feat(plot): nice-number ticks, axes, grid, traces, cursors, measurement queries

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Martino Ferrari committed 2026-09-27 22:21:22 +02:00
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#include <plot/plot/ticks.hpp>
#include <cmath>
#include <cstdio>
#include <cstring>
namespace plot {
namespace {
/// Longest label a tick keeps before falling back to `%.3g`.
constexpr usize kMaxLabelChars = 12;
/// Scratch for one label; longest possible output is a `%.3g` fallback plus a
/// prefix plus a unit, far under this.
constexpr usize kLabelBuf = 64;
/// SI prefixes indexed by engineering exponent / 3, from 10^-24 to 10^24. The
/// micro sign is UTF-8 U+00B5 (0xC2 0xB5), not the Greek mu U+03BC: the bitmap
/// font has a glyph for U+00B5 and would draw a missing-glyph box for U+03BC.
struct SiPrefix {
int index;
const char* text;
};
constexpr SiPrefix kPrefixes[] = {
{-8, "y"}, {-7, "z"}, {-6, "a"}, {-5, "f"}, {-4, "p"}, {-3, "n"}, {-2, "\xC2\xB5"},
{-1, "m"}, {0, ""}, {1, "k"}, {2, "M"}, {3, "G"}, {4, "T"}, {5, "P"},
{6, "E"}, {7, "Z"}, {8, "Y"},
};
const char* prefix_for(int index) noexcept {
for (const SiPrefix& p : kPrefixes) {
if (p.index == index) return p.text;
}
return "";
}
/// `%.3g` with a NUL-terminated, never-overflowing write. Used for every value
/// the SI path refuses.
void fallback_number(f64 v, const char* unit, char* buf, usize n) noexcept {
std::snprintf(buf, n, "%.3g%s", v, unit);
}
} // namespace
void format_si(f64 v, char* buf, usize n, const char* unit) {
if (buf == nullptr || n == 0) return;
buf[0] = '\0';
const char* const u = unit != nullptr ? unit : "";
if (!std::isfinite(v)) {
fallback_number(v, u, buf, n);
return;
}
if (v == 0.0) {
std::snprintf(buf, n, "0%s", u);
return;
}
// Engineering exponent: |v| == scaled * 10^(3*e3) with scaled in [1, 1000).
const f64 magnitude = std::fabs(v);
const int e3 = static_cast<int>(std::floor(std::log10(magnitude) / 3.0));
if (e3 < kPrefixes[0].index || e3 > kPrefixes[sizeof(kPrefixes) / sizeof(kPrefixes[0]) - 1].index) {
fallback_number(v, u, buf, n);
return;
}
f64 scaled = v / std::pow(10.0, 3.0 * static_cast<f64>(e3));
int index = e3;
// Rounding to three significant digits must not spill the scale: 999.9 goes
// to 1.00 of the next prefix rather than to `1e+03` of this one.
if (std::fabs(scaled) >= 999.5) {
index = e3 + 1;
if (index > kPrefixes[sizeof(kPrefixes) / sizeof(kPrefixes[0]) - 1].index) {
fallback_number(v, u, buf, n);
return;
}
scaled = v / std::pow(10.0, 3.0 * static_cast<f64>(index));
}
std::snprintf(buf, n, "%.3g%s%s", scaled, prefix_for(index), u);
if (std::strlen(buf) > kMaxLabelChars) {
// A 12-character budget keeps axis labels readable; anything longer is a
// scientific-notation value the caller is better served by verbatim.
fallback_number(v, u, buf, n);
}
}
void format_time(f64 seconds, char* buf, usize n) {
if (buf == nullptr || n == 0) return;
buf[0] = '\0';
if (!std::isfinite(seconds)) {
std::snprintf(buf, n, "%.3g", seconds);
return;
}
const char* const sign = seconds < 0.0 ? "-" : "";
const f64 t = std::fabs(seconds);
if (t >= 86400.0) {
std::snprintf(buf, n, "%s%.3gd", sign, t / 86400.0);
} else if (t >= 3600.0) {
const auto hours = static_cast<unsigned long long>(t / 3600.0);
const auto mins = static_cast<unsigned long long>((t - 3600.0 * static_cast<f64>(hours)) / 60.0);
const auto secs =
static_cast<unsigned long long>(std::llround(t - 3600.0 * static_cast<f64>(hours) -
60.0 * static_cast<f64>(mins)));
std::snprintf(buf, n, "%s%llu:%02llu:%02llu", sign, hours, mins, secs);
} else if (t >= 60.0) {
const auto mins = static_cast<unsigned long long>(t / 60.0);
const auto secs = static_cast<unsigned long long>(std::llround(t - 60.0 * static_cast<f64>(mins)));
std::snprintf(buf, n, "%s%llu:%02llu", sign, mins, secs);
} else if (t >= 1.0) {
std::snprintf(buf, n, "%s%.3gs", sign, t);
} else {
std::snprintf(buf, n, "%s%.3gms", sign, t * 1000.0);
}
}
void generate_ticks(Range range, f32 px, f32 min_px, std::vector<Tick>& out, bool include_minors) {
out.clear();
const f64 lo = range.min;
const f64 hi = range.max;
const f64 span = hi - lo;
// Non-finite endpoints, an inverted range and a zero span (a collapsed range,
// e.g. the x bounds of a single-sample series) all have nothing to tick.
if (!std::isfinite(lo) || !std::isfinite(hi) || !(span > 0.0)) return;
if (!(px > 0.0f) || !(min_px > 0.0f)) return;
const f64 target = std::max(1.0, static_cast<f64>(px) / static_cast<f64>(min_px));
const f64 raw_step = span / target;
if (!std::isfinite(raw_step) || !(raw_step > 0.0)) return;
const f64 magnitude = std::pow(10.0, std::floor(std::log10(raw_step)));
if (!std::isfinite(magnitude) || !(magnitude > 0.0)) return;
const f64 normalised = raw_step / magnitude; // in [1, 10)
// Round the step UP to the next 1/2/5 x 10^n, so the major spacing really does
// meet min_px instead of landing just under it.
const f64 step = magnitude * (normalised <= 1.0 ? 1.0
: normalised <= 2.0 ? 2.0
: normalised <= 5.0 ? 5.0
: 10.0);
if (!std::isfinite(step) || !(step > 0.0)) return; // span so large the step overflowed
const f64 first_major = std::ceil(lo / step) * step;
if (!std::isfinite(first_major)) return;
// Minor ticks subdivide the major step: by 4 when the step's leading digit is
// 2, by 5 for 1 and 5 (and for a step of 10, i.e. a leading 1 one decade up).
const f64 lead = step / magnitude;
const f64 minor_ratio = (lead > 1.5 && lead < 3.0) ? 4.0 : 5.0;
const f64 minor_step = step / minor_ratio;
if (!std::isfinite(minor_step) || !(minor_step > 0.0)) return;
const f64 stride = include_minors ? minor_step : step;
const f64 first = include_minors ? std::ceil(lo / minor_step) * minor_step : first_major;
if (!std::isfinite(first)) return;
char label[kLabelBuf];
for (f64 v = first; v <= hi + stride * 1e-9;) {
if (out.size() >= kMaxTicks) break;
const bool major = !include_minors ||
std::fabs(v - std::round(v / step) * step) <= step * 1e-9;
Tick tick;
tick.value = v;
tick.major = major;
if (major) {
// format_si owns both label guards: it never writes past the buffer, and it
// falls back to %.3g for a non-finite value or a label over 12 characters.
format_si(v, label, sizeof label);
tick.label = label;
}
out.push_back(std::move(tick));
const f64 next = v + stride;
// No progress would mean an infinite loop on a denormal stride far from the
// origin; stop instead of spinning.
if (!(next > v)) break;
v = next;
}
}
} // namespace plot