Files
Jungfraujoch/tests/CalibrationTest.cpp
T
leonarski_fandClaude Opus 5 d275bbcae7 calibration: -C overrides the calibrant, with absences from -S
The five named standards are a convenience, not the limit of what a powder
calibration can be run against. A unit cell given with -C now IS the standard
in --mode calibration, and its rings are enumerated from that cell.

A cell alone does not give a ring list, though: the centring and any glide
decide which hkl the lattice actually diffracts into, and the fit pairs the
innermost OBSERVED ring with the innermost LISTED one - so a list opening with
a reflection that is not there scales the whole calibration by the ratio
between them. Where -S is given, the absences come from the space group itself
via gemmi, which covers centring, glides and screws in one mechanism rather
than the three hand-written conditions the built-in table uses. The two agree
exactly on LaB6 and CeO2, which is the cross-check that says the gemmi route is
safe to hand a user's cell.

They do NOT agree on silicon, and the test now pins that: Fd-3m's symmetry
absences are only the F centring, while silicon's 222 and its relatives are
extinguished by its two-atom basis - a structure-factor absence, not a symmetry
one, so no symmetry handler can know it. gemmi offers 24 rings where the
diamond condition gives 18. The extra rings do not move the first one, so the
distance is not scaled, but they are rings with no intensity offered to the
matcher - which is why --calibrant si stays, and why the usage text says -S
supplies symmetry absences only.

Without -S the cell is taken as primitive and the log says "assumed primitive".

Co-Authored-By: Claude Opus 5 (1M context) <noreply@anthropic.com>
Claude-Session: https://claude.ai/code/session_01NfuDvf5ipV3Hi8TiCUKD27
2026-08-31 16:23:37 +02:00

231 lines
12 KiB
C++

// SPDX-FileCopyrightText: 2026 Filip Leonarski, Paul Scherrer Institute <filip.leonarski@psi.ch>
// SPDX-License-Identifier: GPL-3.0-only
#include <catch2/catch_all.hpp>
#include <cstdio>
#include <fstream>
#include <map>
#include <sstream>
#include <algorithm>
#include "../common/Definitions.h"
#include "../common/JFJochMath.h"
#include "../image_analysis/geom_refinement/AssignSpotsToRings.h"
#include "../image_analysis/geom_refinement/Calibrants.h"
#include "../image_analysis/geom_refinement/PowderCalibration.h"
TEST_CASE("Calibrants_LookupIsCaseInsensitive", "[DetGeomCalib]") {
CHECK(CalibrantRings("LaB6") == CalibrantRings("lab6"));
CHECK(CalibrantRings("AgBh") == CalibrantRings("agbh"));
CHECK(CalibrantRings("nonsense").empty());
}
// GuessInitialGeometry pairs the innermost OBSERVED ring with the first entry of this list to fix the
// detector distance, so the first entry has to be a reflection that is really there. Only the primitive
// standard starts at (100): both face-centred ones extinguish it and start at (111), i.e. sqrt(3) times
// further out. Listing a forbidden ring first would scale every calibration by that ratio.
TEST_CASE("Calibrants_FirstRingIsThePresentOne", "[DetGeomCalib]") {
struct Standard { std::string name; double a_A; double first_hkl_norm; };
// sqrt(h^2+k^2+l^2) of the innermost present reflection: LaB6 Pm-3m -> 100, CeO2 Fm-3m and Si Fd-3m -> 111.
const std::vector<Standard> standards = {
{"lab6", LAB6_CELL_A, 1.0},
{"ceo2", 5.4115, std::sqrt(3.0)},
{"si", 5.43102, std::sqrt(3.0)}
};
for (const auto &s : standards) {
const auto q = CalibrantRings(s.name);
REQUIRE(!q.empty());
CHECK(q.front() == Catch::Approx(2.0 * PI * s.first_hkl_norm / s.a_A).epsilon(1e-5));
}
}
// The centring conditions themselves, checked ring by ring rather than only on the first one: an
// extinct reflection anywhere in the list mis-assigns the observed rings around it.
TEST_CASE("Calibrants_CentredStandardsOmitTheExtinctRings", "[DetGeomCalib]") {
auto has_ring = [](const std::vector<float> &q, double a_A, double hkl_norm) {
const auto want = static_cast<float>(2.0 * PI * hkl_norm / a_A);
return std::any_of(q.begin(), q.end(),
[&](float v) { return std::fabs(v - want) < 1e-3f; });
};
const auto ceo2 = CalibrantRings("ceo2");
CHECK(has_ring(ceo2, 5.4115, std::sqrt(3.0))); // 111 - all odd
CHECK(has_ring(ceo2, 5.4115, std::sqrt(4.0))); // 200 - all even
CHECK(has_ring(ceo2, 5.4115, std::sqrt(12.0))); // 222 - all even, present without a glide plane
CHECK_FALSE(has_ring(ceo2, 5.4115, 1.0)); // 100 - mixed parity
CHECK_FALSE(has_ring(ceo2, 5.4115, std::sqrt(2.0))); // 110 - mixed parity
const auto si = CalibrantRings("si");
CHECK(has_ring(si, 5.43102, std::sqrt(3.0))); // 111 - all odd
CHECK(has_ring(si, 5.43102, std::sqrt(8.0))); // 220 - all even, h+k+l = 4n
CHECK_FALSE(has_ring(si, 5.43102, 1.0)); // 100 - mixed parity
CHECK_FALSE(has_ring(si, 5.43102, std::sqrt(4.0))); // 200 - all even, h+k+l = 2
CHECK_FALSE(has_ring(si, 5.43102, std::sqrt(12.0))); // 222 - the diamond glide takes it out
}
// Ice is the reason the calibrant abstraction is a ring list and not a UnitCell: its entries are
// measured ring positions, and enumerating hkl from the hexagonal cell would add rings that are
// systematically absent in P6_3/mmc.
TEST_CASE("Calibrants_IceIsTheRingList", "[DetGeomCalib]") {
const auto q = CalibrantRings("ice");
REQUIRE(q.size() == ICE_RING_RES_A.size());
CHECK(std::is_sorted(q.begin(), q.end()));
CHECK(q.front() == Catch::Approx(2.0 * PI / ICE_RING_RES_A[0]).epsilon(1e-5)); // 3.895 A, the widest
}
// pyFAI's Poni1 is the SLOW axis (rows, our y) and Poni2 the FAST axis (columns, our x), both in
// metres. Transposing them produces a file that is silently wrong, so pin the mapping with a geometry
// whose two axes differ.
TEST_CASE("Calibration_PoniFileAxisConvention", "[DetGeomCalib]") {
DiffractionExperiment x(DetJF4M());
x.BeamX_pxl(1000.0f).BeamY_pxl(1275.0f).DetectorDistance_mm(150.0f);
DiffractionGeometry geom = x.GetDiffractionGeometry();
geom.PoniRot1_rad(0.01f).PoniRot2_rad(-0.02f).PoniRot3_rad(0.03f);
const std::string path = "poni_test.poni";
WritePoniFile(path, x, geom);
std::map<std::string, std::string> keys;
std::ifstream f(path);
std::string line;
while (std::getline(f, line)) {
const auto colon = line.find(':');
if (line.empty() || line[0] == '#' || colon == std::string::npos)
continue;
keys[line.substr(0, colon)] = line.substr(colon + 2);
}
f.close();
std::remove(path.c_str());
const double pixel_m = geom.GetPixelSize_mm() * 1e-3;
CHECK(keys["poni_version"] == "2.1");
// orientation 2 = "top left seen from the sample", the MX convention we assemble to. Without it
// pyFAI applies its own default (3, bottom left) and gets the azimuth sense backwards.
CHECK(keys["Detector_config"].find("\"orientation\": 2") != std::string::npos);
// The half pixel is the origin convention (docs/DETECTOR_GEOMETRY.md): our beam centre is
// pixel-centred, pyFAI measures from the edge of the sensor and puts the centre of pixel i at
// (i + 0.5) * pixel size.
// Declaring orientation 2 anchors Poni1 at the top edge, so the same physical point is
// (height - 1 - beam_y) rows down from it.
CHECK(std::stod(keys["Poni1"])
== Catch::Approx((x.GetYPixelsNumConv() - 1 - 1275 + 0.5) * pixel_m)); // slow axis = y
CHECK(std::stod(keys["Poni2"]) == Catch::Approx(1000.5 * pixel_m)); // fast axis = x
CHECK(std::stod(keys["Distance"]) == Catch::Approx(0.150));
// With orientation declared, (Rot1, Rot2, Rot3) = (+rot1, +rot2, -rot3 + pi): a row flip is
// improper, so it reverses rotations about x and about the beam and leaves the one about the
// vertical, and the half turn sets the azimuthal reference - pyFAI's in-plane axes are the
// negatives of ours, so without it every chi is 180 degrees out. Being a rotation about the
// beam it leaves 2theta alone, which is why radial integration was right while the azimuth was
// not. Pinned against pyFAI 2026.5.0 on a tilted detector, against the lab positions of the
// NXmx chain: 2theta to 3.6e-15 deg and chi to 2.8e-14 deg. Do not "fix" these without
// repeating that check - a powder-ring test cannot see rot3, which moves only the azimuth.
CHECK(std::stod(keys["Rot1"]) == Catch::Approx(0.01));
CHECK(std::stod(keys["Rot2"]) == Catch::Approx(-0.02));
CHECK(std::stod(keys["Rot3"]) == Catch::Approx(-0.03 + PI));
CHECK(std::stod(keys["Wavelength"]) == Catch::Approx(geom.GetWavelength_A() * 1e-10));
// max_shape is [rows, cols] - the same slow-then-fast order as Poni1/Poni2.
const std::string shape = "[" + std::to_string(x.GetYPixelsNumConv()) + ", "
+ std::to_string(x.GetXPixelsNumConv()) + "]";
CHECK(keys["Detector_config"].find(shape) != std::string::npos);
}
// The match window may never reach the neighbouring ring, for any calibrant. Where two rings are closer
// together than twice the nominal window, a fixed window takes in the neighbour's flank - which the
// rings path reads as this ring's background, and which the spots path (before it took the NEAREST ring)
// resolved by assigning both to the lower-q one.
TEST_CASE("Calibration_RingMatchWindowNeverReachesTheNeighbour", "[DetGeomCalib]") {
for (const auto &c : Calibrants()) {
const auto q = CalibrantRings(c.name);
REQUIRE(q.size() > 1);
for (size_t i = 0; i < q.size(); ++i) {
const float w = RingMatchWindow(q, i, RING_MATCH_Q_RECIPA);
CHECK(w <= RING_MATCH_Q_RECIPA);
CHECK(w > 0.0f);
if (i > 0)
CHECK(q[i] - w >= 0.5f * (q[i] + q[i - 1]) - 1e-6f);
if (i + 1 < q.size())
CHECK(q[i] + w <= 0.5f * (q[i] + q[i + 1]) + 1e-6f);
}
}
}
// ...and the clamp is not a no-op. Silver behenate's orders sit about 0.108 1/A apart and hexagonal ice
// has rings inside 0.06, so both are narrowed below the nominal window - while LaB6, whose rings are
// well separated at low q, keeps it. Without a standard that actually crowds, the test above would pass
// on a clamp that never fired.
TEST_CASE("Calibration_CrowdedStandardsNarrowTheWindow", "[DetGeomCalib]") {
auto narrowed = [](const std::string &name) {
const auto q = CalibrantRings(name);
size_t n = 0;
for (size_t i = 0; i < q.size(); ++i)
if (RingMatchWindow(q, i, RING_MATCH_Q_RECIPA) < RING_MATCH_Q_RECIPA) ++n;
return n;
};
CHECK(narrowed("agbh") > 0);
CHECK(narrowed("ice") > 0);
// The innermost LaB6 rings are more than 0.2 1/A apart, so nothing narrows them.
const auto lab6 = CalibrantRings("lab6");
CHECK(RingMatchWindow(lab6, 0, RING_MATCH_Q_RECIPA) == Catch::Approx(RING_MATCH_Q_RECIPA));
}
// A cell given with -C takes its absences from -S. That path is independent of the hand-written
// ReflectionConditions the built-in table uses, so the two must agree where the standard's absences are
// a property of its SYMMETRY - which is what says the gemmi route is safe to hand a user's cell.
TEST_CASE("Calibration_SpaceGroupAbsencesMatchTheBuiltInConditions", "[DetGeomCalib]") {
struct Standard { std::string name; UnitCell cell; std::string hm; };
const std::vector<Standard> standards = {
{"lab6", UnitCell(LAB6_CELL_A, LAB6_CELL_A, LAB6_CELL_A, 90, 90, 90), "P m -3 m"},
{"ceo2", UnitCell(5.4115, 5.4115, 5.4115, 90, 90, 90), "F m -3 m"}
};
for (const auto &s : standards) {
const gemmi::SpaceGroup *sg = gemmi::find_spacegroup_by_name(s.hm);
REQUIRE(sg != nullptr);
const auto from_sg = CalculateXtalRings(s.cell, *sg);
const auto from_table = CalibrantRings(s.name);
REQUIRE(from_sg.size() == from_table.size());
for (size_t i = 0; i < from_sg.size(); ++i)
CHECK(from_sg[i] == Catch::Approx(from_table[i]).epsilon(1e-6));
}
}
// Silicon is the case where they must NOT agree, and it is worth pinning because it bounds what -C -S
// can do. Fd-3m's symmetry absences are only the F centring; silicon's further extinctions - 222 is the
// first - come from its two-atom basis, i.e. from the structure factor and not from any symmetry
// element, so gemmi cannot know them and reports 24 rings where the table's diamond condition gives 18.
// The extra ones are exactly the all-even reflections with h+k+l not a multiple of 4. They do not move
// the FIRST ring, so the calibration is not scaled wholesale - but they are rings carrying no intensity
// offered to the matcher in the middle of the list, which is why --calibrant si still exists.
TEST_CASE("Calibration_SpaceGroupCannotKnowStructureFactorAbsences", "[DetGeomCalib]") {
const UnitCell si(5.43102, 5.43102, 5.43102, 90, 90, 90);
const gemmi::SpaceGroup *sg = gemmi::find_spacegroup_by_name("F d -3 m");
REQUIRE(sg != nullptr);
const auto from_sg = CalculateXtalRings(si, *sg);
const auto from_table = CalibrantRings("si");
CHECK(from_sg.size() > from_table.size());
// The table's rings are a subset of the space group's - nothing is LOST by asking gemmi, only added.
for (const float q : from_table) {
const bool present = std::any_of(from_sg.begin(), from_sg.end(),
[q](float r) { return std::fabs(r - q) < 1e-4f; });
CHECK(present);
}
// ...and the first ring, the one the distance is seeded from, is the same either way.
CHECK(from_sg.front() == Catch::Approx(from_table.front()).epsilon(1e-6));
}
// Without -S the cell is taken as primitive, which for a centred standard is NOT the same list: the
// face-centred absences are what move the first ring from 100 out to 111. The point of the test is that
// the difference is real, so that "assumed primitive" in the log is a warning worth reading.
TEST_CASE("Calibration_PrimitiveAssumptionDiffersForACentredCell", "[DetGeomCalib]") {
const UnitCell ceo2(5.4115, 5.4115, 5.4115, 90, 90, 90);
const gemmi::SpaceGroup *sg = gemmi::find_spacegroup_by_name("F m -3 m");
REQUIRE(sg != nullptr);
const auto centred = CalculateXtalRings(ceo2, *sg);
const auto primitive = CalculateXtalRings(ceo2);
REQUIRE(!centred.empty());
REQUIRE(!primitive.empty());
CHECK(primitive.size() > centred.size());
CHECK(centred.front() > primitive.front());
}