v1.0.0-rc.166 (#76)
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* `rugnux --mode calibration` writes `<prefix>.json` beside the `.poni`, whose `dataset_settings` member is a `jfjoch_broker` `dataset_settings` body as it stands. * `rugnux` and `jfjoch_viewer` read PILATUS miniCBF sweeps natively, without conversion. * Masters written by other facilities open, including Eiger 1.x and third-party NXmx variants. * `rugnux` measures the beam centre on every run, and indexes with it when the file's value indexes nothing. * A detector swung out on a 2theta arm is placed where the file says it stands, and the calibration can hold the tilt fixed. * `rugnux` writes the unmerged MTZ by default, and a P1 merge beside it, so a wrong space group can be re-merged without reprocessing. * Significant improvements to symmetry handling in `rugnux`: the lattice, the point group, the setting and the systematic absences. * The `rugnux` report gives the resolution the CC1/2 fit reached, beside the range the reflections were written to. * The `rugnux` report gives the twinning statistics measured before the space group was decided, beside the ones measured after. * The `rugnux` report gives the strong-direction diffraction limit, and warns when CC1/2 is not monotone with resolution. * `rugnux` ranks screw axes on the evidence their absences carry, rather than on how many control reflections a candidate happens to have. * Twinning is no longer reported when the L-test contradicts it. * The `rugnux` report gives the detector tilt, the measured tilt and the direct beam beside the beam centre, and a post-refined beam centre is judged against the run's own measurement rather than the file's. * `--no-refine-tilt` holds the detector tilt at the value in the file, instead of zeroing it, when the calibration starts from the spots. * The `jfjoch_viewer` grid scan view draws the cells in the proportion of the scan steps, so the map has the shape of the scanned area. Reviewed-on: #76 Co-authored-by: Filip Leonarski <filip.leonarski@psi.ch>
This commit was merged in pull request #76.
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@@ -51,7 +51,7 @@ TEST_CASE("AdaptiveThreshold_PoissonThreshold", "[SpotFinding]") {
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const float z = static_cast<float>(NormalQuantile(1.0 - p));
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// The defining property: the returned count is the SMALLEST whose upper tail is within p.
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for (const double mu: {1e-6, 0.1, 1.0, 3.0, 10.0, 40.0}) {
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for (const double mu: {1e-6, 0.1, 1.0, 3.0, 10.0, 40.0, 60.0, 120.0}) {
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const int thr = static_cast<int>(PoissonThreshold(mu, p, z));
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CHECK(PoissonUpperTail(mu, thr) <= p);
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CHECK(PoissonUpperTail(mu, thr - 1) > p);
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@@ -65,8 +65,19 @@ TEST_CASE("AdaptiveThreshold_PoissonThreshold", "[SpotFinding]") {
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prev = thr;
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}
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// Above mu = 50 it short-circuits to the Gaussian form mu + z sqrt(mu).
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CHECK(PoissonThreshold(100.0, p, z) == Catch::Approx(100.0 + z * 10.0).epsilon(1e-5));
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// Above the summation limit the Cornish-Fisher form takes over, and it has to stay a POISSON
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// quantile: the skewness term (z^2-1)/6 is what a plain mu + z*sqrt(mu) leaves out, and at this
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// z the Gaussian form alone lets through several times the tail asked for.
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for (const double mu: {250.0, 400.0}) {
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const float thr = PoissonThreshold(mu, p, z);
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CHECK(thr > mu + z * std::sqrt(mu));
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CHECK(PoissonUpperTail(mu, static_cast<int>(thr)) <= 2 * p);
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CHECK(PoissonUpperTail(mu, static_cast<int>(mu + z * std::sqrt(mu))) > 2 * p);
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}
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// And it joins the exact quantile smoothly at the switch - no step for a ring whose background
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// drifts across it from frame to frame.
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CHECK(std::fabs(PoissonThreshold(200.5, p, z) - PoissonThreshold(199.5, p, z)) < 2.0f);
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// A tighter operating point (smaller p) can only raise the threshold.
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CHECK(PoissonThreshold(5.0, 1e-8, static_cast<float>(NormalQuantile(1.0 - 1e-8)))
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