65f6070348
Hold keeps its picker. Also: one home for the %-fold, duration-ordered Hold travel, and a corrupt tail degrades to absent rather than fabricating one.
104 lines
4.4 KiB
C++
104 lines
4.4 KiB
C++
// Standalone tests for reasampler::instrument::ui::bake_hold — the Hold knob's map onto the
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// note-length ladder. No VST3, no REAPER, no framework.
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//
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// Covers: both ends of the knob, the round trip from every rung, out-of-range and non-finite
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// input, that every rung is reachable (no rung is skipped by the rounding), that the travel is
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// monotone in DURATION, and that each rung owns an equal slice of it.
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#include "../src/core/instrument/ui/bake_hold.h"
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#include <cmath>
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#include <cstdio>
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#include <vector>
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using namespace reasampler::instrument::ui;
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using namespace reasampler::instrument::note;
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static int g_fail = 0;
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#define CHECK(cond) do { if(!(cond)) { \
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std::printf("FAIL line %d: %s\n", __LINE__, #cond); ++g_fail; } } while(0)
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namespace {
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// The shortest and longest lengths ON THE LADDER, found by scanning rather than by indexing an
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// end of the picker order — which is exactly the assumption under test.
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Division shortestRung() {
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Division best = divisionAt(0);
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for (int i = 1; i < kDivisionCount; ++i)
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if (divisionBeats(divisionAt(i)) < divisionBeats(best)) best = divisionAt(i);
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return best;
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}
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Division longestRung() {
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Division best = divisionAt(0);
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for (int i = 1; i < kDivisionCount; ++i)
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if (divisionBeats(divisionAt(i)) > divisionBeats(best)) best = divisionAt(i);
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return best;
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}
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} // namespace
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int main() {
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// --- The ends of the travel are the SHORTEST and LONGEST notes -------------------
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// Not divisionAt(0) / divisionAt(kDivisionCount - 1): those are the ends of the picker's
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// presentation order, which is not length order.
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CHECK(bakeHoldFromNorm(0.0) == shortestRung());
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CHECK(bakeHoldFromNorm(1.0) == longestRung());
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// --- Out of range clamps rather than wrapping ------------------------------------
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CHECK(bakeHoldFromNorm(-3.0) == shortestRung());
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CHECK(bakeHoldFromNorm(9.5) == longestRung());
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CHECK(bakeHoldFromNorm(std::nan("")) == shortestRung());
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// --- Round trip: a knob painted from a stored rung and released reproduces it -----
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for (int i = 0; i < kDivisionCount; ++i) {
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const Division d = divisionAt(i);
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CHECK(bakeHoldFromNorm(bakeHoldNorm(d)) == d);
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}
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// --- Every rung is reachable from the knob, and each owns a contiguous slice ------
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// Swept finely enough to catch a rounding that skipped one: 39 rungs over [0,1].
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{
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std::vector<bool> seen(static_cast<std::size_t>(kDivisionCount), false);
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for (int step = 0; step <= 4000; ++step) {
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const Division d = bakeHoldFromNorm(static_cast<double>(step) / 4000.0);
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seen[static_cast<std::size_t>(divisionIndex(d))] = true;
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}
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for (int i = 0; i < kDivisionCount; ++i) CHECK(seen[static_cast<std::size_t>(i)]);
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}
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// --- The map is monotone IN DURATION: turning the knob up never shortens the note --
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// Asserted over divisionBeats, not divisionIndex: the index is presentation order, in which
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// a rung's triplet sits after (and is shorter than) the previous rung's dotted — so an
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// index sweep can be non-decreasing while the note it selects gets shorter.
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{
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double previous = 0.0;
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for (int step = 0; step <= 4000; ++step) {
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const double beats =
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divisionBeats(bakeHoldFromNorm(static_cast<double>(step) / 4000.0));
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CHECK(beats >= previous);
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previous = beats;
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}
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}
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// --- Each rung owns an EQUAL slice, centred on its own position -------------------
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// A floor-based map passes every property above while giving each rung the slice ABOVE its
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// position; only the boundaries tell the two apart. Slice k spans [(k-0.5)/L, (k+0.5)/L).
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{
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constexpr int last = kDivisionCount - 1;
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const double slice = 1.0 / static_cast<double>(last);
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const double eps = slice / 1000.0;
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for (int k = 1; k < last; ++k) {
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const double centre = static_cast<double>(k) * slice;
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CHECK(bakeHoldFromNorm(centre) == bakeHoldFromNorm(centre - slice * 0.5 + eps));
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CHECK(bakeHoldFromNorm(centre) == bakeHoldFromNorm(centre + slice * 0.5 - eps));
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// …and one step past the upper boundary is already the NEXT rung.
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CHECK(divisionBeats(bakeHoldFromNorm(centre + slice * 0.5 + eps)) >
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divisionBeats(bakeHoldFromNorm(centre)));
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}
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}
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if (g_fail == 0) std::printf("bake_hold: all tests passed\n");
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return g_fail ? 1 : 0;
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}
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