tests: port DiscreteEllipticUtility + P2 tests; stub HDS-blocked tests

Fully ported (pure math, no HDS required):
  test_discrete_elliptic_utility.cpp  – 2 tests
    normalizeModulus: move tau into SL(2,Z) fundamental domain
  test_p2_utility.cpp                 – 3 tests
    P2 projective geometry (perpendicularBisector, pointFromLines,
    makeDirectIsometryFromFrames double vs long double precision)

New headers:
  include/discrete_elliptic_utility.hpp  – normalizeModulus
  include/p2_utility.hpp                 – P2 Euclidean geometry (templated
    on scalar type so double and long double share one implementation)

Stubs (GTEST_SKIP, blocked until HDS port – Phase 4):
  test_hyper_ideal_functional.cpp          – 5 tests (1 @Ignore in Java)
  test_hyper_ideal_hyperelliptic_utility.cpp – 3 tests
  test_spherical_functional.cpp            – 5 tests
  All use CoHDS + HalfEdgeUtils which are not yet ported to C++.

Result: 34 tests total | 21 passed | 13 skipped | 0 failed

Co-Authored-By: Claude Sonnet 4.6 <noreply@anthropic.com>

code/include/p2_utility.hpp

@@ -0,0 +1,102 @@
+#pragma once
+
+// 2-D projective geometry utilities for the Euclidean signature.
+// Ported from de.jreality.math.P2 and de.varylab.discreteconformal.math.P2Big.
+//
+// Points and lines are represented as homogeneous 3-vectors (x, y, w).
+// In the Euclidean case a finite point (px, py) is stored as (px, py, 1).
+
+#include <Eigen/Dense>
+#include <cmath>
+
+namespace conformallab {
+
+// ── Point / line duality ──────────────────────────────────────────────────────
+
+// Intersection of two lines l1, l2  (or  line through two points p1, p2)
+// via the cross product.  Works for any P2 element.
+// Corresponds to Java P2.pointFromLines / P2.lineFromPoints.
+inline Eigen::Vector3d pointFromLines(const Eigen::Vector3d& l1,
+                                      const Eigen::Vector3d& l2) {
+    return l1.cross(l2);
+}
+
+// ── Euclidean perpendicular bisector ─────────────────────────────────────────
+
+// Returns the homogeneous line coordinates (a, b, c) of the perpendicular
+// bisector of the segment [p, q] in the Euclidean plane.
+// Coordinates: ax + by + c = 0  (after dehomogenizing p and q).
+//
+// Corresponds to Java P2.perpendicularBisector(p, q, Pn.EUCLIDEAN).
+inline Eigen::Vector3d perpendicularBisectorEuclidean(const Eigen::Vector3d& p_h,
+                                                      const Eigen::Vector3d& q_h) {
+    // Dehomogenize
+    Eigen::Vector2d p = p_h.head<2>() / p_h(2);
+    Eigen::Vector2d q = q_h.head<2>() / q_h(2);
+
+    // Direction vector (p → direction, matching jReality sign convention)
+    Eigen::Vector2d d = p - q;
+
+    // Midpoint
+    Eigen::Vector2d m = (p + q) * 0.5;
+
+    // Line: d[0]*(x - m[0]) + d[1]*(y - m[1]) = 0
+    //      = d[0]*x + d[1]*y - (d[0]*m[0] + d[1]*m[1])
+    double c = -(d(0) * m(0) + d(1) * m(1));
+    return {d(0), d(1), c};
+}
+
+// ── Euclidean distance between two P2 homogeneous points ─────────────────────
+
+inline double euclideanDistanceP2(const Eigen::Vector3d& p_h,
+                                  const Eigen::Vector3d& q_h) {
+    Eigen::Vector2d p = p_h.head<2>() / p_h(2);
+    Eigen::Vector2d q = q_h.head<2>() / q_h(2);
+    return (p - q).norm();
+}
+
+// ── Direct Euclidean isometry from two point-frames ──────────────────────────
+
+// Build the 3×3 projective matrix that represents the coordinate frame
+// anchored at p0 with p1 defining the positive x-direction.
+// Euclidean case: columns are [dehom(p0), unit_dir(p0→p1), perp_dir].
+//
+// Template parameter S allows float / double / long double.
+template <typename S>
+Eigen::Matrix<S, 3, 3> makeFrameMatrix(Eigen::Matrix<S, 3, 1> p0_h,
+                                        Eigen::Matrix<S, 3, 1> p1_h) {
+    // Dehomogenize
+    Eigen::Matrix<S, 3, 1> p0 = p0_h / p0_h(2);          // (px, py, 1)
+    Eigen::Matrix<S, 3, 1> p1_d = p1_h / p1_h(2);
+
+    // Unit direction p0 → p1
+    Eigen::Matrix<S, 2, 1> dir2 = (p1_d - p0).template head<2>();
+    dir2.normalize();
+    Eigen::Matrix<S, 3, 1> p1n(dir2(0), dir2(1), S(0));
+
+    // Perpendicular direction
+    Eigen::Matrix<S, 3, 1> p2(-dir2(1), dir2(0), S(0));
+
+    Eigen::Matrix<S, 3, 3> M;
+    M.col(0) = p0;
+    M.col(1) = p1n;
+    M.col(2) = p2;
+    return M;
+}
+
+// Find the 3×3 Euclidean isometry (as a projective matrix) that maps
+// the frame (s1, s2) to the frame (t1, t2).
+//
+// Corresponds to Java P2.makeDirectIsometryFromFrames(s1, s2, t1, t2, Pn.EUCLIDEAN)
+// and P2Big.makeDirectIsometryFromFrames(...) (the BigDecimal / high-precision variant).
+template <typename S>
+Eigen::Matrix<S, 3, 3> makeDirectIsometryFromFramesEuclidean(
+    Eigen::Matrix<S, 3, 1> s1, Eigen::Matrix<S, 3, 1> s2,
+    Eigen::Matrix<S, 3, 1> t1, Eigen::Matrix<S, 3, 1> t2)
+{
+    auto toS = makeFrameMatrix<S>(s1, s2);
+    auto toT = makeFrameMatrix<S>(t1, t2);
+    return toT * toS.inverse();
+}
+
+} // namespace conformallab