A system was a handful of ellipses floating in the dark. You could see that one orbit was bigger than another, but not how big, and not that a planet sat above or below the plane the others share. Adds the same plane-and-tether reading aid the outer scales got: a polar grid in the system's own reference plane, with a drop line from each body onto it. Ring radii snap to a 1-2-5 ladder rather than dividing the system evenly, because the point is to put a number on a distance — 5, 10, 15 AU can be read at a glance and 4.34, 8.68, 13.02 cannot. That holds across the four orders of magnitude real systems span: the solar system gets 5 AU rings, TRAPPIST-1 gets 0.01 AU ones. The outermost ring encloses the outermost orbit rather than falling just inside it. The rings are dashed. Solid ones would sit in the same plane as the orbit ellipses, which are themselves rings, and at a glance a reference circle and a circular orbit are the same picture. Dashes are cut by dropping whole segments rather than by a dashed material: the ring is already built from independent segment pairs, so a material's dash pattern would restart at every one. Drawing the grid exposed a framing bug it made unmissable. The camera settled along one fixed direction derived from the ecliptic, which is face-on only for the one system whose elements are ecliptic. Every exoplanet system — measured against the plane of the sky, perpendicular to the line of sight to its own host star — was being presented nearly edge-on, a smear of overlapping ellipses. The settle direction is now taken relative to whichever plane the system was measured in, so all of them read as discs. The solar system is unmoved, which a test pins. Co-Authored-By: Claude Opus 5 <noreply@anthropic.com> Claude-Session: https://claude.ai/code/session_01WaySiNst4HhDXBHnMy8p5G
375 lines
17 KiB
TypeScript
375 lines
17 KiB
TypeScript
import * as THREE from 'three/webgpu';
|
|
import { describe, expect, it } from 'vitest';
|
|
|
|
import { DEFAULT_EPOCH_JD } from '../../shared/astro/constants';
|
|
import { eclipticToEquatorial, OBLIQUITY_J2000_DEG } from '../../shared/astro/coordinates';
|
|
import { BodyRecord } from '../../shared/models/body.model';
|
|
import { ExoplanetRecord } from '../../shared/models/exoplanet.model';
|
|
import { SystemOrbitsRenderer } from './system-orbits-renderer';
|
|
|
|
/** TRAPPIST-1 b: a real short-period planet around a 0.09 solar-mass red dwarf. */
|
|
const TRAPPIST_1B_SEMI_MAJOR_AXIS_AU = 0.01154;
|
|
const TRAPPIST_1B_PERIOD_DAYS = 1.51088;
|
|
|
|
function exoplanet(overrides: Partial<ExoplanetRecord> = {}): ExoplanetRecord {
|
|
return {
|
|
id: 'TRAPPIST-1 b',
|
|
hostStarId: 1,
|
|
hostStarName: 'TRAPPIST-1',
|
|
name: 'TRAPPIST-1 b',
|
|
orbit: { semiMajorAxisAu: TRAPPIST_1B_SEMI_MAJOR_AXIS_AU, eccentricity: 0 },
|
|
...overrides
|
|
};
|
|
}
|
|
|
|
/** Marker position for the system's single exoplanet at a given Julian date. */
|
|
function positionAt(renderer: SystemOrbitsRenderer, epochJd: number): THREE.Vector3 {
|
|
renderer.update(epochJd);
|
|
return renderer.members[0].marker.position.clone();
|
|
}
|
|
|
|
describe('SystemOrbitsRenderer exoplanet propagation', () => {
|
|
it('completes exactly one orbit over the measured period', () => {
|
|
// The end-to-end check that the period actually reaches the propagator: after one full
|
|
// published period the planet must be back where it started.
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ periodDays: TRAPPIST_1B_PERIOD_DAYS })]);
|
|
|
|
const start = positionAt(renderer, DEFAULT_EPOCH_JD);
|
|
const afterOnePeriod = positionAt(renderer, DEFAULT_EPOCH_JD + TRAPPIST_1B_PERIOD_DAYS);
|
|
const afterHalfPeriod = positionAt(renderer, DEFAULT_EPOCH_JD + TRAPPIST_1B_PERIOD_DAYS / 2);
|
|
|
|
expect(afterOnePeriod.distanceTo(start)).toBeLessThan(1e-6);
|
|
// Half an orbit of a circle is the far side, a full diameter away.
|
|
expect(afterHalfPeriod.distanceTo(start)).toBeCloseTo(2 * TRAPPIST_1B_SEMI_MAJOR_AXIS_AU, 6);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('moves a red dwarf planet more slowly than the old solar-mass assumption did', () => {
|
|
// Assuming a solar-mass host made TRAPPIST-1's planets orbit about 3.3x too fast, so the
|
|
// corrected planet must have travelled less far after the same elapsed time.
|
|
const corrected = new SystemOrbitsRenderer([], [exoplanet({ periodDays: TRAPPIST_1B_PERIOD_DAYS })]);
|
|
const assumingSolar = new SystemOrbitsRenderer([], [exoplanet()]);
|
|
|
|
const elapsed = TRAPPIST_1B_PERIOD_DAYS / 8;
|
|
const correctedTravel = positionAt(corrected, DEFAULT_EPOCH_JD).distanceTo(positionAt(corrected, DEFAULT_EPOCH_JD + elapsed));
|
|
const solarTravel = positionAt(assumingSolar, DEFAULT_EPOCH_JD).distanceTo(
|
|
positionAt(assumingSolar, DEFAULT_EPOCH_JD + elapsed)
|
|
);
|
|
|
|
expect(correctedTravel).toBeLessThan(solarTravel);
|
|
corrected.dispose();
|
|
assumingSolar.dispose();
|
|
});
|
|
|
|
it('uses the host star mass when no period is published', () => {
|
|
const fromMass = new SystemOrbitsRenderer([], [exoplanet({ hostStarMassSolar: 0.0898 })]);
|
|
const fromPeriod = new SystemOrbitsRenderer([], [exoplanet({ periodDays: TRAPPIST_1B_PERIOD_DAYS })]);
|
|
|
|
const elapsed = 0.3;
|
|
const massTravel = positionAt(fromMass, DEFAULT_EPOCH_JD).distanceTo(positionAt(fromMass, DEFAULT_EPOCH_JD + elapsed));
|
|
const periodTravel = positionAt(fromPeriod, DEFAULT_EPOCH_JD).distanceTo(positionAt(fromPeriod, DEFAULT_EPOCH_JD + elapsed));
|
|
|
|
// The published mass and the period-derived mass agree, so the two must nearly coincide.
|
|
expect(massTravel).toBeCloseTo(periodTravel, 4);
|
|
fromMass.dispose();
|
|
fromPeriod.dispose();
|
|
});
|
|
|
|
it('still renders an exoplanet that has neither a period nor a host mass', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet()]);
|
|
|
|
expect(renderer.members).toHaveLength(1);
|
|
expect(positionAt(renderer, DEFAULT_EPOCH_JD).length()).toBeCloseTo(TRAPPIST_1B_SEMI_MAJOR_AXIS_AU, 6);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('skips an exoplanet with no semi-major axis rather than crashing', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ orbit: { eccentricity: 0 } })]);
|
|
|
|
expect(renderer.members).toHaveLength(0);
|
|
renderer.dispose();
|
|
});
|
|
|
|
describe('orbits with no published eccentricity', () => {
|
|
// The archive publishes a semi-major axis far more often than an eccentricity. Requiring
|
|
// both dropped 1509 otherwise drawable planets.
|
|
it('draws a planet that has an axis but no eccentricity', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ orbit: { semiMajorAxisAu: 0.4 } })]);
|
|
|
|
expect(renderer.members).toHaveLength(1);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('places it on a circle of the right radius', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ orbit: { semiMajorAxisAu: 0.4 } })]);
|
|
|
|
for (const offset of [0, 5, 20, 60]) {
|
|
expect(positionAt(renderer, DEFAULT_EPOCH_JD + offset).length()).toBeCloseTo(0.4, 6);
|
|
}
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('still honours the measured period', () => {
|
|
const renderer = new SystemOrbitsRenderer(
|
|
[],
|
|
[exoplanet({ orbit: { semiMajorAxisAu: TRAPPIST_1B_SEMI_MAJOR_AXIS_AU }, periodDays: TRAPPIST_1B_PERIOD_DAYS })]
|
|
);
|
|
|
|
const start = positionAt(renderer, DEFAULT_EPOCH_JD);
|
|
const afterOnePeriod = positionAt(renderer, DEFAULT_EPOCH_JD + TRAPPIST_1B_PERIOD_DAYS);
|
|
expect(afterOnePeriod.distanceTo(start)).toBeLessThan(1e-6);
|
|
renderer.dispose();
|
|
});
|
|
});
|
|
|
|
it('skips an escape trajectory rather than emitting NaN positions', () => {
|
|
// e >= 1 is not an ellipse; propagating it anyway yields NaN, which poisons the geometry's
|
|
// bounding sphere and disables culling for the whole object.
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ orbit: { semiMajorAxisAu: 1, eccentricity: 1.4 } })]);
|
|
|
|
expect(renderer.members).toHaveLength(0);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('skips a non-positive semi-major axis', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ orbit: { semiMajorAxisAu: 0, eccentricity: 0.1 } })]);
|
|
|
|
expect(renderer.members).toHaveLength(0);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('keeps every propagated position finite', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ periodDays: TRAPPIST_1B_PERIOD_DAYS, orbit: { semiMajorAxisAu: TRAPPIST_1B_SEMI_MAJOR_AXIS_AU, eccentricity: 0.62 } })]);
|
|
|
|
for (const offset of [0, 0.1, 1, 10, 1000]) {
|
|
const { x, y, z } = positionAt(renderer, DEFAULT_EPOCH_JD + offset);
|
|
expect([x, y, z].every(Number.isFinite)).toBe(true);
|
|
}
|
|
renderer.dispose();
|
|
});
|
|
|
|
describe('reference frame', () => {
|
|
/** Earth: inclination 0 by definition — its orbit *is* the ecliptic plane. */
|
|
const EARTH: BodyRecord = {
|
|
id: 'earth',
|
|
systemStarId: 0,
|
|
name: 'Earth',
|
|
kind: 'planet',
|
|
radiusKm: 6371,
|
|
orbit: {
|
|
semiMajorAxisAu: 1,
|
|
eccentricity: 0.0167,
|
|
inclinationDeg: 0,
|
|
longitudeOfAscendingNodeDeg: 0,
|
|
argumentOfPeriapsisDeg: 0,
|
|
meanAnomalyAtEpochDeg: 0,
|
|
epochJd: DEFAULT_EPOCH_JD
|
|
}
|
|
};
|
|
|
|
it('places an ecliptic orbit in the ecliptic plane of the equatorial scene', () => {
|
|
// Horizons reports elements against the ecliptic; the scene is equatorial, to match the
|
|
// star catalogue. So Earth's orbit must come out tilted, lying perpendicular to the
|
|
// *ecliptic* pole rather than to the scene's own vertical.
|
|
const renderer = new SystemOrbitsRenderer([EARTH], []);
|
|
const eclipticPole = eclipticToEquatorial({ x: 0, y: 0, z: 1 });
|
|
|
|
for (const offset of [0, 40, 91, 200, 300]) {
|
|
renderer.update(DEFAULT_EPOCH_JD + offset);
|
|
const p = renderer.members[0].marker.position;
|
|
const outOfPlane = p.x * eclipticPole.x + p.y * eclipticPole.y + p.z * eclipticPole.z;
|
|
expect(Math.abs(outOfPlane)).toBeLessThan(1e-9);
|
|
}
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('tilts that orbit away from the celestial equator by the obliquity', () => {
|
|
// The discriminating check: before the frames were reconciled, the orbit sat flat in the
|
|
// scene and this angle was zero.
|
|
const renderer = new SystemOrbitsRenderer([EARTH], []);
|
|
renderer.update(DEFAULT_EPOCH_JD + 91); // a quarter orbit on, well away from the equinox
|
|
|
|
const p = renderer.members[0].marker.position;
|
|
const latitudeDeg = (Math.asin(p.z / p.length()) * 180) / Math.PI;
|
|
|
|
expect(Math.abs(latitudeDeg)).toBeGreaterThan(1);
|
|
expect(Math.abs(latitudeDeg)).toBeLessThanOrEqual(OBLIQUITY_J2000_DEG + 1e-6);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('keeps the vernal equinox direction shared between the two frames', () => {
|
|
// A body at ecliptic longitude 0 sits on the +X axis in both frames, so it must not move.
|
|
const atEquinox: BodyRecord = { ...EARTH, orbit: { ...EARTH.orbit, eccentricity: 0 } };
|
|
const renderer = new SystemOrbitsRenderer([atEquinox], []);
|
|
renderer.update(DEFAULT_EPOCH_JD);
|
|
|
|
const p = renderer.members[0].marker.position;
|
|
expect(p.x).toBeCloseTo(1, 6);
|
|
expect(p.y).toBeCloseTo(0, 9);
|
|
expect(p.z).toBeCloseTo(0, 9);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('reads the solar system against the ecliptic and everything else against the sky plane', () => {
|
|
const solar = new SystemOrbitsRenderer([EARTH], []);
|
|
const eclipticPole = eclipticToEquatorial({ x: 0, y: 0, z: 1 });
|
|
const solarNormal = new THREE.Vector3(0, 0, 1).applyQuaternion(solar.referenceFrame);
|
|
expect(solarNormal.dot(new THREE.Vector3(eclipticPole.x, eclipticPole.y, eclipticPole.z))).toBeCloseTo(1, 9);
|
|
solar.dispose();
|
|
|
|
const lineOfSight = { x: 0.3, y: -0.5, z: 0.81 };
|
|
const exo = new SystemOrbitsRenderer([], [exoplanet()], lineOfSight);
|
|
const exoNormal = new THREE.Vector3(0, 0, 1).applyQuaternion(exo.referenceFrame);
|
|
const expected = new THREE.Vector3(lineOfSight.x, lineOfSight.y, lineOfSight.z).normalize();
|
|
expect(exoNormal.dot(expected)).toBeCloseTo(1, 9);
|
|
exo.dispose();
|
|
});
|
|
});
|
|
|
|
describe('reference grid', () => {
|
|
/** A body far enough out to give the grid something to measure. */
|
|
const JUPITER: BodyRecord = {
|
|
id: 'jupiter',
|
|
systemStarId: 0,
|
|
name: 'Jupiter',
|
|
kind: 'planet',
|
|
radiusKm: 69911,
|
|
orbit: { semiMajorAxisAu: 5.2, eccentricity: 0.048, inclinationDeg: 1.3, longitudeOfAscendingNodeDeg: 100, argumentOfPeriapsisDeg: 275, meanAnomalyAtEpochDeg: 20, epochJd: DEFAULT_EPOCH_JD }
|
|
};
|
|
|
|
/** The grid and the tethers are the only line objects the renderer adds outside a pivot. */
|
|
function planeObjects(renderer: SystemOrbitsRenderer): THREE.LineSegments[] {
|
|
return renderer.object.children.filter((child): child is THREE.LineSegments => child instanceof THREE.LineSegments);
|
|
}
|
|
|
|
it('lays a grid and tethers in the system plane', () => {
|
|
const renderer = new SystemOrbitsRenderer([JUPITER], []);
|
|
expect(planeObjects(renderer)).toHaveLength(2);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('drops a tether from every top-level body onto that plane, and follows them', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [exoplanet({ periodDays: TRAPPIST_1B_PERIOD_DAYS })]);
|
|
renderer.update(DEFAULT_EPOCH_JD);
|
|
|
|
// The tether field is the one with an explicit draw range; the grid leaves it at Infinity.
|
|
const tethers = planeObjects(renderer).find((object) => Number.isFinite(object.geometry.drawRange.count))!;
|
|
const readTop = (): THREE.Vector3 => {
|
|
const position = tethers.geometry.getAttribute('position');
|
|
return new THREE.Vector3(position.getX(0), position.getY(0), position.getZ(0));
|
|
};
|
|
|
|
// The tether's top is the marker, wherever the marker currently is.
|
|
expect(readTop().distanceTo(renderer.members[0].marker.position)).toBeCloseTo(0, 9);
|
|
const before = readTop();
|
|
|
|
renderer.update(DEFAULT_EPOCH_JD + TRAPPIST_1B_PERIOD_DAYS / 2);
|
|
expect(readTop().distanceTo(renderer.members[0].marker.position)).toBeCloseTo(0, 9);
|
|
expect(readTop().distanceTo(before)).toBeGreaterThan(0);
|
|
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('draws no grid for a star with no known planets', () => {
|
|
// Nothing to measure, and a bare ring around a lone star would imply a scale it does not
|
|
// have.
|
|
const renderer = new SystemOrbitsRenderer([], []);
|
|
expect(planeObjects(renderer)).toHaveLength(0);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('detaches the grid on dispose along with everything else', () => {
|
|
const renderer = new SystemOrbitsRenderer([JUPITER], []);
|
|
const [grid] = planeObjects(renderer);
|
|
renderer.dispose();
|
|
expect(grid.parent).toBeNull();
|
|
});
|
|
});
|
|
|
|
describe('exoplanet inclination is measured from the plane of the sky', () => {
|
|
// A host somewhere off all three axes, so nothing can pass by coincidence.
|
|
const LINE_OF_SIGHT = new THREE.Vector3(0.37, -0.62, 0.69).normalize();
|
|
|
|
function circular(inclinationDeg: number): ExoplanetRecord {
|
|
return exoplanet({ orbit: { semiMajorAxisAu: 0.5, eccentricity: 0, inclinationDeg } });
|
|
}
|
|
|
|
/** Normal of the plane the rendered orbit actually lies in. */
|
|
function orbitNormal(renderer: SystemOrbitsRenderer): THREE.Vector3 {
|
|
const a = positionAt(renderer, DEFAULT_EPOCH_JD);
|
|
const b = positionAt(renderer, DEFAULT_EPOCH_JD + 20);
|
|
return new THREE.Vector3().crossVectors(a, b).normalize();
|
|
}
|
|
|
|
it('tilts the orbit by the published inclination away from the line of sight', () => {
|
|
// The definition: inclination is the angle between the orbital axis and our line of
|
|
// sight to the star. Reading it as an ecliptic inclination instead tips the orbit against
|
|
// a plane it was never measured against.
|
|
for (const inclinationDeg of [0, 30, 60, 88.9, 90]) {
|
|
const renderer = new SystemOrbitsRenderer([], [circular(inclinationDeg)], LINE_OF_SIGHT);
|
|
const angleDeg = (Math.acos(Math.abs(orbitNormal(renderer).dot(LINE_OF_SIGHT))) * 180) / Math.PI;
|
|
|
|
expect(angleDeg).toBeCloseTo(inclinationDeg <= 90 ? inclinationDeg : 180 - inclinationDeg, 4);
|
|
renderer.dispose();
|
|
}
|
|
});
|
|
|
|
it('makes an edge-on planet actually transit its star as seen from Earth', () => {
|
|
// 90 degrees means edge-on to us, which is why transiting planets cluster there. So some
|
|
// point on the orbit must lie along the line of sight — in front of or behind the star.
|
|
const renderer = new SystemOrbitsRenderer([], [circular(90)], LINE_OF_SIGHT);
|
|
|
|
let closestToLineOfSight = 0;
|
|
for (let day = 0; day < 120; day++) {
|
|
const p = positionAt(renderer, DEFAULT_EPOCH_JD + day).normalize();
|
|
closestToLineOfSight = Math.max(closestToLineOfSight, Math.abs(p.dot(LINE_OF_SIGHT)));
|
|
}
|
|
|
|
expect(closestToLineOfSight).toBeGreaterThan(0.99);
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('keeps a face-on planet in the plane of the sky, never transiting', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [circular(0)], LINE_OF_SIGHT);
|
|
|
|
for (let day = 0; day < 120; day += 7) {
|
|
const p = positionAt(renderer, DEFAULT_EPOCH_JD + day).normalize();
|
|
expect(Math.abs(p.dot(LINE_OF_SIGHT))).toBeLessThan(1e-9);
|
|
}
|
|
renderer.dispose();
|
|
});
|
|
|
|
it('places identical elements differently for hosts in different directions', () => {
|
|
// Each system is oriented against its own line of sight, so the same elements around two
|
|
// stars in different parts of the sky do not land in the same place.
|
|
//
|
|
// Note this checks position, not the plane's normal. With no published node angle the
|
|
// rotation about the line of sight is arbitrary, so two planes can come out near-parallel
|
|
// by coincidence while each still sits at its correct inclination to its own host — which
|
|
// is the property the test above pins.
|
|
const here = new SystemOrbitsRenderer([], [circular(88.9)], new THREE.Vector3(1, 0, 0));
|
|
const there = new SystemOrbitsRenderer([], [circular(88.9)], new THREE.Vector3(0, 0, 1));
|
|
|
|
expect(positionAt(here, DEFAULT_EPOCH_JD).distanceTo(positionAt(there, DEFAULT_EPOCH_JD))).toBeGreaterThan(0.1);
|
|
here.dispose();
|
|
there.dispose();
|
|
});
|
|
|
|
it('falls back to the ecliptic frame when the host direction is unknown', () => {
|
|
const withoutHost = new SystemOrbitsRenderer([], [circular(0)]);
|
|
const eclipticPole = eclipticToEquatorial({ x: 0, y: 0, z: 1 });
|
|
|
|
expect(Math.abs(orbitNormal(withoutHost).dot(new THREE.Vector3(eclipticPole.x, eclipticPole.y, eclipticPole.z)))).toBeCloseTo(1, 9);
|
|
withoutHost.dispose();
|
|
});
|
|
|
|
it('ignores a zero-length host direction rather than producing NaN', () => {
|
|
const renderer = new SystemOrbitsRenderer([], [circular(45)], new THREE.Vector3(0, 0, 0));
|
|
const p = positionAt(renderer, DEFAULT_EPOCH_JD);
|
|
|
|
expect([p.x, p.y, p.z].every(Number.isFinite)).toBe(true);
|
|
renderer.dispose();
|
|
});
|
|
});
|
|
});
|