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The L-test compares a reflection with a partner a fixed step away, and the step it used preserves the parity class of a half-integer pseudo-translation - so a pseudo-body-centring was invisible to it by luck rather than by design. A translation of one third is not so lucky: it puts the two members of a pair in different modulation classes, inflates the statistic past the bound that is read as evidence AGAINST twinning, and the twin call is lost silently on a crystal that has one. Choose the partners so every pair stays inside one modulation class, which is what the half-integer case was already getting by accident. The obvious alternative - lengthening the step until it clears a third as well - was measured and rejected: it puts the statistic past that bound on more than two thirds of the corpus against a seventh today. Measured over a hundred and thirty-seven crystals: a hundred and twenty-nine unchanged, seven repaired, and exactly one verdict moves - a crystal whose twinning was being denied by its own pseudo-translation. On a synthetic perfect twin carrying a one-third translation, both indicators are destroyed before the change and both return after it. Nothing branches on this verdict, so no merged intensity moves; the whole effect is what the report says about the crystal. Co-Authored-By: Claude Opus 5 <noreply@anthropic.com> Claude-Session: https://claude.ai/code/session_01EFEJG6WBQv8th4UJFNe53N
135 lines
6.7 KiB
C++
135 lines
6.7 KiB
C++
// SPDX-FileCopyrightText: 2026 Filip Leonarski, Paul Scherrer Institute <filip.leonarski@psi.ch>
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// SPDX-License-Identifier: GPL-3.0-only
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#include <catch2/catch_all.hpp>
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#include <array>
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#include <cmath>
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#include <numbers>
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#include <vector>
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#include "../image_analysis/scale_merge/TwinningAnalysis.h"
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#include "SyntheticMergedReflections.h"
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namespace {
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// A translational pseudo-symmetry u puts the factor |1 + exp(2 pi i h.u)|^2 on every intensity.
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// Modelled here with a depth f so the weak class is suppressed rather than extinguished, which is
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// what a real pair of copies with different orientations gives.
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std::vector<MergedReflection> WithPseudoTranslation(std::vector<MergedReflection> merged,
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const std::array<double, 3> &u, double f) {
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for (auto &r : merged) {
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const double phase = 2.0 * std::numbers::pi * (r.h * u[0] + r.k * u[1] + r.l * u[2]);
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r.I = static_cast<float>(r.I * (1.0 + f * std::cos(phase)));
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r.sigma = static_cast<float>(0.02 * std::fabs(r.I) + 1.0);
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}
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return merged;
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}
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std::vector<MergedReflection> Crystal(double twin_fraction) {
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jfjoch_test::SyntheticMergeParams p;
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p.true_space_group = "P 1 2 1";
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p.twin_supergroup = "P 2 2 2";
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p.twin_fraction = twin_fraction;
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p.d_min_A = 3.0;
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return jfjoch_test::GenerateSyntheticMerged(p);
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}
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}
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// The L-test pairs a reflection with a partner two steps along an axis, and that choice is
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// load-bearing for a reason the code did not state until now: an even step preserves the class of a
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// HALF-INTEGER pseudo-translation, so the commonest tNCS leaves <|L|> alone by construction. A
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// one-third pseudo-translation along the same axis does not, and it moves <|L|> by enough to change
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// the verdict. This is the regression test for both halves of that.
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TEST_CASE("L-test partner steps and a pseudo-translation", "[twinning][tncs]") {
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const auto clean = Crystal(0.0);
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const double l_clean = AnalyzeTwinning(clean, nullptr).mean_abs_l;
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REQUIRE(l_clean == Catch::Approx(0.5).margin(0.02));
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SECTION("a half-integer pseudo-translation does not move it") {
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const auto modulated = WithPseudoTranslation(clean, {0.5, 0.0, 0.0}, 0.8);
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const auto r = AnalyzeTwinning(modulated, nullptr);
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CHECK(r.mean_abs_l == Catch::Approx(l_clean).margin(0.005));
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}
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SECTION("a one-third pseudo-translation moves it a long way up") {
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const auto modulated = WithPseudoTranslation(clean, {1.0 / 3.0, 0.0, 0.0}, 0.8);
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const auto r = AnalyzeTwinning(modulated, nullptr);
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CHECK(r.mean_abs_l > l_clean + 0.03);
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CHECK(r.mean_abs_l > 0.50); // into the "contradicts a twin" branch
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}
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SECTION("declaring the vector repairs it") {
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const std::array<double, 3> u{1.0 / 3.0, 0.0, 0.0};
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const auto modulated = WithPseudoTranslation(clean, u, 0.8);
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const auto r = AnalyzeTwinning(modulated, nullptr, 20, &u);
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CHECK(r.l_test_tncs_step_restricted);
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CHECK_FALSE(r.l_test_contaminated_by_tncs);
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// The control is the SAME crystal without the pseudo-translation measured with the SAME
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// restricted steps: <|L|> differs slightly between step directions (they are different
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// distances in reciprocal space), so comparing against the unrestricted number would be
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// measuring that instead of the repair.
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const auto control = AnalyzeTwinning(clean, nullptr, 20, &u);
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REQUIRE(control.l_test_tncs_step_restricted);
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CHECK(r.mean_abs_l == Catch::Approx(control.mean_abs_l).margin(0.005));
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CHECK(r.l_test_pairs > 0.9 * AnalyzeTwinning(modulated, nullptr).l_test_pairs);
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}
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SECTION("a vector no step can preserve is declared unreadable, not repaired") {
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const std::array<double, 3> u{1.0 / 3.0, 1.0 / 3.0, 1.0 / 3.0};
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const auto modulated = WithPseudoTranslation(clean, u, 0.8);
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const auto r = AnalyzeTwinning(modulated, nullptr, 20, &u);
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CHECK(r.l_test_contaminated_by_tncs);
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CHECK_FALSE(r.l_test_tncs_step_restricted);
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CHECK(r.l_test_pairs > 0); // still reported, just not read
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}
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SECTION("declaring a half-integer vector changes nothing") {
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const std::array<double, 3> u{0.5, 0.0, 0.0};
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const auto modulated = WithPseudoTranslation(clean, u, 0.8);
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const auto with = AnalyzeTwinning(modulated, nullptr, 20, &u);
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const auto without = AnalyzeTwinning(modulated, nullptr);
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CHECK(with.mean_abs_l == Catch::Approx(without.mean_abs_l).margin(0.002));
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CHECK_FALSE(with.l_test_contaminated_by_tncs);
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}
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}
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// The defect the repair exists for: a twinned crystal that also carries a one-third
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// pseudo-translation loses its twin call entirely, because the pseudo-symmetry pushes <|L|> up out
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// of the twinned range AND pushes the second moment up out of it at the same time.
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TEST_CASE("A pseudo-translation can hide a twin, and declaring it restores the call",
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"[twinning][tncs]") {
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const auto twin = Crystal(0.5);
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const auto baseline = AnalyzeTwinning(twin, nullptr);
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REQUIRE(baseline.mean_abs_l < 0.44); // an unambiguous twin when nothing masks it
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REQUIRE(baseline.twinning_suspected);
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const std::array<double, 3> u{1.0 / 3.0, 0.0, 0.0};
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const auto masked = WithPseudoTranslation(twin, u, 0.8);
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const auto undeclared = AnalyzeTwinning(masked, nullptr);
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CHECK(undeclared.mean_abs_l > baseline.mean_abs_l + 0.05);
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CHECK_FALSE(undeclared.twinning_suspected); // the twin call is lost
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const auto declared = AnalyzeTwinning(masked, nullptr, 20, &u);
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// Against the same twin without the pseudo-translation, measured with the same restricted steps.
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const auto control = AnalyzeTwinning(twin, nullptr, 20, &u);
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CHECK(declared.mean_abs_l == Catch::Approx(control.mean_abs_l).margin(0.005));
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CHECK(declared.mean_abs_l < 0.44);
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CHECK(declared.twinning_suspected); // and restored
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}
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// Standing behaviour that had no test at all. A holohedral Laue class admits no merohedral twin law,
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// so whatever the intensity statistics do there they must not be reported as twinning.
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TEST_CASE("No twin is called in a holohedral Laue class", "[twinning]") {
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jfjoch_test::SyntheticMergeParams p;
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p.true_space_group = "P 4 21 2";
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p.twin_supergroup = "P 4 21 2";
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p.d_min_A = 3.0;
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const auto merged = jfjoch_test::GenerateSyntheticMerged(p);
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const gemmi::SpaceGroup *sg = gemmi::find_spacegroup_by_name("P 4 21 2");
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REQUIRE(sg != nullptr);
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const auto r = AnalyzeTwinning(merged, sg);
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CHECK_FALSE(r.merohedral_twinning_possible);
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CHECK_FALSE(r.twinning_suspected);
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}
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