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-rw-r--r--utils/sofa-info.cpp266
1 files changed, 142 insertions, 124 deletions
diff --git a/utils/sofa-info.cpp b/utils/sofa-info.cpp
index bc5b709a..a9a8bd2f 100644
--- a/utils/sofa-info.cpp
+++ b/utils/sofa-info.cpp
@@ -23,6 +23,7 @@
#include <stdio.h>
+#include <algorithm>
#include <array>
#include <cmath>
#include <memory>
@@ -85,10 +86,10 @@ static void PrintSofaArray(const char *prefix, struct MYSOFA_ARRAY *array)
* of other axes as necessary. The epsilons are used to constrain the
* equality of unique elements.
*/
-static uint GetUniquelySortedElems(const uint m, const double3 *aers, const uint axis,
- const double *const (&filters)[3], const double (&epsilons)[3], double *elems)
+static std::vector<double> GetUniquelySortedElems(const uint m, const double3 *aers,
+ const uint axis, const double *const (&filters)[3], const double (&epsilons)[3])
{
- uint count{0u};
+ std::vector<double> elems;
for(uint i{0u};i < m;++i)
{
const double elem{aers[i][axis]};
@@ -96,97 +97,93 @@ static uint GetUniquelySortedElems(const uint m, const double3 *aers, const uint
uint j;
for(j = 0;j < 3;j++)
{
- if(filters[j] && std::fabs(aers[i][j] - *filters[j]) > epsilons[j])
+ if(filters[j] && std::abs(aers[i][j] - *filters[j]) > epsilons[j])
break;
}
if(j < 3)
continue;
- for(j = 0;j < count;j++)
+ auto iter = elems.begin();
+ for(;iter != elems.end();++iter)
{
- const double delta{elem - elems[j]};
+ const double delta{elem - *iter};
+ if(delta > epsilons[axis]) continue;
+ if(delta >= -epsilons[axis]) break;
- if(delta > epsilons[axis])
- continue;
-
- if(delta >= -epsilons[axis])
- break;
-
- for(uint k{count};k > j;k--)
- elems[k] = elems[k - 1];
-
- elems[j] = elem;
- count++;
+ iter = elems.emplace(iter, elem);
break;
}
-
- if(j >= count)
- elems[count++] = elem;
+ if(iter == elems.end())
+ elems.emplace_back(elem);
}
-
- return count;
+ return elems;
}
-/* Given a list of elements, this will produce the smallest step size that
- * can uniformly cover a fair portion of the list. Ideally this will be over
- * half, but in degenerate cases this can fall to a minimum of 5 (the lower
- * limit on elevations necessary to build a layout).
+/* Given a list of azimuths, this will produce the smallest step size that can
+ * uniformly cover the list. Ideally this will be over half, but in degenerate
+ * cases this can fall to a minimum of 5 (the lower limit).
*/
-static double GetUniformStepSize(const double epsilon, const uint m, const double *elems)
+static double GetUniformAzimStep(const double epsilon, const size_t m, const double *elems)
{
- auto steps = std::vector<double>(m, 0.0);
- auto counts = std::vector<uint>(m, 0u);
- uint count{0u};
+ if(m < 5) return 0.0;
- for(uint stride{1u};stride < m/2;stride++)
- {
- for(uint i{0u};i < m-stride;i++)
- {
- const double step{elems[i + stride] - elems[i]};
-
- uint j;
- for(j = 0;j < count;j++)
- {
- if(std::fabs(step - steps[j]) < epsilon)
- {
- counts[j]++;
- break;
- }
- }
-
- if(j >= count)
- {
- steps[j] = step;
- counts[j] = 1;
- count++;
- }
- }
+ /* Get the maximum count possible (limit to 255), given the first two
+ * elements. It would be impossible to have more than this since the first
+ * element must be included.
+ */
+ uint count{static_cast<uint>(std::ceil(360.0 / (elems[1]-elems[0])))};
+ count = std::min(count, 255u);
- for(uint i{1u};i < count;i++)
+ for(;count >= 5;--count)
+ {
+ /* Given the stepping value for this number of elements, check each
+ * multiple to ensure there's a matching element.
+ */
+ const double step{360.0 / count};
+ bool good{true};
+ size_t idx{1u};
+ for(uint mult{1u};mult < count && good;++mult)
{
- if(counts[i] > counts[0])
- {
- steps[0] = steps[i];
- counts[0] = counts[i];
- }
+ const double target{step*mult + elems[0]};
+ while(idx < m && target-elems[idx] > epsilon)
+ ++idx;
+ good &= (idx < m) && !(std::abs(target-elems[idx++]) > epsilon);
}
+ if(good)
+ return step;
+ }
+ return 0.0;
+}
- count = 1;
+/* Given a list of elevations, this will produce the smallest step size that
+ * can uniformly cover the list. Ideally this will be over half, but in
+ * degenerate cases this can fall to a minimum of 5 (the lower limit).
+ */
+static double GetUniformElevStep(const double epsilon, const size_t m, const double *elems)
+{
+ if(m < 5) return 0.0;
- if(counts[0] > m/2)
- break;
- }
+ uint count{static_cast<uint>(std::ceil(180.0 / (elems[1]-elems[0])))};
+ count = std::min(count, 255u);
- if(counts[0] > 255)
+ for(;count >= 5;--count)
{
- uint i{2u};
- while(counts[0]/i > 255 && (counts[0]%i) != 0)
- ++i;
- counts[0] /= i;
- steps[0] *= i;
+ const double step{180.0 / count};
+ bool good{true};
+ size_t idx{1u};
+ /* Elevations don't need to match all multiples if there's not enough
+ * elements to check. Missing elevations can be synthesized.
+ */
+ for(uint mult{1u};mult <= count && idx < m && good;++mult)
+ {
+ const double target{step*mult + elems[0]};
+ while(idx < m && target-elems[idx] > epsilon)
+ ++idx;
+ good &= !(idx < m) || !(std::abs(target-elems[idx++]) > epsilon);
+ }
+ if(good)
+ return step;
}
- if(counts[0] > 5)
- return steps[0];
return 0.0;
}
@@ -198,11 +195,9 @@ static double GetUniformStepSize(const double epsilon, const uint m, const doubl
*/
static void PrintCompatibleLayout(const uint m, const float *xyzs)
{
- auto aers = std::vector<double3>(m, double3{});
- auto elems = std::vector<double>(m, {});
-
fprintf(stdout, "\n");
+ auto aers = std::vector<double3>(m, double3{});
for(uint i{0u};i < m;++i)
{
float aer[3]{xyzs[i*3], xyzs[i*3 + 1], xyzs[i*3 + 2]};
@@ -212,56 +207,80 @@ static void PrintCompatibleLayout(const uint m, const float *xyzs)
aers[i][2] = aer[2];
}
- uint fdCount{GetUniquelySortedElems(m, aers.data(), 2, { nullptr, nullptr, nullptr },
- { 0.1, 0.1, 0.001 }, elems.data())};
- if(fdCount > (m / 3))
+ auto radii = GetUniquelySortedElems(m, aers.data(), 2, {}, {0.1, 0.1, 0.001});
+ if(radii.size() > (m / 3))
{
fprintf(stdout, "Incompatible layout (inumerable radii).\n");
return;
}
- std::vector<HrirFdT> fds(fdCount);
- for(uint fi{0u};fi < fdCount;fi++)
- fds[fi].mDistance = elems[fi];
+ auto fds = std::vector<HrirFdT>(radii.size());
+ for(size_t fi{0u};fi < radii.size();fi++)
+ fds[fi].mDistance = radii[fi];
- for(uint fi{0u};fi < fdCount;fi++)
+ for(uint fi{0u};fi < fds.size();)
{
const double dist{fds[fi].mDistance};
- uint evCount{GetUniquelySortedElems(m, aers.data(), 1, { nullptr, nullptr, &dist },
- { 0.1, 0.1, 0.001 }, elems.data())};
+ auto elevs = GetUniquelySortedElems(m, aers.data(), 1, {nullptr, nullptr, &dist},
+ {0.1, 0.1, 0.001});
- if(evCount > (m / 3))
+ /* Remove elevations that don't have a valid set of azimuths. */
+ auto invalid_elev = [&dist,&aers,m](const double ev) -> bool
{
- fprintf(stdout, "Incompatible layout (innumerable elevations).\n");
- return;
- }
-
- double step{GetUniformStepSize(0.1, evCount, elems.data())};
+ auto azim = GetUniquelySortedElems(m, aers.data(), 0, {nullptr, &ev, &dist},
+ {0.1, 0.1, 0.001});
+
+ if(std::abs(90.0 - std::abs(ev)) < 0.1)
+ return azim.size() != 1;
+ if(azim.empty() || !(std::abs(azim[0]) < 0.1))
+ return true;
+ return GetUniformAzimStep(0.1, azim.size(), azim.data()) <= 0.0;
+ };
+ elevs.erase(std::remove_if(elevs.begin(), elevs.end(), invalid_elev), elevs.end());
+
+ /* Reverse the elevations so it increments starting with -90 (flipped
+ * from +90). This makes it easier to work out a proper stepping value.
+ */
+ std::reverse(elevs.begin(), elevs.end());
+ for(auto &ev : elevs) ev *= -1.0;
+
+ double step{GetUniformElevStep(0.1, elevs.size(), elevs.data())};
if(step <= 0.0)
{
- fprintf(stdout, "Incompatible layout (non-uniform elevations).\n");
- return;
+ fprintf(stdout, "Non-uniform elevations on field distance %f.\n", dist);
+ fds.erase(fds.begin() + static_cast<ptrdiff_t>(fi));
+ continue;
}
+ /* Re-reverse the elevations to restore the correct order. */
+ for(auto &ev : elevs) ev *= -1.0;
+ std::reverse(elevs.begin(), elevs.end());
+
uint evStart{0u};
- for(uint ei{0u};ei < evCount;ei++)
+ for(uint ei{0u};ei < elevs.size();ei++)
{
- double ev{90.0 + elems[ei]};
- double eif{std::round(ev / step)};
- const uint ev_start{static_cast<uint>(eif)};
+ if(!(elevs[ei] < 0.0))
+ {
+ fprintf(stdout, "Too many missing elevations on field distance %f.\n", dist);
+ return;
+ }
+
+ double eif{(90.0+elevs[ei]) / step};
+ const double ev_start{std::round(eif)};
- if(std::fabs(eif - static_cast<double>(ev_start)) < (0.1/step))
+ if(std::abs(eif - ev_start) < (0.1/step))
{
- evStart = ev_start;
+ evStart = static_cast<uint>(ev_start);
break;
}
}
- evCount = static_cast<uint>(std::round(180.0 / step)) + 1;
+ const auto evCount = static_cast<uint>(std::round(180.0 / step)) + 1;
if(evCount < 5)
{
- fprintf(stdout, "Incompatible layout (too few uniform elevations).\n");
- return;
+ fprintf(stdout, "Too few uniform elevations on field distance %f.\n", dist);
+ fds.erase(fds.begin() + static_cast<ptrdiff_t>(fi));
+ continue;
}
fds[fi].mEvCount = evCount;
@@ -271,54 +290,53 @@ static void PrintCompatibleLayout(const uint m, const float *xyzs)
for(uint ei{evStart};ei < evCount;ei++)
{
- double ev{-90.0 + static_cast<double>(ei)*180.0/static_cast<double>(evCount - 1)};
- uint azCount{GetUniquelySortedElems(m, aers.data(), 0, { nullptr, &ev, &dist },
- { 0.1, 0.1, 0.001 }, elems.data())};
+ double ev{-90.0 + ei*180.0/(evCount - 1)};
+ auto azims = GetUniquelySortedElems(m, aers.data(), 0, { nullptr, &ev, &dist },
+ { 0.1, 0.1, 0.001 });
- if(azCount > (m / 3))
+ if(ei == 0 || ei == (evCount-1))
{
- fprintf(stdout, "Incompatible layout (innumerable azimuths).\n");
- return;
+ if(azims.size() != 1)
+ {
+ fprintf(stdout, "Non-singular poles on field distance %f.\n", dist);
+ return;
+ }
+ azCounts[ei] = 1;
}
-
- if(ei > 0 && ei < (evCount - 1))
+ else
{
- step = GetUniformStepSize(0.1, azCount, elems.data());
+ step = GetUniformAzimStep(0.1, azims.size(), azims.data());
if(step <= 0.0)
{
- fprintf(stdout, "Incompatible layout (non-uniform azimuths).\n");
+ fprintf(stdout, "Non-uniform azimuths on elevation %f, field distance %f.\n",
+ ev, dist);
return;
}
-
azCounts[ei] = static_cast<uint>(std::round(360.0f / step));
}
- else if(azCount != 1)
- {
- fprintf(stdout, "Incompatible layout (non-singular poles).\n");
- return;
- }
- else
- {
- azCounts[ei] = 1;
- }
}
for(uint ei{0u};ei < evStart;ei++)
azCounts[ei] = azCounts[evCount - ei - 1];
+ ++fi;
+ }
+ if(fds.empty())
+ {
+ fprintf(stdout, "No compatible field layouts in SOFA file.\n");
+ return;
}
fprintf(stdout, "Compatible Layout:\n\ndistance = %.3f", fds[0].mDistance);
-
- for(uint fi{1u};fi < fdCount;fi++)
+ for(size_t fi{1u};fi < fds.size();fi++)
fprintf(stdout, ", %.3f", fds[fi].mDistance);
fprintf(stdout, "\nazimuths = ");
- for(uint fi{0u};fi < fdCount;fi++)
+ for(size_t fi{0u};fi < fds.size();fi++)
{
for(uint ei{0u};ei < fds[fi].mEvCount;ei++)
fprintf(stdout, "%d%s", fds[fi].mAzCounts[ei],
(ei < (fds[fi].mEvCount - 1)) ? ", " :
- (fi < (fdCount - 1)) ? ";\n " : "\n");
+ (fi < (fds.size() - 1)) ? ";\n " : "\n");
}
}