],
   "javascript.format.semicolons": "insert",
+  "[python]": {
+    "editor.defaultFormatter": "ms-python.black-formatter"
+  },
+  "python.formatting.provider": "none",
 }

README.md

@@ -99,7 +99,7 @@ node test/manifold_test.js
 ### Python
 
 The CMake script will build the python binding `manifold3d` automatically. To
-use the extension, please add `$BUILD_DIR/tools` to your `PYTHONPATH`, where
+use the extension, please add `$BUILD_DIR/bindings/python` to your `PYTHONPATH`, where
 `$BUILD_DIR` is the build directory for CMake. Examples using the python binding
 can be found in `bindings/python/examples`. To see exported samples, run:
 ```

bindings/python/examples/sponge.py

@@ -0,0 +1,39 @@
+from manifold3d import Manifold
+
+
+def fractal(holes, hole, w, position, depth, maxDepth):
+    w /= 3
+    holes.append(hole.scale([w, w, 1.0]).translate([position[0], position[1], 0.0]))
+    if depth == maxDepth:
+        return
+    offsets = [
+        [-w, -w],
+        [-w, 0.0],
+        [-w, w],
+        [0.0, w],
+        [w, w],
+        [w, 0.0],
+        [w, -w],
+        [0.0, -w],
+    ]
+    for offset in offsets:
+        fractal(holes, hole, w, position + offset, depth + 1, maxDepth)
+
+
+def posColors(newProp, pos):
+    for i in [0, 1, 2]:
+        newProp[i] = (1 - pos[i]) / 2
+
+
+def run(n=1):
+    result = Manifold.cube([1, 1, 1], True)
+    holes = []
+    fractal(holes, result, 1.0, [0.0, 0.0], 1, n)
+
+    hole = Manifold.compose(holes)
+
+    result -= hole
+    result -= hole.rotate([90, 0, 0])
+    result -= hole.rotate([0, 90, 0])
+
+    return result.trim_by_plane([1, 1, 1], 0).setProperties(3, posColors).scale(100)

bindings/python/manifold3d.cpp

@@ -254,6 +254,31 @@ PYBIND11_MODULE(manifold3d, m) {
           "the user to choose their function with discretion."
           "\n\n"
           ":param warpFunc: A function that modifies a given vertex position.")
+      .def(
+          "set_properties",
+          [](Manifold &self, int newNumProp,
+             const std::function<void(py::array_t<float> &, Float3,
+                                      const py::array_t<float> &)> &f) {
+            const int oldNumProp = self.NumProp();
+            return self.SetProperties(newNumProp, [newNumProp, oldNumProp, &f](
+                                                      float *newProps,
+                                                      glm::vec3 v,
+                                                      const float *oldProps) {
+              f(py::array(newNumProp, newProps), std::make_tuple(v.x, v.y, v.z),
+                py::array(oldNumProp, oldProps));
+            });
+          },
+          py::arg("new_num_prop"), py::arg("f"),
+          "Create a new copy of this manifold with updated vertex properties "
+          "by supplying a function that takes the existing position and "
+          "properties as input. You may specify any number of output "
+          "properties, allowing creation and removal of channels. Note: "
+          "undefined behavior will result if you read past the number of input "
+          "properties or write past the number of output properties."
+          "\n\n"
+          ":param numProp: The new number of properties per vertex."
+          ":param propFunc: A function that modifies the properties of a given "
+          "vertex.")
       .def(
           "refine", [](Manifold &self, int n) { return self.Refine(n); },
           py::arg("n"),
@@ -428,6 +453,13 @@ PYBIND11_MODULE(manifold3d, m) {
       .def_static(
           "from_mesh", [](const MeshGL &mesh) { return Manifold(mesh); },
           py::arg("mesh"))
+      .def_static(
+          "compose",
+          [](const std::vector<Manifold> &list) {
+            return Manifold::Compose(list);
+          },
+          "combine several manifolds into one without checking for "
+          "intersections.")
       .def_static(
           "tetrahedron", []() { return Manifold::Tetrahedron(); },
           "Constructs a tetrahedron centered at the origin with one vertex at "