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/tests/test_discrete_elliptic_utility.cpp

@@ -0,0 +1,39 @@
+// Port of de.varylab.discreteconformal.util.DiscreteEllipticUtilityTest (Java/JUnit).
+// Tests the normalizeModulus function that moves a complex number tau into the
+// fundamental domain of the modular group SL(2,Z).
+
+#include "discrete_elliptic_utility.hpp"
+#include <gtest/gtest.h>
+#include <complex>
+#include <cmath>
+
+using namespace conformallab;
+
+// Corresponds to Java testNormalizeModulus()
+TEST(DiscreteEllipticUtilityTest, NormalizeModulus) {
+    // tau already in fundamental domain → should be returned unchanged
+    std::complex<double> tau(0.45, 1.1);
+    auto tauNorm = normalizeModulus(tau);
+    EXPECT_NEAR(0.45, tauNorm.real(), 1E-12);
+    EXPECT_NEAR(1.1,  tauNorm.imag(), 1E-12);
+
+    // tau = i/3  (|tau| < 1) → inversion gives 3i
+    tau = std::complex<double>(0.0, 1.0 / 3.0);
+    tauNorm = normalizeModulus(tau);
+    EXPECT_NEAR(3.0, tauNorm.imag(), 1E-12);
+    EXPECT_NEAR(0.0, tauNorm.real(), 1E-12);
+}
+
+// Corresponds to Java testNormalizeModulusPeriodShift()
+// Two tau values that differ by a T-shift (integer shift of Re) must normalize
+// to the same point in the fundamental domain.
+TEST(DiscreteEllipticUtilityTest, NormalizeModulusPeriodShift) {
+    std::complex<double> tau1(0.3,  1.0);
+    std::complex<double> tau2(-0.7, 1.0);   // tau2 = tau1 - 1
+
+    auto n1 = normalizeModulus(tau1);
+    auto n2 = normalizeModulus(tau2);
+
+    EXPECT_NEAR(n1.real(), n2.real(), 1E-12) << "real parts should be equal";
+    EXPECT_NEAR(n1.imag(), n2.imag(), 1E-12) << "imag parts should be equal";
+}