@mui/x-charts-vendor
Version:
Vendored dependencies for MUI X Charts.
133 lines (131 loc) • 9.66 kB
JavaScript
;
!function (t, n) {
"object" == typeof exports && "undefined" != typeof module ? n(exports) : "function" == typeof define && define.amd ? define(["exports"], n) : n((t = "undefined" != typeof globalThis ? globalThis : t || self).predicates = {});
}(this, function (t) {
"use strict";
const n = 11102230246251565e-32,
e = 134217729,
o = (3 + 8 * n) * n;
function r(t, n, e, o, r) {
let f,
s,
u,
i,
a = n[0],
c = o[0],
l = 0,
b = 0;
c > a == c > -a ? (f = a, a = n[++l]) : (f = c, c = o[++b]);
let h = 0;
if (l < t && b < e) for (c > a == c > -a ? (s = a + f, u = f - (s - a), a = n[++l]) : (s = c + f, u = f - (s - c), c = o[++b]), f = s, 0 !== u && (r[h++] = u); l < t && b < e;) c > a == c > -a ? (s = f + a, i = s - f, u = f - (s - i) + (a - i), a = n[++l]) : (s = f + c, i = s - f, u = f - (s - i) + (c - i), c = o[++b]), f = s, 0 !== u && (r[h++] = u);
for (; l < t;) s = f + a, i = s - f, u = f - (s - i) + (a - i), a = n[++l], f = s, 0 !== u && (r[h++] = u);
for (; b < e;) s = f + c, i = s - f, u = f - (s - i) + (c - i), c = o[++b], f = s, 0 !== u && (r[h++] = u);
return 0 === f && 0 !== h || (r[h++] = f), h;
}
function f(t, n, o, r) {
let f, s, u, i, a, c, l, b, h, d, M;
l = e * o, d = l - (l - o), M = o - d;
let p = n[0];
f = p * o, l = e * p, b = l - (l - p), h = p - b, u = h * M - (f - b * d - h * d - b * M);
let y = 0;
0 !== u && (r[y++] = u);
for (let x = 1; x < t; x++) p = n[x], i = p * o, l = e * p, b = l - (l - p), h = p - b, a = h * M - (i - b * d - h * d - b * M), s = f + a, c = s - f, u = f - (s - c) + (a - c), 0 !== u && (r[y++] = u), f = i + s, u = s - (f - i), 0 !== u && (r[y++] = u);
return 0 === f && 0 !== y || (r[y++] = f), y;
}
function s(t) {
return new Float64Array(t);
}
const u = 3330669073875473e-31,
i = 32047474274603644e-47,
a = s(4),
c = s(4),
l = s(4),
b = s(4),
h = s(4),
d = s(4),
M = s(4),
p = s(4),
y = s(4),
x = s(8),
g = s(8),
m = s(8),
T = s(4),
j = s(8),
w = s(8),
A = s(8),
F = s(12);
let k = s(192),
q = s(192);
function v(t, n, e) {
t = r(t, k, n, e, q);
const o = k;
return k = q, q = o, t;
}
function z(t, n, o, r, f, s, u, i) {
let a, c, l, b, h, d, M, p, y, x, g, m, T, j, w;
return 0 === t ? 0 === n ? (u[0] = 0, i[0] = 0, 1) : (w = -n, x = w * o, c = e * w, l = c - (c - w), b = w - l, c = e * o, h = c - (c - o), d = o - h, u[0] = b * d - (x - l * h - b * h - l * d), u[1] = x, x = n * f, c = e * n, l = c - (c - n), b = n - l, c = e * f, h = c - (c - f), d = f - h, i[0] = b * d - (x - l * h - b * h - l * d), i[1] = x, 2) : 0 === n ? (x = t * r, c = e * t, l = c - (c - t), b = t - l, c = e * r, h = c - (c - r), d = r - h, u[0] = b * d - (x - l * h - b * h - l * d), u[1] = x, w = -t, x = w * s, c = e * w, l = c - (c - w), b = w - l, c = e * s, h = c - (c - s), d = s - h, i[0] = b * d - (x - l * h - b * h - l * d), i[1] = x, 2) : (x = t * r, c = e * t, l = c - (c - t), b = t - l, c = e * r, h = c - (c - r), d = r - h, g = b * d - (x - l * h - b * h - l * d), m = n * o, c = e * n, l = c - (c - n), b = n - l, c = e * o, h = c - (c - o), d = o - h, T = b * d - (m - l * h - b * h - l * d), M = g - T, a = g - M, u[0] = g - (M + a) + (a - T), p = x + M, a = p - x, y = x - (p - a) + (M - a), M = y - m, a = y - M, u[1] = y - (M + a) + (a - m), j = p + M, a = j - p, u[2] = p - (j - a) + (M - a), u[3] = j, x = n * f, c = e * n, l = c - (c - n), b = n - l, c = e * f, h = c - (c - f), d = f - h, g = b * d - (x - l * h - b * h - l * d), m = t * s, c = e * t, l = c - (c - t), b = t - l, c = e * s, h = c - (c - s), d = s - h, T = b * d - (m - l * h - b * h - l * d), M = g - T, a = g - M, i[0] = g - (M + a) + (a - T), p = x + M, a = p - x, y = x - (p - a) + (M - a), M = y - m, a = y - M, i[1] = y - (M + a) + (a - m), j = p + M, a = j - p, i[2] = p - (j - a) + (M - a), i[3] = j, 4);
}
function B(t, n, o, r, f) {
let s, u, i, a, c, l, b, h, d, M, p, y, x;
return p = n * o, u = e * n, i = u - (u - n), a = n - i, u = e * o, c = u - (u - o), l = o - c, y = a * l - (p - i * c - a * c - i * l), u = e * r, c = u - (u - r), l = r - c, b = y * r, u = e * y, i = u - (u - y), a = y - i, T[0] = a * l - (b - i * c - a * c - i * l), h = p * r, u = e * p, i = u - (u - p), a = p - i, M = a * l - (h - i * c - a * c - i * l), d = b + M, s = d - b, T[1] = b - (d - s) + (M - s), x = h + d, T[2] = d - (x - h), T[3] = x, t = v(t, 4, T), 0 !== f && (u = e * f, c = u - (u - f), l = f - c, b = y * f, u = e * y, i = u - (u - y), a = y - i, T[0] = a * l - (b - i * c - a * c - i * l), h = p * f, u = e * p, i = u - (u - p), a = p - i, M = a * l - (h - i * c - a * c - i * l), d = b + M, s = d - b, T[1] = b - (d - s) + (M - s), x = h + d, T[2] = d - (x - h), T[3] = x, t = v(t, 4, T)), t;
}
t.orient3d = function (t, n, s, T, q, C, D, E, G, H, I, J) {
const K = t - H,
L = T - H,
N = D - H,
O = n - I,
P = q - I,
Q = E - I,
R = s - J,
S = C - J,
U = G - J,
V = L * Q,
W = N * P,
X = N * O,
Y = K * Q,
Z = K * P,
$ = L * O,
_ = R * (V - W) + S * (X - Y) + U * (Z - $),
tt = (Math.abs(V) + Math.abs(W)) * Math.abs(R) + (Math.abs(X) + Math.abs(Y)) * Math.abs(S) + (Math.abs(Z) + Math.abs($)) * Math.abs(U),
nt = 7771561172376103e-31 * tt;
return _ > nt || -_ > nt ? _ : function (t, n, s, T, q, C, D, E, G, H, I, J, K) {
let L, N, O, P, Q, R, S, U, V, W, X, Y, Z, $, _, tt, nt, et, ot, rt, ft, st, ut, it;
const at = t - H,
ct = T - H,
lt = D - H,
bt = n - I,
ht = q - I,
dt = E - I,
Mt = s - J,
pt = C - J,
yt = G - J;
rt = ct * dt, Y = e * ct, Z = Y - (Y - ct), $ = ct - Z, Y = e * dt, _ = Y - (Y - dt), tt = dt - _, ft = $ * tt - (rt - Z * _ - $ * _ - Z * tt), st = lt * ht, Y = e * lt, Z = Y - (Y - lt), $ = lt - Z, Y = e * ht, _ = Y - (Y - ht), tt = ht - _, ut = $ * tt - (st - Z * _ - $ * _ - Z * tt), nt = ft - ut, X = ft - nt, a[0] = ft - (nt + X) + (X - ut), et = rt + nt, X = et - rt, ot = rt - (et - X) + (nt - X), nt = ot - st, X = ot - nt, a[1] = ot - (nt + X) + (X - st), it = et + nt, X = it - et, a[2] = et - (it - X) + (nt - X), a[3] = it, rt = lt * bt, Y = e * lt, Z = Y - (Y - lt), $ = lt - Z, Y = e * bt, _ = Y - (Y - bt), tt = bt - _, ft = $ * tt - (rt - Z * _ - $ * _ - Z * tt), st = at * dt, Y = e * at, Z = Y - (Y - at), $ = at - Z, Y = e * dt, _ = Y - (Y - dt), tt = dt - _, ut = $ * tt - (st - Z * _ - $ * _ - Z * tt), nt = ft - ut, X = ft - nt, c[0] = ft - (nt + X) + (X - ut), et = rt + nt, X = et - rt, ot = rt - (et - X) + (nt - X), nt = ot - st, X = ot - nt, c[1] = ot - (nt + X) + (X - st), it = et + nt, X = it - et, c[2] = et - (it - X) + (nt - X), c[3] = it, rt = at * ht, Y = e * at, Z = Y - (Y - at), $ = at - Z, Y = e * ht, _ = Y - (Y - ht), tt = ht - _, ft = $ * tt - (rt - Z * _ - $ * _ - Z * tt), st = ct * bt, Y = e * ct, Z = Y - (Y - ct), $ = ct - Z, Y = e * bt, _ = Y - (Y - bt), tt = bt - _, ut = $ * tt - (st - Z * _ - $ * _ - Z * tt), nt = ft - ut, X = ft - nt, l[0] = ft - (nt + X) + (X - ut), et = rt + nt, X = et - rt, ot = rt - (et - X) + (nt - X), nt = ot - st, X = ot - nt, l[1] = ot - (nt + X) + (X - st), it = et + nt, X = it - et, l[2] = et - (it - X) + (nt - X), l[3] = it, L = r(r(f(4, a, Mt, j), j, f(4, c, pt, w), w, A), A, f(4, l, yt, j), j, k);
let xt = function (t, n) {
let e = n[0];
for (let o = 1; o < t; o++) e += n[o];
return e;
}(L, k),
gt = u * K;
if (xt >= gt || -xt >= gt) return xt;
if (X = t - at, N = t - (at + X) + (X - H), X = T - ct, O = T - (ct + X) + (X - H), X = D - lt, P = D - (lt + X) + (X - H), X = n - bt, Q = n - (bt + X) + (X - I), X = q - ht, R = q - (ht + X) + (X - I), X = E - dt, S = E - (dt + X) + (X - I), X = s - Mt, U = s - (Mt + X) + (X - J), X = C - pt, V = C - (pt + X) + (X - J), X = G - yt, W = G - (yt + X) + (X - J), 0 === N && 0 === O && 0 === P && 0 === Q && 0 === R && 0 === S && 0 === U && 0 === V && 0 === W) return xt;
if (gt = i * K + o * Math.abs(xt), xt += Mt * (ct * S + dt * O - (ht * P + lt * R)) + U * (ct * dt - ht * lt) + pt * (lt * Q + bt * P - (dt * N + at * S)) + V * (lt * bt - dt * at) + yt * (at * R + ht * N - (bt * O + ct * Q)) + W * (at * ht - bt * ct), xt >= gt || -xt >= gt) return xt;
const mt = z(N, Q, ct, ht, lt, dt, b, h),
Tt = z(O, R, lt, dt, at, bt, d, M),
jt = z(P, S, at, bt, ct, ht, p, y),
wt = r(Tt, d, jt, y, x);
L = v(L, f(wt, x, Mt, A), A);
const At = r(jt, p, mt, h, g);
L = v(L, f(At, g, pt, A), A);
const Ft = r(mt, b, Tt, M, m);
return L = v(L, f(Ft, m, yt, A), A), 0 !== U && (L = v(L, f(4, a, U, F), F), L = v(L, f(wt, x, U, A), A)), 0 !== V && (L = v(L, f(4, c, V, F), F), L = v(L, f(At, g, V, A), A)), 0 !== W && (L = v(L, f(4, l, W, F), F), L = v(L, f(Ft, m, W, A), A)), 0 !== N && (0 !== R && (L = B(L, N, R, yt, W)), 0 !== S && (L = B(L, -N, S, pt, V))), 0 !== O && (0 !== S && (L = B(L, O, S, Mt, U)), 0 !== Q && (L = B(L, -O, Q, yt, W))), 0 !== P && (0 !== Q && (L = B(L, P, Q, pt, V)), 0 !== R && (L = B(L, -P, R, Mt, U))), k[L - 1];
}(t, n, s, T, q, C, D, E, G, H, I, J, tt);
}, t.orient3dfast = function (t, n, e, o, r, f, s, u, i, a, c, l) {
const b = n - c,
h = r - c,
d = u - c,
M = e - l,
p = f - l,
y = i - l;
return (t - a) * (h * y - p * d) + (o - a) * (d * M - y * b) + (s - a) * (b * p - M * h);
};
});