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-A([ 12, 8, 4, 0, 13, 9, 5, 1, 14, 10, 6, 2, 15, 11, 7, 3 ], "i8", y, 5244072); -A([ 15, 11, 7, 3, 14, 10, 6, 2, 13, 9, 5, 1, 12, 8, 4, 0 ], "i8", y, 5244088); -A([ 3, 3, 3, 3, 7, 7, 7, 7, 11, 11, 11, 11, 15, 15, 15, 15 ], "i8", y, 5244104); -A([ 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15, 15 ], "i8", y, 5244120); -A([ 51, 51, 51, 51, 51, 51, 51, 51, 51, 51, 51, 51, 51, 51, 51, 51 ], "i8", y, 5244136); -A([ 85, 85, 85, 85, 85, 85, 85, 85, 85, 85, 85, 85, 85, 85, 85, 85 ], "i8", y, 5244152); -A([ 253, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 15 ], "i8", y, 5244168); -A([ 254, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 15 ], "i8", y, 5244200); -A([ 251, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 255, 31 ], "i8", y, 5244232); -A([ 9, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 ], "i8", y, 5244264); -var Tk = { - crypto: la -}; -function Uk(a, e, d) { - if (d) { - throw { - message: "_randombytes count overflow" - }; - } - m.set(Tk.crypto.randomBytes(e), a); - return 0; -} -Module._randombytes = Uk; -function I(a, e, d) { - a |= 0; - e |= 0; - d |= 0; - if ((a & 3) == (e & 3)) { - for (; a & 3; ) { - if (0 == (d | 0)) { - return; - } - h[a] = h[e]; - a = a + 1 | 0; - e = e + 1 | 0; - d = d - 1 | 0; - } - for (; 4 <= (d | 0); ) { - k[a >> 2] = k[e >> 2], a = a + 4 | 0, e = e + 4 | 0, d = d - 4 | 0; - } - } - for (; 0 < (d | 0); ) { - h[a] = h[e], a = a + 1 | 0, e = e + 1 | 0, d = d - 1 | 0; - } -} -function Vk(a, e, d) { - var a = a | 0, e = e | 0, d = d | 0, f = 0, g = 0, i = 0, j = 0, f = a + d | 0; - if (20 <= (d | 0)) { - e &= 255; - j = a & 3; - g = e | e << 8 | e << 16 | e << 24; - i = f & -4; - if (j) { - for (j = a + 4 - j | 0; (a | 0) < (j | 0); ) { - h[a] = e, a = a + 1 | 0; - } - } - for (; (a | 0) < (i | 0); ) { - k[a >> 2] = g, a = a + 4 | 0; - } - } - for (; (a | 0) < (f | 0); ) { - h[a] = e, a = a + 1 | 0; - } -} -function Bk(a) { - return jd(a + 8) + 8 & 4294967288; -} -Module._malloc = Bk; -Module._free = (function() {}); -var Wk = oa, Xk = oa, Yk = ca, Zk = ca; -function $k(a, e) { - function d() { - Xk = oa; - (document.webkitFullScreenElement || document.webkitFullscreenElement || document.mozFullScreenElement || document.mozFullscreenElement || document.fullScreenElement || document.fullscreenElement) === f ? (f.S = document.cancelFullScreen || document.mozCancelFullScreen || document.webkitCancelFullScreen, f.S = f.S.bind(document), Yk && f.Da(), Xk = ea, Zk && al()) : Zk && bl(); - if (Module.onFullScreen) { - Module.onFullScreen(Xk); - } - } - this.$ = a; - this.ba = e; - "undefined" === typeof this.$ && (this.$ = ea); - "undefined" === typeof this.ba && (this.ba = oa); - var f = Module.canvas; - this.ja || (this.ja = ea, document.addEventListener("fullscreenchange", d, oa), document.addEventListener("mozfullscreenchange", d, oa), document.addEventListener("webkitfullscreenchange", d, oa)); - f.sa = f.requestFullScreen || f.mozRequestFullScreen || (f.webkitRequestFullScreen ? (function() { - f.webkitRequestFullScreen(Element.ALLOW_KEYBOARD_INPUT); - }) : la); - f.sa(); -} -var cl = []; -function dl() { - var a = Module.canvas; - cl.forEach((function(e) { - e(a.width, a.height); - })); -} -function al() { - var a = Module.canvas; - this.wa = a.width; - this.va = a.height; - a.width = screen.width; - a.height = screen.height; - a = jj[SDL.screen + 0 * Pj >> 2]; - k[SDL.screen + 0 * Pj >> 2] = a | 8388608; - dl(); -} -function bl() { - var a = Module.canvas; - a.width = this.wa; - a.height = this.va; - a = jj[SDL.screen + 0 * Pj >> 2]; - k[SDL.screen + 0 * Pj >> 2] = a & -8388609; - dl(); -} -Module.RandomBytes = Tk; -Module.requestFullScreen = (function(a, e) { - $k(a, e); -}); -Module.requestAnimationFrame = (function(a) { - window.requestAnimationFrame || (window.requestAnimationFrame = window.requestAnimationFrame || window.mozRequestAnimationFrame || window.webkitRequestAnimationFrame || window.msRequestAnimationFrame || window.oRequestAnimationFrame || window.setTimeout); - window.requestAnimationFrame(a); -}); -Module.pauseMainLoop = (function() {}); -Module.resumeMainLoop = (function() { - Wk && (Wk = oa, la()); -}); -var Kk = [ 0, 0 ]; -function M(a, e) { - return a >>> ((32 - e | 0) >>> 0) | a << e; -} -function O(a, e) { - return a >>> ((32 - e | 0) >>> 0) | a << e; -} -function fl(a) { - return m[a + 1 | 0] << 8 | m[a] | m[a + 2 | 0] << 16 | m[a + 3 | 0] << 24; -} -function gl(a, e) { - h[a] = e & 255; - h[a + 1 | 0] = e >>> 8 & 255; - h[a + 2 | 0] = e >>> 16 & 255; - h[a + 3 | 0] = e >>> 24 & 255; -} -function hl(a) { - return m[a + 1 | 0] << 8 | m[a] | m[a + 2 | 0] << 16 | m[a + 3 | 0] << 24; -} -function il(a, e) { - h[a] = e & 255; - h[a + 1 | 0] = e >>> 8 & 255; - h[a + 2 | 0] = e >>> 16 & 255; - h[a + 3 | 0] = e >>> 24 & 255; -} -function jl(a, e, d, f, g) { - var i = 0, j = c; - c = c + 64 | 0; - for (i = 2; ; ) { - switch (i) { - case 2: - var l = j, n = l | 0, p = c; - c = c + 256 | 0; - var s = p | 0; - I(n, 5243592, 64); - var r = P(d, f, 128, 0), q = t, u = 0, i = 3; - break; - case 3: - h[p + u | 0] = h[g + u | 0] ^ 54; - i = u + 1 | 0; - 32 == (i | 0) ? i = 4 : (u = i, i = 3); - break; - case 4: - Vk(p + 32 | 0, 54, 96); - var B = l | 0, F = p | 0; - kl(B, F, 128, 0); - kl(B, e, d, f); - var E = d & 127, x = f & 0, H = E, i = 0 == (E | 0) & 0 == (x | 0) ? 5 : 6; - break; - case 5: - h[p + H | 0] = -128; - var G = P(E, x, 1, 0), i = 8; - break; - case 6: - var L = d & 127; - I(s, e + (d - L | 0) | 0, L); - h[p + H | 0] = -128; - i = 0 > x >>> 0 | 0 == x >>> 0 & 112 > E >>> 0; - L = P(E, x, 1, 0); - i ? (G = L, i = 8) : i = 7; - break; - case 7: - i = 247 > L >>> 0 ? 11 : 12; - break; - case 8: - i = 119 > G >>> 0 ? 9 : 10; - break; - case 9: - var i = d & 127, C = i + 1 | 0; - Vk(p + (i + 1 | 0) | 0, 0, (119 < (i + 2 | 0) >>> 0 ? C : 118) - i | 0); - i = 10; - break; - case 10: - h[p + 119 | 0] = (q >>> 29 | 0) & 255; - h[p + 120 | 0] = (q >>> 21 | 0) & 255; - h[p + 121 | 0] = (q >>> 13 | 0) & 255; - h[p + 122 | 0] = (q >>> 5 | 0) & 255; - h[p + 123 | 0] = (r >>> 29 | q << 3) & 255; - h[p + 124 | 0] = (r >>> 21 | q << 11) & 255; - h[p + 125 | 0] = (r >>> 13 | q << 19) & 255; - h[p + 126 | 0] = (r >>> 5 | q << 27) & 255; - h[p + 127 | 0] = (r << 3 | 0) & 255; - kl(B, F, 128, 0); - var D = 0, i = 13; - break; - case 11: - i = d & 127; - Vk(p + (i + 1 | 0) | 0, 0, 246 - i | 0); - i = 12; - break; - case 12: - h[p + 247 | 0] = (q >>> 29 | 0) & 255; - h[p + 248 | 0] = (q >>> 21 | 0) & 255; - h[p + 249 | 0] = (q >>> 13 | 0) & 255; - h[p + 250 | 0] = (q >>> 5 | 0) & 255; - h[p + 251 | 0] = (r >>> 29 | q << 3) & 255; - h[p + 252 | 0] = (r >>> 21 | q << 11) & 255; - h[p + 253 | 0] = (r >>> 13 | q << 19) & 255; - h[p + 254 | 0] = (r >>> 5 | q << 27) & 255; - h[p + 255 | 0] = (r << 3 | 0) & 255; - kl(B, F, 256, 0); - D = 0; - i = 13; - break; - case 13: - h[p + D | 0] = h[g + D | 0] ^ 92; - i = D + 1 | 0; - 32 == (i | 0) ? i = 14 : (D = i, i = 13); - break; - case 14: - return Vk(p + 32 | 0, 92, 96), I(p + 128 | 0, n, 64), I(n, 5243592, 64), Vk(p + 192 | 0, 0, 64), h[p + 192 | 0] = -128, h[p + 254 | 0] = 6, kl(B, F, 256, 0), I(a, n, 32), c = j, 0; - } - } -} -function ll(a, e, d) { - var f = c; - c = c + 32 | 0; - var g = f | 0; - ml(g, d, e); - nl(a, 5243024, g, 5243008); - c = f; - return 0; -} -function nl(a, e, d, f) { - for (var g = 0, g = 2; ; ) { - switch (g) { - case 2: - var i = fl(f), j = f + 4 | 0, l = fl(j), n = fl(e), p = e + 4 | 0, s = fl(p), r = e + 8 | 0, q = fl(r), u = e + 12 | 0, B = fl(u), F = f + 8 | 0, E = fl(F), x = f + 12 | 0, H = fl(x), G = H, L = fl(d + 28 | 0), C = fl(d + 24 | 0), D = fl(d + 20 | 0), Q = fl(d + 16 | 0), J = E, fa = B, K = q, N = s, ja = n, U = l, sa = fl(d + 12 | 0), Fa = fl(d + 8 | 0), Ca = fl(d + 4 | 0), Ea = fl(d), Z = i, da = 20, g = 3; - break; - case 3: - var ma = M(Z + D | 0, 7) ^ sa, xa = M(ma + Z | 0, 9) ^ K, $ = M(xa + ma | 0, 13) ^ D, ga = M($ + xa | 0, 18) ^ Z, aa = M(Ea + U | 0, 7) ^ fa, ba = M(aa + U | 0, 9) ^ C, g = M(ba + aa | 0, 13) ^ Ea, S = M(g + ba | 0, 18) ^ U, R = M(ja + J | 0, 7) ^ L, ha = M(R + J | 0, 9) ^ Ca, pa = M(ha + R | 0, 13) ^ ja, z = M(pa + ha | 0, 18) ^ J, ia = M(Q + G | 0, 7) ^ Fa, ka = M(ia + G | 0, 9) ^ N, ta = M(ka + ia | 0, 13) ^ Q, na = M(ta + ka | 0, 18) ^ G, g = M(ia + ga | 0, 7) ^ g, ha = M(g + ga | 0, 9) ^ ha, ia = M(ha + g | 0, 13) ^ ia, ga = M(ia + ha | 0, 18) ^ ga, pa = M(S + ma | 0, 7) ^ pa, ka = M(pa + S | 0, 9) ^ ka, ma = M(ka + pa | 0, 13) ^ ma, S = M(ma + ka | 0, 18) ^ S, ta = M(z + aa | 0, 7) ^ ta, xa = M(ta + z | 0, 9) ^ xa, aa = M(xa + ta | 0, 13) ^ aa, z = M(aa + xa | 0, 18) ^ z, $ = M(na + R | 0, 7) ^ $, ba = M($ + na | 0, 9) ^ ba, R = M(ba + $ | 0, 13) ^ R, na = M(R + ba | 0, 18) ^ na, ya = da - 2 | 0; - 0 < (ya | 0) ? (G = na, L = R, C = ba, D = $, Q = ta, J = z, fa = aa, K = xa, N = ka, ja = pa, U = S, sa = ma, Fa = ia, Ca = ha, Ea = g, Z = ga, da = ya, g = 3) : g = 4; - break; - case 4: - d = (S + l | 0) - fl(j) | 0; - F = (z + E | 0) - fl(F) | 0; - x = (na + H | 0) - fl(x) | 0; - e = (pa + n | 0) - fl(e) | 0; - p = (ka + s | 0) - fl(p) | 0; - r = (xa + q | 0) - fl(r) | 0; - u = (aa + B | 0) - fl(u) | 0; - gl(a, (ga + i | 0) - fl(f) | 0); - gl(a + 4 | 0, d); - gl(a + 8 | 0, F); - gl(a + 12 | 0, x); - gl(a + 16 | 0, e); - gl(a + 20 | 0, p); - gl(a + 24 | 0, r); - gl(a + 28 | 0, u); - return; - } - } -} -function ol(a, e, d, f) { - for (var g = 0, g = 2; ; ) { - switch (g) { - case 2: - var i = hl(f), j = hl(d), l = hl(d + 4 | 0), n = hl(d + 8 | 0), p = hl(d + 12 | 0), s = hl(f + 4 | 0), r = hl(e), q = hl(e + 4 | 0), u = hl(e + 8 | 0), B = hl(e + 12 | 0), F = hl(f + 8 | 0), E = hl(d + 16 | 0), x = hl(d + 20 | 0), H = hl(d + 24 | 0), G = hl(d + 28 | 0), L = hl(f + 12 | 0), C = L, D = G, Q = H, J = x, fa = E, K = F, N = B, ja = u, U = q, sa = r, Fa = s, Ca = p, Ea = n, Z = l, da = j, ma = i, xa = 20, g = 3; - break; - case 3: - var $ = O(ma + J | 0, 7) ^ Ca, ga = O($ + ma | 0, 9) ^ ja, aa = O(ga + $ | 0, 13) ^ J, ba = O(aa + ga | 0, 18) ^ ma, S = O(da + Fa | 0, 7) ^ N, R = O(S + Fa | 0, 9) ^ Q, ha = O(R + S | 0, 13) ^ da, pa = O(ha + R | 0, 18) ^ Fa, z = O(sa + K | 0, 7) ^ D, ia = O(z + K | 0, 9) ^ Z, ka = O(ia + z | 0, 13) ^ sa, ta = O(ka + ia | 0, 18) ^ K, na = O(fa + C | 0, 7) ^ Ea, ya = O(na + C | 0, 9) ^ U, La = O(ya + na | 0, 13) ^ fa, Qa = O(La + ya | 0, 18) ^ C, ha = O(na + ba | 0, 7) ^ ha, ia = O(ha + ba | 0, 9) ^ ia, na = O(ia + ha | 0, 13) ^ na, ba = O(na + ia | 0, 18) ^ ba, ka = O(pa + $ | 0, 7) ^ ka, ya = O(ka + pa | 0, 9) ^ ya, $ = O(ya + ka | 0, 13) ^ $, pa = O($ + ya | 0, 18) ^ pa, La = O(ta + S | 0, 7) ^ La, ga = O(La + ta | 0, 9) ^ ga, S = O(ga + La | 0, 13) ^ S, ta = O(S + ga | 0, 18) ^ ta, aa = O(Qa + z | 0, 7) ^ aa, R = O(aa + Qa | 0, 9) ^ R, z = O(R + aa | 0, 13) ^ z, Qa = O(z + R | 0, 18) ^ Qa, g = xa - 2 | 0; - 0 < (g | 0) ? (C = Qa, D = z, Q = R, J = aa, fa = La, K = ta, N = S, ja = ga, U = ya, sa = ka, Fa = pa, Ca = $, Ea = na, Z = ia, da = ha, ma = ba, xa = g, g = 3) : g = 4; - break; - case 4: - e = ha + j | 0; - l = ia + l | 0; - n = na + n | 0; - p = $ + p | 0; - s = pa + s | 0; - r = ka + r | 0; - q = ya + q | 0; - u = ga + u | 0; - B = S + B | 0; - F = ta + F | 0; - E = La + E | 0; - x = aa + x | 0; - H = R + H | 0; - G = z + G | 0; - L = Qa + L | 0; - il(a, ba + i | 0); - il(a + 4 | 0, e); - il(a + 8 | 0, l); - il(a + 12 | 0, n); - il(a + 16 | 0, p); - il(a + 20 | 0, s); - il(a + 24 | 0, r); - il(a + 28 | 0, q); - il(a + 32 | 0, u); - il(a + 36 | 0, B); - il(a + 40 | 0, F); - il(a + 44 | 0, E); - il(a + 48 | 0, x); - il(a + 52 | 0, H); - il(a + 56 | 0, G); - il(a + 60 | 0, L); - return; - } - } -} -function pl(a, e, d, f) { - var g = 0, i = c; - c = c + 64 | 0; - for (g = 2; ; ) { - switch (g) { - case 2: - var j = i, l = j | 0, n = c; - c = c + 256 | 0; - I(l, 5243496, 64); - j |= 0; - kl(j, e, d, f); - var p = d & 127, s = f & 0, r = p, g = 0 == (p | 0) & 0 == (s | 0) ? 3 : 4; - break; - case 3: - h[n + r | 0] = -128; - var q = P(p, s, 1, 0), g = 6; - break; - case 4: - var u = d & 127; - I(n | 0, e + (d - u | 0) | 0, u); - h[n + r | 0] = -128; - g = 0 > s >>> 0 | 0 == s >>> 0 & 112 > p >>> 0; - u = P(p, s, 1, 0); - g ? (q = u, g = 6) : g = 5; - break; - case 5: - g = 247 > u >>> 0 ? 9 : 10; - break; - case 6: - g = 119 > q >>> 0 ? 7 : 8; - break; - case 7: - var g = d & 127, B = g + 1 | 0; - Vk(n + (g + 1 | 0) | 0, 0, (119 < (g + 2 | 0) >>> 0 ? B : 118) - g | 0); - g = 8; - break; - case 8: - h[n + 119 | 0] = (f >>> 29 | 0) & 255; - h[n + 120 | 0] = (f >>> 21 | 0) & 255; - h[n + 121 | 0] = (f >>> 13 | 0) & 255; - h[n + 122 | 0] = (f >>> 5 | 0) & 255; - h[n + 123 | 0] = (d >>> 29 | f << 3) & 255; - h[n + 124 | 0] = (d >>> 21 | f << 11) & 255; - h[n + 125 | 0] = (d >>> 13 | f << 19) & 255; - h[n + 126 | 0] = (d >>> 5 | f << 27) & 255; - h[n + 127 | 0] = (d << 3 | 0) & 255; - kl(j, n | 0, 128, 0); - g = 11; - break; - case 9: - g = d & 127; - Vk(n + (g + 1 | 0) | 0, 0, 246 - g | 0); - g = 10; - break; - case 10: - h[n + 247 | 0] = (f >>> 29 | 0) & 255; - h[n + 248 | 0] = (f >>> 21 | 0) & 255; - h[n + 249 | 0] = (f >>> 13 | 0) & 255; - h[n + 250 | 0] = (f >>> 5 | 0) & 255; - h[n + 251 | 0] = (d >>> 29 | f << 3) & 255; - h[n + 252 | 0] = (d >>> 21 | f << 11) & 255; - h[n + 253 | 0] = (d >>> 13 | f << 19) & 255; - h[n + 254 | 0] = (d >>> 5 | f << 27) & 255; - h[n + 255 | 0] = (d << 3 | 0) & 255; - kl(j, n | 0, 256, 0); - g = 11; - break; - case 11: - return I(a, l, 64), c = i, 0; - } - } -} -function kl(a, e, d, f) { - for (var g = 0, g = 2; ; ) { - switch (g) { - case 2: - var i = ql(a), j = t, l = a + 8 | 0, n = ql(l), p = t, s = a + 16 | 0, r = ql(s), q = t, u = a + 24 | 0, B = ql(u), F = t, E = a + 32 | 0, x = ql(E), H = t, G = a + 40 | 0, L = ql(G), C = t, D = a + 48 | 0, Q = ql(D), J = t, fa = a + 56 | 0, K = ql(fa), N = t; - if (0 < f >>> 0 | 0 == f >>> 0 & 127 < d >>> 0) { - var ja = N, U = K, sa = J, Fa = Q, Ca = C, Ea = L, Z = H, da = x, ma = F, xa = B, $ = q, ga = r, aa = p, ba = n, S = j, R = i, ha = f, pa = d, z = e, g = 3; - } else { - var ia = N, ka = K, ta = J, na = Q, ya = C, La = L, Qa = H, rj = x, Rj = F, sj = B, Sj = q, kd = r, tj = p, ed = n, uj = j, Pb = i, g = 4; - } - break; - case 3: - var bj = ql(z), vj = t, ac = ql(z + 8 | 0), Qb = t, bc = ql(z + 16 | 0), Rb = t, cc = ql(z + 24 | 0), Sb = t, Tb = ql(z + 32 | 0), Ra = t, dc = ql(z + 40 | 0), Ub = t, fd = ql(z + 48 | 0), Sa = t, gd = ql(z + 56 | 0), Ma = t, ua = ql(z + 64 | 0), qa = t, ec = ql(z + 72 | 0), Vb = t, fc = ql(z + 80 | 0), Wb = t, gc = ql(z + 88 | 0), Xb = t, hc = ql(z + 96 | 0), Yb = t, ic = ql(z + 104 | 0), Na = t, w = ql(z + 112 | 0), v = t, za = ql(z + 120 | 0), va = t, wj = (da >>> 14 | Z << 18 | 0) ^ (da >>> 18 | Z << 14 | 0) ^ (Z >>> 9 | 0 | da << 23 | 0), kj = (Z >>> 14 | 0 | da << 18 | 0) ^ (Z >>> 18 | 0 | da << 14 | 0) ^ (0 | Z << 23 | da >>> 9), xj = da & Ea ^ Fa & (da ^ -1), lj = Z & Ca ^ sa & (Z ^ -1), Tj = P(U, ja, -685199838, 1116352408), Uj = P(Tj, t, xj, lj), yj = P(Uj, t, wj, kj), zj = P(yj, t, bj, vj), Aj = t, Bj = R & ba, Cj = S & aa, Vj = P((R >>> 28 | S << 4 | 0) ^ (S >>> 2 | 0 | R << 30 | 0) ^ (S >>> 7 | 0 | R << 25 | 0), (S >>> 28 | 0 | R << 4 | 0) ^ (0 | S << 30 | R >>> 2) ^ (0 | S << 25 | R >>> 7), (R ^ ba) & ga ^ Bj, (S ^ aa) & $ ^ Cj), cj = t, Aa = P(zj, Aj, xa, ma), Oa = t, Pa = P(Vj, cj, zj, Aj), Ga = t, Dj = (Aa >>> 14 | Oa << 18 | 0) ^ (Aa >>> 18 | Oa << 14 | 0) ^ (Oa >>> 9 | 0 | Aa << 23 | 0), hd = (Oa >>> 14 | 0 | Aa << 18 | 0) ^ (Oa >>> 18 | 0 | Aa << 14 | 0) ^ (0 | Oa << 23 | Aa >>> 9), lk = Aa & da ^ Ea & (Aa ^ -1), mk = Oa & Z ^ Ca & (Oa ^ -1), Wj = P(Fa, sa, 602891725, 1899447441), Ej = P(Wj, t, ac, Qb), mj = P(Ej, t, lk, mk), Dk = P(mj, t, Dj, hd), Ek = t, Fk = Pa & R, Ml = Ga & S, vs = P((Pa >>> 28 | Ga << 4 | 0) ^ (Ga >>> 2 | 0 | Pa << 30 | 0) ^ (Ga >>> 7 | 0 | Pa << 25 | 0), (Ga >>> 28 | 0 | Pa << 4 | 0) ^ (0 | Ga << 30 | Pa >>> 2) ^ (0 | Ga << 25 | Pa >>> 7), Pa & ba ^ Bj ^ Fk, Ga & aa ^ Cj ^ Ml), ws = t, ld = P(Dk, Ek, ga, $), md = t, nd = P(vs, ws, Dk, Ek), od = t, xs = (ld >>> 14 | md << 18 | 0) ^ (ld >>> 18 | md << 14 | 0) ^ (md >>> 9 | 0 | ld << 23 | 0), ys = (md >>> 14 | 0 | ld << 18 | 0) ^ (md >>> 18 | 0 | ld << 14 | 0) ^ (0 | md << 23 | ld >>> 9), zs = ld & Aa ^ da & (ld ^ -1), As = md & Oa ^ Z & (md ^ -1), Bs = P(Ea, Ca, -330482897, -1245643825), Cs = P(Bs, t, bc, Rb), Ds = P(Cs, t, zs, As), Nl = P(Ds, t, xs, ys), Ol = t, Pl = nd & Pa, Ql = od & Ga, Es = P((nd >>> 28 | od << 4 | 0) ^ (od >>> 2 | 0 | nd << 30 | 0) ^ (od >>> 7 | 0 | nd << 25 | 0), (od >>> 28 | 0 | nd << 4 | 0) ^ (0 | od << 30 | nd >>> 2) ^ (0 | od << 25 | nd >>> 7), nd & R ^ Fk ^ Pl, od & S ^ Ml ^ Ql), Fs = t, pd = P(Nl, Ol, ba, aa), qd = t, rd = P(Es, Fs, Nl, Ol), sd = t, Gs = (pd >>> 14 | qd << 18 | 0) ^ (pd >>> 18 | qd << 14 | 0) ^ (qd >>> 9 | 0 | pd << 23 | 0), Hs = (qd >>> 14 | 0 | pd << 18 | 0) ^ (qd >>> 18 | 0 | pd << 14 | 0) ^ (0 | qd << 23 | pd >>> 9), Is = pd & ld ^ Aa & (pd ^ -1), Js = qd & md ^ Oa & (qd ^ -1), Ks = P(da, Z, -2121671748, -373957723), Ls = P(Ks, t, cc, Sb), Ms = P(Ls, t, Is, Js), Rl = P(Ms, t, Gs, Hs), Sl = t, Tl = rd & nd, Ul = sd & od, Ns = P((rd >>> 28 | sd << 4 | 0) ^ (sd >>> 2 | 0 | rd << 30 | 0) ^ (sd >>> 7 | 0 | rd << 25 | 0), (sd >>> 28 | 0 | rd << 4 | 0) ^ (0 | sd << 30 | rd >>> 2) ^ (0 | sd << 25 | rd >>> 7), rd & Pa ^ Pl ^ Tl, sd & Ga ^ Ql ^ Ul), Os = t, td = P(Rl, Sl, R, S), ud = t, vd = P(Ns, Os, Rl, Sl), wd = t, Ps = (td >>> 14 | ud << 18 | 0) ^ (td >>> 18 | ud << 14 | 0) ^ (ud >>> 9 | 0 | td << 23 | 0), Qs = (ud >>> 14 | 0 | td << 18 | 0) ^ (ud >>> 18 | 0 | td << 14 | 0) ^ (0 | ud << 23 | td >>> 9), Rs = td & pd ^ ld & (td ^ -1), Ss = ud & qd ^ md & (ud ^ -1), Ts = P(Aa, Oa, -213338824, 961987163), Us = P(Ts, t, Tb, Ra), Vs = P(Us, t, Rs, Ss), Vl = P(Vs, t, Ps, Qs), Wl = t, Xl = vd & rd, Yl = wd & sd, Ws = P((vd >>> 28 | wd << 4 | 0) ^ (wd >>> 2 | 0 | vd << 30 | 0) ^ (wd >>> 7 | 0 | vd << 25 | 0), (wd >>> 28 | 0 | vd << 4 | 0) ^ (0 | wd << 30 | vd >>> 2) ^ (0 | wd << 25 | vd >>> 7), vd & nd ^ Tl ^ Xl, wd & od ^ Ul ^ Yl), Xs = t, xd = P(Vl, Wl, Pa, Ga), yd = t, zd = P(Ws, Xs, Vl, Wl), Ad = t, Ys = (xd >>> 14 | yd << 18 | 0) ^ (xd >>> 18 | yd << 14 | 0) ^ (yd >>> 9 | 0 | xd << 23 | 0), Zs = (yd >>> 14 | 0 | xd << 18 | 0) ^ (yd >>> 18 | 0 | xd << 14 | 0) ^ (0 | yd << 23 | xd >>> 9), $s = xd & td ^ pd & (xd ^ -1), at = yd & ud ^ qd & (yd ^ -1), bt = P(dc, Ub, -1241133031, 1508970993), ct = P(bt, t, ld, md), dt = P(ct, t, $s, at), Zl = P(dt, t, Ys, Zs), $l = t, am = zd & vd, bm = Ad & wd, et = P((zd >>> 28 | Ad << 4 | 0) ^ (Ad >>> 2 | 0 | zd << 30 | 0) ^ (Ad >>> 7 | 0 | zd << 25 | 0), (Ad >>> 28 | 0 | zd << 4 | 0) ^ (0 | Ad << 30 | zd >>> 2) ^ (0 | Ad << 25 | zd >>> 7), zd & rd ^ Xl ^ am, Ad & sd ^ Yl ^ bm), ft = t, Bd = P(Zl, $l, nd, od), Cd = t, Dd = P(et, ft, Zl, $l), Ed = t, gt = (Bd >>> 14 | Cd << 18 | 0) ^ (Bd >>> 18 | Cd << 14 | 0) ^ (Cd >>> 9 | 0 | Bd << 23 | 0), ht = (Cd >>> 14 | 0 | Bd << 18 | 0) ^ (Cd >>> 18 | 0 | Bd << 14 | 0) ^ (0 | Cd << 23 | Bd >>> 9), it = Bd & xd ^ td & (Bd ^ -1), jt = Cd & yd ^ ud & (Cd ^ -1), kt = P(fd, Sa, -1357295717, -1841331548), lt = P(kt, t, pd, qd), mt = P(lt, t, it, jt), cm = P(mt, t, gt, ht), dm = t, em = Dd & zd, fm = Ed & Ad, nt = P((Dd >>> 28 | Ed << 4 | 0) ^ (Ed >>> 2 | 0 | Dd << 30 | 0) ^ (Ed >>> 7 | 0 | Dd << 25 | 0), (Ed >>> 28 | 0 | Dd << 4 | 0) ^ (0 | Ed << 30 | Dd >>> 2) ^ (0 | Ed << 25 | Dd >>> 7), Dd & vd ^ am ^ em, Ed & wd ^ bm ^ fm), ot = t, Fd = P(cm, dm, rd, sd), Gd = t, Hd = P(nt, ot, cm, dm), Id = t, pt = (Fd >>> 14 | Gd << 18 | 0) ^ (Fd >>> 18 | Gd << 14 | 0) ^ (Gd >>> 9 | 0 | Fd << 23 | 0), qt = (Gd >>> 14 | 0 | Fd << 18 | 0) ^ (Gd >>> 18 | 0 | Fd << 14 | 0) ^ (0 | Gd << 23 | Fd >>> 9), rt = Fd & Bd ^ xd & (Fd ^ -1), st = Gd & Cd ^ yd & (Gd ^ -1), tt = P(gd, Ma, -630357736, -1424204075), ut = P(tt, t, td, ud), vt = P(ut, t, rt, st), gm = P(vt, t, pt, qt), hm = t, im = Hd & Dd, jm = Id & Ed, wt = P((Hd >>> 28 | Id << 4 | 0) ^ (Id >>> 2 | 0 | Hd << 30 | 0) ^ (Id >>> 7 | 0 | Hd << 25 | 0), (Id >>> 28 | 0 | Hd << 4 | 0) ^ (0 | Id << 30 | Hd >>> 2) ^ (0 | Id << 25 | Hd >>> 7), Hd & zd ^ em ^ im, Id & Ad ^ fm ^ jm), xt = t, Jd = P(gm, hm, vd, wd), Kd = t, Ld = P(wt, xt, gm, hm), Md = t, yt = (Jd >>> 14 | Kd << 18 | 0) ^ (Jd >>> 18 | Kd << 14 | 0) ^ (Kd >>> 9 | 0 | Jd << 23 | 0), zt = (Kd >>> 14 | 0 | Jd << 18 | 0) ^ (Kd >>> 18 | 0 | Jd << 14 | 0) ^ (0 | Kd << 23 | Jd >>> 9), At = Jd & Fd ^ Bd & (Jd ^ -1), Bt = Kd & Gd ^ Cd & (Kd ^ -1), Ct = P(ua, qa, -1560083902, -670586216), Dt = P(Ct, t, xd, yd), Et = P(Dt, t, At, Bt), km = P(Et, t, yt, zt), lm = t, mm = Ld & Hd, nm = Md & Id, Ft = P((Ld >>> 28 | Md << 4 | 0) ^ (Md >>> 2 | 0 | Ld << 30 | 0) ^ (Md >>> 7 | 0 | Ld << 25 | 0), (Md >>> 28 | 0 | Ld << 4 | 0) ^ (0 | Md << 30 | Ld >>> 2) ^ (0 | Md << 25 | Ld >>> 7), Ld & Dd ^ im ^ mm, Md & Ed ^ jm ^ nm), Gt = t, Nd = P(km, lm, zd, Ad), Od = t, Pd = P(Ft, Gt, km, lm), Qd = t, Ht = (Nd >>> 14 | Od << 18 | 0) ^ (Nd >>> 18 | Od << 14 | 0) ^ (Od >>> 9 | 0 | Nd << 23 | 0), It = (Od >>> 14 | 0 | Nd << 18 | 0) ^ (Od >>> 18 | 0 | Nd << 14 | 0) ^ (0 | Od << 23 | Nd >>> 9), Jt = Nd & Jd ^ Fd & (Nd ^ -1), Kt = Od & Kd ^ Gd & (Od ^ -1), Lt = P(ec, Vb, 1164996542, 310598401), Mt = P(Lt, t, Bd, Cd), Nt = P(Mt, t, Jt, Kt), om = P(Nt, t, Ht, It), pm = t, qm = Pd & Ld, rm = Qd & Md, Ot = P((Pd >>> 28 | Qd << 4 | 0) ^ (Qd >>> 2 | 0 | Pd << 30 | 0) ^ (Qd >>> 7 | 0 | Pd << 25 | 0), (Qd >>> 28 | 0 | Pd << 4 | 0) ^ (0 | Qd << 30 | Pd >>> 2) ^ (0 | Qd << 25 | Pd >>> 7), Pd & Hd ^ mm ^ qm, Qd & Id ^ nm ^ rm), Pt = t, Rd = P(om, pm, Dd, Ed), Sd = t, Td = P(Ot, Pt, om, pm), Ud = t, Qt = (Rd >>> 14 | Sd << 18 | 0) ^ (Rd >>> 18 | Sd << 14 | 0) ^ (Sd >>> 9 | 0 | Rd << 23 | 0), Rt = (Sd >>> 14 | 0 | Rd << 18 | 0) ^ (Sd >>> 18 | 0 | Rd << 14 | 0) ^ (0 | Sd << 23 | Rd >>> 9), St = Rd & Nd ^ Jd & (Rd ^ -1), Tt = Sd & Od ^ Kd & (Sd ^ -1), Ut = P(fc, Wb, 1323610764, 607225278), Vt = P(Ut, t, Fd, Gd), Wt = P(Vt, t, St, Tt), sm = P(Wt, t, Qt, Rt), tm = t, um = Td & Pd, vm = Ud & Qd, Xt = P((Td >>> 28 | Ud << 4 | 0) ^ (Ud >>> 2 | 0 | Td << 30 | 0) ^ (Ud >>> 7 | 0 | Td << 25 | 0), (Ud >>> 28 | 0 | Td << 4 | 0) ^ (0 | Ud << 30 | Td >>> 2) ^ (0 | Ud << 25 | Td >>> 7), Td & Ld ^ qm ^ um, Ud & Md ^ rm ^ vm), Yt = t, Vd = P(sm, tm, Hd, Id), Wd = t, Xd = P(Xt, Yt, sm, tm), Yd = t, Zt = (Vd >>> 14 | Wd << 18 | 0) ^ (Vd >>> 18 | Wd << 14 | 0) ^ (Wd >>> 9 | 0 | Vd << 23 | 0), $t = (Wd >>> 14 | 0 | Vd << 18 | 0) ^ (Wd >>> 18 | 0 | Vd << 14 | 0) ^ (0 | Wd << 23 | Vd >>> 9), au = Vd & Rd ^ Nd & (Vd ^ -1), bu = Wd & Sd ^ Od & (Wd ^ -1), cu = P(gc, Xb, -704662302, 1426881987), du = P(cu, t, Jd, Kd), eu = P(du, t, au, bu), wm = P(eu, t, Zt, $t), xm = t, ym = Xd & Td, zm = Yd & Ud, fu = P((Xd >>> 28 | Yd << 4 | 0) ^ (Yd >>> 2 | 0 | Xd << 30 | 0) ^ (Yd >>> 7 | 0 | Xd << 25 | 0), (Yd >>> 28 | 0 | Xd << 4 | 0) ^ (0 | Yd << 30 | Xd >>> 2) ^ (0 | Yd << 25 | Xd >>> 7), Xd & Pd ^ um ^ ym, Yd & Qd ^ vm ^ zm), gu = t, Zd = P(wm, xm, Ld, Md), $d = t, ae = P(fu, gu, wm, xm), be = t, hu = (Zd >>> 14 | $d << 18 | 0) ^ (Zd >>> 18 | $d << 14 | 0) ^ ($d >>> 9 | 0 | Zd << 23 | 0), iu = ($d >>> 14 | 0 | Zd << 18 | 0) ^ ($d >>> 18 | 0 | Zd << 14 | 0) ^ (0 | $d << 23 | Zd >>> 9), ju = Zd & Vd ^ Rd & (Zd ^ -1), ku = $d & Wd ^ Sd & ($d ^ -1), lu = P(hc, Yb, -226784913, 1925078388), mu = P(lu, t, Nd, Od), nu = P(mu, t, ju, ku), Am = P(nu, t, hu, iu), Bm = t, Cm = ae & Xd, Dm = be & Yd, ou = P((ae >>> 28 | be << 4 | 0) ^ (be >>> 2 | 0 | ae << 30 | 0) ^ (be >>> 7 | 0 | ae << 25 | 0), (be >>> 28 | 0 | ae << 4 | 0) ^ (0 | be << 30 | ae >>> 2) ^ (0 | be << 25 | ae >>> 7), ae & Td ^ ym ^ Cm, be & Ud ^ zm ^ Dm), pu = t, ce = P(Am, Bm, Pd, Qd), de = t, ee = P(ou, pu, Am, Bm), fe = t, qu = (ce >>> 14 | de << 18 | 0) ^ (ce >>> 18 | de << 14 | 0) ^ (de >>> 9 | 0 | ce << 23 | 0), ru = (de >>> 14 | 0 | ce << 18 | 0) ^ (de >>> 18 | 0 | ce << 14 | 0) ^ (0 | de << 23 | ce >>> 9), su = ce & Zd ^ Vd & (ce ^ -1), tu = de & $d ^ Wd & (de ^ -1), uu = P(ic, Na, 991336113, -2132889090), vu = P(uu, t, Rd, Sd), wu = P(vu, t, su, tu), Em = P(wu, t, qu, ru), Fm = t, Gm = ee & ae, Hm = fe & be, xu = P((ee >>> 28 | fe << 4 | 0) ^ (fe >>> 2 | 0 | ee << 30 | 0) ^ (fe >>> 7 | 0 | ee << 25 | 0), (fe >>> 28 | 0 | ee << 4 | 0) ^ (0 | fe << 30 | ee >>> 2) ^ (0 | fe << 25 | ee >>> 7), ee & Xd ^ Cm ^ Gm, fe & Yd ^ Dm ^ Hm), yu = t, ge = P(Em, Fm, Td, Ud), he = t, ie = P(xu, yu, Em, Fm), je = t, zu = (ge >>> 14 | he << 18 | 0) ^ (ge >>> 18 | he << 14 | 0) ^ (he >>> 9 | 0 | ge << 23 | 0), Au = (he >>> 14 | 0 | ge << 18 | 0) ^ (he >>> 18 | 0 | ge << 14 | 0) ^ (0 | he << 23 | ge >>> 9), Bu = ge & ce ^ Zd & (ge ^ -1), Cu = he & de ^ $d & (he ^ -1), Du = P(w, v, 633803317, -1680079193), Eu = P(Du, t, Vd, Wd), Fu = P(Eu, t, Bu, Cu), Im = P(Fu, t, zu, Au), Jm = t, Km = ie & ee, Lm = je & fe, Gu = P((ie >>> 28 | je << 4 | 0) ^ (je >>> 2 | 0 | ie << 30 | 0) ^ (je >>> 7 | 0 | ie << 25 | 0), (je >>> 28 | 0 | ie << 4 | 0) ^ (0 | je << 30 | ie >>> 2) ^ (0 | je << 25 | ie >>> 7), ie & ae ^ Gm ^ Km, je & be ^ Hm ^ Lm), Hu = t, ke = P(Im, Jm, Xd, Yd), le = t, me = P(Gu, Hu, Im, Jm), ne = t, Iu = (ke >>> 14 | le << 18 | 0) ^ (ke >>> 18 | le << 14 | 0) ^ (le >>> 9 | 0 | ke << 23 | 0), Ju = (le >>> 14 | 0 | ke << 18 | 0) ^ (le >>> 18 | 0 | ke << 14 | 0) ^ (0 | le << 23 | ke >>> 9), Ku = ke & ge ^ ce & (ke ^ -1), Lu = le & he ^ de & (le ^ -1), Mu = P(za, va, -815192428, -1046744716), Nu = P(Mu, t, Zd, $d), Ou = P(Nu, t, Ku, Lu), Mm = P(Ou, t, Iu, Ju), Nm = t, Om = me & ie, Pm = ne & je, Pu = P((me >>> 28 | ne << 4 | 0) ^ (ne >>> 2 | 0 | me << 30 | 0) ^ (ne >>> 7 | 0 | me << 25 | 0), (ne >>> 28 | 0 | me << 4 | 0) ^ (0 | ne << 30 | me >>> 2) ^ (0 | ne << 25 | me >>> 7), me & ee ^ Km ^ Om, ne & fe ^ Lm ^ Pm), Qu = t, oe = P(Mm, Nm, ae, be), pe = t, qe = P(Pu, Qu, Mm, Nm), re = t, Ru = (v >>> 29 | 0 | w << 3 | 0) ^ (w >>> 6 | v << 26) ^ (w >>> 19 | v << 13 | 0), Su = (0 | v << 3 | w >>> 29) ^ (v >>> 6 | 0) ^ (v >>> 19 | 0 | w << 13 | 0), Tu = P((ac >>> 8 | Qb << 24 | 0) ^ (ac >>> 7 | Qb << 25) ^ (ac >>> 1 | Qb << 31 | 0), (Qb >>> 8 | 0 | ac << 24 | 0) ^ (Qb >>> 7 | 0) ^ (Qb >>> 1 | 0 | ac << 31 | 0), bj, vj), Uu = P(Tu, t, ec, Vb), jc = P(Uu, t, Ru, Su), Ta = t, Vu = (va >>> 29 | 0 | za << 3 | 0) ^ (za >>> 6 | va << 26) ^ (za >>> 19 | va << 13 | 0), Wu = (0 | va << 3 | za >>> 29) ^ (va >>> 6 | 0) ^ (va >>> 19 | 0 | za << 13 | 0), Xu = P((bc >>> 8 | Rb << 24 | 0) ^ (bc >>> 7 | Rb << 25) ^ (bc >>> 1 | Rb << 31 | 0), (Rb >>> 8 | 0 | bc << 24 | 0) ^ (Rb >>> 7 | 0) ^ (Rb >>> 1 | 0 | bc << 31 | 0), ac, Qb), Yu = P(Xu, t, fc, Wb), kc = P(Yu, t, Vu, Wu), Ua = t, Zu = (Ta >>> 29 | 0 | jc << 3 | 0) ^ (jc >>> 6 | Ta << 26) ^ (jc >>> 19 | Ta << 13 | 0), $u = (0 | Ta << 3 | jc >>> 29) ^ (Ta >>> 6 | 0) ^ (Ta >>> 19 | 0 | jc << 13 | 0), av = P((cc >>> 8 | Sb << 24 | 0) ^ (cc >>> 7 | Sb << 25) ^ (cc >>> 1 | Sb << 31 | 0), (Sb >>> 8 | 0 | cc << 24 | 0) ^ (Sb >>> 7 | 0) ^ (Sb >>> 1 | 0 | cc << 31 | 0), bc, Rb), bv = P(av, t, gc, Xb), lc = P(bv, t, Zu, $u), Va = t, cv = (Ua >>> 29 | 0 | kc << 3 | 0) ^ (kc >>> 6 | Ua << 26) ^ (kc >>> 19 | Ua << 13 | 0), dv = (0 | Ua << 3 | kc >>> 29) ^ (Ua >>> 6 | 0) ^ (Ua >>> 19 | 0 | kc << 13 | 0), ev = P((Tb >>> 8 | Ra << 24 | 0) ^ (Tb >>> 7 | Ra << 25) ^ (Tb >>> 1 | Ra << 31 | 0), (Ra >>> 8 | 0 | Tb << 24 | 0) ^ (Ra >>> 7 | 0) ^ (Ra >>> 1 | 0 | Tb << 31 | 0), cc, Sb), fv = P(ev, t, hc, Yb), mc = P(fv, t, cv, dv), Wa = t, gv = (Va >>> 29 | 0 | lc << 3 | 0) ^ (lc >>> 6 | Va << 26) ^ (lc >>> 19 | Va << 13 | 0), hv = (0 | Va << 3 | lc >>> 29) ^ (Va >>> 6 | 0) ^ (Va >>> 19 | 0 | lc << 13 | 0), iv = P((dc >>> 8 | Ub << 24 | 0) ^ (dc >>> 7 | Ub << 25) ^ (dc >>> 1 | Ub << 31 | 0), (Ub >>> 8 | 0 | dc << 24 | 0) ^ (Ub >>> 7 | 0) ^ (Ub >>> 1 | 0 | dc << 31 | 0), Tb, Ra), jv = P(iv, t, ic, Na), nc = P(jv, t, gv, hv), Xa = t, kv = (Wa >>> 29 | 0 | mc << 3 | 0) ^ (mc >>> 6 | Wa << 26) ^ (mc >>> 19 | Wa << 13 | 0), lv = (0 | Wa << 3 | mc >>> 29) ^ (Wa >>> 6 | 0) ^ (Wa >>> 19 | 0 | mc << 13 | 0), mv = P((fd >>> 8 | Sa << 24 | 0) ^ (fd >>> 7 | Sa << 25) ^ (fd >>> 1 | Sa << 31 | 0), (Sa >>> 8 | 0 | fd << 24 | 0) ^ (Sa >>> 7 | 0) ^ (Sa >>> 1 | 0 | fd << 31 | 0), dc, Ub), nv = P(mv, t, w, v), oc = P(nv, t, kv, lv), Ya = t, ov = (Xa >>> 29 | 0 | nc << 3 | 0) ^ (nc >>> 6 | Xa << 26) ^ (nc >>> 19 | Xa << 13 | 0), pv = (0 | Xa << 3 | nc >>> 29) ^ (Xa >>> 6 | 0) ^ (Xa >>> 19 | 0 | nc << 13 | 0), qv = P((gd >>> 8 | Ma << 24 | 0) ^ (gd >>> 7 | Ma << 25) ^ (gd >>> 1 | Ma << 31 | 0), (Ma >>> 8 | 0 | gd << 24 | 0) ^ (Ma >>> 7 | 0) ^ (Ma >>> 1 | 0 | gd << 31 | 0), fd, Sa), rv = P(qv, t, za, va), pc = P(rv, t, ov, pv), Za = t, sv = (Ya >>> 29 | 0 | oc << 3 | 0) ^ (oc >>> 6 | Ya << 26) ^ (oc >>> 19 | Ya << 13 | 0), tv = (0 | Ya << 3 | oc >>> 29) ^ (Ya >>> 6 | 0) ^ (Ya >>> 19 | 0 | oc << 13 | 0), uv = P((ua >>> 8 | qa << 24 | 0) ^ (ua >>> 7 | qa << 25) ^ (ua >>> 1 | qa << 31 | 0), (qa >>> 8 | 0 | ua << 24 | 0) ^ (qa >>> 7 | 0) ^ (qa >>> 1 | 0 | ua << 31 | 0), gd, Ma), vv = P(uv, t, jc, Ta), qc = P(vv, t, sv, tv), $a = t, wv = (Za >>> 29 | 0 | pc << 3 | 0) ^ (pc >>> 6 | Za << 26) ^ (pc >>> 19 | Za << 13 | 0), xv = (0 | Za << 3 | pc >>> 29) ^ (Za >>> 6 | 0) ^ (Za >>> 19 | 0 | pc << 13 | 0), yv = P((ec >>> 8 | Vb << 24 | 0) ^ (ec >>> 7 | Vb << 25) ^ (ec >>> 1 | Vb << 31 | 0), (Vb >>> 8 | 0 | ec << 24 | 0) ^ (Vb >>> 7 | 0) ^ (Vb >>> 1 | 0 | ec << 31 | 0), ua, qa), zv = P(yv, t, kc, Ua), rc = P(zv, t, wv, xv), ab = t, Av = ($a >>> 29 | 0 | qc << 3 | 0) ^ (qc >>> 6 | $a << 26) ^ (qc >>> 19 | $a << 13 | 0), Bv = (0 | $a << 3 | qc >>> 29) ^ ($a >>> 6 | 0) ^ ($a >>> 19 | 0 | qc << 13 | 0), Cv = P((fc >>> 8 | Wb << 24 | 0) ^ (fc >>> 7 | Wb << 25) ^ (fc >>> 1 | Wb << 31 | 0), (Wb >>> 8 | 0 | fc << 24 | 0) ^ (Wb >>> 7 | 0) ^ (Wb >>> 1 | 0 | fc << 31 | 0), ec, Vb), Dv = P(Cv, t, lc, Va), sc = P(Dv, t, Av, Bv), bb = t, Ev = (ab >>> 29 | 0 | rc << 3 | 0) ^ (rc >>> 6 | ab << 26) ^ (rc >>> 19 | ab << 13 | 0), Fv = (0 | ab << 3 | rc >>> 29) ^ (ab >>> 6 | 0) ^ (ab >>> 19 | 0 | rc << 13 | 0), Gv = P((gc >>> 8 | Xb << 24 | 0) ^ (gc >>> 7 | Xb << 25) ^ (gc >>> 1 | Xb << 31 | 0), (Xb >>> 8 | 0 | gc << 24 | 0) ^ (Xb >>> 7 | 0) ^ (Xb >>> 1 | 0 | gc << 31 | 0), fc, Wb), Hv = P(Gv, t, mc, Wa), tc = P(Hv, t, Ev, Fv), cb = t, Iv = (bb >>> 29 | 0 | sc << 3 | 0) ^ (sc >>> 6 | bb << 26) ^ (sc >>> 19 | bb << 13 | 0), Jv = (0 | bb << 3 | sc >>> 29) ^ (bb >>> 6 | 0) ^ (bb >>> 19 | 0 | sc << 13 | 0), Kv = P((hc >>> 8 | Yb << 24 | 0) ^ (hc >>> 7 | Yb << 25) ^ (hc >>> 1 | Yb << 31 | 0), (Yb >>> 8 | 0 | hc << 24 | 0) ^ (Yb >>> 7 | 0) ^ (Yb >>> 1 | 0 | hc << 31 | 0), gc, Xb), Lv = P(Kv, t, nc, Xa), uc = P(Lv, t, Iv, Jv), db = t, Mv = (cb >>> 29 | 0 | tc << 3 | 0) ^ (tc >>> 6 | cb << 26) ^ (tc >>> 19 | cb << 13 | 0), Nv = (0 | cb << 3 | tc >>> 29) ^ (cb >>> 6 | 0) ^ (cb >>> 19 | 0 | tc << 13 | 0), Ov = P((ic >>> 8 | Na << 24 | 0) ^ (ic >>> 7 | Na << 25) ^ (ic >>> 1 | Na << 31 | 0), (Na >>> 8 | 0 | ic << 24 | 0) ^ (Na >>> 7 | 0) ^ (Na >>> 1 | 0 | ic << 31 | 0), hc, Yb), Pv = P(Ov, t, oc, Ya), vc = P(Pv, t, Mv, Nv), eb = t, Qv = (db >>> 29 | 0 | uc << 3 | 0) ^ (uc >>> 6 | db << 26) ^ (uc >>> 19 | db << 13 | 0), Rv = (0 | db << 3 | uc >>> 29) ^ (db >>> 6 | 0) ^ (db >>> 19 | 0 | uc << 13 | 0), Sv = P((w >>> 8 | v << 24 | 0) ^ (w >>> 7 | v << 25) ^ (w >>> 1 | v << 31 | 0), (v >>> 8 | 0 | w << 24 | 0) ^ (v >>> 7 | 0) ^ (v >>> 1 | 0 | w << 31 | 0), ic, Na), Tv = P(Sv, t, pc, Za), wc = P(Tv, t, Qv, Rv), fb = t, Uv = (eb >>> 29 | 0 | vc << 3 | 0) ^ (vc >>> 6 | eb << 26) ^ (vc >>> 19 | eb << 13 | 0), Vv = (0 | eb << 3 | vc >>> 29) ^ (eb >>> 6 | 0) ^ (eb >>> 19 | 0 | vc << 13 | 0), Wv = P((za >>> 8 | va << 24 | 0) ^ (za >>> 7 | va << 25) ^ (za >>> 1 | va << 31 | 0), (va >>> 8 | 0 | za << 24 | 0) ^ (va >>> 7 | 0) ^ (va >>> 1 | 0 | za << 31 | 0), w, v), Xv = P(Wv, t, qc, $a), xc = P(Xv, t, Uv, Vv), gb = t, Yv = (fb >>> 29 | 0 | wc << 3 | 0) ^ (wc >>> 6 | fb << 26) ^ (wc >>> 19 | fb << 13 | 0), Zv = (0 | fb << 3 | wc >>> 29) ^ (fb >>> 6 | 0) ^ (fb >>> 19 | 0 | wc << 13 | 0), $v = P((jc >>> 8 | Ta << 24 | 0) ^ (jc >>> 7 | Ta << 25) ^ (jc >>> 1 | Ta << 31 | 0), (Ta >>> 8 | 0 | jc << 24 | 0) ^ (Ta >>> 7 | 0) ^ (Ta >>> 1 | 0 | jc << 31 | 0), za, va), aw = P($v, t, rc, ab), yc = P(aw, t, Yv, Zv), hb = t, bw = (oe >>> 14 | pe << 18 | 0) ^ (oe >>> 18 | pe << 14 | 0) ^ (pe >>> 9 | 0 | oe << 23 | 0), cw = (pe >>> 14 | 0 | oe << 18 | 0) ^ (pe >>> 18 | 0 | oe << 14 | 0) ^ (0 | pe << 23 | oe >>> 9), dw = oe & ke ^ ge & (oe ^ -1), ew = pe & le ^ he & (pe ^ -1), fw = P(jc, Ta, -1628353838, -459576895), gw = P(fw, t, ce, de), hw = P(gw, t, dw, ew), Qm = P(hw, t, bw, cw), Rm = t, Sm = qe & me, Tm = re & ne, iw = P((qe >>> 28 | re << 4 | 0) ^ (re >>> 2 | 0 | qe << 30 | 0) ^ (re >>> 7 | 0 | qe << 25 | 0), (re >>> 28 | 0 | qe << 4 | 0) ^ (0 | re << 30 | qe >>> 2) ^ (0 | re << 25 | qe >>> 7), qe & ie ^ Om ^ Sm, re & je ^ Pm ^ Tm), jw = t, se = P(Qm, Rm, ee, fe), te = t, ue = P(iw, jw, Qm, Rm), ve = t, kw = (se >>> 14 | te << 18 | 0) ^ (se >>> 18 | te << 14 | 0) ^ (te >>> 9 | 0 | se << 23 | 0), lw = (te >>> 14 | 0 | se << 18 | 0) ^ (te >>> 18 | 0 | se << 14 | 0) ^ (0 | te << 23 | se >>> 9), mw = se & oe ^ ke & (se ^ -1), nw = te & pe ^ le & (te ^ -1), ow = P(kc, Ua, 944711139, -272742522), pw = P(ow, t, ge, he), qw = P(pw, t, mw, nw), Um = P(qw, t, kw, lw), Vm = t, Wm = ue & qe, Xm = ve & re, rw = P((ue >>> 28 | ve << 4 | 0) ^ (ve >>> 2 | 0 | ue << 30 | 0) ^ (ve >>> 7 | 0 | ue << 25 | 0), (ve >>> 28 | 0 | ue << 4 | 0) ^ (0 | ve << 30 | ue >>> 2) ^ (0 | ve << 25 | ue >>> 7), ue & me ^ Sm ^ Wm, ve & ne ^ Tm ^ Xm), sw = t, we = P(Um, Vm, ie, je), xe = t, ye = P(rw, sw, Um, Vm), ze = t, tw = (we >>> 14 | xe << 18 | 0) ^ (we >>> 18 | xe << 14 | 0) ^ (xe >>> 9 | 0 | we << 23 | 0), uw = (xe >>> 14 | 0 | we << 18 | 0) ^ (xe >>> 18 | 0 | we << 14 | 0) ^ (0 | xe << 23 | we >>> 9), vw = we & se ^ oe & (we ^ -1), ww = xe & te ^ pe & (xe ^ -1), xw = P(lc, Va, -1953704523, 264347078), yw = P(xw, t, ke, le), zw = P(yw, t, vw, ww), Ym = P(zw, t, tw, uw), Zm = t, $m = ye & ue, an = ze & ve, Aw = P((ye >>> 28 | ze << 4 | 0) ^ (ze >>> 2 | 0 | ye << 30 | 0) ^ (ze >>> 7 | 0 | ye << 25 | 0), (ze >>> 28 | 0 | ye << 4 | 0) ^ (0 | ze << 30 | ye >>> 2) ^ (0 | ze << 25 | ye >>> 7), ye & qe ^ Wm ^ $m, ze & re ^ Xm ^ an), Bw = t, Ae = P(Ym, Zm, me, ne), Be = t, Ce = P(Aw, Bw, Ym, Zm), De = t, Cw = (Ae >>> 14 | Be << 18 | 0) ^ (Ae >>> 18 | Be << 14 | 0) ^ (Be >>> 9 | 0 | Ae << 23 | 0), Dw = (Be >>> 14 | 0 | Ae << 18 | 0) ^ (Be >>> 18 | 0 | Ae << 14 | 0) ^ (0 | Be << 23 | Ae >>> 9), Ew = Ae & we ^ se & (Ae ^ -1), Fw = Be & xe ^ te & (Be ^ -1), Gw = P(mc, Wa, 2007800933, 604807628), Hw = P(Gw, t, oe, pe), Iw = P(Hw, t, Ew, Fw), bn = P(Iw, t, Cw, Dw), cn = t, dn = Ce & ye, en = De & ze, Jw = P((Ce >>> 28 | De << 4 | 0) ^ (De >>> 2 | 0 | Ce << 30 | 0) ^ (De >>> 7 | 0 | Ce << 25 | 0), (De >>> 28 | 0 | Ce << 4 | 0) ^ (0 | De << 30 | Ce >>> 2) ^ (0 | De << 25 | Ce >>> 7), Ce & ue ^ $m ^ dn, De & ve ^ an ^ en), Kw = t, Ee = P(bn, cn, qe, re), Fe = t, Ge = P(Jw, Kw, bn, cn), He = t, Lw = (Ee >>> 14 | Fe << 18 | 0) ^ (Ee >>> 18 | Fe << 14 | 0) ^ (Fe >>> 9 | 0 | Ee << 23 | 0), Mw = (Fe >>> 14 | 0 | Ee << 18 | 0) ^ (Fe >>> 18 | 0 | Ee << 14 | 0) ^ (0 | Fe << 23 | Ee >>> 9), Nw = Ee & Ae ^ we & (Ee ^ -1), Ow = Fe & Be ^ xe & (Fe ^ -1), Pw = P(nc, Xa, 1495990901, 770255983), Qw = P(Pw, t, se, te), Rw = P(Qw, t, Nw, Ow), fn = P(Rw, t, Lw, Mw), gn = t, hn = Ge & Ce, jn = He & De, Sw = P((Ge >>> 28 | He << 4 | 0) ^ (He >>> 2 | 0 | Ge << 30 | 0) ^ (He >>> 7 | 0 | Ge << 25 | 0), (He >>> 28 | 0 | Ge << 4 | 0) ^ (0 | He << 30 | Ge >>> 2) ^ (0 | He << 25 | Ge >>> 7), Ge & ye ^ dn ^ hn, He & ze ^ en ^ jn), Tw = t, Ie = P(fn, gn, ue, ve), Je = t, Ke = P(Sw, Tw, fn, gn), Le = t, Uw = (Ie >>> 14 | Je << 18 | 0) ^ (Ie >>> 18 | Je << 14 | 0) ^ (Je >>> 9 | 0 | Ie << 23 | 0), Vw = (Je >>> 14 | 0 | Ie << 18 | 0) ^ (Je >>> 18 | 0 | Ie << 14 | 0) ^ (0 | Je << 23 | Ie >>> 9), Ww = Ie & Ee ^ Ae & (Ie ^ -1), Xw = Je & Fe ^ Be & (Je ^ -1), Yw = P(oc, Ya, 1856431235, 1249150122), Zw = P(Yw, t, we, xe), $w = P(Zw, t, Ww, Xw), kn = P($w, t, Uw, Vw), ln = t, mn = Ke & Ge, nn = Le & He, ax = P((Ke >>> 28 | Le << 4 | 0) ^ (Le >>> 2 | 0 | Ke << 30 | 0) ^ (Le >>> 7 | 0 | Ke << 25 | 0), (Le >>> 28 | 0 | Ke << 4 | 0) ^ (0 | Le << 30 | Ke >>> 2) ^ (0 | Le << 25 | Ke >>> 7), Ke & Ce ^ hn ^ mn, Le & De ^ jn ^ nn), bx = t, Me = P(kn, ln, ye, ze), Ne = t, Oe = P(ax, bx, kn, ln), Pe = t, cx = (Me >>> 14 | Ne << 18 | 0) ^ (Me >>> 18 | Ne << 14 | 0) ^ (Ne >>> 9 | 0 | Me << 23 | 0), dx = (Ne >>> 14 | 0 | Me << 18 | 0) ^ (Ne >>> 18 | 0 | Me << 14 | 0) ^ (0 | Ne << 23 | Me >>> 9), ex = Me & Ie ^ Ee & (Me ^ -1), fx = Ne & Je ^ Fe & (Ne ^ -1), gx = P(pc, Za, -1119749164, 1555081692), hx = P(gx, t, Ae, Be), ix = P(hx, t, ex, fx), on = P(ix, t, cx, dx), pn = t, qn = Oe & Ke, rn = Pe & Le, jx = P((Oe >>> 28 | Pe << 4 | 0) ^ (Pe >>> 2 | 0 | Oe << 30 | 0) ^ (Pe >>> 7 | 0 | Oe << 25 | 0), (Pe >>> 28 | 0 | Oe << 4 | 0) ^ (0 | Pe << 30 | Oe >>> 2) ^ (0 | Pe << 25 | Oe >>> 7), Oe & Ge ^ mn ^ qn, Pe & He ^ nn ^ rn), kx = t, Qe = P(on, pn, Ce, De), Re = t, Se = P(jx, kx, on, pn), Te = t, lx = (Qe >>> 14 | Re << 18 | 0) ^ (Qe >>> 18 | Re << 14 | 0) ^ (Re >>> 9 | 0 | Qe << 23 | 0), mx = (Re >>> 14 | 0 | Qe << 18 | 0) ^ (Re >>> 18 | 0 | Qe << 14 | 0) ^ (0 | Re << 23 | Qe >>> 9), nx = Qe & Me ^ Ie & (Qe ^ -1), ox = Re & Ne ^ Je & (Re ^ -1), px = P(qc, $a, -2096016459, 1996064986), qx = P(px, t, Ee, Fe), rx = P(qx, t, nx, ox), sn = P(rx, t, lx, mx), tn = t, un = Se & Oe, vn = Te & Pe, sx = P((Se >>> 28 | Te << 4 | 0) ^ (Te >>> 2 | 0 | Se << 30 | 0) ^ (Te >>> 7 | 0 | Se << 25 | 0), (Te >>> 28 | 0 | Se << 4 | 0) ^ (0 | Te << 30 | Se >>> 2) ^ (0 | Te << 25 | Se >>> 7), Se & Ke ^ qn ^ un, Te & Le ^ rn ^ vn), tx = t, Ue = P(sn, tn, Ge, He), Ve = t, We = P(sx, tx, sn, tn), Xe = t, ux = (Ue >>> 14 | Ve << 18 | 0) ^ (Ue >>> 18 | Ve << 14 | 0) ^ (Ve >>> 9 | 0 | Ue << 23 | 0), vx = (Ve >>> 14 | 0 | Ue << 18 | 0) ^ (Ve >>> 18 | 0 | Ue << 14 | 0) ^ (0 | Ve << 23 | Ue >>> 9), wx = Ue & Qe ^ Me & (Ue ^ -1), xx = Ve & Re ^ Ne & (Ve ^ -1), yx = P(rc, ab, -295247957, -1740746414), zx = P(yx, t, Ie, Je), Ax = P(zx, t, wx, xx), wn = P(Ax, t, ux, vx), xn = t, yn = We & Se, zn = Xe & Te, Bx = P((We >>> 28 | Xe << 4 | 0) ^ (Xe >>> 2 | 0 | We << 30 | 0) ^ (Xe >>> 7 | 0 | We << 25 | 0), (Xe >>> 28 | 0 | We << 4 | 0) ^ (0 | Xe << 30 | We >>> 2) ^ (0 | Xe << 25 | We >>> 7), We & Oe ^ un ^ yn, Xe & Pe ^ vn ^ zn), Cx = t, Ye = P(wn, xn, Ke, Le), Ze = t, $e = P(Bx, Cx, wn, xn), af = t, Dx = (Ye >>> 14 | Ze << 18 | 0) ^ (Ye >>> 18 | Ze << 14 | 0) ^ (Ze >>> 9 | 0 | Ye << 23 | 0), Ex = (Ze >>> 14 | 0 | Ye << 18 | 0) ^ (Ze >>> 18 | 0 | Ye << 14 | 0) ^ (0 | Ze << 23 | Ye >>> 9), Fx = Ye & Ue ^ Qe & (Ye ^ -1), Gx = Ze & Ve ^ Re & (Ze ^ -1), Hx = P(sc, bb, 766784016, -1473132947), Ix = P(Hx, t, Me, Ne), Jx = P(Ix, t, Fx, Gx), An = P(Jx, t, Dx, Ex), Bn = t, Cn = $e & We, Dn = af & Xe, Kx = P(($e >>> 28 | af << 4 | 0) ^ (af >>> 2 | 0 | $e << 30 | 0) ^ (af >>> 7 | 0 | $e << 25 | 0), (af >>> 28 | 0 | $e << 4 | 0) ^ (0 | af << 30 | $e >>> 2) ^ (0 | af << 25 | $e >>> 7), $e & Se ^ yn ^ Cn, af & Te ^ zn ^ Dn), Lx = t, bf = P(An, Bn, Oe, Pe), cf = t, df = P(Kx, Lx, An, Bn), ef = t, Mx = (bf >>> 14 | cf << 18 | 0) ^ (bf >>> 18 | cf << 14 | 0) ^ (cf >>> 9 | 0 | bf << 23 | 0), Nx = (cf >>> 14 | 0 | bf << 18 | 0) ^ (cf >>> 18 | 0 | bf << 14 | 0) ^ (0 | cf << 23 | bf >>> 9), Ox = bf & Ye ^ Ue & (bf ^ -1), Px = cf & Ze ^ Ve & (cf ^ -1), Qx = P(tc, cb, -1728372417, -1341970488), Rx = P(Qx, t, Qe, Re), Sx = P(Rx, t, Ox, Px), En = P(Sx, t, Mx, Nx), Fn = t, Gn = df & $e, Hn = ef & af, Tx = P((df >>> 28 | ef << 4 | 0) ^ (ef >>> 2 | 0 | df << 30 | 0) ^ (ef >>> 7 | 0 | df << 25 | 0), (ef >>> 28 | 0 | df << 4 | 0) ^ (0 | ef << 30 | df >>> 2) ^ (0 | ef << 25 | df >>> 7), df & We ^ Cn ^ Gn, ef & Xe ^ Dn ^ Hn), Ux = t, ff = P(En, Fn, Se, Te), gf = t, hf = P(Tx, Ux, En, Fn), jf = t, Vx = (ff >>> 14 | gf << 18 | 0) ^ (ff >>> 18 | gf << 14 | 0) ^ (gf >>> 9 | 0 | ff << 23 | 0), Wx = (gf >>> 14 | 0 | ff << 18 | 0) ^ (gf >>> 18 | 0 | ff << 14 | 0) ^ (0 | gf << 23 | ff >>> 9), Xx = ff & bf ^ Ye & (ff ^ -1), Yx = gf & cf ^ Ze & (gf ^ -1), Zx = P(uc, db, -1091629340, -1084653625), $x = P(Zx, t, Ue, Ve), ay = P($x, t, Xx, Yx), In = P(ay, t, Vx, Wx), Jn = t, Kn = hf & df, Ln = jf & ef, by = P((hf >>> 28 | jf << 4 | 0) ^ (jf >>> 2 | 0 | hf << 30 | 0) ^ (jf >>> 7 | 0 | hf << 25 | 0), (jf >>> 28 | 0 | hf << 4 | 0) ^ (0 | jf << 30 | hf >>> 2) ^ (0 | jf << 25 | hf >>> 7), hf & $e ^ Gn ^ Kn, jf & af ^ Hn ^ Ln), cy = t, kf = P(In, Jn, We, Xe), lf = t, mf = P(by, cy, In, Jn), nf = t, dy = (kf >>> 14 | lf << 18 | 0) ^ (kf >>> 18 | lf << 14 | 0) ^ (lf >>> 9 | 0 | kf << 23 | 0), ey = (lf >>> 14 | 0 | kf << 18 | 0) ^ (lf >>> 18 | 0 | kf << 14 | 0) ^ (0 | lf << 23 | kf >>> 9), fy = kf & ff ^ bf & (kf ^ -1), gy = lf & gf ^ cf & (lf ^ -1), hy = P(vc, eb, 1034457026, -958395405), iy = P(hy, t, Ye, Ze), jy = P(iy, t, fy, gy), Mn = P(jy, t, dy, ey), Nn = t, On = mf & hf, Pn = nf & jf, ky = P((mf >>> 28 | nf << 4 | 0) ^ (nf >>> 2 | 0 | mf << 30 | 0) ^ (nf >>> 7 | 0 | mf << 25 | 0), (nf >>> 28 | 0 | mf << 4 | 0) ^ (0 | nf << 30 | mf >>> 2) ^ (0 | nf << 25 | mf >>> 7), mf & df ^ Kn ^ On, nf & ef ^ Ln ^ Pn), ly = t, of = P(Mn, Nn, $e, af), pf = t, qf = P(ky, ly, Mn, Nn), rf = t, my = (of >>> 14 | pf << 18 | 0) ^ (of >>> 18 | pf << 14 | 0) ^ (pf >>> 9 | 0 | of << 23 | 0), ny = (pf >>> 14 | 0 | of << 18 | 0) ^ (pf >>> 18 | 0 | of << 14 | 0) ^ (0 | pf << 23 | of >>> 9), oy = of & kf ^ ff & (of ^ -1), py = pf & lf ^ gf & (pf ^ -1), qy = P(wc, fb, -1828018395, -710438585), ry = P(qy, t, bf, cf), sy = P(ry, t, oy, py), Qn = P(sy, t, my, ny), Rn = t, Sn = qf & mf, Tn = rf & nf, ty = P((qf >>> 28 | rf << 4 | 0) ^ (rf >>> 2 | 0 | qf << 30 | 0) ^ (rf >>> 7 | 0 | qf << 25 | 0), (rf >>> 28 | 0 | qf << 4 | 0) ^ (0 | rf << 30 | qf >>> 2) ^ (0 | rf << 25 | qf >>> 7), qf & hf ^ On ^ Sn, rf & jf ^ Pn ^ Tn), uy = t, sf = P(Qn, Rn, df, ef), tf = t, uf = P(ty, uy, Qn, Rn), vf = t, vy = (sf >>> 14 | tf << 18 | 0) ^ (sf >>> 18 | tf << 14 | 0) ^ (tf >>> 9 | 0 | sf << 23 | 0), wy = (tf >>> 14 | 0 | sf << 18 | 0) ^ (tf >>> 18 | 0 | sf << 14 | 0) ^ (0 | tf << 23 | sf >>> 9), xy = sf & of ^ kf & (sf ^ -1), yy = tf & pf ^ lf & (tf ^ -1), zy = P(xc, gb, -536640913, 113926993), Ay = P(zy, t, ff, gf), By = P(Ay, t, xy, yy), Un = P(By, t, vy, wy), Vn = t, Wn = uf & qf, Xn = vf & rf, Cy = P((uf >>> 28 | vf << 4 | 0) ^ (vf >>> 2 | 0 | uf << 30 | 0) ^ (vf >>> 7 | 0 | uf << 25 | 0), (vf >>> 28 | 0 | uf << 4 | 0) ^ (0 | vf << 30 | uf >>> 2) ^ (0 | vf << 25 | uf >>> 7), uf & mf ^ Sn ^ Wn, vf & nf ^ Tn ^ Xn), Dy = t, wf = P(Un, Vn, hf, jf), xf = t, yf = P(Cy, Dy, Un, Vn), zf = t, Ey = (wf >>> 14 | xf << 18 | 0) ^ (wf >>> 18 | xf << 14 | 0) ^ (xf >>> 9 | 0 | wf << 23 | 0), Fy = (xf >>> 14 | 0 | wf << 18 | 0) ^ (xf >>> 18 | 0 | wf << 14 | 0) ^ (0 | xf << 23 | wf >>> 9), Gy = wf & sf ^ of & (wf ^ -1), Hy = xf & tf ^ pf & (xf ^ -1), Iy = P(yc, hb, 168717936, 338241895), Jy = P(Iy, t, kf, lf), Ky = P(Jy, t, Gy, Hy), Yn = P(Ky, t, Ey, Fy), Zn = t, $n = yf & uf, ao = zf & vf, Ly = P((yf >>> 28 | zf << 4 | 0) ^ (zf >>> 2 | 0 | yf << 30 | 0) ^ (zf >>> 7 | 0 | yf << 25 | 0), (zf >>> 28 | 0 | yf << 4 | 0) ^ (0 | zf << 30 | yf >>> 2) ^ (0 | zf << 25 | yf >>> 7), yf & qf ^ Wn ^ $n, zf & rf ^ Xn ^ ao), My = t, Af = P(Yn, Zn, mf, nf), Bf = t, Cf = P(Ly, My, Yn, Zn), Df = t, Ny = (gb >>> 29 | 0 | xc << 3 | 0) ^ (xc >>> 6 | gb << 26) ^ (xc >>> 19 | gb << 13 | 0), Oy = (0 | gb << 3 | xc >>> 29) ^ (gb >>> 6 | 0) ^ (gb >>> 19 | 0 | xc << 13 | 0), Py = P((kc >>> 8 | Ua << 24 | 0) ^ (kc >>> 7 | Ua << 25) ^ (kc >>> 1 | Ua << 31 | 0), (Ua >>> 8 | 0 | kc << 24 | 0) ^ (Ua >>> 7 | 0) ^ (Ua >>> 1 | 0 | kc << 31 | 0), jc, Ta), Qy = P(Py, t, sc, bb), zc = P(Qy, t, Ny, Oy), ib = t, Ry = (hb >>> 29 | 0 | yc << 3 | 0) ^ (yc >>> 6 | hb << 26) ^ (yc >>> 19 | hb << 13 | 0), Sy = (0 | hb << 3 | yc >>> 29) ^ (hb >>> 6 | 0) ^ (hb >>> 19 | 0 | yc << 13 | 0), Ty = P((lc >>> 8 | Va << 24 | 0) ^ (lc >>> 7 | Va << 25) ^ (lc >>> 1 | Va << 31 | 0), (Va >>> 8 | 0 | lc << 24 | 0) ^ (Va >>> 7 | 0) ^ (Va >>> 1 | 0 | lc << 31 | 0), kc, Ua), Uy = P(Ty, t, tc, cb), Ac = P(Uy, t, Ry, Sy), jb = t, Vy = (ib >>> 29 | 0 | zc << 3 | 0) ^ (zc >>> 6 | ib << 26) ^ (zc >>> 19 | ib << 13 | 0), Wy = (0 | ib << 3 | zc >>> 29) ^ (ib >>> 6 | 0) ^ (ib >>> 19 | 0 | zc << 13 | 0), Xy = P((mc >>> 8 | Wa << 24 | 0) ^ (mc >>> 7 | Wa << 25) ^ (mc >>> 1 | Wa << 31 | 0), (Wa >>> 8 | 0 | mc << 24 | 0) ^ (Wa >>> 7 | 0) ^ (Wa >>> 1 | 0 | mc << 31 | 0), lc, Va), Yy = P(Xy, t, uc, db), Bc = P(Yy, t, Vy, Wy), kb = t, Zy = (jb >>> 29 | 0 | Ac << 3 | 0) ^ (Ac >>> 6 | jb << 26) ^ (Ac >>> 19 | jb << 13 | 0), $y = (0 | jb << 3 | Ac >>> 29) ^ (jb >>> 6 | 0) ^ (jb >>> 19 | 0 | Ac << 13 | 0), az = P((nc >>> 8 | Xa << 24 | 0) ^ (nc >>> 7 | Xa << 25) ^ (nc >>> 1 | Xa << 31 | 0), (Xa >>> 8 | 0 | nc << 24 | 0) ^ (Xa >>> 7 | 0) ^ (Xa >>> 1 | 0 | nc << 31 | 0), mc, Wa), bz = P(az, t, vc, eb), Cc = P(bz, t, Zy, $y), lb = t, cz = (kb >>> 29 | 0 | Bc << 3 | 0) ^ (Bc >>> 6 | kb << 26) ^ (Bc >>> 19 | kb << 13 | 0), dz = (0 | kb << 3 | Bc >>> 29) ^ (kb >>> 6 | 0) ^ (kb >>> 19 | 0 | Bc << 13 | 0), ez = P((oc >>> 8 | Ya << 24 | 0) ^ (oc >>> 7 | Ya << 25) ^ (oc >>> 1 | Ya << 31 | 0), (Ya >>> 8 | 0 | oc << 24 | 0) ^ (Ya >>> 7 | 0) ^ (Ya >>> 1 | 0 | oc << 31 | 0), nc, Xa), fz = P(ez, t, wc, fb), Dc = P(fz, t, cz, dz), mb = t, gz = (lb >>> 29 | 0 | Cc << 3 | 0) ^ (Cc >>> 6 | lb << 26) ^ (Cc >>> 19 | lb << 13 | 0), hz = (0 | lb << 3 | Cc >>> 29) ^ (lb >>> 6 | 0) ^ (lb >>> 19 | 0 | Cc << 13 | 0), iz = P((pc >>> 8 | Za << 24 | 0) ^ (pc >>> 7 | Za << 25) ^ (pc >>> 1 | Za << 31 | 0), (Za >>> 8 | 0 | pc << 24 | 0) ^ (Za >>> 7 | 0) ^ (Za >>> 1 | 0 | pc << 31 | 0), oc, Ya), jz = P(iz, t, xc, gb), Ec = P(jz, t, gz, hz), nb = t, kz = (mb >>> 29 | 0 | Dc << 3 | 0) ^ (Dc >>> 6 | mb << 26) ^ (Dc >>> 19 | mb << 13 | 0), lz = (0 | mb << 3 | Dc >>> 29) ^ (mb >>> 6 | 0) ^ (mb >>> 19 | 0 | Dc << 13 | 0), mz = P((qc >>> 8 | $a << 24 | 0) ^ (qc >>> 7 | $a << 25) ^ (qc >>> 1 | $a << 31 | 0), ($a >>> 8 | 0 | qc << 24 | 0) ^ ($a >>> 7 | 0) ^ ($a >>> 1 | 0 | qc << 31 | 0), pc, Za), nz = P(mz, t, yc, hb), Fc = P(nz, t, kz, lz), ob = t, oz = (nb >>> 29 | 0 | Ec << 3 | 0) ^ (Ec >>> 6 | nb << 26) ^ (Ec >>> 19 | nb << 13 | 0), pz = (0 | nb << 3 | Ec >>> 29) ^ (nb >>> 6 | 0) ^ (nb >>> 19 | 0 | Ec << 13 | 0), qz = P((rc >>> 8 | ab << 24 | 0) ^ (rc >>> 7 | ab << 25) ^ (rc >>> 1 | ab << 31 | 0), (ab >>> 8 | 0 | rc << 24 | 0) ^ (ab >>> 7 | 0) ^ (ab >>> 1 | 0 | rc << 31 | 0), qc, $a), rz = P(qz, t, zc, ib), Gc = P(rz, t, oz, pz), pb = t, sz = (ob >>> 29 | 0 | Fc << 3 | 0) ^ (Fc >>> 6 | ob << 26) ^ (Fc >>> 19 | ob << 13 | 0), tz = (0 | ob << 3 | Fc >>> 29) ^ (ob >>> 6 | 0) ^ (ob >>> 19 | 0 | Fc << 13 | 0), uz = P((sc >>> 8 | bb << 24 | 0) ^ (sc >>> 7 | bb << 25) ^ (sc >>> 1 | bb << 31 | 0), (bb >>> 8 | 0 | sc << 24 | 0) ^ (bb >>> 7 | 0) ^ (bb >>> 1 | 0 | sc << 31 | 0), rc, ab), vz = P(uz, t, Ac, jb), Hc = P(vz, t, sz, tz), qb = t, wz = (pb >>> 29 | 0 | Gc << 3 | 0) ^ (Gc >>> 6 | pb << 26) ^ (Gc >>> 19 | pb << 13 | 0), xz = (0 | pb << 3 | Gc >>> 29) ^ (pb >>> 6 | 0) ^ (pb >>> 19 | 0 | Gc << 13 | 0), yz = P((tc >>> 8 | cb << 24 | 0) ^ (tc >>> 7 | cb << 25) ^ (tc >>> 1 | cb << 31 | 0), (cb >>> 8 | 0 | tc << 24 | 0) ^ (cb >>> 7 | 0) ^ (cb >>> 1 | 0 | tc << 31 | 0), sc, bb), zz = P(yz, t, Bc, kb), Ic = P(zz, t, wz, xz), rb = t, Az = (qb >>> 29 | 0 | Hc << 3 | 0) ^ (Hc >>> 6 | qb << 26) ^ (Hc >>> 19 | qb << 13 | 0), Bz = (0 | qb << 3 | Hc >>> 29) ^ (qb >>> 6 | 0) ^ (qb >>> 19 | 0 | Hc << 13 | 0), Cz = P((uc >>> 8 | db << 24 | 0) ^ (uc >>> 7 | db << 25) ^ (uc >>> 1 | db << 31 | 0), (db >>> 8 | 0 | uc << 24 | 0) ^ (db >>> 7 | 0) ^ (db >>> 1 | 0 | uc << 31 | 0), tc, cb), Dz = P(Cz, t, Cc, lb), Jc = P(Dz, t, Az, Bz), sb = t, Ez = (rb >>> 29 | 0 | Ic << 3 | 0) ^ (Ic >>> 6 | rb << 26) ^ (Ic >>> 19 | rb << 13 | 0), Fz = (0 | rb << 3 | Ic >>> 29) ^ (rb >>> 6 | 0) ^ (rb >>> 19 | 0 | Ic << 13 | 0), Gz = P((vc >>> 8 | eb << 24 | 0) ^ (vc >>> 7 | eb << 25) ^ (vc >>> 1 | eb << 31 | 0), (eb >>> 8 | 0 | vc << 24 | 0) ^ (eb >>> 7 | 0) ^ (eb >>> 1 | 0 | vc << 31 | 0), uc, db), Hz = P(Gz, t, Dc, mb), Kc = P(Hz, t, Ez, Fz), tb = t, Iz = (sb >>> 29 | 0 | Jc << 3 | 0) ^ (Jc >>> 6 | sb << 26) ^ (Jc >>> 19 | sb << 13 | 0), Jz = (0 | sb << 3 | Jc >>> 29) ^ (sb >>> 6 | 0) ^ (sb >>> 19 | 0 | Jc << 13 | 0), Kz = P((wc >>> 8 | fb << 24 | 0) ^ (wc >>> 7 | fb << 25) ^ (wc >>> 1 | fb << 31 | 0), (fb >>> 8 | 0 | wc << 24 | 0) ^ (fb >>> 7 | 0) ^ (fb >>> 1 | 0 | wc << 31 | 0), vc, eb), Lz = P(Kz, t, Ec, nb), Lc = P(Lz, t, Iz, Jz), ub = t, Mz = (tb >>> 29 | 0 | Kc << 3 | 0) ^ (Kc >>> 6 | tb << 26) ^ (Kc >>> 19 | tb << 13 | 0), Nz = (0 | tb << 3 | Kc >>> 29) ^ (tb >>> 6 | 0) ^ (tb >>> 19 | 0 | Kc << 13 | 0), Oz = P((xc >>> 8 | gb << 24 | 0) ^ (xc >>> 7 | gb << 25) ^ (xc >>> 1 | gb << 31 | 0), (gb >>> 8 | 0 | xc << 24 | 0) ^ (gb >>> 7 | 0) ^ (gb >>> 1 | 0 | xc << 31 | 0), wc, fb), Pz = P(Oz, t, Fc, ob), Mc = P(Pz, t, Mz, Nz), vb = t, Qz = (ub >>> 29 | 0 | Lc << 3 | 0) ^ (Lc >>> 6 | ub << 26) ^ (Lc >>> 19 | ub << 13 | 0), Rz = (0 | ub << 3 | Lc >>> 29) ^ (ub >>> 6 | 0) ^ (ub >>> 19 | 0 | Lc << 13 | 0), Sz = P((yc >>> 8 | hb << 24 | 0) ^ (yc >>> 7 | hb << 25) ^ (yc >>> 1 | hb << 31 | 0), (hb >>> 8 | 0 | yc << 24 | 0) ^ (hb >>> 7 | 0) ^ (hb >>> 1 | 0 | yc << 31 | 0), xc, gb), Tz = P(Sz, t, Gc, pb), Nc = P(Tz, t, Qz, Rz), wb = t, Uz = (vb >>> 29 | 0 | Mc << 3 | 0) ^ (Mc >>> 6 | vb << 26) ^ (Mc >>> 19 | vb << 13 | 0), Vz = (0 | vb << 3 | Mc >>> 29) ^ (vb >>> 6 | 0) ^ (vb >>> 19 | 0 | Mc << 13 | 0), Wz = P((zc >>> 8 | ib << 24 | 0) ^ (zc >>> 7 | ib << 25) ^ (zc >>> 1 | ib << 31 | 0), (ib >>> 8 | 0 | zc << 24 | 0) ^ (ib >>> 7 | 0) ^ (ib >>> 1 | 0 | zc << 31 | 0), yc, hb), Xz = P(Wz, t, Hc, qb), Oc = P(Xz, t, Uz, Vz), xb = t, Yz = (Af >>> 14 | Bf << 18 | 0) ^ (Af >>> 18 | Bf << 14 | 0) ^ (Bf >>> 9 | 0 | Af << 23 | 0), Zz = (Bf >>> 14 | 0 | Af << 18 | 0) ^ (Bf >>> 18 | 0 | Af << 14 | 0) ^ (0 | Bf << 23 | Af >>> 9), $z = Af & wf ^ sf & (Af ^ -1), aA = Bf & xf ^ tf & (Bf ^ -1), bA = P(zc, ib, 1188179964, 666307205), cA = P(bA, t, of, pf), dA = P(cA, t, $z, aA), bo = P(dA, t, Yz, Zz), co = t, eo = Cf & yf, fo = Df & zf, eA = P((Cf >>> 28 | Df << 4 | 0) ^ (Df >>> 2 | 0 | Cf << 30 | 0) ^ (Df >>> 7 | 0 | Cf << 25 | 0), (Df >>> 28 | 0 | Cf << 4 | 0) ^ (0 | Df << 30 | Cf >>> 2) ^ (0 | Df << 25 | Cf >>> 7), Cf & uf ^ $n ^ eo, Df & vf ^ ao ^ fo), fA = t, Ef = P(bo, co, qf, rf), Ff = t, Gf = P(eA, fA, bo, co), Hf = t, gA = (Ef >>> 14 | Ff << 18 | 0) ^ (Ef >>> 18 | Ff << 14 | 0) ^ (Ff >>> 9 | 0 | Ef << 23 | 0), hA = (Ff >>> 14 | 0 | Ef << 18 | 0) ^ (Ff >>> 18 | 0 | Ef << 14 | 0) ^ (0 | Ff << 23 | Ef >>> 9), iA = Ef & Af ^ wf & (Ef ^ -1), jA = Ff & Bf ^ xf & (Ff ^ -1), kA = P(Ac, jb, 1546045734, 773529912), lA = P(kA, t, sf, tf), mA = P(lA, t, iA, jA), go = P(mA, t, gA, hA), ho = t, io = Gf & Cf, jo = Hf & Df, nA = P((Gf >>> 28 | Hf << 4 | 0) ^ (Hf >>> 2 | 0 | Gf << 30 | 0) ^ (Hf >>> 7 | 0 | Gf << 25 | 0), (Hf >>> 28 | 0 | Gf << 4 | 0) ^ (0 | Hf << 30 | Gf >>> 2) ^ (0 | Hf << 25 | Gf >>> 7), Gf & yf ^ eo ^ io, Hf & zf ^ fo ^ jo), oA = t, If = P(go, ho, uf, vf), Jf = t, Kf = P(nA, oA, go, ho), Lf = t, pA = (If >>> 14 | Jf << 18 | 0) ^ (If >>> 18 | Jf << 14 | 0) ^ (Jf >>> 9 | 0 | If << 23 | 0), qA = (Jf >>> 14 | 0 | If << 18 | 0) ^ (Jf >>> 18 | 0 | If << 14 | 0) ^ (0 | Jf << 23 | If >>> 9), rA = If & Ef ^ Af & (If ^ -1), sA = Jf & Ff ^ Bf & (Jf ^ -1), tA = P(Bc, kb, 1522805485, 1294757372), uA = P(tA, t, wf, xf), vA = P(uA, t, rA, sA), ko = P(vA, t, pA, qA), lo = t, mo = Kf & Gf, no = Lf & Hf, wA = P((Kf >>> 28 | Lf << 4 | 0) ^ (Lf >>> 2 | 0 | Kf << 30 | 0) ^ (Lf >>> 7 | 0 | Kf << 25 | 0), (Lf >>> 28 | 0 | Kf << 4 | 0) ^ (0 | Lf << 30 | Kf >>> 2) ^ (0 | Lf << 25 | Kf >>> 7), Kf & Cf ^ io ^ mo, Lf & Df ^ jo ^ no), xA = t, Mf = P(ko, lo, yf, zf), Nf = t, Of = P(wA, xA, ko, lo), Pf = t, yA = (Mf >>> 14 | Nf << 18 | 0) ^ (Mf >>> 18 | Nf << 14 | 0) ^ (Nf >>> 9 | 0 | Mf << 23 | 0), zA = (Nf >>> 14 | 0 | Mf << 18 | 0) ^ (Nf >>> 18 | 0 | Mf << 14 | 0) ^ (0 | Nf << 23 | Mf >>> 9), AA = Mf & If ^ Ef & (Mf ^ -1), BA = Nf & Jf ^ Ff & (Nf ^ -1), CA = P(Cc, lb, -1651133473, 1396182291), DA = P(CA, t, Af, Bf), EA = P(DA, t, AA, BA), oo = P(EA, t, yA, zA), po = t, qo = Of & Kf, ro = Pf & Lf, FA = P((Of >>> 28 | Pf << 4 | 0) ^ (Pf >>> 2 | 0 | Of << 30 | 0) ^ (Pf >>> 7 | 0 | Of << 25 | 0), (Pf >>> 28 | 0 | Of << 4 | 0) ^ (0 | Pf << 30 | Of >>> 2) ^ (0 | Pf << 25 | Of >>> 7), Of & Gf ^ mo ^ qo, Pf & Hf ^ no ^ ro), GA = t, Qf = P(oo, po, Cf, Df), Rf = t, Sf = P(FA, GA, oo, po), Tf = t, HA = (Qf >>> 14 | Rf << 18 | 0) ^ (Qf >>> 18 | Rf << 14 | 0) ^ (Rf >>> 9 | 0 | Qf << 23 | 0), IA = (Rf >>> 14 | 0 | Qf << 18 | 0) ^ (Rf >>> 18 | 0 | Qf << 14 | 0) ^ (0 | Rf << 23 | Qf >>> 9), JA = Qf & Mf ^ If & (Qf ^ -1), KA = Rf & Nf ^ Jf & (Rf ^ -1), LA = P(Dc, mb, -1951439906, 1695183700), MA = P(LA, t, Ef, Ff), NA = P(MA, t, JA, KA), so = P(NA, t, HA, IA), to = t, uo = Sf & Of, vo = Tf & Pf, OA = P((Sf >>> 28 | Tf << 4 | 0) ^ (Tf >>> 2 | 0 | Sf << 30 | 0) ^ (Tf >>> 7 | 0 | Sf << 25 | 0), (Tf >>> 28 | 0 | Sf << 4 | 0) ^ (0 | Tf << 30 | Sf >>> 2) ^ (0 | Tf << 25 | Sf >>> 7), Sf & Kf ^ qo ^ uo, Tf & Lf ^ ro ^ vo), PA = t, Uf = P(so, to, Gf, Hf), Vf = t, Wf = P(OA, PA, so, to), Xf = t, QA = (Uf >>> 14 | Vf << 18 | 0) ^ (Uf >>> 18 | Vf << 14 | 0) ^ (Vf >>> 9 | 0 | Uf << 23 | 0), RA = (Vf >>> 14 | 0 | Uf << 18 | 0) ^ (Vf >>> 18 | 0 | Uf << 14 | 0) ^ (0 | Vf << 23 | Uf >>> 9), SA = Uf & Qf ^ Mf & (Uf ^ -1), TA = Vf & Rf ^ Nf & (Vf ^ -1), UA = P(Ec, nb, 1014477480, 1986661051), VA = P(UA, t, If, Jf), WA = P(VA, t, SA, TA), wo = P(WA, t, QA, RA), xo = t, yo = Wf & Sf, zo = Xf & Tf, XA = P((Wf >>> 28 | Xf << 4 | 0) ^ (Xf >>> 2 | 0 | Wf << 30 | 0) ^ (Xf >>> 7 | 0 | Wf << 25 | 0), (Xf >>> 28 | 0 | Wf << 4 | 0) ^ (0 | Xf << 30 | Wf >>> 2) ^ (0 | Xf << 25 | Wf >>> 7), Wf & Of ^ uo ^ yo, Xf & Pf ^ vo ^ zo), YA = t, Yf = P(wo, xo, Kf, Lf), Zf = t, $f = P(XA, YA, wo, xo), ag = t, ZA = (Yf >>> 14 | Zf << 18 | 0) ^ (Yf >>> 18 | Zf << 14 | 0) ^ (Zf >>> 9 | 0 | Yf << 23 | 0), $A = (Zf >>> 14 | 0 | Yf << 18 | 0) ^ (Zf >>> 18 | 0 | Yf << 14 | 0) ^ (0 | Zf << 23 | Yf >>> 9), aB = Yf & Uf ^ Qf & (Yf ^ -1), bB = Zf & Vf ^ Rf & (Zf ^ -1), cB = P(Fc, ob, 1206759142, -2117940946), dB = P(cB, t, Mf, Nf), eB = P(dB, t, aB, bB), Ao = P(eB, t, ZA, $A), Bo = t, Co = $f & Wf, Do = ag & Xf, fB = P(($f >>> 28 | ag << 4 | 0) ^ (ag >>> 2 | 0 | $f << 30 | 0) ^ (ag >>> 7 | 0 | $f << 25 | 0), (ag >>> 28 | 0 | $f << 4 | 0) ^ (0 | ag << 30 | $f >>> 2) ^ (0 | ag << 25 | $f >>> 7), $f & Sf ^ yo ^ Co, ag & Tf ^ zo ^ Do), gB = t, bg = P(Ao, Bo, Of, Pf), cg = t, dg = P(fB, gB, Ao, Bo), eg = t, hB = (bg >>> 14 | cg << 18 | 0) ^ (bg >>> 18 | cg << 14 | 0) ^ (cg >>> 9 | 0 | bg << 23 | 0), iB = (cg >>> 14 | 0 | bg << 18 | 0) ^ (cg >>> 18 | 0 | bg << 14 | 0) ^ (0 | cg << 23 | bg >>> 9), jB = bg & Yf ^ Uf & (bg ^ -1), kB = cg & Zf ^ Vf & (cg ^ -1), lB = P(Gc, pb, 344077627, -1838011259), mB = P(lB, t, Qf, Rf), nB = P(mB, t, jB, kB), Eo = P(nB, t, hB, iB), Fo = t, Go = dg & $f, Ho = eg & ag, oB = P((dg >>> 28 | eg << 4 | 0) ^ (eg >>> 2 | 0 | dg << 30 | 0) ^ (eg >>> 7 | 0 | dg << 25 | 0), (eg >>> 28 | 0 | dg << 4 | 0) ^ (0 | eg << 30 | dg >>> 2) ^ (0 | eg << 25 | dg >>> 7), dg & Wf ^ Co ^ Go, eg & Xf ^ Do ^ Ho), pB = t, fg = P(Eo, Fo, Sf, Tf), gg = t, hg = P(oB, pB, Eo, Fo), ig = t, qB = (fg >>> 14 | gg << 18 | 0) ^ (fg >>> 18 | gg << 14 | 0) ^ (gg >>> 9 | 0 | fg << 23 | 0), rB = (gg >>> 14 | 0 | fg << 18 | 0) ^ (gg >>> 18 | 0 | fg << 14 | 0) ^ (0 | gg << 23 | fg >>> 9), sB = fg & bg ^ Yf & (fg ^ -1), tB = gg & cg ^ Zf & (gg ^ -1), uB = P(Hc, qb, 1290863460, -1564481375), vB = P(uB, t, Uf, Vf), wB = P(vB, t, sB, tB), Io = P(wB, t, qB, rB), Jo = t, Ko = hg & dg, Lo = ig & eg, xB = P((hg >>> 28 | ig << 4 | 0) ^ (ig >>> 2 | 0 | hg << 30 | 0) ^ (ig >>> 7 | 0 | hg << 25 | 0), (ig >>> 28 | 0 | hg << 4 | 0) ^ (0 | ig << 30 | hg >>> 2) ^ (0 | ig << 25 | hg >>> 7), hg & $f ^ Go ^ Ko, ig & ag ^ Ho ^ Lo), yB = t, jg = P(Io, Jo, Wf, Xf), kg = t, lg = P(xB, yB, Io, Jo), mg = t, zB = (jg >>> 14 | kg << 18 | 0) ^ (jg >>> 18 | kg << 14 | 0) ^ (kg >>> 9 | 0 | jg << 23 | 0), AB = (kg >>> 14 | 0 | jg << 18 | 0) ^ (kg >>> 18 | 0 | jg << 14 | 0) ^ (0 | kg << 23 | jg >>> 9), BB = jg & fg ^ bg & (jg ^ -1), CB = kg & gg ^ cg & (kg ^ -1), DB = P(Ic, rb, -1136513023, -1474664885), EB = P(DB, t, Yf, Zf), FB = P(EB, t, BB, CB), Mo = P(FB, t, zB, AB), No = t, Oo = lg & hg, Po = mg & ig, GB = P((lg >>> 28 | mg << 4 | 0) ^ (mg >>> 2 | 0 | lg << 30 | 0) ^ (mg >>> 7 | 0 | lg << 25 | 0), (mg >>> 28 | 0 | lg << 4 | 0) ^ (0 | mg << 30 | lg >>> 2) ^ (0 | mg << 25 | lg >>> 7), lg & dg ^ Ko ^ Oo, mg & eg ^ Lo ^ Po), HB = t, ng = P(Mo, No, $f, ag), og = t, pg = P(GB, HB, Mo, No), qg = t, IB = (ng >>> 14 | og << 18 | 0) ^ (ng >>> 18 | og << 14 | 0) ^ (og >>> 9 | 0 | ng << 23 | 0), JB = (og >>> 14 | 0 | ng << 18 | 0) ^ (og >>> 18 | 0 | ng << 14 | 0) ^ (0 | og << 23 | ng >>> 9), KB = ng & jg ^ fg & (ng ^ -1), LB = og & kg ^ gg & (og ^ -1), MB = P(Jc, sb, -789014639, -1035236496), NB = P(MB, t, bg, cg), OB = P(NB, t, KB, LB), Qo = P(OB, t, IB, JB), Ro = t, So = pg & lg, To = qg & mg, PB = P((pg >>> 28 | qg << 4 | 0) ^ (qg >>> 2 | 0 | pg << 30 | 0) ^ (qg >>> 7 | 0 | pg << 25 | 0), (qg >>> 28 | 0 | pg << 4 | 0) ^ (0 | qg << 30 | pg >>> 2) ^ (0 | qg << 25 | pg >>> 7), pg & hg ^ Oo ^ So, qg & ig ^ Po ^ To), QB = t, rg = P(Qo, Ro, dg, eg), sg = t, tg = P(PB, QB, Qo, Ro), ug = t, RB = (rg >>> 14 | sg << 18 | 0) ^ (rg >>> 18 | sg << 14 | 0) ^ (sg >>> 9 | 0 | rg << 23 | 0), SB = (sg >>> 14 | 0 | rg << 18 | 0) ^ (sg >>> 18 | 0 | rg << 14 | 0) ^ (0 | sg << 23 | rg >>> 9), TB = rg & ng ^ jg & (rg ^ -1), UB = sg & og ^ kg & (sg ^ -1), VB = P(Kc, tb, 106217008, -949202525), WB = P(VB, t, fg, gg), XB = P(WB, t, TB, UB), Uo = P(XB, t, RB, SB), Vo = t, Wo = tg & pg, Xo = ug & qg, YB = P((tg >>> 28 | ug << 4 | 0) ^ (ug >>> 2 | 0 | tg << 30 | 0) ^ (ug >>> 7 | 0 | tg << 25 | 0), (ug >>> 28 | 0 | tg << 4 | 0) ^ (0 | ug << 30 | tg >>> 2) ^ (0 | ug << 25 | tg >>> 7), tg & lg ^ So ^ Wo, ug & mg ^ To ^ Xo), ZB = t, vg = P(Uo, Vo, hg, ig), wg = t, xg = P(YB, ZB, Uo, Vo), yg = t, $B = (vg >>> 14 | wg << 18 | 0) ^ (vg >>> 18 | wg << 14 | 0) ^ (wg >>> 9 | 0 | vg << 23 | 0), aC = (wg >>> 14 | 0 | vg << 18 | 0) ^ (wg >>> 18 | 0 | vg << 14 | 0) ^ (0 | wg << 23 | vg >>> 9), bC = vg & rg ^ ng & (vg ^ -1), cC = wg & sg ^ og & (wg ^ -1), dC = P(Lc, ub, -688958952, -778901479), eC = P(dC, t, jg, kg), fC = P(eC, t, bC, cC), Yo = P(fC, t, $B, aC), Zo = t, $o = xg & tg, ap = yg & ug, gC = P((xg >>> 28 | yg << 4 | 0) ^ (yg >>> 2 | 0 | xg << 30 | 0) ^ (yg >>> 7 | 0 | xg << 25 | 0), (yg >>> 28 | 0 | xg << 4 | 0) ^ (0 | yg << 30 | xg >>> 2) ^ (0 | yg << 25 | xg >>> 7), xg & pg ^ Wo ^ $o, yg & qg ^ Xo ^ ap), hC = t, zg = P(Yo, Zo, lg, mg), Ag = t, Bg = P(gC, hC, Yo, Zo), Cg = t, iC = (zg >>> 14 | Ag << 18 | 0) ^ (zg >>> 18 | Ag << 14 | 0) ^ (Ag >>> 9 | 0 | zg << 23 | 0), jC = (Ag >>> 14 | 0 | zg << 18 | 0) ^ (Ag >>> 18 | 0 | zg << 14 | 0) ^ (0 | Ag << 23 | zg >>> 9), kC = zg & vg ^ rg & (zg ^ -1), lC = Ag & wg ^ sg & (Ag ^ -1), mC = P(Mc, vb, 1432725776, -694614492), nC = P(mC, t, ng, og), oC = P(nC, t, kC, lC), bp = P(oC, t, iC, jC), cp = t, dp = Bg & xg, ep = Cg & yg, pC = P((Bg >>> 28 | Cg << 4 | 0) ^ (Cg >>> 2 | 0 | Bg << 30 | 0) ^ (Cg >>> 7 | 0 | Bg << 25 | 0), (Cg >>> 28 | 0 | Bg << 4 | 0) ^ (0 | Cg << 30 | Bg >>> 2) ^ (0 | Cg << 25 | Bg >>> 7), Bg & tg ^ $o ^ dp, Cg & ug ^ ap ^ ep), qC = t, Dg = P(bp, cp, pg, qg), Eg = t, Fg = P(pC, qC, bp, cp), Gg = t, rC = (Dg >>> 14 | Eg << 18 | 0) ^ (Dg >>> 18 | Eg << 14 | 0) ^ (Eg >>> 9 | 0 | Dg << 23 | 0), sC = (Eg >>> 14 | 0 | Dg << 18 | 0) ^ (Eg >>> 18 | 0 | Dg << 14 | 0) ^ (0 | Eg << 23 | Dg >>> 9), tC = Dg & zg ^ vg & (Dg ^ -1), uC = Eg & Ag ^ wg & (Eg ^ -1), vC = P(Nc, wb, 1467031594, -200395387), wC = P(vC, t, rg, sg), xC = P(wC, t, tC, uC), fp = P(xC, t, rC, sC), gp = t, hp = Fg & Bg, ip = Gg & Cg, yC = P((Fg >>> 28 | Gg << 4 | 0) ^ (Gg >>> 2 | 0 | Fg << 30 | 0) ^ (Gg >>> 7 | 0 | Fg << 25 | 0), (Gg >>> 28 | 0 | Fg << 4 | 0) ^ (0 | Gg << 30 | Fg >>> 2) ^ (0 | Gg << 25 | Fg >>> 7), Fg & xg ^ dp ^ hp, Gg & yg ^ ep ^ ip), zC = t, Hg = P(fp, gp, tg, ug), Ig = t, Jg = P(yC, zC, fp, gp), Kg = t, AC = (Hg >>> 14 | Ig << 18 | 0) ^ (Hg >>> 18 | Ig << 14 | 0) ^ (Ig >>> 9 | 0 | Hg << 23 | 0), BC = (Ig >>> 14 | 0 | Hg << 18 | 0) ^ (Ig >>> 18 | 0 | Hg << 14 | 0) ^ (0 | Ig << 23 | Hg >>> 9), CC = Hg & Dg ^ zg & (Hg ^ -1), DC = Ig & Eg ^ Ag & (Ig ^ -1), EC = P(Oc, xb, 851169720, 275423344), FC = P(EC, t, vg, wg), GC = P(FC, t, CC, DC), jp = P(GC, t, AC, BC), kp = t, lp = Jg & Fg, mp = Kg & Gg, HC = P((Jg >>> 28 | Kg << 4 | 0) ^ (Kg >>> 2 | 0 | Jg << 30 | 0) ^ (Kg >>> 7 | 0 | Jg << 25 | 0), (Kg >>> 28 | 0 | Jg << 4 | 0) ^ (0 | Kg << 30 | Jg >>> 2) ^ (0 | Kg << 25 | Jg >>> 7), Jg & Bg ^ hp ^ lp, Kg & Cg ^ ip ^ mp), IC = t, Lg = P(jp, kp, xg, yg), Mg = t, Ng = P(HC, IC, jp, kp), Og = t, JC = (wb >>> 29 | 0 | Nc << 3 | 0) ^ (Nc >>> 6 | wb << 26) ^ (Nc >>> 19 | wb << 13 | 0), KC = (0 | wb << 3 | Nc >>> 29) ^ (wb >>> 6 | 0) ^ (wb >>> 19 | 0 | Nc << 13 | 0), LC = P((Ac >>> 8 | jb << 24 | 0) ^ (Ac >>> 7 | jb << 25) ^ (Ac >>> 1 | jb << 31 | 0), (jb >>> 8 | 0 | Ac << 24 | 0) ^ (jb >>> 7 | 0) ^ (jb >>> 1 | 0 | Ac << 31 | 0), zc, ib), MC = P(LC, t, Ic, rb), Pc = P(MC, t, JC, KC), yb = t, NC = (xb >>> 29 | 0 | Oc << 3 | 0) ^ (Oc >>> 6 | xb << 26) ^ (Oc >>> 19 | xb << 13 | 0), OC = (0 | xb << 3 | Oc >>> 29) ^ (xb >>> 6 | 0) ^ (xb >>> 19 | 0 | Oc << 13 | 0), PC = P((Bc >>> 8 | kb << 24 | 0) ^ (Bc >>> 7 | kb << 25) ^ (Bc >>> 1 | kb << 31 | 0), (kb >>> 8 | 0 | Bc << 24 | 0) ^ (kb >>> 7 | 0) ^ (kb >>> 1 | 0 | Bc << 31 | 0), Ac, jb), QC = P(PC, t, Jc, sb), Qc = P(QC, t, NC, OC), zb = t, RC = (yb >>> 29 | 0 | Pc << 3 | 0) ^ (Pc >>> 6 | yb << 26) ^ (Pc >>> 19 | yb << 13 | 0), SC = (0 | yb << 3 | Pc >>> 29) ^ (yb >>> 6 | 0) ^ (yb >>> 19 | 0 | Pc << 13 | 0), TC = P((Cc >>> 8 | lb << 24 | 0) ^ (Cc >>> 7 | lb << 25) ^ (Cc >>> 1 | lb << 31 | 0), (lb >>> 8 | 0 | Cc << 24 | 0) ^ (lb >>> 7 | 0) ^ (lb >>> 1 | 0 | Cc << 31 | 0), Bc, kb), UC = P(TC, t, Kc, tb), Rc = P(UC, t, RC, SC), Ab = t, VC = (zb >>> 29 | 0 | Qc << 3 | 0) ^ (Qc >>> 6 | zb << 26) ^ (Qc >>> 19 | zb << 13 | 0), WC = (0 | zb << 3 | Qc >>> 29) ^ (zb >>> 6 | 0) ^ (zb >>> 19 | 0 | Qc << 13 | 0), XC = P((Dc >>> 8 | mb << 24 | 0) ^ (Dc >>> 7 | mb << 25) ^ (Dc >>> 1 | mb << 31 | 0), (mb >>> 8 | 0 | Dc << 24 | 0) ^ (mb >>> 7 | 0) ^ (mb >>> 1 | 0 | Dc << 31 | 0), Cc, lb), YC = P(XC, t, Lc, ub), Sc = P(YC, t, VC, WC), Bb = t, ZC = (Ab >>> 29 | 0 | Rc << 3 | 0) ^ (Rc >>> 6 | Ab << 26) ^ (Rc >>> 19 | Ab << 13 | 0), $C = (0 | Ab << 3 | Rc >>> 29) ^ (Ab >>> 6 | 0) ^ (Ab >>> 19 | 0 | Rc << 13 | 0), aD = P((Ec >>> 8 | nb << 24 | 0) ^ (Ec >>> 7 | nb << 25) ^ (Ec >>> 1 | nb << 31 | 0), (nb >>> 8 | 0 | Ec << 24 | 0) ^ (nb >>> 7 | 0) ^ (nb >>> 1 | 0 | Ec << 31 | 0), Dc, mb), bD = P(aD, t, Mc, vb), Tc = P(bD, t, ZC, $C), Cb = t, cD = (Bb >>> 29 | 0 | Sc << 3 | 0) ^ (Sc >>> 6 | Bb << 26) ^ (Sc >>> 19 | Bb << 13 | 0), dD = (0 | Bb << 3 | Sc >>> 29) ^ (Bb >>> 6 | 0) ^ (Bb >>> 19 | 0 | Sc << 13 | 0), eD = P((Fc >>> 8 | ob << 24 | 0) ^ (Fc >>> 7 | ob << 25) ^ (Fc >>> 1 | ob << 31 | 0), (ob >>> 8 | 0 | Fc << 24 | 0) ^ (ob >>> 7 | 0) ^ (ob >>> 1 | 0 | Fc << 31 | 0), Ec, nb), fD = P(eD, t, Nc, wb), Uc = P(fD, t, cD, dD), Db = t, gD = (Cb >>> 29 | 0 | Tc << 3 | 0) ^ (Tc >>> 6 | Cb << 26) ^ (Tc >>> 19 | Cb << 13 | 0), hD = (0 | Cb << 3 | Tc >>> 29) ^ (Cb >>> 6 | 0) ^ (Cb >>> 19 | 0 | Tc << 13 | 0), iD = P((Gc >>> 8 | pb << 24 | 0) ^ (Gc >>> 7 | pb << 25) ^ (Gc >>> 1 | pb << 31 | 0), (pb >>> 8 | 0 | Gc << 24 | 0) ^ (pb >>> 7 | 0) ^ (pb >>> 1 | 0 | Gc << 31 | 0), Fc, ob), jD = P(iD, t, Oc, xb), Vc = P(jD, t, gD, hD), Eb = t, kD = (Db >>> 29 | 0 | Uc << 3 | 0) ^ (Uc >>> 6 | Db << 26) ^ (Uc >>> 19 | Db << 13 | 0), lD = (0 | Db << 3 | Uc >>> 29) ^ (Db >>> 6 | 0) ^ (Db >>> 19 | 0 | Uc << 13 | 0), mD = P((Hc >>> 8 | qb << 24 | 0) ^ (Hc >>> 7 | qb << 25) ^ (Hc >>> 1 | qb << 31 | 0), (qb >>> 8 | 0 | Hc << 24 | 0) ^ (qb >>> 7 | 0) ^ (qb >>> 1 | 0 | Hc << 31 | 0), Gc, pb), nD = P(mD, t, Pc, yb), Wc = P(nD, t, kD, lD), Fb = t, oD = (Eb >>> 29 | 0 | Vc << 3 | 0) ^ (Vc >>> 6 | Eb << 26) ^ (Vc >>> 19 | Eb << 13 | 0), pD = (0 | Eb << 3 | Vc >>> 29) ^ (Eb >>> 6 | 0) ^ (Eb >>> 19 | 0 | Vc << 13 | 0), qD = P((Ic >>> 8 | rb << 24 | 0) ^ (Ic >>> 7 | rb << 25) ^ (Ic >>> 1 | rb << 31 | 0), (rb >>> 8 | 0 | Ic << 24 | 0) ^ (rb >>> 7 | 0) ^ (rb >>> 1 | 0 | Ic << 31 | 0), Hc, qb), rD = P(qD, t, Qc, zb), Xc = P(rD, t, oD, pD), Gb = t, sD = (Fb >>> 29 | 0 | Wc << 3 | 0) ^ (Wc >>> 6 | Fb << 26) ^ (Wc >>> 19 | Fb << 13 | 0), tD = (0 | Fb << 3 | Wc >>> 29) ^ (Fb >>> 6 | 0) ^ (Fb >>> 19 | 0 | Wc << 13 | 0), uD = P((Jc >>> 8 | sb << 24 | 0) ^ (Jc >>> 7 | sb << 25) ^ (Jc >>> 1 | sb << 31 | 0), (sb >>> 8 | 0 | Jc << 24 | 0) ^ (sb >>> 7 | 0) ^ (sb >>> 1 | 0 | Jc << 31 | 0), Ic, rb), vD = P(uD, t, Rc, Ab), Yc = P(vD, t, sD, tD), Hb = t, wD = (Gb >>> 29 | 0 | Xc << 3 | 0) ^ (Xc >>> 6 | Gb << 26) ^ (Xc >>> 19 | Gb << 13 | 0), xD = (0 | Gb << 3 | Xc >>> 29) ^ (Gb >>> 6 | 0) ^ (Gb >>> 19 | 0 | Xc << 13 | 0), yD = P((Kc >>> 8 | tb << 24 | 0) ^ (Kc >>> 7 | tb << 25) ^ (Kc >>> 1 | tb << 31 | 0), (tb >>> 8 | 0 | Kc << 24 | 0) ^ (tb >>> 7 | 0) ^ (tb >>> 1 | 0 | Kc << 31 | 0), Jc, sb), zD = P(yD, t, Sc, Bb), Zc = P(zD, t, wD, xD), Ib = t, AD = (Hb >>> 29 | 0 | Yc << 3 | 0) ^ (Yc >>> 6 | Hb << 26) ^ (Yc >>> 19 | Hb << 13 | 0), BD = (0 | Hb << 3 | Yc >>> 29) ^ (Hb >>> 6 | 0) ^ (Hb >>> 19 | 0 | Yc << 13 | 0), CD = P((Lc >>> 8 | ub << 24 | 0) ^ (Lc >>> 7 | ub << 25) ^ (Lc >>> 1 | ub << 31 | 0), (ub >>> 8 | 0 | Lc << 24 | 0) ^ (ub >>> 7 | 0) ^ (ub >>> 1 | 0 | Lc << 31 | 0), Kc, tb), DD = P(CD, t, Tc, Cb), $c = P(DD, t, AD, BD), Jb = t, ED = (Ib >>> 29 | 0 | Zc << 3 | 0) ^ (Zc >>> 6 | Ib << 26) ^ (Zc >>> 19 | Ib << 13 | 0), FD = (0 | Ib << 3 | Zc >>> 29) ^ (Ib >>> 6 | 0) ^ (Ib >>> 19 | 0 | Zc << 13 | 0), GD = P((Mc >>> 8 | vb << 24 | 0) ^ (Mc >>> 7 | vb << 25) ^ (Mc >>> 1 | vb << 31 | 0), (vb >>> 8 | 0 | Mc << 24 | 0) ^ (vb >>> 7 | 0) ^ (vb >>> 1 | 0 | Mc << 31 | 0), Lc, ub), HD = P(GD, t, Uc, Db), ad = P(HD, t, ED, FD), Kb = t, ID = (Jb >>> 29 | 0 | $c << 3 | 0) ^ ($c >>> 6 | Jb << 26) ^ ($c >>> 19 | Jb << 13 | 0), JD = (0 | Jb << 3 | $c >>> 29) ^ (Jb >>> 6 | 0) ^ (Jb >>> 19 | 0 | $c << 13 | 0), KD = P((Nc >>> 8 | wb << 24 | 0) ^ (Nc >>> 7 | wb << 25) ^ (Nc >>> 1 | wb << 31 | 0), (wb >>> 8 | 0 | Nc << 24 | 0) ^ (wb >>> 7 | 0) ^ (wb >>> 1 | 0 | Nc << 31 | 0), Mc, vb), LD = P(KD, t, Vc, Eb), bd = P(LD, t, ID, JD), Lb = t, MD = (Kb >>> 29 | 0 | ad << 3 | 0) ^ (ad >>> 6 | Kb << 26) ^ (ad >>> 19 | Kb << 13 | 0), ND = (0 | Kb << 3 | ad >>> 29) ^ (Kb >>> 6 | 0) ^ (Kb >>> 19 | 0 | ad << 13 | 0), OD = P((Oc >>> 8 | xb << 24 | 0) ^ (Oc >>> 7 | xb << 25) ^ (Oc >>> 1 | xb << 31 | 0), (xb >>> 8 | 0 | Oc << 24 | 0) ^ (xb >>> 7 | 0) ^ (xb >>> 1 | 0 | Oc << 31 | 0), Nc, wb), PD = P(OD, t, Wc, Fb), cd = P(PD, t, MD, ND), Mb = t, QD = (Lb >>> 29 | 0 | bd << 3 | 0) ^ (bd >>> 6 | Lb << 26) ^ (bd >>> 19 | Lb << 13 | 0), RD = (0 | Lb << 3 | bd >>> 29) ^ (Lb >>> 6 | 0) ^ (Lb >>> 19 | 0 | bd << 13 | 0), SD = P((Pc >>> 8 | yb << 24 | 0) ^ (Pc >>> 7 | yb << 25) ^ (Pc >>> 1 | yb << 31 | 0), (yb >>> 8 | 0 | Pc << 24 | 0) ^ (yb >>> 7 | 0) ^ (yb >>> 1 | 0 | Pc << 31 | 0), Oc, xb), TD = P(SD, t, Xc, Gb), dd = P(TD, t, QD, RD), Nb = t, UD = (Lg >>> 14 | Mg << 18 | 0) ^ (Lg >>> 18 | Mg << 14 | 0) ^ (Mg >>> 9 | 0 | Lg << 23 | 0), VD = (Mg >>> 14 | 0 | Lg << 18 | 0) ^ (Mg >>> 18 | 0 | Lg << 14 | 0) ^ (0 | Mg << 23 | Lg >>> 9), WD = Lg & Hg ^ Dg & (Lg ^ -1), XD = Mg & Ig ^ Eg & (Mg ^ -1), YD = P(Pc, yb, -1194143544, 430227734), ZD = P(YD, t, zg, Ag), $D = P(ZD, t, WD, XD), np = P($D, t, UD, VD), op = t, pp = Ng & Jg, qp = Og & Kg, aE = P((Ng >>> 28 | Og << 4 | 0) ^ (Og >>> 2 | 0 | Ng << 30 | 0) ^ (Og >>> 7 | 0 | Ng << 25 | 0), (Og >>> 28 | 0 | Ng << 4 | 0) ^ (0 | Og << 30 | Ng >>> 2) ^ (0 | Og << 25 | Ng >>> 7), Ng & Fg ^ lp ^ pp, Og & Gg ^ mp ^ qp), bE = t, Pg = P(np, op, Bg, Cg), Qg = t, Rg = P(aE, bE, np, op), Sg = t, cE = (Pg >>> 14 | Qg << 18 | 0) ^ (Pg >>> 18 | Qg << 14 | 0) ^ (Qg >>> 9 | 0 | Pg << 23 | 0), dE = (Qg >>> 14 | 0 | Pg << 18 | 0) ^ (Qg >>> 18 | 0 | Pg << 14 | 0) ^ (0 | Qg << 23 | Pg >>> 9), eE = Pg & Lg ^ Hg & (Pg ^ -1), fE = Qg & Mg ^ Ig & (Qg ^ -1), gE = P(Qc, zb, 1363258195, 506948616), hE = P(gE, t, Dg, Eg), iE = P(hE, t, eE, fE), rp = P(iE, t, cE, dE), sp = t, tp = Rg & Ng, up = Sg & Og, jE = P((Rg >>> 28 | Sg << 4 | 0) ^ (Sg >>> 2 | 0 | Rg << 30 | 0) ^ (Sg >>> 7 | 0 | Rg << 25 | 0), (Sg >>> 28 | 0 | Rg << 4 | 0) ^ (0 | Sg << 30 | Rg >>> 2) ^ (0 | Sg << 25 | Rg >>> 7), Rg & Jg ^ pp ^ tp, Sg & Kg ^ qp ^ up), kE = t, Tg = P(rp, sp, Fg, Gg), Ug = t, Vg = P(jE, kE, rp, sp), Wg = t, lE = (Tg >>> 14 | Ug << 18 | 0) ^ (Tg >>> 18 | Ug << 14 | 0) ^ (Ug >>> 9 | 0 | Tg << 23 | 0), mE = (Ug >>> 14 | 0 | Tg << 18 | 0) ^ (Ug >>> 18 | 0 | Tg << 14 | 0) ^ (0 | Ug << 23 | Tg >>> 9), nE = Tg & Pg ^ Lg & (Tg ^ -1), oE = Ug & Qg ^ Mg & (Ug ^ -1), pE = P(Rc, Ab, -544281703, 659060556), qE = P(pE, t, Hg, Ig), rE = P(qE, t, nE, oE), vp = P(rE, t, lE, mE), wp = t, xp = Vg & Rg, yp = Wg & Sg, sE = P((Vg >>> 28 | Wg << 4 | 0) ^ (Wg >>> 2 | 0 | Vg << 30 | 0) ^ (Wg >>> 7 | 0 | Vg << 25 | 0), (Wg >>> 28 | 0 | Vg << 4 | 0) ^ (0 | Wg << 30 | Vg >>> 2) ^ (0 | Wg << 25 | Vg >>> 7), Vg & Ng ^ tp ^ xp, Wg & Og ^ up ^ yp), tE = t, Xg = P(vp, wp, Jg, Kg), Yg = t, Zg = P(sE, tE, vp, wp), $g = t, uE = (Xg >>> 14 | Yg << 18 | 0) ^ (Xg >>> 18 | Yg << 14 | 0) ^ (Yg >>> 9 | 0 | Xg << 23 | 0), vE = (Yg >>> 14 | 0 | Xg << 18 | 0) ^ (Yg >>> 18 | 0 | Xg << 14 | 0) ^ (0 | Yg << 23 | Xg >>> 9), wE = Xg & Tg ^ Pg & (Xg ^ -1), xE = Yg & Ug ^ Qg & (Yg ^ -1), yE = P(Sc, Bb, -509917016, 883997877), zE = P(yE, t, Lg, Mg), AE = P(zE, t, wE, xE), zp = P(AE, t, uE, vE), Ap = t, Bp = Zg & Vg, Cp = $g & Wg, BE = P((Zg >>> 28 | $g << 4 | 0) ^ ($g >>> 2 | 0 | Zg << 30 | 0) ^ ($g >>> 7 | 0 | Zg << 25 | 0), ($g >>> 28 | 0 | Zg << 4 | 0) ^ (0 | $g << 30 | Zg >>> 2) ^ (0 | $g << 25 | Zg >>> 7), Zg & Rg ^ xp ^ Bp, $g & Sg ^ yp ^ Cp), CE = t, ah = P(zp, Ap, Ng, Og), bh = t, ch = P(BE, CE, zp, Ap), dh = t, DE = (ah >>> 14 | bh << 18 | 0) ^ (ah >>> 18 | bh << 14 | 0) ^ (bh >>> 9 | 0 | ah << 23 | 0), EE = (bh >>> 14 | 0 | ah << 18 | 0) ^ (bh >>> 18 | 0 | ah << 14 | 0) ^ (0 | bh << 23 | ah >>> 9), FE = ah & Xg ^ Tg & (ah ^ -1), GE = bh & Yg ^ Ug & (bh ^ -1), HE = P(Tc, Cb, -976659869, 958139571), IE = P(HE, t, Pg, Qg), JE = P(IE, t, FE, GE), Dp = P(JE, t, DE, EE), Ep = t, Fp = ch & Zg, Gp = dh & $g, KE = P((ch >>> 28 | dh << 4 | 0) ^ (dh >>> 2 | 0 | ch << 30 | 0) ^ (dh >>> 7 | 0 | ch << 25 | 0), (dh >>> 28 | 0 | ch << 4 | 0) ^ (0 | dh << 30 | ch >>> 2) ^ (0 | dh << 25 | ch >>> 7), ch & Vg ^ Bp ^ Fp, dh & Wg ^ Cp ^ Gp), LE = t, eh = P(Dp, Ep, Rg, Sg), fh = t, gh = P(KE, LE, Dp, Ep), hh = t, ME = (eh >>> 14 | fh << 18 | 0) ^ (eh >>> 18 | fh << 14 | 0) ^ (fh >>> 9 | 0 | eh << 23 | 0), NE = (fh >>> 14 | 0 | eh << 18 | 0) ^ (fh >>> 18 | 0 | eh << 14 | 0) ^ (0 | fh << 23 | eh >>> 9), OE = eh & ah ^ Xg & (eh ^ -1), PE = fh & bh ^ Yg & (fh ^ -1), QE = P(Uc, Db, -482243893, 1322822218), RE = P(QE, t, Tg, Ug), SE = P(RE, t, OE, PE), Hp = P(SE, t, ME, NE), Ip = t, Jp = gh & ch, Kp = hh & dh, TE = P((gh >>> 28 | hh << 4 | 0) ^ (hh >>> 2 | 0 | gh << 30 | 0) ^ (hh >>> 7 | 0 | gh << 25 | 0), (hh >>> 28 | 0 | gh << 4 | 0) ^ (0 | hh << 30 | gh >>> 2) ^ (0 | hh << 25 | gh >>> 7), gh & Zg ^ Fp ^ Jp, hh & $g ^ Gp ^ Kp), UE = t, ih = P(Hp, Ip, Vg, Wg), jh = t, kh = P(TE, UE, Hp, Ip), lh = t, VE = (ih >>> 14 | jh << 18 | 0) ^ (ih >>> 18 | jh << 14 | 0) ^ (jh >>> 9 | 0 | ih << 23 | 0), WE = (jh >>> 14 | 0 | ih << 18 | 0) ^ (jh >>> 18 | 0 | ih << 14 | 0) ^ (0 | jh << 23 | ih >>> 9), XE = ih & eh ^ ah & (ih ^ -1), YE = jh & fh ^ bh & (jh ^ -1), ZE = P(Vc, Eb, 2003034995, 1537002063), $E = P(ZE, t, Xg, Yg), aF = P($E, t, XE, YE), Lp = P(aF, t, VE, WE), Mp = t, Np = kh & gh, Op = lh & hh, bF = P((kh >>> 28 | lh << 4 | 0) ^ (lh >>> 2 | 0 | kh << 30 | 0) ^ (lh >>> 7 | 0 | kh << 25 | 0), (lh >>> 28 | 0 | kh << 4 | 0) ^ (0 | lh << 30 | kh >>> 2) ^ (0 | lh << 25 | kh >>> 7), kh & ch ^ Jp ^ Np, lh & dh ^ Kp ^ Op), cF = t, mh = P(Lp, Mp, Zg, $g), nh = t, oh = P(bF, cF, Lp, Mp), ph = t, dF = (mh >>> 14 | nh << 18 | 0) ^ (mh >>> 18 | nh << 14 | 0) ^ (nh >>> 9 | 0 | mh << 23 | 0), eF = (nh >>> 14 | 0 | mh << 18 | 0) ^ (nh >>> 18 | 0 | mh << 14 | 0) ^ (0 | nh << 23 | mh >>> 9), fF = mh & ih ^ eh & (mh ^ -1), gF = nh & jh ^ fh & (nh ^ -1), hF = P(Wc, Fb, -692930397, 1747873779), iF = P(hF, t, ah, bh), jF = P(iF, t, fF, gF), Pp = P(jF, t, dF, eF), Qp = t, Rp = oh & kh, Sp = ph & lh, kF = P((oh >>> 28 | ph << 4 | 0) ^ (ph >>> 2 | 0 | oh << 30 | 0) ^ (ph >>> 7 | 0 | oh << 25 | 0), (ph >>> 28 | 0 | oh << 4 | 0) ^ (0 | ph << 30 | oh >>> 2) ^ (0 | ph << 25 | oh >>> 7), oh & gh ^ Np ^ Rp, ph & hh ^ Op ^ Sp), lF = t, qh = P(Pp, Qp, ch, dh), rh = t, sh = P(kF, lF, Pp, Qp), th = t, mF = (qh >>> 14 | rh << 18 | 0) ^ (qh >>> 18 | rh << 14 | 0) ^ (rh >>> 9 | 0 | qh << 23 | 0), nF = (rh >>> 14 | 0 | qh << 18 | 0) ^ (rh >>> 18 | 0 | qh << 14 | 0) ^ (0 | rh << 23 | qh >>> 9), oF = qh & mh ^ ih & (qh ^ -1), pF = rh & nh ^ jh & (rh ^ -1), qF = P(Xc, Gb, 1575990012, 1955562222), rF = P(qF, t, eh, fh), sF = P(rF, t, oF, pF), Tp = P(sF, t, mF, nF), Up = t, Vp = sh & oh, Wp = th & ph, tF = P((sh >>> 28 | th << 4 | 0) ^ (th >>> 2 | 0 | sh << 30 | 0) ^ (th >>> 7 | 0 | sh << 25 | 0), (th >>> 28 | 0 | sh << 4 | 0) ^ (0 | th << 30 | sh >>> 2) ^ (0 | th << 25 | sh >>> 7), sh & kh ^ Rp ^ Vp, th & lh ^ Sp ^ Wp), uF = t, uh = P(Tp, Up, gh, hh), vh = t, wh = P(tF, uF, Tp, Up), xh = t, vF = (uh >>> 14 | vh << 18 | 0) ^ (uh >>> 18 | vh << 14 | 0) ^ (vh >>> 9 | 0 | uh << 23 | 0), wF = (vh >>> 14 | 0 | uh << 18 | 0) ^ (vh >>> 18 | 0 | uh << 14 | 0) ^ (0 | vh << 23 | uh >>> 9), xF = uh & qh ^ mh & (uh ^ -1), yF = vh & rh ^ nh & (vh ^ -1), zF = P(Yc, Hb, 1125592928, 2024104815), AF = P(zF, t, ih, jh), BF = P(AF, t, xF, yF), Xp = P(BF, t, vF, wF), Yp = t, Zp = wh & sh, $p = xh & th, CF = P((wh >>> 28 | xh << 4 | 0) ^ (xh >>> 2 | 0 | wh << 30 | 0) ^ (xh >>> 7 | 0 | wh << 25 | 0), (xh >>> 28 | 0 | wh << 4 | 0) ^ (0 | xh << 30 | wh >>> 2) ^ (0 | xh << 25 | wh >>> 7), wh & oh ^ Vp ^ Zp, xh & ph ^ Wp ^ $p), DF = t, yh = P(Xp, Yp, kh, lh), zh = t, Ah = P(CF, DF, Xp, Yp), Bh = t, EF = (yh >>> 14 | zh << 18 | 0) ^ (yh >>> 18 | zh << 14 | 0) ^ (zh >>> 9 | 0 | yh << 23 | 0), FF = (zh >>> 14 | 0 | yh << 18 | 0) ^ (zh >>> 18 | 0 | yh << 14 | 0) ^ (0 | zh << 23 | yh >>> 9), GF = yh & uh ^ qh & (yh ^ -1), HF = zh & vh ^ rh & (zh ^ -1), IF = P(Zc, Ib, -1578062990, -2067236844), JF = P(IF, t, mh, nh), KF = P(JF, t, GF, HF), aq = P(KF, t, EF, FF), bq = t, cq = Ah & wh, dq = Bh & xh, LF = P((Ah >>> 28 | Bh << 4 | 0) ^ (Bh >>> 2 | 0 | Ah << 30 | 0) ^ (Bh >>> 7 | 0 | Ah << 25 | 0), (Bh >>> 28 | 0 | Ah << 4 | 0) ^ (0 | Bh << 30 | Ah >>> 2) ^ (0 | Bh << 25 | Ah >>> 7), Ah & sh ^ Zp ^ cq, Bh & th ^ $p ^ dq), MF = t, Ch = P(aq, bq, oh, ph), Dh = t, Eh = P(LF, MF, aq, bq), Fh = t, NF = (Ch >>> 14 | Dh << 18 | 0) ^ (Ch >>> 18 | Dh << 14 | 0) ^ (Dh >>> 9 | 0 | Ch << 23 | 0), OF = (Dh >>> 14 | 0 | Ch << 18 | 0) ^ (Dh >>> 18 | 0 | Ch << 14 | 0) ^ (0 | Dh << 23 | Ch >>> 9), PF = Ch & yh ^ uh & (Ch ^ -1), QF = Dh & zh ^ vh & (Dh ^ -1), RF = P($c, Jb, 442776044, -1933114872), SF = P(RF, t, qh, rh), TF = P(SF, t, PF, QF), eq = P(TF, t, NF, OF), fq = t, gq = Eh & Ah, hq = Fh & Bh, UF = P((Eh >>> 28 | Fh << 4 | 0) ^ (Fh >>> 2 | 0 | Eh << 30 | 0) ^ (Fh >>> 7 | 0 | Eh << 25 | 0), (Fh >>> 28 | 0 | Eh << 4 | 0) ^ (0 | Fh << 30 | Eh >>> 2) ^ (0 | Fh << 25 | Eh >>> 7), Eh & wh ^ cq ^ gq, Fh & xh ^ dq ^ hq), VF = t, Gh = P(eq, fq, sh, th), Hh = t, Ih = P(UF, VF, eq, fq), Jh = t, WF = (Gh >>> 14 | Hh << 18 | 0) ^ (Gh >>> 18 | Hh << 14 | 0) ^ (Hh >>> 9 | 0 | Gh << 23 | 0), XF = (Hh >>> 14 | 0 | Gh << 18 | 0) ^ (Hh >>> 18 | 0 | Gh << 14 | 0) ^ (0 | Hh << 23 | Gh >>> 9), YF = Gh & Ch ^ yh & (Gh ^ -1), ZF = Hh & Dh ^ zh & (Hh ^ -1), $F = P(ad, Kb, 593698344, -1866530822), aG = P($F, t, uh, vh), bG = P(aG, t, YF, ZF), iq = P(bG, t, WF, XF), jq = t, kq = Ih & Eh, lq = Jh & Fh, cG = P((Ih >>> 28 | Jh << 4 | 0) ^ (Jh >>> 2 | 0 | Ih << 30 | 0) ^ (Jh >>> 7 | 0 | Ih << 25 | 0), (Jh >>> 28 | 0 | Ih << 4 | 0) ^ (0 | Jh << 30 | Ih >>> 2) ^ (0 | Jh << 25 | Ih >>> 7), Ih & Ah ^ gq ^ kq, Jh & Bh ^ hq ^ lq), dG = t, Kh = P(iq, jq, wh, xh), Lh = t, Mh = P(cG, dG, iq, jq), Nh = t, eG = (Kh >>> 14 | Lh << 18 | 0) ^ (Kh >>> 18 | Lh << 14 | 0) ^ (Lh >>> 9 | 0 | Kh << 23 | 0), fG = (Lh >>> 14 | 0 | Kh << 18 | 0) ^ (Lh >>> 18 | 0 | Kh << 14 | 0) ^ (0 | Lh << 23 | Kh >>> 9), gG = Kh & Gh ^ Ch & (Kh ^ -1), hG = Lh & Hh ^ Dh & (Lh ^ -1), iG = P(bd, Lb, -561857047, -1538233109), jG = P(iG, t, yh, zh), kG = P(jG, t, gG, hG), mq = P(kG, t, eG, fG), nq = t, oq = Mh & Ih, pq = Nh & Jh, lG = P((Mh >>> 28 | Nh << 4 | 0) ^ (Nh >>> 2 | 0 | Mh << 30 | 0) ^ (Nh >>> 7 | 0 | Mh << 25 | 0), (Nh >>> 28 | 0 | Mh << 4 | 0) ^ (0 | Nh << 30 | Mh >>> 2) ^ (0 | Nh << 25 | Mh >>> 7), Mh & Eh ^ kq ^ oq, Nh & Fh ^ lq ^ pq), mG = t, Oh = P(mq, nq, Ah, Bh), Ph = t, Qh = P(lG, mG, mq, nq), Rh = t, nG = (Oh >>> 14 | Ph << 18 | 0) ^ (Oh >>> 18 | Ph << 14 | 0) ^ (Ph >>> 9 | 0 | Oh << 23 | 0), oG = (Ph >>> 14 | 0 | Oh << 18 | 0) ^ (Ph >>> 18 | 0 | Oh << 14 | 0) ^ (0 | Ph << 23 | Oh >>> 9), pG = Oh & Kh ^ Gh & (Oh ^ -1), qG = Ph & Lh ^ Hh & (Ph ^ -1), rG = P(cd, Mb, -1295615723, -1090935817), sG = P(rG, t, Ch, Dh), tG = P(sG, t, pG, qG), qq = P(tG, t, nG, oG), rq = t, sq = Qh & Mh, tq = Rh & Nh, uG = P((Qh >>> 28 | Rh << 4 | 0) ^ (Rh >>> 2 | 0 | Qh << 30 | 0) ^ (Rh >>> 7 | 0 | Qh << 25 | 0), (Rh >>> 28 | 0 | Qh << 4 | 0) ^ (0 | Rh << 30 | Qh >>> 2) ^ (0 | Rh << 25 | Qh >>> 7), Qh & Ih ^ oq ^ sq, Rh & Jh ^ pq ^ tq), vG = t, Sh = P(qq, rq, Eh, Fh), Th = t, Uh = P(uG, vG, qq, rq), Vh = t, wG = (Sh >>> 14 | Th << 18 | 0) ^ (Sh >>> 18 | Th << 14 | 0) ^ (Th >>> 9 | 0 | Sh << 23 | 0), xG = (Th >>> 14 | 0 | Sh << 18 | 0) ^ (Th >>> 18 | 0 | Sh << 14 | 0) ^ (0 | Th << 23 | Sh >>> 9), yG = Sh & Oh ^ Kh & (Sh ^ -1), zG = Th & Ph ^ Lh & (Th ^ -1), AG = P(dd, Nb, -479046869, -965641998), BG = P(AG, t, Gh, Hh), CG = P(BG, t, yG, zG), uq = P(CG, t, wG, xG), vq = t, wq = Uh & Qh, xq = Vh & Rh, DG = P((Uh >>> 28 | Vh << 4 | 0) ^ (Vh >>> 2 | 0 | Uh << 30 | 0) ^ (Vh >>> 7 | 0 | Uh << 25 | 0), (Vh >>> 28 | 0 | Uh << 4 | 0) ^ (0 | Vh << 30 | Uh >>> 2) ^ (0 | Vh << 25 | Uh >>> 7), Uh & Mh ^ sq ^ wq, Vh & Nh ^ tq ^ xq), EG = t, Wh = P(uq, vq, Ih, Jh), Xh = t, Yh = P(DG, EG, uq, vq), Zh = t, FG = (Mb >>> 29 | 0 | cd << 3 | 0) ^ (cd >>> 6 | Mb << 26) ^ (cd >>> 19 | Mb << 13 | 0), GG = (0 | Mb << 3 | cd >>> 29) ^ (Mb >>> 6 | 0) ^ (Mb >>> 19 | 0 | cd << 13 | 0), HG = P((Qc >>> 8 | zb << 24 | 0) ^ (Qc >>> 7 | zb << 25) ^ (Qc >>> 1 | zb << 31 | 0), (zb >>> 8 | 0 | Qc << 24 | 0) ^ (zb >>> 7 | 0) ^ (zb >>> 1 | 0 | Qc << 31 | 0), Pc, yb), IG = P(HG, t, Yc, Hb), id = P(IG, t, FG, GG), Zb = t, JG = (Nb >>> 29 | 0 | dd << 3 | 0) ^ (dd >>> 6 | Nb << 26) ^ (dd >>> 19 | Nb << 13 | 0), KG = (0 | Nb << 3 | dd >>> 29) ^ (Nb >>> 6 | 0) ^ (Nb >>> 19 | 0 | dd << 13 | 0), LG = P((Rc >>> 8 | Ab << 24 | 0) ^ (Rc >>> 7 | Ab << 25) ^ (Rc >>> 1 | Ab << 31 | 0), (Ab >>> 8 | 0 | Rc << 24 | 0) ^ (Ab >>> 7 | 0) ^ (Ab >>> 1 | 0 | Rc << 31 | 0), Qc, zb), MG = P(LG, t, Zc, Ib), Xj = P(MG, t, JG, KG), Fj = t, NG = (Zb >>> 29 | 0 | id << 3 | 0) ^ (id >>> 6 | Zb << 26) ^ (id >>> 19 | Zb << 13 | 0), OG = (0 | Zb << 3 | id >>> 29) ^ (Zb >>> 6 | 0) ^ (Zb >>> 19 | 0 | id << 13 | 0), PG = P((Sc >>> 8 | Bb << 24 | 0) ^ (Sc >>> 7 | Bb << 25) ^ (Sc >>> 1 | Bb << 31 | 0), (Bb >>> 8 | 0 | Sc << 24 | 0) ^ (Bb >>> 7 | 0) ^ (Bb >>> 1 | 0 | Sc << 31 | 0), Rc, Ab), QG = P(PG, t, $c, Jb), Yj = P(QG, t, NG, OG), Gj = t, RG = (Fj >>> 29 | 0 | Xj << 3 | 0) ^ (Xj >>> 6 | Fj << 26) ^ (Xj >>> 19 | Fj << 13 | 0), SG = (0 | Fj << 3 | Xj >>> 29) ^ (Fj >>> 6 | 0) ^ (Fj >>> 19 | 0 | Xj << 13 | 0), TG = P((Tc >>> 8 | Cb << 24 | 0) ^ (Tc >>> 7 | Cb << 25) ^ (Tc >>> 1 | Cb << 31 | 0), (Cb >>> 8 | 0 | Tc << 24 | 0) ^ (Cb >>> 7 | 0) ^ (Cb >>> 1 | 0 | Tc << 31 | 0), Sc, Bb), UG = P(TG, t, ad, Kb), Zj = P(UG, t, RG, SG), Hj = t, VG = (Gj >>> 29 | 0 | Yj << 3 | 0) ^ (Yj >>> 6 | Gj << 26) ^ (Yj >>> 19 | Gj << 13 | 0), WG = (0 | Gj << 3 | Yj >>> 29) ^ (Gj >>> 6 | 0) ^ (Gj >>> 19 | 0 | Yj << 13 | 0), XG = P((Uc >>> 8 | Db << 24 | 0) ^ (Uc >>> 7 | Db << 25) ^ (Uc >>> 1 | Db << 31 | 0), (Db >>> 8 | 0 | Uc << 24 | 0) ^ (Db >>> 7 | 0) ^ (Db >>> 1 | 0 | Uc << 31 | 0), Tc, Cb), YG = P(XG, t, bd, Lb), $j = P(YG, t, VG, WG), Ij = t, ZG = (Hj >>> 29 | 0 | Zj << 3 | 0) ^ (Zj >>> 6 | Hj << 26) ^ (Zj >>> 19 | Hj << 13 | 0), $G = (0 | Hj << 3 | Zj >>> 29) ^ (Hj >>> 6 | 0) ^ (Hj >>> 19 | 0 | Zj << 13 | 0), aH = P((Vc >>> 8 | Eb << 24 | 0) ^ (Vc >>> 7 | Eb << 25) ^ (Vc >>> 1 | Eb << 31 | 0), (Eb >>> 8 | 0 | Vc << 24 | 0) ^ (Eb >>> 7 | 0) ^ (Eb >>> 1 | 0 | Vc << 31 | 0), Uc, Db), bH = P(aH, t, cd, Mb), ak = P(bH, t, ZG, $G), Jj = t, cH = (Ij >>> 29 | 0 | $j << 3 | 0) ^ ($j >>> 6 | Ij << 26) ^ ($j >>> 19 | Ij << 13 | 0), dH = (0 | Ij << 3 | $j >>> 29) ^ (Ij >>> 6 | 0) ^ (Ij >>> 19 | 0 | $j << 13 | 0), eH = P((Wc >>> 8 | Fb << 24 | 0) ^ (Wc >>> 7 | Fb << 25) ^ (Wc >>> 1 | Fb << 31 | 0), (Fb >>> 8 | 0 | Wc << 24 | 0) ^ (Fb >>> 7 | 0) ^ (Fb >>> 1 | 0 | Wc << 31 | 0), Vc, Eb), fH = P(eH, t, dd, Nb), bk = P(fH, t, cH, dH), Kj = t, gH = (Jj >>> 29 | 0 | ak << 3 | 0) ^ (ak >>> 6 | Jj << 26) ^ (ak >>> 19 | Jj << 13 | 0), hH = (0 | Jj << 3 | ak >>> 29) ^ (Jj >>> 6 | 0) ^ (Jj >>> 19 | 0 | ak << 13 | 0), iH = P((Xc >>> 8 | Gb << 24 | 0) ^ (Xc >>> 7 | Gb << 25) ^ (Xc >>> 1 | Gb << 31 | 0), (Gb >>> 8 | 0 | Xc << 24 | 0) ^ (Gb >>> 7 | 0) ^ (Gb >>> 1 | 0 | Xc << 31 | 0), Wc, Fb), jH = P(iH, t, id, Zb), ck = P(jH, t, gH, hH), Lj = t, kH = (Kj >>> 29 | 0 | bk << 3 | 0) ^ (bk >>> 6 | Kj << 26) ^ (bk >>> 19 | Kj << 13 | 0), lH = (0 | Kj << 3 | bk >>> 29) ^ (Kj >>> 6 | 0) ^ (Kj >>> 19 | 0 | bk << 13 | 0), mH = P((Yc >>> 8 | Hb << 24 | 0) ^ (Yc >>> 7 | Hb << 25) ^ (Yc >>> 1 | Hb << 31 | 0), (Hb >>> 8 | 0 | Yc << 24 | 0) ^ (Hb >>> 7 | 0) ^ (Hb >>> 1 | 0 | Yc << 31 | 0), Xc, Gb), nH = P(mH, t, Xj, Fj), dk = P(nH, t, kH, lH), Mj = t, oH = (Lj >>> 29 | 0 | ck << 3 | 0) ^ (ck >>> 6 | Lj << 26) ^ (ck >>> 19 | Lj << 13 | 0), pH = (0 | Lj << 3 | ck >>> 29) ^ (Lj >>> 6 | 0) ^ (Lj >>> 19 | 0 | ck << 13 | 0), qH = P((Zc >>> 8 | Ib << 24 | 0) ^ (Zc >>> 7 | Ib << 25) ^ (Zc >>> 1 | Ib << 31 | 0), (Ib >>> 8 | 0 | Zc << 24 | 0) ^ (Ib >>> 7 | 0) ^ (Ib >>> 1 | 0 | Zc << 31 | 0), Yc, Hb), rH = P(qH, t, Yj, Gj), nk = P(rH, t, oH, pH), ek = t, sH = (Mj >>> 29 | 0 | dk << 3 | 0) ^ (dk >>> 6 | Mj << 26) ^ (dk >>> 19 | Mj << 13 | 0), tH = (0 | Mj << 3 | dk >>> 29) ^ (Mj >>> 6 | 0) ^ (Mj >>> 19 | 0 | dk << 13 | 0), uH = P(($c >>> 8 | Jb << 24 | 0) ^ ($c >>> 7 | Jb << 25) ^ ($c >>> 1 | Jb << 31 | 0), (Jb >>> 8 | 0 | $c << 24 | 0) ^ (Jb >>> 7 | 0) ^ (Jb >>> 1 | 0 | $c << 31 | 0), Zc, Ib), vH = P(uH, t, Zj, Hj), ok = P(vH, t, sH, tH), fk = t, wH = (ek >>> 29 | 0 | nk << 3 | 0) ^ (nk >>> 6 | ek << 26) ^ (nk >>> 19 | ek << 13 | 0), xH = (0 | ek << 3 | nk >>> 29) ^ (ek >>> 6 | 0) ^ (ek >>> 19 | 0 | nk << 13 | 0), yH = P((ad >>> 8 | Kb << 24 | 0) ^ (ad >>> 7 | Kb << 25) ^ (ad >>> 1 | Kb << 31 | 0), (Kb >>> 8 | 0 | ad << 24 | 0) ^ (Kb >>> 7 | 0) ^ (Kb >>> 1 | 0 | ad << 31 | 0), $c, Jb), zH = P(yH, t, $j, Ij), pk = P(zH, t, wH, xH), gk = t, AH = (fk >>> 29 | 0 | ok << 3 | 0) ^ (ok >>> 6 | fk << 26) ^ (ok >>> 19 | fk << 13 | 0), BH = (0 | fk << 3 | ok >>> 29) ^ (fk >>> 6 | 0) ^ (fk >>> 19 | 0 | ok << 13 | 0), CH = P((bd >>> 8 | Lb << 24 | 0) ^ (bd >>> 7 | Lb << 25) ^ (bd >>> 1 | Lb << 31 | 0), (Lb >>> 8 | 0 | bd << 24 | 0) ^ (Lb >>> 7 | 0) ^ (Lb >>> 1 | 0 | bd << 31 | 0), ad, Kb), DH = P(CH, t, ak, Jj), qk = P(DH, t, AH, BH), hk = t, EH = (gk >>> 29 | 0 | pk << 3 | 0) ^ (pk >>> 6 | gk << 26) ^ (pk >>> 19 | gk << 13 | 0), FH = (0 | gk << 3 | pk >>> 29) ^ (gk >>> 6 | 0) ^ (gk >>> 19 | 0 | pk << 13 | 0), GH = P((cd >>> 8 | Mb << 24 | 0) ^ (cd >>> 7 | Mb << 25) ^ (cd >>> 1 | Mb << 31 | 0), (Mb >>> 8 | 0 | cd << 24 | 0) ^ (Mb >>> 7 | 0) ^ (Mb >>> 1 | 0 | cd << 31 | 0), bd, Lb), HH = P(GH, t, bk, Kj), rk = P(HH, t, EH, FH), ik = t, IH = (hk >>> 29 | 0 | qk << 3 | 0) ^ (qk >>> 6 | hk << 26) ^ (qk >>> 19 | hk << 13 | 0), JH = (0 | hk << 3 | qk >>> 29) ^ (hk >>> 6 | 0) ^ (hk >>> 19 | 0 | qk << 13 | 0), KH = (dd >>> 8 | Nb << 24 | 0) ^ (dd >>> 7 | Nb << 25) ^ (dd >>> 1 | Nb << 31 | 0), LH = (Nb >>> 8 | 0 | dd << 24 | 0) ^ (Nb >>> 7 | 0) ^ (Nb >>> 1 | 0 | dd << 31 | 0), MH = (ik >>> 29 | 0 | rk << 3 | 0) ^ (rk >>> 6 | ik << 26) ^ (rk >>> 19 | ik << 13 | 0), NH = (0 | ik << 3 | rk >>> 29) ^ (ik >>> 6 | 0) ^ (ik >>> 19 | 0 | rk << 13 | 0), OH = (id >>> 8 | Zb << 24 | 0) ^ (id >>> 7 | Zb << 25) ^ (id >>> 1 | Zb << 31 | 0), PH = (Zb >>> 8 | 0 | id << 24 | 0) ^ (Zb >>> 7 | 0) ^ (Zb >>> 1 | 0 | id << 31 | 0), QH = (Wh >>> 14 | Xh << 18 | 0) ^ (Wh >>> 18 | Xh << 14 | 0) ^ (Xh >>> 9 | 0 | Wh << 23 | 0), RH = (Xh >>> 14 | 0 | Wh << 18 | 0) ^ (Xh >>> 18 | 0 | Wh << 14 | 0) ^ (0 | Xh << 23 | Wh >>> 9), SH = Wh & Sh ^ Oh & (Wh ^ -1), TH = Xh & Th ^ Ph & (Xh ^ -1), UH = P(id, Zb, -366583396, -903397682), VH = P(UH, t, Kh, Lh), WH = P(VH, t, SH, TH), yq = P(WH, t, QH, RH), zq = t, Aq = Yh & Uh, Bq = Zh & Vh, XH = P((Yh >>> 28 | Zh << 4 | 0) ^ (Zh >>> 2 | 0 | Yh << 30 | 0) ^ (Zh >>> 7 | 0 | Yh << 25 | 0), (Zh >>> 28 | 0 | Yh << 4 | 0) ^ (0 | Zh << 30 | Yh >>> 2) ^ (0 | Zh << 25 | Yh >>> 7), Yh & Qh ^ wq ^ Aq, Zh & Rh ^ xq ^ Bq), YH = t, $h = P(yq, zq, Mh, Nh), ai = t, bi = P(XH, YH, yq, zq), ci = t, ZH = ($h >>> 14 | ai << 18 | 0) ^ ($h >>> 18 | ai << 14 | 0) ^ (ai >>> 9 | 0 | $h << 23 | 0), $H = (ai >>> 14 | 0 | $h << 18 | 0) ^ (ai >>> 18 | 0 | $h << 14 | 0) ^ (0 | ai << 23 | $h >>> 9), aI = $h & Wh ^ Sh & ($h ^ -1), bI = ai & Xh ^ Th & (ai ^ -1), cI = P(Xj, Fj, 566280711, -779700025), dI = P(cI, t, Oh, Ph), eI = P(dI, t, aI, bI), Cq = P(eI, t, ZH, $H), Dq = t, Eq = bi & Yh, Fq = ci & Zh, fI = P((bi >>> 28 | ci << 4 | 0) ^ (ci >>> 2 | 0 | bi << 30 | 0) ^ (ci >>> 7 | 0 | bi << 25 | 0), (ci >>> 28 | 0 | bi << 4 | 0) ^ (0 | ci << 30 | bi >>> 2) ^ (0 | ci << 25 | bi >>> 7), bi & Uh ^ Aq ^ Eq, ci & Vh ^ Bq ^ Fq), gI = t, di = P(Cq, Dq, Qh, Rh), ei = t, fi = P(fI, gI, Cq, Dq), gi = t, hI = (di >>> 14 | ei << 18 | 0) ^ (di >>> 18 | ei << 14 | 0) ^ (ei >>> 9 | 0 | di << 23 | 0), iI = (ei >>> 14 | 0 | di << 18 | 0) ^ (ei >>> 18 | 0 | di << 14 | 0) ^ (0 | ei << 23 | di >>> 9), jI = di & $h ^ Wh & (di ^ -1), kI = ei & ai ^ Xh & (ei ^ -1), lI = P(Yj, Gj, -840897762, -354779690), mI = P(lI, t, Sh, Th), nI = P(mI, t, jI, kI), Gq = P(nI, t, hI, iI), Hq = t, Iq = fi & bi, Jq = gi & ci, oI = P((fi >>> 28 | gi << 4 | 0) ^ (gi >>> 2 | 0 | fi << 30 | 0) ^ (gi >>> 7 | 0 | fi << 25 | 0), (gi >>> 28 | 0 | fi << 4 | 0) ^ (0 | gi << 30 | fi >>> 2) ^ (0 | gi << 25 | fi >>> 7), fi & Yh ^ Eq ^ Iq, gi & Zh ^ Fq ^ Jq), pI = t, hi = P(Gq, Hq, Uh, Vh), ii = t, ji = P(oI, pI, Gq, Hq), ki = t, qI = (hi >>> 14 | ii << 18 | 0) ^ (hi >>> 18 | ii << 14 | 0) ^ (ii >>> 9 | 0 | hi << 23 | 0), rI = (ii >>> 14 | 0 | hi << 18 | 0) ^ (ii >>> 18 | 0 | hi << 14 | 0) ^ (0 | ii << 23 | hi >>> 9), sI = hi & di ^ $h & (hi ^ -1), tI = ii & ei ^ ai & (ii ^ -1), uI = P(Zj, Hj, -294727304, -176337025), vI = P(uI, t, Wh, Xh), wI = P(vI, t, sI, tI), Kq = P(wI, t, qI, rI), Lq = t, Mq = ji & fi, Nq = ki & gi, xI = P((ji >>> 28 | ki << 4 | 0) ^ (ki >>> 2 | 0 | ji << 30 | 0) ^ (ki >>> 7 | 0 | ji << 25 | 0), (ki >>> 28 | 0 | ji << 4 | 0) ^ (0 | ki << 30 | ji >>> 2) ^ (0 | ki << 25 | ji >>> 7), ji & bi ^ Iq ^ Mq, ki & ci ^ Jq ^ Nq), yI = t, li = P(Kq, Lq, Yh, Zh), mi = t, ni = P(xI, yI, Kq, Lq), oi = t, zI = (li >>> 14 | mi << 18 | 0) ^ (li >>> 18 | mi << 14 | 0) ^ (mi >>> 9 | 0 | li << 23 | 0), AI = (mi >>> 14 | 0 | li << 18 | 0) ^ (mi >>> 18 | 0 | li << 14 | 0) ^ (0 | mi << 23 | li >>> 9), BI = li & hi ^ di & (li ^ -1), CI = mi & ii ^ ei & (mi ^ -1), DI = P($j, Ij, 1914138554, 116418474), EI = P(DI, t, $h, ai), FI = P(EI, t, BI, CI), Oq = P(FI, t, zI, AI), Pq = t, Qq = ni & ji, Rq = oi & ki, GI = P((ni >>> 28 | oi << 4 | 0) ^ (oi >>> 2 | 0 | ni << 30 | 0) ^ (oi >>> 7 | 0 | ni << 25 | 0), (oi >>> 28 | 0 | ni << 4 | 0) ^ (0 | oi << 30 | ni >>> 2) ^ (0 | oi << 25 | ni >>> 7), ni & fi ^ Mq ^ Qq, oi & gi ^ Nq ^ Rq), HI = t, pi = P(Oq, Pq, bi, ci), qi = t, ri = P(GI, HI, Oq, Pq), si = t, II = (pi >>> 14 | qi << 18 | 0) ^ (pi >>> 18 | qi << 14 | 0) ^ (qi >>> 9 | 0 | pi << 23 | 0), JI = (qi >>> 14 | 0 | pi << 18 | 0) ^ (qi >>> 18 | 0 | pi << 14 | 0) ^ (0 | qi << 23 | pi >>> 9), KI = pi & li ^ hi & (pi ^ -1), LI = qi & mi ^ ii & (qi ^ -1), MI = P(ak, Jj, -1563912026, 174292421), NI = P(MI, t, di, ei), OI = P(NI, t, KI, LI), Sq = P(OI, t, II, JI), Tq = t, Uq = ri & ni, Vq = si & oi, PI = P((ri >>> 28 | si << 4 | 0) ^ (si >>> 2 | 0 | ri << 30 | 0) ^ (si >>> 7 | 0 | ri << 25 | 0), (si >>> 28 | 0 | ri << 4 | 0) ^ (0 | si << 30 | ri >>> 2) ^ (0 | si << 25 | ri >>> 7), ri & ji ^ Qq ^ Uq, si & ki ^ Rq ^ Vq), QI = t, ti = P(Sq, Tq, fi, gi), ui = t, vi = P(PI, QI, Sq, Tq), wi = t, RI = (ti >>> 14 | ui << 18 | 0) ^ (ti >>> 18 | ui << 14 | 0) ^ (ui >>> 9 | 0 | ti << 23 | 0), SI = (ui >>> 14 | 0 | ti << 18 | 0) ^ (ui >>> 18 | 0 | ti << 14 | 0) ^ (0 | ui << 23 | ti >>> 9), TI = ti & pi ^ li & (ti ^ -1), UI = ui & qi ^ mi & (ui ^ -1), VI = P(bk, Kj, -1090974290, 289380356), WI = P(VI, t, hi, ii), XI = P(WI, t, TI, UI), Wq = P(XI, t, RI, SI), Xq = t, Yq = vi & ri, Zq = wi & si, YI = P((vi >>> 28 | wi << 4 | 0) ^ (wi >>> 2 | 0 | vi << 30 | 0) ^ (wi >>> 7 | 0 | vi << 25 | 0), (wi >>> 28 | 0 | vi << 4 | 0) ^ (0 | wi << 30 | vi >>> 2) ^ (0 | wi << 25 | vi >>> 7), vi & ni ^ Uq ^ Yq, wi & oi ^ Vq ^ Zq), ZI = t, xi = P(Wq, Xq, ji, ki), yi = t, zi = P(YI, ZI, Wq, Xq), Ai = t, $I = (xi >>> 14 | yi << 18 | 0) ^ (xi >>> 18 | yi << 14 | 0) ^ (yi >>> 9 | 0 | xi << 23 | 0), aJ = (yi >>> 14 | 0 | xi << 18 | 0) ^ (yi >>> 18 | 0 | xi << 14 | 0) ^ (0 | yi << 23 | xi >>> 9), bJ = xi & ti ^ pi & (xi ^ -1), cJ = yi & ui ^ qi & (yi ^ -1), dJ = P(ck, Lj, 320620315, 460393269), eJ = P(dJ, t, li, mi), fJ = P(eJ, t, bJ, cJ), $q = P(fJ, t, $I, aJ), ar = t, br = zi & vi, cr = Ai & wi, gJ = P((zi >>> 28 | Ai << 4 | 0) ^ (Ai >>> 2 | 0 | zi << 30 | 0) ^ (Ai >>> 7 | 0 | zi << 25 | 0), (Ai >>> 28 | 0 | zi << 4 | 0) ^ (0 | Ai << 30 | zi >>> 2) ^ (0 | Ai << 25 | zi >>> 7), zi & ri ^ Yq ^ br, Ai & si ^ Zq ^ cr), hJ = t, Bi = P($q, ar, ni, oi), Ci = t, Di = P(gJ, hJ, $q, ar), Ei = t, iJ = (Bi >>> 14 | Ci << 18 | 0) ^ (Bi >>> 18 | Ci << 14 | 0) ^ (Ci >>> 9 | 0 | Bi << 23 | 0), jJ = (Ci >>> 14 | 0 | Bi << 18 | 0) ^ (Ci >>> 18 | 0 | Bi << 14 | 0) ^ (0 | Ci << 23 | Bi >>> 9), kJ = Bi & xi ^ ti & (Bi ^ -1), lJ = Ci & yi ^ ui & (Ci ^ -1), mJ = P(dk, Mj, 587496836, 685471733), nJ = P(mJ, t, pi, qi), oJ = P(nJ, t, kJ, lJ), dr = P(oJ, t, iJ, jJ), er = t, fr = Di & zi, gr = Ei & Ai, pJ = P((Di >>> 28 | Ei << 4 | 0) ^ (Ei >>> 2 | 0 | Di << 30 | 0) ^ (Ei >>> 7 | 0 | Di << 25 | 0), (Ei >>> 28 | 0 | Di << 4 | 0) ^ (0 | Ei << 30 | Di >>> 2) ^ (0 | Ei << 25 | Di >>> 7), Di & vi ^ br ^ fr, Ei & wi ^ cr ^ gr), qJ = t, Fi = P(dr, er, ri, si), Gi = t, Hi = P(pJ, qJ, dr, er), Ii = t, rJ = (Fi >>> 14 | Gi << 18 | 0) ^ (Fi >>> 18 | Gi << 14 | 0) ^ (Gi >>> 9 | 0 | Fi << 23 | 0), sJ = (Gi >>> 14 | 0 | Fi << 18 | 0) ^ (Gi >>> 18 | 0 | Fi << 14 | 0) ^ (0 | Gi << 23 | Fi >>> 9), tJ = Fi & Bi ^ xi & (Fi ^ -1), uJ = Gi & Ci ^ yi & (Gi ^ -1), vJ = P(nk, ek, 1086792851, 852142971), wJ = P(vJ, t, ti, ui), xJ = P(wJ, t, tJ, uJ), hr = P(xJ, t, rJ, sJ), ir = t, jr = Hi & Di, kr = Ii & Ei, yJ = P((Hi >>> 28 | Ii << 4 | 0) ^ (Ii >>> 2 | 0 | Hi << 30 | 0) ^ (Ii >>> 7 | 0 | Hi << 25 | 0), (Ii >>> 28 | 0 | Hi << 4 | 0) ^ (0 | Ii << 30 | Hi >>> 2) ^ (0 | Ii << 25 | Hi >>> 7), Hi & zi ^ fr ^ jr, Ii & Ai ^ gr ^ kr), zJ = t, Ji = P(hr, ir, vi, wi), Ki = t, Li = P(yJ, zJ, hr, ir), Mi = t, AJ = (Ji >>> 14 | Ki << 18 | 0) ^ (Ji >>> 18 | Ki << 14 | 0) ^ (Ki >>> 9 | 0 | Ji << 23 | 0), BJ = (Ki >>> 14 | 0 | Ji << 18 | 0) ^ (Ki >>> 18 | 0 | Ji << 14 | 0) ^ (0 | Ki << 23 | Ji >>> 9), CJ = Ji & Fi ^ Bi & (Ji ^ -1), DJ = Ki & Gi ^ Ci & (Ki ^ -1), EJ = P(ok, fk, 365543100, 1017036298), FJ = P(EJ, t, xi, yi), GJ = P(FJ, t, CJ, DJ), lr = P(GJ, t, AJ, BJ), mr = t, nr = Li & Hi, or = Mi & Ii, HJ = P((Li >>> 28 | Mi << 4 | 0) ^ (Mi >>> 2 | 0 | Li << 30 | 0) ^ (Mi >>> 7 | 0 | Li << 25 | 0), (Mi >>> 28 | 0 | Li << 4 | 0) ^ (0 | Mi << 30 | Li >>> 2) ^ (0 | Mi << 25 | Li >>> 7), Li & Di ^ jr ^ nr, Mi & Ei ^ kr ^ or), IJ = t, Ni = P(lr, mr, zi, Ai), Oi = t, Pi = P(HJ, IJ, lr, mr), Qi = t, JJ = (Ni >>> 14 | Oi << 18 | 0) ^ (Ni >>> 18 | Oi << 14 | 0) ^ (Oi >>> 9 | 0 | Ni << 23 | 0), KJ = (Oi >>> 14 | 0 | Ni << 18 | 0) ^ (Oi >>> 18 | 0 | Ni << 14 | 0) ^ (0 | Oi << 23 | Ni >>> 9), LJ = Ni & Ji ^ Fi & (Ni ^ -1), MJ = Oi & Ki ^ Gi & (Oi ^ -1), NJ = P(pk, gk, -1676669620, 1126000580), OJ = P(NJ, t, Bi, Ci), PJ = P(OJ, t, LJ, MJ), pr = P(PJ, t, JJ, KJ), qr = t, rr = Pi & Li, sr = Qi & Mi, QJ = P((Pi >>> 28 | Qi << 4 | 0) ^ (Qi >>> 2 | 0 | Pi << 30 | 0) ^ (Qi >>> 7 | 0 | Pi << 25 | 0), (Qi >>> 28 | 0 | Pi << 4 | 0) ^ (0 | Qi << 30 | Pi >>> 2) ^ (0 | Qi << 25 | Pi >>> 7), Pi & Hi ^ nr ^ rr, Qi & Ii ^ or ^ sr), RJ = t, Ri = P(pr, qr, Di, Ei), Si = t, Ti = P(QJ, RJ, pr, qr), Ui = t, SJ = (Ri >>> 14 | Si << 18 | 0) ^ (Ri >>> 18 | Si << 14 | 0) ^ (Si >>> 9 | 0 | Ri << 23 | 0), TJ = (Si >>> 14 | 0 | Ri << 18 | 0) ^ (Si >>> 18 | 0 | Ri << 14 | 0) ^ (0 | Si << 23 | Ri >>> 9), UJ = Ri & Ni ^ Ji & (Ri ^ -1), VJ = Si & Oi ^ Ki & (Si ^ -1), WJ = P(qk, hk, -885112138, 1288033470), XJ = P(WJ, t, Fi, Gi), YJ = P(XJ, t, UJ, VJ), tr = P(YJ, t, SJ, TJ), ur = t, vr = Ti & Pi, wr = Ui & Qi, ZJ = P((Ti >>> 28 | Ui << 4 | 0) ^ (Ui >>> 2 | 0 | Ti << 30 | 0) ^ (Ui >>> 7 | 0 | Ti << 25 | 0), (Ui >>> 28 | 0 | Ti << 4 | 0) ^ (0 | Ui << 30 | Ti >>> 2) ^ (0 | Ui << 25 | Ti >>> 7), Ti & Li ^ rr ^ vr, Ui & Mi ^ sr ^ wr), $J = t, Vi = P(tr, ur, Hi, Ii), Wi = t, Xi = P(ZJ, $J, tr, ur), Yi = t, aK = (Vi >>> 14 | Wi << 18 | 0) ^ (Vi >>> 18 | Wi << 14 | 0) ^ (Wi >>> 9 | 0 | Vi << 23 | 0), bK = (Wi >>> 14 | 0 | Vi << 18 | 0) ^ (Wi >>> 18 | 0 | Vi << 14 | 0) ^ (0 | Wi << 23 | Vi >>> 9), cK = Vi & Ri ^ Ni & (Vi ^ -1), dK = Wi & Si ^ Oi & (Wi ^ -1), eK = P(rk, ik, -60457430, 1501505948), fK = P(eK, t, Ji, Ki), gK = P(fK, t, cK, dK), xr = P(gK, t, aK, bK), yr = t, zr = Xi & Ti, Ar = Yi & Ui, hK = P((Xi >>> 28 | Yi << 4 | 0) ^ (Yi >>> 2 | 0 | Xi << 30 | 0) ^ (Yi >>> 7 | 0 | Xi << 25 | 0), (Yi >>> 28 | 0 | Xi << 4 | 0) ^ (0 | Yi << 30 | Xi >>> 2) ^ (0 | Yi << 25 | Xi >>> 7), Xi & Pi ^ vr ^ zr, Yi & Qi ^ wr ^ Ar), iK = t, dj = P(xr, yr, Li, Mi), ej = t, fj = P(hK, iK, xr, yr), gj = t, jK = (dj >>> 14 | ej << 18 | 0) ^ (dj >>> 18 | ej << 14 | 0) ^ (ej >>> 9 | 0 | dj << 23 | 0), kK = (ej >>> 14 | 0 | dj << 18 | 0) ^ (ej >>> 18 | 0 | dj << 14 | 0) ^ (0 | ej << 23 | dj >>> 9), lK = dj & Vi ^ Ri & (dj ^ -1), mK = ej & Wi ^ Si & (ej ^ -1), nK = P(cd, Mb, 987167468, 1607167915), oK = P(nK, t, KH, LH), pK = P(oK, t, ck, Lj), qK = P(pK, t, IH, JH), rK = P(qK, t, Ni, Oi), sK = P(rK, t, lK, mK), Br = P(sK, t, jK, kK), Cr = t, Dr = fj & Xi, Er = gj & Yi, tK = P((fj >>> 28 | gj << 4 | 0) ^ (gj >>> 2 | 0 | fj << 30 | 0) ^ (gj >>> 7 | 0 | fj << 25 | 0), (gj >>> 28 | 0 | fj << 4 | 0) ^ (0 | gj << 30 | fj >>> 2) ^ (0 | gj << 25 | fj >>> 7), fj & Ti ^ zr ^ Dr, gj & Ui ^ Ar ^ Er), uK = t, nj = P(Br, Cr, Pi, Qi), oj = t, Nj = P(tK, uK, Br, Cr), Oj = t, vK = (nj >>> 14 | oj << 18 | 0) ^ (nj >>> 18 | oj << 14 | 0) ^ (oj >>> 9 | 0 | nj << 23 | 0), wK = (oj >>> 14 | 0 | nj << 18 | 0) ^ (oj >>> 18 | 0 | nj << 14 | 0) ^ (0 | oj << 23 | nj >>> 9), xK = nj & dj ^ Vi & (nj ^ -1), yK = oj & ej ^ Wi & (oj ^ -1), zK = P(dd, Nb, 1246189591, 1816402316), AK = P(zK, t, OH, PH), BK = P(AK, t, dk, Mj), CK = P(BK, t, MH, NH), DK = P(CK, t, Ri, Si), EK = P(DK, t, xK, yK), Fr = P(EK, t, vK, wK), Gr = t, FK = (Nj >>> 28 | Oj << 4 | 0) ^ (Oj >>> 2 | 0 | Nj << 30 | 0) ^ (Oj >>> 7 | 0 | Nj << 25 | 0), GK = (Oj >>> 28 | 0 | Nj << 4 | 0) ^ (0 | Oj << 30 | Nj >>> 2) ^ (0 | Oj << 25 | Nj >>> 7), HK = P(Nj & (fj ^ Xi) ^ Dr, Oj & (gj ^ Yi) ^ Er, R, S), IK = P(HK, t, FK, GK), Hr = P(IK, t, Fr, Gr), Ir = t, Jr = P(Nj, Oj, ba, aa), Kr = t, Lr = P(fj, gj, ga, $), Mr = t, Nr = P(Xi, Yi, xa, ma), Or = t, JK = P(Ti, Ui, da, Z), Pr = P(JK, t, Fr, Gr), Qr = t, Rr = P(nj, oj, Ea, Ca), Sr = t, Tr = P(dj, ej, Fa, sa), Ur = t, Vr = P(Vi, Wi, U, ja), Wr = t, KK = z + 128 | 0, Xr = P(pa, ha, -128, -1), el = t; - 0 < el >>> 0 | 0 == el >>> 0 & 127 < Xr >>> 0 ? (ja = Wr, U = Vr, sa = Ur, Fa = Tr, Ca = Sr, Ea = Rr, Z = Qr, da = Pr, ma = Or, xa = Nr, $ = Mr, ga = Lr, aa = Kr, ba = Jr, S = Ir, R = Hr, ha = el, pa = Xr, z = KK, g = 3) : (ia = Wr, ka = Vr, ta = Ur, na = Tr, ya = Sr, La = Rr, Qa = Qr, rj = Pr, Rj = Or, sj = Nr, Sj = Mr, kd = Lr, tj = Kr, ed = Jr, uj = Ir, Pb = Hr, g = 4); - break; - case 4: - return rl(a, Pb, uj), rl(l, ed, tj), rl(s, kd, Sj), rl(u, sj, Rj), rl(E, rj, Qa), rl(G, La, ya), rl(D, na, ta), rl(fa, ka, ia), 0; - } - } -} -function ql(a) { - var e = m[a + 6 | 0], d = m[a + 5 | 0], f = m[a + 4 | 0]; - return t = 0 | e >>> 24 | (0 | d >>> 16) | (0 | f >>> 8) | m[a + 3 | 0] | m[a + 2 | 0] << 8 | 0 | m[a + 1 | 0] << 16 | 0 | m[a] << 24 | 0, e << 8 | 0 | m[a + 7 | 0] | (d << 16 | 0) | (f << 24 | 0) | 0; -} -function rl(a, e, d) { - h[a + 7 | 0] = e & 255; - h[a + 6 | 0] = (e >>> 8 | d << 24) & 255; - h[a + 5 | 0] = (e >>> 16 | d << 16) & 255; - h[a + 4 | 0] = (e >>> 24 | d << 8) & 255; - h[a + 3 | 0] = d & 255; - h[a + 2 | 0] = (d >>> 8 | 0) & 255; - h[a + 1 | 0] = (d >>> 16 | 0) & 255; - h[a] = (d >>> 24 | 0) & 255; -} -function sl(a, e) { - for (var d = 0, d = 2; ; ) { - switch (d) { - case 2: - var f = 0, g = 0, d = 3; - break; - case 3: - var d = a + (f << 2) | 0, i = (k[d >> 2] + g | 0) + k[(e + (f << 2) | 0) >> 2] | 0; - k[d >> 2] = i & 255; - d = i >>> 8; - i = f + 1 | 0; - 17 == (i | 0) ? d = 4 : (f = i, g = d, d = 3); - break; - case 4: - return; - } - } -} -function tl(a, e, d, f, g) { - var i = 0, j = c; - c = c + 136 | 0; - for (i = 2; ; ) { - switch (i) { - case 2: - var l = j, n = j + 68, p = n, s = c; - c = c + 68 | 0; - var r = l | 0; - k[r >> 2] = h[g] & 255; - k[(l + 4 | 0) >> 2] = h[g + 1 | 0] & 255; - k[(l + 8 | 0) >> 2] = h[g + 2 | 0] & 255; - k[(l + 12 | 0) >> 2] = h[g + 3 | 0] & 15; - k[(l + 16 | 0) >> 2] = h[g + 4 | 0] & 252; - k[(l + 20 | 0) >> 2] = h[g + 5 | 0] & 255; - k[(l + 24 | 0) >> 2] = h[g + 6 | 0] & 255; - k[(l + 28 | 0) >> 2] = h[g + 7 | 0] & 15; - k[(l + 32 | 0) >> 2] = h[g + 8 | 0] & 252; - k[(l + 36 | 0) >> 2] = h[g + 9 | 0] & 255; - k[(l + 40 | 0) >> 2] = h[g + 10 | 0] & 255; - k[(l + 44 | 0) >> 2] = h[g + 11 | 0] & 15; - k[(l + 48 | 0) >> 2] = h[g + 12 | 0] & 252; - k[(l + 52 | 0) >> 2] = h[g + 13 | 0] & 255; - k[(l + 56 | 0) >> 2] = h[g + 14 | 0] & 255; - k[(l + 60 | 0) >> 2] = h[g + 15 | 0] & 15; - k[(l + 64 | 0) >> 2] = 0; - Vk(p, 0, 68); - var q = s, i = 0 == (d | 0) & 0 == (f | 0) ? 7 : 3; - break; - case 3: - var u = n | 0, B = s | 0, F = f, E = d, x = e, i = 4; - break; - case 4: - Vk(q, 0, 68); - if (0 == (E | 0) & 0 == (F | 0)) { - var H = 0, G = 0, L = 0, i = 6; - } else { - var C = 0, i = 5; - } - break; - case 5: - k[(s + (C << 2) | 0) >> 2] = h[x + C | 0] & 255; - var D = C + 1 | 0, Q = D; - 16 > D >>> 0 & (0 < F >>> 0 | 0 == F >>> 0 & Q >>> 0 < E >>> 0) ? (C = D, i = 5) : (H = D, G = 0, L = Q, i = 6); - break; - case 6: - k[(s + (H << 2) | 0) >> 2] = 1; - var J = x + H | 0, fa = (ul.p(E, F, L, G), k[zk >> 2]), K = k[zk + 4 >> 2]; - sl(u, B); - a : { - var N = u, ja = r, U = 0, sa = c; - c = c + 68 | 0; - for (U = 2; ; ) { - switch (U) { - case 2: - var Fa = sa, Ca = 0, Ea = 1, U = 3; - break; - case 3: - var Z = 0, da = 0, U = 4; - break; - case 4: - var ma = Math.g(k[(ja + ((Ca - Z | 0) << 2) | 0) >> 2], k[(N + (Z << 2) | 0) >> 2]) + da | 0, xa = Z + 1 | 0; - (xa | 0) == (Ea | 0) ? U = 5 : (Z = xa, da = ma, U = 4); - break; - case 5: - var $ = Ca + 1 | 0; - if (17 > $ >>> 0) { - U = 6; - } else { - var ga = ma, U = 8; - } - break; - case 6: - var aa = Ca + 17 | 0, ba = $, S = ma, U = 7; - break; - case 7: - var R = Math.g(320 * k[(N + (ba << 2) | 0) >> 2] & -1, k[(ja + ((aa - ba | 0) << 2) | 0) >> 2]) + S | 0, ha = ba + 1 | 0; - 17 == (ha | 0) ? (ga = R, U = 8) : (ba = ha, S = R, U = 7); - break; - case 8: - k[(Fa + (Ca << 2) | 0) >> 2] = ga; - var pa = Ea + 1 | 0; - 17 == ($ | 0) ? U = 9 : (Ca = $, Ea = pa, U = 3); - break; - case 9: - I(N, Fa, 68); - var z = N, ia = k[z >> 2]; - k[z >> 2] = ia & 255; - var ka = z + 4 | 0, ta = k[ka >> 2] + (ia >>> 8) | 0; - k[ka >> 2] = ta & 255; - var na = z + 8 | 0, ya = k[na >> 2] + (ta >>> 8) | 0; - k[na >> 2] = ya & 255; - var La = z + 12 | 0, Qa = k[La >> 2] + (ya >>> 8) | 0; - k[La >> 2] = Qa & 255; - var rj = z + 16 | 0, Rj = k[rj >> 2] + (Qa >>> 8) | 0; - k[rj >> 2] = Rj & 255; - var sj = z + 20 | 0, Sj = k[sj >> 2] + (Rj >>> 8) | 0; - k[sj >> 2] = Sj & 255; - var kd = z + 24 | 0, tj = k[kd >> 2] + (Sj >>> 8) | 0; - k[kd >> 2] = tj & 255; - var ed = z + 28 | 0, uj = k[ed >> 2] + (tj >>> 8) | 0; - k[ed >> 2] = uj & 255; - var Pb = z + 32 | 0, bj = k[Pb >> 2] + (uj >>> 8) | 0; - k[Pb >> 2] = bj & 255; - var vj = z + 36 | 0, ac = k[vj >> 2] + (bj >>> 8) | 0; - k[vj >> 2] = ac & 255; - var Qb = z + 40 | 0, bc = k[Qb >> 2] + (ac >>> 8) | 0; - k[Qb >> 2] = bc & 255; - var Rb = z + 44 | 0, cc = k[Rb >> 2] + (bc >>> 8) | 0; - k[Rb >> 2] = cc & 255; - var Sb = z + 48 | 0, Tb = k[Sb >> 2] + (cc >>> 8) | 0; - k[Sb >> 2] = Tb & 255; - var Ra = z + 52 | 0, dc = k[Ra >> 2] + (Tb >>> 8) | 0; - k[Ra >> 2] = dc & 255; - var Ub = z + 56 | 0, fd = k[Ub >> 2] + (dc >>> 8) | 0; - k[Ub >> 2] = fd & 255; - var Sa = z + 60 | 0, gd = k[Sa >> 2] + (fd >>> 8) | 0; - k[Sa >> 2] = gd & 255; - var Ma = z + 64 | 0, ua = k[Ma >> 2] + (gd >>> 8) | 0; - k[Ma >> 2] = ua & 3; - var qa = k[z >> 2] + (5 * (ua >>> 2) & -1) | 0; - k[z >> 2] = qa & 255; - var ec = z + 4 | 0, Vb = k[ec >> 2] + (qa >>> 8) | 0; - k[ec >> 2] = Vb & 255; - var fc = z + 8 | 0, Wb = k[fc >> 2] + (Vb >>> 8) | 0; - k[fc >> 2] = Wb & 255; - var gc = z + 12 | 0, Xb = k[gc >> 2] + (Wb >>> 8) | 0; - k[gc >> 2] = Xb & 255; - var hc = z + 16 | 0, Yb = k[hc >> 2] + (Xb >>> 8) | 0; - k[hc >> 2] = Yb & 255; - var ic = z + 20 | 0, Na = k[ic >> 2] + (Yb >>> 8) | 0; - k[ic >> 2] = Na & 255; - var w = z + 24 | 0, v = k[w >> 2] + (Na >>> 8) | 0; - k[w >> 2] = v & 255; - var za = z + 28 | 0, va = k[za >> 2] + (v >>> 8) | 0; - k[za >> 2] = va & 255; - var wj = z + 32 | 0, kj = k[wj >> 2] + (va >>> 8) | 0; - k[wj >> 2] = kj & 255; - var xj = z + 36 | 0, lj = k[xj >> 2] + (kj >>> 8) | 0; - k[xj >> 2] = lj & 255; - var Tj = z + 40 | 0, Uj = k[Tj >> 2] + (lj >>> 8) | 0; - k[Tj >> 2] = Uj & 255; - var yj = z + 44 | 0, zj = k[yj >> 2] + (Uj >>> 8) | 0; - k[yj >> 2] = zj & 255; - var Aj = z + 48 | 0, Bj = k[Aj >> 2] + (zj >>> 8) | 0; - k[Aj >> 2] = Bj & 255; - var Cj = z + 52 | 0, Vj = k[Cj >> 2] + (Bj >>> 8) | 0; - k[Cj >> 2] = Vj & 255; - var cj = z + 56 | 0, Aa = k[cj >> 2] + (Vj >>> 8) | 0; - k[cj >> 2] = Aa & 255; - var Oa = z + 60 | 0, Pa = k[Oa >> 2] + (Aa >>> 8) | 0; - k[Oa >> 2] = Pa & 255; - k[Ma >> 2] = k[Ma >> 2] + (Pa >>> 8) | 0; - c = sa; - break a; - } - } - } - (E | 0) == (L | 0) & (F | 0) == (G | 0) ? i = 7 : (F = K, E = fa, x = J, i = 4); - break; - case 7: - var Ga = n | 0; - a : { - for (var Dj = Ga, hd = 0, lk = c, hd = 2; ; ) { - switch (hd) { - case 2: - var mk = Dj, Wj = c; - c = c + 68 | 0; - I(Wj, mk, 68); - sl(Dj, 5243300); - var Ej = -(k[(Dj + 64 | 0) >> 2] >>> 7) | 0, mj = 0, hd = 3; - break; - case 3: - var Dk = Dj + (mj << 2) | 0, Ek = k[Dk >> 2]; - k[Dk >> 2] = (Ek ^ k[(Wj + (mj << 2) | 0) >> 2]) & Ej ^ Ek; - var Fk = mj + 1 | 0; - 17 == (Fk | 0) ? hd = 4 : (mj = Fk, hd = 3); - break; - case 4: - c = lk; - break a; - } - } - } - k[(s | 0) >> 2] = h[g + 16 | 0] & 255; - k[(s + 4 | 0) >> 2] = h[g + 17 | 0] & 255; - k[(s + 8 | 0) >> 2] = h[g + 18 | 0] & 255; - k[(s + 12 | 0) >> 2] = h[g + 19 | 0] & 255; - k[(s + 16 | 0) >> 2] = h[g + 20 | 0] & 255; - k[(s + 20 | 0) >> 2] = h[g + 21 | 0] & 255; - k[(s + 24 | 0) >> 2] = h[g + 22 | 0] & 255; - k[(s + 28 | 0) >> 2] = h[g + 23 | 0] & 255; - k[(s + 32 | 0) >> 2] = h[g + 24 | 0] & 255; - k[(s + 36 | 0) >> 2] = h[g + 25 | 0] & 255; - k[(s + 40 | 0) >> 2] = h[g + 26 | 0] & 255; - k[(s + 44 | 0) >> 2] = h[g + 27 | 0] & 255; - k[(s + 48 | 0) >> 2] = h[g + 28 | 0] & 255; - k[(s + 52 | 0) >> 2] = h[g + 29 | 0] & 255; - k[(s + 56 | 0) >> 2] = h[g + 30 | 0] & 255; - k[(s + 60 | 0) >> 2] = h[g + 31 | 0] & 255; - k[(s + 64 | 0) >> 2] = 0; - sl(Ga, s | 0); - h[a] = k[(n | 0) >> 2] & 255; - h[a + 1 | 0] = k[(n + 4 | 0) >> 2] & 255; - h[a + 2 | 0] = k[(n + 8 | 0) >> 2] & 255; - h[a + 3 | 0] = k[(n + 12 | 0) >> 2] & 255; - h[a + 4 | 0] = k[(n + 16 | 0) >> 2] & 255; - h[a + 5 | 0] = k[(n + 20 | 0) >> 2] & 255; - h[a + 6 | 0] = k[(n + 24 | 0) >> 2] & 255; - h[a + 7 | 0] = k[(n + 28 | 0) >> 2] & 255; - h[a + 8 | 0] = k[(n + 32 | 0) >> 2] & 255; - h[a + 9 | 0] = k[(n + 36 | 0) >> 2] & 255; - h[a + 10 | 0] = k[(n + 40 | 0) >> 2] & 255; - h[a + 11 | 0] = k[(n + 44 | 0) >> 2] & 255; - h[a + 12 | 0] = k[(n + 48 | 0) >> 2] & 255; - h[a + 13 | 0] = k[(n + 52 | 0) >> 2] & 255; - h[a + 14 | 0] = k[(n + 56 | 0) >> 2] & 255; - h[a + 15 | 0] = k[(n + 60 | 0) >> 2] & 255; - c = j; - return 0; - } - } -} -function vl(a, e, d, f, g) { - var i = c; - c = c + 16 | 0; - var j = i | 0; - tl(j, e, d, f, g); - a = ((((h[j + 1 | 0] ^ h[a + 1 | 0] | h[j] ^ h[a] | h[j + 2 | 0] ^ h[a + 2 | 0] | h[j + 3 | 0] ^ h[a + 3 | 0] | h[j + 4 | 0] ^ h[a + 4 | 0] | h[j + 5 | 0] ^ h[a + 5 | 0] | h[j + 6 | 0] ^ h[a + 6 | 0] | h[j + 7 | 0] ^ h[a + 7 | 0] | h[j + 8 | 0] ^ h[a + 8 | 0] | h[j + 9 | 0] ^ h[a + 9 | 0] | h[j + 10 | 0] ^ h[a + 10 | 0] | h[j + 11 | 0] ^ h[a + 11 | 0] | h[j + 12 | 0] ^ h[a + 12 | 0] | h[j + 13 | 0] ^ h[a + 13 | 0] | h[j + 14 | 0] ^ h[a + 14 | 0] | h[j + 15 | 0] ^ h[a + 15 | 0]) & 255) + 511 | 0) >>> 8 & 1) - 1 | 0; - c = i; - return a; -} -function wl(a, e) { - ml(a, e, 5244264); - return 0; -} -function ml(a, e, d) { - var f = 0, g = c; - c = c + 416 | 0; - for (f = 2; ; ) { - switch (f) { - case 2: - var i = g, j = g + 384; - I(j | 0, e, 32); - var l = j | 0; - h[l] &= -8; - var n = j + 31 | 0; - h[n] = h[n] & 63 | 64; - var p = 0, f = 3; - break; - case 3: - k[(i + (p << 2) | 0) >> 2] = h[d + p | 0] & 255; - var s = p + 1 | 0; - 32 == (s | 0) ? f = 4 : (p = s, f = 3); - break; - case 4: - var r = i | 0; - a : { - for (var q = r, u = l, B = 0, F = c, B = 2; ; ) { - switch (B) { - case 2: - var E = q, x = c; - c = c + 256 | 0; - var H = x, G = c, L = c = c + 256 | 0, C = c = c + 256 | 0, D = c = c + 256 | 0, Q = c = c + 256 | 0, J = c = c + 256 | 0, fa = c = c + 256 | 0, K = c = c + 256 | 0, N = c = c + 256 | 0, ja = c = c + 256 | 0, U = c = c + 256 | 0, sa = c = c + 128 | 0, Fa = c = c + 128 | 0, Ca = c = c + 128 | 0; - c = c + 128 | 0; - I(H, E, 128); - var Ea = G; - k[(x + 128 | 0) >> 2] = 1; - Vk(x + 132 | 0, 0, 124); - var Z = G | 0; - k[Z >> 2] = 1; - Vk(G + 4 | 0, 0, 252); - var da = L | 0, ma = C | 0, xa = x | 0, $ = J | 0, ga = L + 128 | 0, aa = J + 128 | 0, ba = fa | 0, S = C + 128 | 0, R = fa + 128 | 0, ha = K | 0, pa = K + 128 | 0, z = N | 0, ia = N + 128 | 0, ka = ja | 0, ta = ja + 128 | 0, na = U | 0, ya = sa | 0, La = Fa | 0, Qa = Ca | 0, rj = D | 0, Rj = D + 128 | 0, sj = Q | 0, Sj = Q + 128 | 0, kd = 254, B = 3; - break; - case 3: - var tj = (h[u + ((kd | 0) / 8 & -1) | 0] & 255) >>> ((kd & 7) >>> 0) & 1; - xl(da, ma, Z, xa, tj); - yl($, da, ga); - zl(aa, da, ga); - yl(ba, ma, S); - zl(R, ma, S); - T(ha, $); - T(pa, aa); - Al(z, ba, aa); - Al(ia, R, $); - yl(ka, z, ia); - zl(ta, z, ia); - T(na, ta); - zl(ya, ha, pa); - b : { - for (var ed = La, uj = ya, Pb = 0, Pb = 2; ; ) { - switch (Pb) { - case 2: - var bj = 0, vj = 0, Pb = 3; - break; - case 3: - var ac = (121665 * k[(uj + (bj << 2) | 0) >> 2] & -1) + vj | 0; - k[(ed + (bj << 2) | 0) >> 2] = ac & 255; - var Qb = ac >>> 8, bc = bj + 1 | 0; - 31 == (bc | 0) ? Pb = 4 : (bj = bc, vj = Qb, Pb = 3); - break; - case 4: - var Rb = (121665 * k[(uj + 124 | 0) >> 2] & -1) + Qb | 0; - k[(ed + 124 | 0) >> 2] = Rb & 127; - var cc = 0, Sb = ed, Tb = k[ed >> 2] + (19 * (Rb >>> 7) & -1) | 0, Pb = 5; - break; - case 5: - k[Sb >> 2] = Tb & 255; - var Ra = cc + 1 | 0, dc = ed + (Ra << 2) | 0, Ub = k[dc >> 2] + (Tb >>> 8) | 0; - 31 == (Ra | 0) ? Pb = 6 : (cc = Ra, Sb = dc, Tb = Ub, Pb = 5); - break; - case 6: - k[(ed + 124 | 0) >> 2] = Ub; - break b; - } - } - } - yl(Qa, La, ha); - Al(rj, ha, pa); - Al(Rj, ya, Qa); - T(sj, ka); - Al(Sj, na, q); - xl(Z, xa, rj, sj, tj); - var fd = kd - 1 | 0; - 0 < (kd | 0) ? (kd = fd, B = 3) : B = 4; - break; - case 4: - I(E, Ea, 256); - c = F; - break a; - } - } - } - var Sa = i + 128 | 0; - a : { - var gd = Sa, Ma = Sa, ua = 0, qa = c; - c = c + 1280 | 0; - for (ua = 2; ; ) { - switch (ua) { - case 2: - var ec = qa + 128, Vb = qa + 256, fc = qa + 384, Wb = qa + 512, gc = qa + 640, Xb = qa + 768, hc = qa + 896, Yb = qa + 1024, ic = qa + 1152, Na = qa | 0; - T(Na, Ma); - var w = ic | 0; - T(w, Na); - var v = Yb | 0; - T(v, w); - var za = ec | 0; - Al(za, v, Ma); - var va = Vb | 0; - Al(va, za, Na); - T(v, va); - var wj = fc | 0; - Al(wj, v, za); - T(v, wj); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - var kj = Wb | 0; - Al(kj, v, wj); - T(v, kj); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - var xj = gc | 0; - Al(xj, w, kj); - T(v, xj); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - Al(v, w, xj); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - var lj = Xb | 0; - Al(lj, v, kj); - T(v, lj); - T(w, v); - var Tj = 2, ua = 3; - break; - case 3: - T(v, w); - T(w, v); - var Uj = Tj + 2 | 0; - 50 > (Uj | 0) ? (Tj = Uj, ua = 3) : ua = 4; - break; - case 4: - var yj = hc | 0; - Al(yj, w, lj); - T(w, yj); - T(v, w); - var zj = 2, ua = 5; - break; - case 5: - T(w, v); - T(v, w); - var Aj = zj + 2 | 0; - 100 > (Aj | 0) ? (zj = Aj, ua = 5) : ua = 6; - break; - case 6: - Al(w, v, yj); - T(v, w); - T(w, v); - var Bj = 2, ua = 7; - break; - case 7: - T(v, w); - T(w, v); - var Cj = Bj + 2 | 0; - 50 > (Cj | 0) ? (Bj = Cj, ua = 7) : ua = 8; - break; - case 8: - Al(v, w, lj); - T(w, v); - T(v, w); - T(w, v); - T(v, w); - T(w, v); - Al(gd, w, va); - c = qa; - break a; - } - } - } - var Vj = i + 256 | 0; - Al(Vj, r, Sa); - a : { - for (var cj = Vj, Aa = 0, Oa = c, Aa = 2; ; ) { - switch (Aa) { - case 2: - var Pa = cj, Ga = c; - c = c + 128 | 0; - I(Ga, Pa, 128); - yl(cj, cj, 5243172); - var Dj = -(k[(cj + 124 | 0) >> 2] >>> 7 & 1) | 0, hd = 0, Aa = 3; - break; - case 3: - var lk = cj + (hd << 2) | 0, mk = k[lk >> 2]; - k[lk >> 2] = (mk ^ k[(Ga + (hd << 2) | 0) >> 2]) & Dj ^ mk; - var Wj = hd + 1 | 0; - 32 == (Wj | 0) ? Aa = 4 : (hd = Wj, Aa = 3); - break; - case 4: - c = Oa; - break a; - } - } - } - var Ej = 0, f = 5; - break; - case 5: - h[a + Ej | 0] = k[(i + ((Ej + 64 | 0) << 2) | 0) >> 2] & 255; - var mj = Ej + 1 | 0; - 32 == (mj | 0) ? f = 6 : (Ej = mj, f = 5); - break; - case 6: - c = g; - return; - } - } -} -function yl(a, e, d) { - for (var f = 0, f = 2; ; ) { - switch (f) { - case 2: - var g = 0, i = 0, f = 3; - break; - case 3: - var j = (k[(e + (g << 2) | 0) >> 2] + i | 0) + k[(d + (g << 2) | 0) >> 2] | 0; - k[(a + (g << 2) | 0) >> 2] = j & 255; - j >>>= 8; - f = g + 1 | 0; - 31 == (f | 0) ? f = 4 : (g = f, i = j, f = 3); - break; - case 4: - k[(a + 124 | 0) >> 2] = (k[(e + 124 | 0) >> 2] + j | 0) + k[(d + 124 | 0) >> 2] | 0; - return; - } - } -} -function Bl(a) { - for (var e = 0, e = 2; ; ) { - switch (e) { - case 2: - var d = 0, f = 0, e = 3; - break; - case 3: - var g = a + (d << 2) | 0, e = k[g >> 2] + f | 0; - k[g >> 2] = e & 255; - g = e >>> 8; - e = d + 1 | 0; - 31 == (e | 0) ? e = 4 : (d = e, f = g, e = 3); - break; - case 4: - var i = a + 124 | 0, j = k[i >> 2] + g | 0; - k[i >> 2] = j & 127; - var l = 0, j = 19 * (j >>> 7) & -1, e = 5; - break; - case 5: - var n = a + (l << 2) | 0, e = k[n >> 2] + j | 0; - k[n >> 2] = e & 255; - n = e >>> 8; - e = l + 1 | 0; - 31 == (e | 0) ? e = 6 : (l = e, j = n, e = 5); - break; - case 6: - k[i >> 2] = k[i >> 2] + n | 0; - return; - } - } -} -function xl(a, e, d, f, g) { - for (var i = 0, i = 2; ; ) { - switch (i) { - case 2: - var j = g - 1 | 0, l = 0, i = 3; - break; - case 3: - var i = d + (l << 2) | 0, n = k[(f + (l << 2) | 0) >> 2], p = (n ^ k[i >> 2]) & j; - k[(a + (l << 2) | 0) >> 2] = p ^ n; - k[(e + (l << 2) | 0) >> 2] = p ^ k[i >> 2]; - i = l + 1 | 0; - 64 == (i | 0) ? i = 4 : (l = i, i = 3); - break; - case 4: - return; - } - } -} -function zl(a, e, d) { - for (var f = 0, f = 2; ; ) { - switch (f) { - case 2: - var g = 0, i = 218, f = 3; - break; - case 3: - var j = ((i + 65280 | 0) + k[(e + (g << 2) | 0) >> 2] | 0) - k[(d + (g << 2) | 0) >> 2] | 0; - k[(a + (g << 2) | 0) >> 2] = j & 255; - j >>>= 8; - f = g + 1 | 0; - 31 == (f | 0) ? f = 4 : (g = f, i = j, f = 3); - break; - case 4: - k[(a + 124 | 0) >> 2] = (k[(e + 124 | 0) >> 2] + j | 0) - k[(d + 124 | 0) >> 2] | 0; - return; - } - } -} -function Cl(a, e) { - for (var d = 0, d = 2; ; ) { - switch (d) { - case 2: - var f = 0, d = 3; - break; - case 3: - k[(a + (f << 2) | 0) >> 2] = h[e + f | 0] & 255; - d = f + 1 | 0; - 32 == (d | 0) ? d = 4 : (f = d, d = 3); - break; - case 4: - f = a + 124 | 0; - k[f >> 2] &= 127; - return; - } - } -} -function Dl(a, e, d) { - for (var f = 0, f = 2; ; ) { - switch (f) { - case 2: - var g = d & 255, i = 1 - d & 255, j = 0, f = 3; - break; - case 3: - f = a + (j << 2) | 0; - k[f >> 2] = Math.g(k[(e + (j << 2) | 0) >> 2], g) + Math.g(k[f >> 2], i) | 0; - f = j + 1 | 0; - 32 == (f | 0) ? f = 4 : (j = f, f = 3); - break; - case 4: - return; - } - } -} -function El(a) { - for (var e = 0, e = 2; ; ) { - switch (e) { - case 2: - var d = a + 124 | 0, f = 30, g = 127 == (k[d >> 2] | 0) & 1, e = 3; - break; - case 3: - var i = g & (-(255 == (k[(a + (f << 2) | 0) >> 2] | 0) & 1) | 0), e = f - 1 | 0; - 1 < (e | 0) ? (f = e, g = i, e = 3) : e = 4; - break; - case 4: - var j = a | 0, l = i & (-(236 < k[j >> 2] >>> 0 & 1) | 0); - k[d >> 2] = (-127 * l & -1) + k[d >> 2] | 0; - var n = -255 * l & -1, p = 30, e = 5; - break; - case 5: - e = a + (p << 2) | 0; - k[e >> 2] = k[e >> 2] + n | 0; - e = p - 1 | 0; - 0 < (e | 0) ? (p = e, e = 5) : e = 6; - break; - case 6: - k[j >> 2] = k[j >> 2] + (-237 * l & -1) | 0; - return; - } - } -} -function Fl(a) { - for (var e = 0, e = 2; ; ) { - switch (e) { - case 2: - var d = a + 124 | 0, f = a | 0, g = k[d >> 2], e = g >>> 7; - k[d >> 2] = g & 127; - k[f >> 2] = (19 * e & -1) + k[f >> 2] | 0; - g = 0; - e = 3; - break; - case 3: - var e = a + (g << 2) | 0, i = g + 1 | 0, j = a + (i << 2) | 0; - k[j >> 2] = k[j >> 2] + (k[e >> 2] >>> 8) | 0; - k[e >> 2] &= 255; - 31 == (i | 0) ? e = 4 : (g = i, e = 3); - break; - case 4: - var l = k[d >> 2], e = l >>> 7; - k[d >> 2] = l & 127; - k[f >> 2] = (19 * e & -1) + k[f >> 2] | 0; - l = 0; - e = 5; - break; - case 5: - e = a + (l << 2) | 0; - i = l + 1 | 0; - j = a + (i << 2) | 0; - k[j >> 2] = k[j >> 2] + (k[e >> 2] >>> 8) | 0; - k[e >> 2] &= 255; - 31 == (i | 0) ? e = 6 : (l = i, e = 5); - break; - case 6: - var n = k[d >> 2], e = n >>> 7; - k[d >> 2] = n & 127; - k[f >> 2] = (19 * e & -1) + k[f >> 2] | 0; - n = 0; - e = 7; - break; - case 7: - e = a + (n << 2) | 0; - i = n + 1 | 0; - j = a + (i << 2) | 0; - k[j >> 2] = k[j >> 2] + (k[e >> 2] >>> 8) | 0; - k[e >> 2] &= 255; - 31 == (i | 0) ? e = 8 : (n = i, e = 7); - break; - case 8: - var p = k[d >> 2], e = p >>> 7; - k[d >> 2] = p & 127; - k[f >> 2] = (19 * e & -1) + k[f >> 2] | 0; - p = 0; - e = 9; - break; - case 9: - e = a + (p << 2) | 0; - i = p + 1 | 0; - j = a + (i << 2) | 0; - k[j >> 2] = k[j >> 2] + (k[e >> 2] >>> 8) | 0; - k[e >> 2] &= 255; - 31 == (i | 0) ? e = 10 : (p = i, e = 9); - break; - case 10: - return; - } - } -} -function Al(a, e, d) { - for (var f = 0, f = 2; ; ) { - switch (f) { - case 2: - var g = 0, i = 1, f = 3; - break; - case 3: - var j = 0, l = 0, f = 4; - break; - case 4: - var n = Math.g(k[(d + ((g - j | 0) << 2) | 0) >> 2], k[(e + (j << 2) | 0) >> 2]) + l | 0, f = j + 1 | 0; - (f | 0) == (i | 0) ? f = 5 : (j = f, l = n, f = 4); - break; - case 5: - var p = g + 1 | 0; - if (32 > p >>> 0) { - f = 6; - } else { - var s = n, f = 8; - } - break; - case 6: - var r = g + 32 | 0, q = p, u = n, f = 7; - break; - case 7: - var f = Math.g(38 * k[(e + (q << 2) | 0) >> 2] & -1, k[(d + ((r - q | 0) << 2) | 0) >> 2]) + u | 0, B = q + 1 | 0; - 32 == (B | 0) ? (s = f, f = 8) : (q = B, u = f, f = 7); - break; - case 8: - k[(a + (g << 2) | 0) >> 2] = s; - f = i + 1 | 0; - 32 == (p | 0) ? f = 9 : (g = p, i = f, f = 3); - break; - case 9: - Bl(a); - return; - } - } -} -function T(a, e) { - for (var d = 0, d = 2; ; ) { - switch (d) { - case 2: - var f = 0, d = 3; - break; - case 3: - if (0 == (f | 0)) { - var g = 0, i = 1, j = 32, d = 6; - } else { - var l = 0, n = 0, p = f, d = 4; - } - break; - case 4: - var s = Math.g(k[(e + (p << 2) | 0) >> 2], k[(e + (l << 2) | 0) >> 2]) + n | 0, d = l + 1 | 0, r = f - d | 0; - d >>> 0 < r >>> 0 ? (l = d, n = s, p = r, d = 4) : d = 5; - break; - case 5: - d = f + 1 | 0; - r = f + 32 | 0; - if (31 > d >>> 0) { - g = s, i = d, j = r, d = 6; - } else { - var q = s, u = d, d = 8; - } - break; - case 6: - var B = i, F = g, E = 31, d = 7; - break; - case 7: - var d = Math.g(38 * k[(e + (B << 2) | 0) >> 2] & -1, k[(e + (E << 2) | 0) >> 2]) + F | 0, r = B + 1 | 0, x = j + (B ^ -1) | 0; - r >>> 0 < x >>> 0 ? (B = r, F = d, E = x, d = 7) : (q = d, u = i, d = 8); - break; - case 8: - var H = q << 1; - if (0 == (f & 1 | 0)) { - d = 9; - } else { - var G = H, d = 10; - } - break; - case 9: - d = f >>> 1; - G = k[(e + (d << 2) | 0) >> 2]; - d = k[(e + ((d + 16 | 0) << 2) | 0) >> 2]; - G = (Math.g(G, G) + H | 0) + Math.g(38 * d & -1, d) | 0; - d = 10; - break; - case 10: - k[(a + (f << 2) | 0) >> 2] = G; - 32 == (u | 0) ? d = 11 : (f = u, d = 3); - break; - case 11: - Bl(a); - return; - } - } -} -function Gl(a, e, d, f, g, i) { - for (var j = 0, j = 2; ; ) { - switch (j) { - case 2: - if (0 > f >>> 0 | 0 == f >>> 0 & 32 > d >>> 0) { - var l = -1, j = 4; - } else { - j = 3; - } - break; - case 3: - Hl(a, e, d, f, g, i); - var j = a + 16 | 0, l = a + 32 | 0, n = P(d, f, -32, -1); - tl(j, l, n, t, a); - Vk(a, 0, 16); - l = 0; - j = 4; - break; - case 4: - return l; - } - } -} -function Il(a, e, d, f, g, i) { - var j = 0, l = c; - c = c + 32 | 0; - for (j = 2; ; ) { - switch (j) { - case 2: - var n = l; - if (0 > f >>> 0 | 0 == f >>> 0 & 32 > d >>> 0) { - var p = -1, j = 5; - } else { - j = 3; - } - break; - case 3: - j = n | 0; - Jl(j, 32, 0, g, i); - var s = e + 16 | 0, r = e + 32 | 0, q = P(d, f, -32, -1); - 0 == (vl(s, r, q, t, j) | 0) ? j = 4 : (p = -1, j = 5); - break; - case 4: - Hl(a, e, d, f, g, i); - Vk(a, 0, 32); - p = 0; - j = 5; - break; - case 5: - return c = l, p; - } - } -} -function Kl(a) { - k[a >> 2] = 1; - Vk(a + 4 | 0, 0, 124); -} -function Ll(a, e, d) { - var f = 0, g = c; - c = c + 128 | 0; - for (f = 2; ; ) { - switch (f) { - case 2: - var i = g; - k[(i | 0) >> 2] = k[(e | 0) >> 2] + 474 | 0; - k[(i + 124 | 0) >> 2] = k[(e + 124 | 0) >> 2] + 254 | 0; - var j = 1, f = 3; - break; - case 3: - k[(i + (j << 2) | 0) >> 2] = k[(e + (j << 2) | 0) >> 2] + 510 | 0; - f = j + 1 | 0; - if (31 == (f | 0)) { - var l = 0, f = 4; - } else { - j = f, f = 3; - } - break; - case 4: - k[(a + (l << 2) | 0) >> 2] = k[(i + (l << 2) | 0) >> 2] - k[(d + (l << 2) | 0) >> 2] | 0; - f = l + 1 | 0; - 32 == (f | 0) ? f = 5 : (l = f, f = 4); - break; - case 5: - Fl(a); - c = g; - return; - } - } -} -function Yr(a, e, d) { - for (var f = 0, f = 2; ; ) { - switch (f) { - case 2: - var g = 0, f = 3; - break; - case 3: - k[(a + (g << 2) | 0) >> 2] = k[(d + (g << 2) | 0) >> 2] + k[(e + (g << 2) | 0) >> 2] | 0; - f = g + 1 | 0; - 32 == (f | 0) ? f = 4 : (g = f, f = 3); - break; - case 4: - Fl(a); - return; - } - } -} -function V(a, e, d) { - var f = 0, g = c; - c = c + 252 | 0; - for (f = 2; ; ) { - switch (f) { - case 2: - var i = g; - Vk(i, 0, 252); - var j = 0, f = 3; - break; - case 3: - var l = k[(e + (j << 2) | 0) >> 2], n = 0, f = 4; - break; - case 4: - f = i + ((n + j | 0) << 2) | 0; - k[f >> 2] = k[f >> 2] + Math.g(k[(d + (n << 2) | 0) >> 2], l) | 0; - f = n + 1 | 0; - 32 == (f | 0) ? f = 5 : (n = f, f = 4); - break; - case 5: - f = j + 1 | 0; - if (32 == (f | 0)) { - var p = 32, f = 6; - } else { - j = f, f = 3; - } - break; - case 6: - f = p - 32 | 0; - k[(a + (f << 2) | 0) >> 2] = (38 * k[(i + (p << 2) | 0) >> 2] & -1) + k[(i + (f << 2) | 0) >> 2] | 0; - f = p + 1 | 0; - 63 == (f | 0) ? f = 7 : (p = f, f = 6); - break; - case 7: - k[(a + 124 | 0) >> 2] = k[(i + 124 | 0) >> 2]; - a : { - e = 0; - for (e = 2; ; ) { - switch (e) { - case 2: - var s = a + 124 | 0, r = a | 0, q = k[s >> 2], e = q >>> 7; - k[s >> 2] = q & 127; - k[r >> 2] = (19 * e & -1) + k[r >> 2] | 0; - q = 0; - e = 3; - break; - case 3: - e = a + (q << 2) | 0; - d = q + 1 | 0; - i = a + (d << 2) | 0; - k[i >> 2] = k[i >> 2] + (k[e >> 2] >>> 8) | 0; - k[e >> 2] &= 255; - 31 == (d | 0) ? e = 4 : (q = d, e = 3); - break; - case 4: - var u = k[s >> 2], e = u >>> 7; - k[s >> 2] = u & 127; - k[r >> 2] = (19 * e & -1) + k[r >> 2] | 0; - u = 0; - e = 5; - break; - case 5: - e = a + (u << 2) | 0; - d = u + 1 | 0; - i = a + (d << 2) | 0; - k[i >> 2] = k[i >> 2] + (k[e >> 2] >>> 8) | 0; - k[e >> 2] &= 255; - 31 == (d | 0) ? e = 6 : (u = d, e = 5); - break; - case 6: - break a; - } - } - } - c = g; - return; - } - } -} -function W(a, e) { - V(a, e, e); -} -function Zr(a) { - for (var e = 0, e = 2; ; ) { - switch (e) { - case 2: - var d = 1, f = 1 == (k[(a | 0) >> 2] | 0) & 1, e = 3; - break; - case 3: - var g = f & (-(0 == (k[(a + (d << 2) | 0) >> 2] | 0) & 1) | 0), e = d + 1 | 0; - 32 == (e | 0) ? e = 4 : (d = e, f = g, e = 3); - break; - case 4: - return g; - } - } -} -function $r(a, e) { - for (var d = 0, d = 2; ; ) { - switch (d) { - case 2: - var f = 0, d = 3; - break; - case 3: - h[a + f | 0] = k[(e + (f << 2) | 0) >> 2] & 255; - d = f + 1 | 0; - 32 == (d | 0) ? d = 4 : (f = d, d = 3); - break; - case 4: - return; - } - } -} -function as(a) { - var e = 0, d = c; - c = c + 32 | 0; - for (e = 2; ; ) { - switch (e) { - case 2: - var f = d, g = 0, i = 0, e = 3; - break; - case 3: - var e = k[(a + (i << 2) | 0) >> 2], j = k[(5243368 + (i << 2) | 0) >> 2], l = e >>> 0 < (j + g | 0) >>> 0 & 1; - h[f + i | 0] = ((e - g | 0) - j | 0) & 255; - e = i + 1 | 0; - 32 == (e | 0) ? e = 4 : (g = l, i = e, e = 3); - break; - case 4: - var n = l ^ 1, p = 0, e = 5; - break; - case 5: - e = a + (p << 2) | 0; - k[e >> 2] = (h[f + p | 0] & 255 & (-n | 0)) + (k[e >> 2] & (-l | 0)) | 0; - e = p + 1 | 0; - 32 == (e | 0) ? e = 6 : (p = e, e = 5); - break; - case 6: - c = d; - return; - } - } -} -function bs(a, e, d) { - var f = 0, g = c; - c = c + 2304 | 0; - for (f = 2; ; ) { - switch (f) { - case 2: - var i = g, j = g + 128, l = g + 2176; - Kl(i); - Kl(j | 0); - var n = j + 128 | 0; - I(n, e, 128); - var p = j + 256 | 0; - W(p, j + 128 | 0); - V(j + 384 | 0, p, n); - p = j + 512 | 0; - W(p, j + 256 | 0); - V(j + 640 | 0, p, n); - p = j + 768 | 0; - W(p, j + 384 | 0); - V(j + 896 | 0, p, n); - p = j + 1024 | 0; - W(p, j + 512 | 0); - V(j + 1152 | 0, p, n); - p = j + 1280 | 0; - W(p, j + 640 | 0); - V(j + 1408 | 0, p, n); - p = j + 1536 | 0; - W(p, j + 768 | 0); - V(j + 1664 | 0, p, n); - p = j + 1792 | 0; - W(p, j + 896 | 0); - V(j + 1920 | 0, p, n); - var n = l, p = j, s = 32, f = 3; - break; - case 3: - var r = d + (s - 1 | 0) | 0, q = j + 128 | 0, u = 4, f = 4; - break; - case 4: - W(i, i); - W(i, i); - W(i, i); - W(i, i); - f = (h[r] & 255) >>> (u >>> 0) & 15; - I(n, p, 128); - Dl(l, q, 1 == (f | 0) & 1); - Dl(l, j + 256 | 0, 2 == (f | 0) & 1); - Dl(l, j + 384 | 0, 3 == (f | 0) & 1); - Dl(l, j + 512 | 0, 4 == (f | 0) & 1); - Dl(l, j + 640 | 0, 5 == (f | 0) & 1); - Dl(l, j + 768 | 0, 6 == (f | 0) & 1); - Dl(l, j + 896 | 0, 7 == (f | 0) & 1); - Dl(l, j + 1024 | 0, 8 == (f | 0) & 1); - Dl(l, j + 1152 | 0, 9 == (f | 0) & 1); - Dl(l, j + 1280 | 0, 10 == (f | 0) & 1); - Dl(l, j + 1408 | 0, 11 == (f | 0) & 1); - Dl(l, j + 1536 | 0, 12 == (f | 0) & 1); - Dl(l, j + 1664 | 0, 13 == (f | 0) & 1); - Dl(l, j + 1792 | 0, 14 == (f | 0) & 1); - Dl(l, j + 1920 | 0, 15 == (f | 0) & 1); - V(i, i, l); - f = u - 4 | 0; - -1 < (f | 0) ? (u = f, f = 4) : f = 5; - break; - case 5: - f = s - 1 | 0; - 0 < (f | 0) ? (s = f, f = 3) : f = 6; - break; - case 6: - I(a, i, 128); - c = g; - return; - } - } -} -function cs(a, e) { - var d = 0, f = c; - c = c + 1280 | 0; - for (d = 2; ; ) { - switch (d) { - case 2: - var g = f, d = f + 128, i = f + 256, j = f + 384, l = f + 512, n = f + 640, p = f + 768, s = f + 896, r = f + 1024, q = f + 1152; - W(g, e); - W(q, g); - W(r, q); - V(d, r, e); - V(i, d, g); - W(r, i); - V(j, r, d); - W(r, j); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - V(l, r, j); - W(r, l); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - V(n, q, l); - W(r, n); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - V(r, q, n); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - V(p, r, l); - W(r, p); - W(q, r); - g = 2; - d = 3; - break; - case 3: - W(r, q); - W(q, r); - d = g + 2 | 0; - 50 > (d | 0) ? (g = d, d = 3) : d = 4; - break; - case 4: - V(s, q, p); - W(q, s); - W(r, q); - var u = 2, d = 5; - break; - case 5: - W(q, r); - W(r, q); - d = u + 2 | 0; - 100 > (d | 0) ? (u = d, d = 5) : d = 6; - break; - case 6: - V(q, r, s); - W(r, q); - W(q, r); - var B = 2, d = 7; - break; - case 7: - W(r, q); - W(q, r); - d = B + 2 | 0; - 50 > (d | 0) ? (B = d, d = 7) : d = 8; - break; - case 8: - V(r, q, p); - W(q, r); - W(r, q); - W(q, r); - W(r, q); - W(q, r); - V(a, q, i); - c = f; - return; - } - } -} -function ds(a, e) { - var d = c; - c = c + 256 | 0; - var f = d + 128, g = a + 256 | 0; - Kl(g); - Cl(f, 5243976); - var i = m[e + 31 | 0] >>> 7, j = a + 128 | 0; - Cl(j, e); - var l = a | 0; - W(l, j); - V(d, l, f); - Ll(l, l, g); - Yr(d, g, d); - cs(d, d); - V(l, l, d); - a : { - g = 0; - f = c; - c = c + 352 | 0; - for (g = 2; ; ) { - switch (g) { - case 2: - var n = f, p = f + 32, s = f + 64, r = f + 96, q = f + 224; - b : { - var u = l, B = 0, g = c; - c = c + 160 | 0; - for (B = 2; ; ) { - switch (B) { - case 2: - var F = g + 32, B = g | 0; - I(B, 5243688, 32); - bs(F, u, B); - El(F); - if (0 == (Zr(F) | 0)) { - B = 3; - } else { - var E = 1, B = 4; - } - break; - case 3: - c : { - E = 0; - for (E = 2; ; ) { - switch (E) { - case 2: - var x = 1, H = 0 == (k[(F | 0) >> 2] | 0) & 1, E = 3; - break; - case 3: - var G = H & (-(0 == (k[(F + (x << 2) | 0) >> 2] | 0) & 1) | 0), E = x + 1 | 0; - 32 == (E | 0) ? E = 4 : (x = E, H = G, E = 3); - break; - case 4: - E = G; - break c; - } - } - E = ca; - } - E = 0 != (E | 0); - B = 4; - break; - case 4: - u = E & 1; - c = g; - g = u; - break b; - } - } - g = ca; - } - if (0 == (g | 0)) { - var L = -1, g = 11; - } else { - g = 3; - } - break; - case 3: - g = n | 0; - I(g, 5244232, 32); - var C = p | 0; - I(C, 5244200, 32); - var D = s | 0; - I(D, 5244168, 32); - Vk(r, 0, 128); - bs(q, l, g); - El(q); - if (0 == (Zr(q) | 0)) { - var Q = 0, g = 5; - } else { - g = 4; - } - break; - case 4: - bs(l, l, C); - g = 9; - break; - case 5: - k[(q + (Q << 2) | 0) >> 2] = k[(l + (Q << 2) | 0) >> 2] << 2; - g = Q + 1 | 0; - 32 == (g | 0) ? g = 6 : (Q = g, g = 5); - break; - case 6: - bs(q, q, D); - var J = 0, g = 7; - break; - case 7: - k[(l + (J << 2) | 0) >> 2] <<= 1; - g = J + 1 | 0; - 32 == (g | 0) ? g = 8 : (J = g, g = 7); - break; - case 8: - V(l, l, q); - g = 9; - break; - case 9: - El(l); - 0 == ((k[(l | 0) >> 2] ^ i & 255) & 1 | 0) ? (L = 0, g = 11) : g = 10; - break; - case 10: - Ll(l, r, l); - L = 0; - g = 11; - break; - case 11: - c = f; - i = L; - break a; - } - } - i = ca; - } - V(a + 384 | 0, l, j); - c = d; - return i; -} -function es(a, e) { - var d = c; - c = c + 384 | 0; - var f = d + 128, g = d + 256; - cs(g, e + 256 | 0); - V(d, e | 0, g); - V(f, e + 128 | 0, g); - a : { - g = 0; - for (g = 2; ; ) { - switch (g) { - case 2: - var i = 0, g = 3; - break; - case 3: - h[a + i | 0] = k[(f + (i << 2) | 0) >> 2] & 255; - g = i + 1 | 0; - 32 == (g | 0) ? g = 4 : (i = g, g = 3); - break; - case 4: - var j = a + 31 | 0, l = 30, n = 127 == h[j] << 24 >> 24 & 1, g = 5; - break; - case 5: - var p = n & (-(-1 == h[a + l | 0] << 24 >> 24 & 1) | 0), g = l - 1 | 0; - 1 < (g | 0) ? (l = g, n = p, g = 5) : g = 6; - break; - case 6: - var s = p & (-(236 < (h[a] & 255) & 1) | 0); - h[j] = ((-127 * s & -1) + (h[j] & 255) | 0) & 255; - var r = -255 * s & -1, q = 30, g = 7; - break; - case 7: - g = a + q | 0; - h[g] = ((h[g] & 255) + r | 0) & 255; - g = q - 1 | 0; - 0 < (g | 0) ? (q = g, g = 7) : g = 8; - break; - case 8: - h[a] = ((h[a] & 255) + (-237 * s & -1) | 0) & 255; - break a; - } - } - } - f = i = c; - c = c + 128 | 0; - I(f, d, 128); - El(f); - c = i; - i = a + 31 | 0; - h[i] ^= (k[f >> 2] & 1) << 7; - c = d; -} -function fs(a, e, d) { - var f = c; - c = c + 768 | 0; - var g = f + 128, i = f + 256, j = f + 384, l = f + 512, n = f + 640; - Cl(n, 5243976); - var p = e + 128 | 0, s = e | 0; - Ll(f, p, s); - var r = d + 128 | 0, q = d | 0; - Ll(l, r, q); - V(f, f, l); - Yr(g, s, p); - Yr(l, q, r); - V(g, g, l); - V(i, e + 384 | 0, d + 384 | 0); - V(i, i, n); - Yr(i, i, i); - V(j, e + 256 | 0, d + 256 | 0); - Yr(j, j, j); - Ll(a | 0, g, f); - Ll(a + 384 | 0, j, i); - Yr(a + 128 | 0, j, i); - Yr(a + 256 | 0, g, f); - c = f; -} -function gs(a, e) { - hs(a, e); - V(a + 384 | 0, e | 0, e + 256 | 0); -} -function is(a, e) { - var d = c; - c = c + 512 | 0; - var f = d + 128, g = d + 256, i = d + 384, j = e | 0; - W(d, j); - var l = e + 128 | 0; - W(f, l); - W(g, e + 256 | 0); - Yr(g, g, g); - var n = c, p = c; - c = c + 128 | 0; - I(p, d, 128); - Vk(i, 0, 128); - Ll(i, i, p); - c = n; - n = a | 0; - Yr(n, j, l); - W(n, n); - Ll(n, n, d); - Ll(n, n, f); - j = a + 128 | 0; - Yr(j, i, f); - Ll(a + 384 | 0, j, g); - Ll(a + 256 | 0, i, f); - c = d; -} -function js(a, e, d) { - var f = 0, g = c; - c = c + 3616 | 0; - for (f = 2; ; ) { - switch (f) { - case 2: - var i = g, j = g + 512, l = g + 2560, n = g + 3072, p = g + 3584; - Cl(i | 0, 5243784); - var s = i + 128 | 0; - Cl(s, 5243752); - var r = i + 256 | 0; - Cl(r, 5243720); - var q = i + 384 | 0; - Cl(q, 5243816); - $r(p | 0, d); - var u = j, B = i; - I(u, B, 512); - var F = j + 512 | 0; - I(F, e, 512); - is(n, j + 512 | 0); - var E = j + 1024 | 0; - gs(E, n); - fs(n, E, F); - gs(j + 1536 | 0, n); - var F = i, E = l, x = 32, f = 3; - break; - case 3: - var H = h[p + (x - 1 | 0) | 0] & 255, G = 6, f = 4; - break; - case 4: - is(n, F); - hs(F, n); - is(n, F); - gs(i, n); - var L = H >>> (G >>> 0) & 3; - I(E, u, 512); - var C = 1, f = 5; - break; - case 5: - var f = l, D = j + (C << 9) | 0, Q = (C | 0) == (L | 0) & 1; - Dl(f | 0, D | 0, Q); - Dl(f + 128 | 0, D + 128 | 0, Q); - Dl(f + 256 | 0, D + 256 | 0, Q); - Dl(f + 384 | 0, D + 384 | 0, Q); - f = C + 1 | 0; - 4 == (f | 0) ? f = 6 : (C = f, f = 5); - break; - case 6: - fs(n, i, l); - f = 0 == (G | 0) ? 7 : 8; - break; - case 7: - gs(i, n); - f = 9; - break; - case 8: - hs(F, n); - f = G - 2 | 0; - -1 < (f | 0) ? (G = f, f = 4) : f = 9; - break; - case 9: - f = x - 1 | 0; - 0 < (f | 0) ? (x = f, f = 3) : f = 10; - break; - case 10: - I(a, B, 128); - I(a + 128 | 0, s, 128); - I(a + 256 | 0, r, 128); - I(a + 384 | 0, q, 128); - c = g; - return; - } - } -} -function hs(a, e) { - var d = e + 384 | 0; - V(a | 0, e | 0, d); - var f = e + 128 | 0; - V(a + 128 | 0, e + 256 | 0, f); - V(a + 256 | 0, f, d); -} -function ks(a, e) { - var d = c; - c = c + 512 | 0; - Cl(d | 0, 5243912); - Cl(d + 128 | 0, 5243880); - Cl(d + 256 | 0, 5243848); - Cl(d + 384 | 0, 5243944); - js(a, d, e); - c = d; -} -function ls(a, e) { - var d = 0, f = c; - c = c + 256 | 0; - for (d = 2; ; ) { - switch (d) { - case 2: - var g = f; - Vk(g, 0, 256); - var i = 0, d = 3; - break; - case 3: - k[(g + (i << 2) | 0) >> 2] = h[e + i | 0] & 255; - d = i + 1 | 0; - 32 == (d | 0) ? d = 4 : (i = d, d = 3); - break; - case 4: - ms(a, g | 0); - c = f; - return; - } - } -} -function ms(a, e) { - var d = 0, f = c; - c = c + 528 | 0; - for (d = 2; ; ) { - switch (d) { - case 2: - var g = f, i = f + 264, j = f + 396; - Vk(g, 0, 264); - Vk(j, 0, 132); - var l = 0, d = 3; - break; - case 3: - var n = 5243040 + (l << 2) | 0, p = 0, d = 4; - break; - case 4: - var s = p + l | 0, d = 30 < (s | 0) ? 5 : 6; - break; - case 5: - d = g + (s << 2) | 0; - k[d >> 2] = k[d >> 2] + Math.g(k[(e + ((p + 31 | 0) << 2) | 0) >> 2], k[n >> 2]) | 0; - d = 6; - break; - case 6: - d = p + 1 | 0; - 33 == (d | 0) ? d = 7 : (p = d, d = 4); - break; - case 7: - d = l + 1 | 0; - 33 == (d | 0) ? d = 8 : (l = d, d = 3); - break; - case 8: - var r = e, d = i, q = g + 128 | 0, u = k[q >> 2] + (k[(g + 124 | 0) >> 2] >>> 8) | 0; - k[q >> 2] = u; - q = g + 132 | 0; - k[q >> 2] = (u >>> 8) + k[q >> 2] | 0; - I(d, r, 132); - r = 0; - d = 9; - break; - case 9: - var B = 5243368 + (r << 2) | 0, F = 0, d = 10; - break; - case 10: - var E = F + r | 0, d = 33 > (E | 0) ? 11 : 12; - break; - case 11: - d = j + (E << 2) | 0; - k[d >> 2] = k[d >> 2] + Math.g(k[(g + ((F + 33 | 0) << 2) | 0) >> 2], k[B >> 2]) | 0; - d = 12; - break; - case 12: - d = F + 1 | 0; - 33 == (d | 0) ? d = 13 : (F = d, d = 10); - break; - case 13: - d = r + 1 | 0; - if (32 == (d | 0)) { - var x = 0, d = 14; - } else { - r = d, d = 9; - } - break; - case 14: - d = j + (x << 2) | 0; - u = x + 1 | 0; - q = j + (u << 2) | 0; - k[q >> 2] = k[q >> 2] + (k[d >> 2] >>> 8) | 0; - k[d >> 2] &= 255; - if (32 == (u | 0)) { - var H = 0, G = 0, d = 15; - } else { - x = u, d = 14; - } - break; - case 15: - u = k[(i + (H << 2) | 0) >> 2]; - q = k[(j + (H << 2) | 0) >> 2]; - d = u >>> 0 < (q + G | 0) >>> 0 & 1; - k[(a + (H << 2) | 0) >> 2] = ((u - G | 0) - q | 0) + (d << 8) | 0; - u = H + 1 | 0; - 32 == (u | 0) ? d = 16 : (H = u, G = d, d = 15); - break; - case 16: - as(a); - as(a); - c = f; - return; - } - } -} -function ns(a, e) { - var d = 0, f = c; - c = c + 256 | 0; - for (d = 2; ; ) { - switch (d) { - case 2: - var g = f; - Vk(g, 0, 256); - var i = 0, d = 3; - break; - case 3: - k[(g + (i << 2) | 0) >> 2] = h[e + i | 0] & 255; - d = i + 1 | 0; - 64 == (d | 0) ? d = 4 : (i = d, d = 3); - break; - case 4: - ms(a, g | 0); - c = f; - return; - } - } -} -function Jl(a, e, d, f, g) { - var i = c; - c = c + 32 | 0; - var j = i | 0; - nl(j, f, g, 5242880); - a : { - var f = f + 16 | 0, l = 0, g = c; - c = c + 16 | 0; - for (l = 2; ; ) { - switch (l) { - case 2: - var n = g, p = n, s = c; - c = c + 64 | 0; - l = 0 == (e | 0) & 0 == (d | 0) ? 9 : 3; - break; - case 3: - var l = n | 0, r = f, q = r | 0, r = r + 4 | 0, r = m[r] | m[r + 1 | 0] << 8 | m[r + 2 | 0] << 16 | m[r + 3 | 0] << 24 | 0; - k[(l | 0) >> 2] = m[q] | m[q + 1 | 0] << 8 | m[q + 2 | 0] << 16 | m[q + 3 | 0] << 24 | 0; - k[(l + 4 | 0) >> 2] = r; - l = n + 8 | 0; - k[(l | 0) >> 2] = 0; - k[(l + 4 | 0) >> 2] = 0; - if (0 < d >>> 0 | 0 == d >>> 0 & 63 < e >>> 0) { - l = 4; - } else { - var u = a, B = d, F = e, l = 7; - } - break; - case 4: - var E = n, x = n + 8 | 0, H = d, G = e, L = a, l = 5; - break; - case 5: - ol(L, E, j, 5242976); - var C = (h[x] & 255) + 1 | 0; - h[x] = C & 255; - var D = p + 9 | 0, C = (h[D] & 255) + (C >>> 8) | 0; - h[D] = C & 255; - D = p + 10 | 0; - C = (h[D] & 255) + (C >>> 8) | 0; - h[D] = C & 255; - D = p + 11 | 0; - C = (h[D] & 255) + (C >>> 8) | 0; - h[D] = C & 255; - D = p + 12 | 0; - C = (h[D] & 255) + (C >>> 8) | 0; - h[D] = C & 255; - D = p + 13 | 0; - C = (h[D] & 255) + (C >>> 8) | 0; - h[D] = C & 255; - D = p + 14 | 0; - C = (h[D] & 255) + (C >>> 8) | 0; - h[D] = C & 255; - D = p + 15 | 0; - h[D] = ((h[D] & 255) + (C >>> 8) | 0) & 255; - var D = P(G, H, -64, -1), C = t, Q = L + 64 | 0; - 0 < C >>> 0 | 0 == C >>> 0 & 63 < D >>> 0 ? (H = C, G = D, L = Q, l = 5) : l = 6; - break; - case 6: - 0 == (D | 0) & 0 == (C | 0) ? l = 9 : (u = Q, B = C, F = D, l = 7); - break; - case 7: - ol(s | 0, n, j, 5242976); - var J = 0, l = 8; - break; - case 8: - h[u + J | 0] = h[s + J | 0]; - l = J + 1 | 0; - q = 0 > (l | 0) ? -1 : 0; - q >>> 0 < B >>> 0 | q >>> 0 == B >>> 0 & l >>> 0 < F >>> 0 ? (J = l, l = 8) : l = 9; - break; - case 9: - c = g; - break a; - } - } - } - c = i; - return 0; -} -function Hl(a, e, d, f, g, i) { - var j = c; - c = c + 32 | 0; - var l = j | 0; - nl(l, g, i, 5242992); - a : { - var g = g + 16 | 0, n = 0, i = c; - c = c + 16 | 0; - for (n = 2; ; ) { - switch (n) { - case 2: - var p = i, s = p, r = c; - c = c + 64 | 0; - n = 0 == (d | 0) & 0 == (f | 0) ? 11 : 3; - break; - case 3: - var n = p | 0, q = g, u = q | 0, q = q + 4 | 0, q = m[q] | m[q + 1 | 0] << 8 | m[q + 2 | 0] << 16 | m[q + 3 | 0] << 24 | 0; - k[(n | 0) >> 2] = m[u] | m[u + 1 | 0] << 8 | m[u + 2 | 0] << 16 | m[u + 3 | 0] << 24 | 0; - k[(n + 4 | 0) >> 2] = q; - n = p + 8 | 0; - k[(n | 0) >> 2] = 0; - k[(n + 4 | 0) >> 2] = 0; - if (0 < f >>> 0 | 0 == f >>> 0 & 63 < d >>> 0) { - n = 4; - } else { - var B = a, F = f, E = d, x = e, n = 9; - } - break; - case 4: - var H = r | 0, G = p, L = p + 8 | 0, C = e, D = f, Q = d, J = a, n = 5; - break; - case 5: - ol(H, G, l, 5242960); - var fa = 0, n = 6; - break; - case 6: - h[J + fa | 0] = h[r + fa | 0] ^ h[C + fa | 0]; - n = fa + 1 | 0; - 64 == (n | 0) ? n = 7 : (fa = n, n = 6); - break; - case 7: - var K = (h[L] & 255) + 1 | 0; - h[L] = K & 255; - var N = s + 9 | 0, K = (h[N] & 255) + (K >>> 8) | 0; - h[N] = K & 255; - N = s + 10 | 0; - K = (h[N] & 255) + (K >>> 8) | 0; - h[N] = K & 255; - N = s + 11 | 0; - K = (h[N] & 255) + (K >>> 8) | 0; - h[N] = K & 255; - N = s + 12 | 0; - K = (h[N] & 255) + (K >>> 8) | 0; - h[N] = K & 255; - N = s + 13 | 0; - K = (h[N] & 255) + (K >>> 8) | 0; - h[N] = K & 255; - N = s + 14 | 0; - K = (h[N] & 255) + (K >>> 8) | 0; - h[N] = K & 255; - N = s + 15 | 0; - h[N] = ((h[N] & 255) + (K >>> 8) | 0) & 255; - var N = P(Q, D, -64, -1), K = t, ja = J + 64 | 0, U = C + 64 | 0; - 0 < K >>> 0 | 0 == K >>> 0 & 63 < N >>> 0 ? (C = U, D = K, Q = N, J = ja, n = 5) : n = 8; - break; - case 8: - 0 == (N | 0) & 0 == (K | 0) ? n = 11 : (B = ja, F = K, E = N, x = U, n = 9); - break; - case 9: - ol(r | 0, p, l, 5242960); - var sa = 0, n = 10; - break; - case 10: - h[B + sa | 0] = h[r + sa | 0] ^ h[x + sa | 0]; - n = sa + 1 | 0; - u = 0 > (n | 0) ? -1 : 0; - u >>> 0 < F >>> 0 | u >>> 0 == F >>> 0 & n >>> 0 < E >>> 0 ? (sa = n, n = 10) : n = 11; - break; - case 11: - c = i; - break a; - } - } - } - c = j; - return 0; -} -function os(a, e) { - return ((((h[e + 1 | 0] ^ h[a + 1 | 0] | h[e] ^ h[a] | h[e + 2 | 0] ^ h[a + 2 | 0] | h[e + 3 | 0] ^ h[a + 3 | 0] | h[e + 4 | 0] ^ h[a + 4 | 0] | h[e + 5 | 0] ^ h[a + 5 | 0] | h[e + 6 | 0] ^ h[a + 6 | 0] | h[e + 7 | 0] ^ h[a + 7 | 0] | h[e + 8 | 0] ^ h[a + 8 | 0] | h[e + 9 | 0] ^ h[a + 9 | 0] | h[e + 10 | 0] ^ h[a + 10 | 0] | h[e + 11 | 0] ^ h[a + 11 | 0] | h[e + 12 | 0] ^ h[a + 12 | 0] | h[e + 13 | 0] ^ h[a + 13 | 0] | h[e + 14 | 0] ^ h[a + 14 | 0] | h[e + 15 | 0] ^ h[a + 15 | 0] | h[e + 16 | 0] ^ h[a + 16 | 0] | h[e + 17 | 0] ^ h[a + 17 | 0] | h[e + 18 | 0] ^ h[a + 18 | 0] | h[e + 19 | 0] ^ h[a + 19 | 0] | h[e + 20 | 0] ^ h[a + 20 | 0] | h[e + 21 | 0] ^ h[a + 21 | 0] | h[e + 22 | 0] ^ h[a + 22 | 0] | h[e + 23 | 0] ^ h[a + 23 | 0] | h[e + 24 | 0] ^ h[a + 24 | 0] | h[e + 25 | 0] ^ h[a + 25 | 0] | h[e + 26 | 0] ^ h[a + 26 | 0] | h[e + 27 | 0] ^ h[a + 27 | 0] | h[e + 28 | 0] ^ h[a + 28 | 0] | h[e + 29 | 0] ^ h[a + 29 | 0] | h[e + 30 | 0] ^ h[a + 30 | 0] | h[e + 31 | 0] ^ h[a + 31 | 0]) & 255) + 511 | 0) >>> 8 & 1) - 1 | 0; -} -function P(a, e, d, f) { - var a = a | 0, g = 0, i = 0, g = a + (d | 0) >>> 0, i = (e | 0) + (f | 0) >>> 0; - g >>> 0 < a >>> 0 && (i = i + 1 >>> 0); - return t = i, g | 0; -} -Module._crypto_sign_keypair_from_raw_sk = (function(a, e) { - var d = c; - c = c + 640 | 0; - var f = d + 128; - h[e] &= -8; - var g = e + 31 | 0; - h[g] = h[g] & 63 | 64; - ls(d, e); - ks(f, d); - es(a, f); - c = d; - return 0; -}); -Module._crypto_auth_hmacsha512256 = jl; -Module._crypto_auth_hmacsha512256_verify = (function(a, e, d, f, g) { - var i = c; - c = c + 32 | 0; - var j = i | 0; - jl(j, e, d, f, g); - a = os(a, j); - c = i; - return a; -}); -Module._crypto_box_curve25519xsalsa20poly1305_afternm = (function(a, e, d, f, g, i) { - return Gl(a, e, d, f, g, i); -}); -Module._crypto_box_curve25519xsalsa20poly1305_open_afternm = (function(a, e, d, f, g, i) { - return Il(a, e, d, f, g, i); -}); -Module._crypto_box_curve25519xsalsa20poly1305_beforenm = ll; -Module._crypto_box_curve25519xsalsa20poly1305 = (function(a, e, d, f, g, i, j) { - var l = c; - c = c + 32 | 0; - var n = l | 0; - ll(n, i, j); - a = Gl(a, e, d, f, g, n); - c = l; - return a; -}); -Module._crypto_box_curve25519xsalsa20poly1305_open = (function(a, e, d, f, g, i, j) { - var l = c; - c = c + 32 | 0; - var n = l | 0; - ll(n, i, j); - a = Il(a, e, d, f, g, n); - c = l; - return a; -}); -Module._crypto_box_curve25519xsalsa20poly1305_keypair = (function(a, e) { - Uk(e, 32, 0); - wl(a, e); - return 0; -}); -Module._crypto_hash_sha512 = pl; -Module._crypto_hashblocks_sha512 = kl; -Module._crypto_onetimeauth_poly1305 = tl; -Module._crypto_onetimeauth_poly1305_verify = vl; -Module._crypto_scalarmult_curve25519_base = wl; -Module._crypto_secretbox_xsalsa20poly1305 = Gl; -Module._crypto_secretbox_xsalsa20poly1305_open = Il; -Module._crypto_sign_edwards25519sha512batch_keypair = (function(a, e) { - var d = c; - c = c + 640 | 0; - var f = d + 128; - Uk(e, 32, 0); - pl(e, e, 32, 0); - h[e] &= -8; - var g = e + 31 | 0; - h[g] = h[g] & 63 | 64; - ls(d, e); - ks(f, d); - es(a, f); - c = d; - return 0; -}); -Module._crypto_sign_edwards25519sha512batch = (function(a, e, d, f, g, i) { - var j = 0, l = c; - c = c + 928 | 0; - for (j = 2; ; ) { - switch (j) { - case 2: - var n = l, p = l + 128, s = l + 256, r = l + 384, q = l + 896, u = q | 0, B = c; - c = c + 32 | 0; - var F = B | 0, E = c, x = c = c + 64 | 0; - c = c + 64 | 0; - var j = P(f, g, 64, 0), H = t; - k[(e | 0) >> 2] = j; - k[(e + 4 | 0) >> 2] = H; - if (0 == (f | 0) & 0 == (g | 0)) { - var G = 0, L = 0, j = 4; - } else { - var C = 0, D = 0, j = 3; - } - break; - case 3: - j = h[d + D | 0]; - H = P(D, C, 32, 0); - h[a + H | 0] = j; - j = P(D, C, 1, 0); - H = t; - H >>> 0 < g >>> 0 | H >>> 0 == g >>> 0 & j >>> 0 < f >>> 0 ? (C = H, D = j, j = 3) : (L = G = 0, j = 4); - break; - case 4: - j = P(L, G, 32, 0); - h[a + L | 0] = h[i + j | 0]; - j = P(L, G, 1, 0); - H = t; - 0 > H >>> 0 | 0 == H >>> 0 & 32 > j >>> 0 ? (G = H, L = j, j = 4) : j = 5; - break; - case 5: - E |= 0; - e = P(f, g, 32, 0); - d = t; - pl(E, a, e, d); - ns(n, E); - ks(r, n); - es(q | 0, r); - I(a, u, 32); - r = x | 0; - pl(r, a, e, d); - ns(p, r); - a : { - q = r = p; - x = 0; - u = c; - c = c + 256 | 0; - for (x = 2; ; ) { - switch (x) { - case 2: - var Q = u; - Vk(Q, 0, 256); - var J = 0, x = 3; - break; - case 3: - var fa = k[(q + (J << 2) | 0) >> 2], K = 0, x = 4; - break; - case 4: - x = Q + ((K + J | 0) << 2) | 0; - k[x >> 2] = k[x >> 2] + Math.g(k[(n + (K << 2) | 0) >> 2], fa) | 0; - x = K + 1 | 0; - 32 == (x | 0) ? x = 5 : (K = x, x = 4); - break; - case 5: - x = J + 1 | 0; - if (32 == (x | 0)) { - var N = 0, x = 6; - } else { - J = x, x = 3; - } - break; - case 6: - x = Q + (N << 2) | 0; - e = N + 1 | 0; - d = Q + (e << 2) | 0; - k[d >> 2] = k[d >> 2] + (k[x >> 2] >>> 8) | 0; - k[x >> 2] &= 255; - 63 == (e | 0) ? x = 7 : (N = e, x = 6); - break; - case 7: - ms(r, Q | 0); - c = u; - break a; - } - } - } - ls(s, i); - a : { - Q = i = p; - J = 0; - for (J = 2; ; ) { - switch (J) { - case 2: - var ja = 0, J = 3; - break; - case 3: - k[(i + (ja << 2) | 0) >> 2] = k[(s + (ja << 2) | 0) >> 2] + k[(Q + (ja << 2) | 0) >> 2] | 0; - J = ja + 1 | 0; - if (32 == (J | 0)) { - var U = 0, J = 4; - } else { - ja = J, J = 3; - } - break; - case 4: - J = i + (U << 2) | 0; - fa = U + 1 | 0; - K = i + (fa << 2) | 0; - k[K >> 2] = k[K >> 2] + (k[J >> 2] >>> 8) | 0; - k[J >> 2] &= 255; - 31 == (fa | 0) ? J = 5 : (U = fa, J = 4); - break; - case 5: - as(i); - break a; - } - } - } - $r(B | 0, p); - f = P(f, g, 32, 0); - I(a + f | 0, F, 32); - c = l; - return 0; - } - } -}); -Module._crypto_sign_edwards25519sha512batch_open = (function(a, e, d, f, g, i) { - var j = 0, l = c; - c = c + 1920 | 0; - for (j = 2; ; ) { - switch (j) { - case 2: - var n = l, p = l + 32, s = l + 64, r = l + 576, q = l + 1088, u = l + 1600, B = l + 1728, F = l + 1856; - if (0 == (ds(s, d) | 0)) { - j = 3; - } else { - var E = -1, j = 7; - } - break; - case 3: - 0 == (ds(q, i) | 0) ? j = 4 : (E = -1, j = 7); - break; - case 4: - var x = F | 0, H = P(f, g, -32, -1); - pl(x, d, H, t); - ns(u, x); - js(s, s, u); - var G = x = s, L = q, j = c; - c = c + 512 | 0; - fs(j, G, L); - gs(x, j); - c = j; - x = n | 0; - es(x, s); - ls(B, d + H | 0); - ks(r, B); - H = p | 0; - es(H, r); - G = P(f, g, -64, -1); - L = t; - if (0 == (G | 0) & 0 == (L | 0)) { - j = 6; - } else { - var C = 0, j = 5; - } - break; - case 5: - h[a + C | 0] = h[d + (C + 32 | 0) | 0]; - var j = C + 1 | 0, D = 0 > (j | 0) ? -1 : 0; - D >>> 0 < L >>> 0 | D >>> 0 == L >>> 0 & j >>> 0 < G >>> 0 ? (C = j, j = 5) : j = 6; - break; - case 6: - k[(e | 0) >> 2] = G; - k[(e + 4 | 0) >> 2] = L; - E = os(x, H); - j = 7; - break; - case 7: - return c = l, E; - } - } -}); -Module._crypto_stream_xsalsa20 = Jl; -Module._crypto_stream_xsalsa20_xor = Hl; -var ul; -function X(a, e) { - a != la && ("number" == typeof a ? this.k(a) : e == la && "string" != typeof a ? this.h(a, 256) : this.h(a, e)); -} -function ps() { - return new X(la); -} -function qs(a, e) { - var d = rs[a.charCodeAt(e)]; - return d == la ? -1 : d; -} -function ss(a) { - var e = ps(); - e.s(a); - return e; -} -function Y(a, e) { - this.d = a | 0; - this.e = e | 0; -} -Y.P = {}; -Y.s = (function(a) { - if (-128 <= a && 128 > a) { - var e = Y.P[a]; - if (e) { - return e; - } - } - e = new Y(a | 0, 0 > a ? -1 : 0); - -128 <= a && 128 > a && (Y.P[a] = e); - return e; -}); -Y.k = (function(a) { - return isNaN(a) || !isFinite(a) ? Y.ZERO : a <= -Y.R ? Y.MIN_VALUE : a + 1 >= Y.R ? Y.MAX_VALUE : 0 > a ? Y.k(-a).f() : new Y(a % Y.q | 0, a / Y.q | 0); -}); -Y.o = (function(a, e) { - return new Y(a, e); -}); -Y.h = (function(a, e) { - if (0 == a.length) { - throw Error("number format error: empty string"); - } - var d = e || 10; - if (2 > d || 36 < d) { - throw Error("radix out of range: " + d); - } - if ("-" == a.charAt(0)) { - return Y.h(a.substring(1), d).f(); - } - if (0 <= a.indexOf("-")) { - throw Error('number format error: interior "-" character: ' + a); - } - for (var f = Y.k(Math.pow(d, 8)), g = Y.ZERO, i = 0; i < a.length; i += 8) { - var j = Math.min(8, a.length - i), l = parseInt(a.substring(i, i + j), d); - 8 > j ? (j = Y.k(Math.pow(d, j)), g = g.multiply(j).add(Y.k(l))) : (g = g.multiply(f), g = g.add(Y.k(l))); - } - return g; -}); -Y.F = 65536; -Y.xa = 16777216; -Y.q = Y.F * Y.F; -Y.ya = Y.q / 2; -Y.za = Y.q * Y.F; -Y.ea = Y.q * Y.q; -Y.R = Y.ea / 2; -Y.ZERO = Y.s(0); -Y.ONE = Y.s(1); -Y.Q = Y.s(-1); -Y.MAX_VALUE = Y.o(-1, 2147483647); -Y.MIN_VALUE = Y.o(0, -2147483648); -Y.da = Y.s(16777216); -b = Y.prototype; -b.C = (function() { - return this.e * Y.q + this.ka(); -}); -b.toString = (function(a) { - a = a || 10; - if (2 > a || 36 < a) { - throw Error("radix out of range: " + a); - } - if (this.t()) { - return "0"; - } - if (this.i()) { - if (this.j(Y.MIN_VALUE)) { - var e = Y.k(a), d = this.n(e), e = d.multiply(e).p(this); - return d.toString(a) + e.d.toString(a); - } - return "-" + this.f().toString(a); - } - for (var d = Y.k(Math.pow(a, 6)), e = this, f = ""; ; ) { - var g = e.n(d), i = e.p(g.multiply(d)).d.toString(a), e = g; - if (e.t()) { - return i + f; - } - for (; 6 > i.length; ) { - i = "0" + i; - } - f = "" + i + f; - } -}); -b.ka = (function() { - return 0 <= this.d ? this.d : Y.q + this.d; -}); -b.t = (function() { - return 0 == this.e && 0 == this.d; -}); -b.i = (function() { - return 0 > this.e; -}); -b.X = (function() { - return 1 == (this.d & 1); -}); -b.j = (function(a) { - return this.e == a.e && this.d == a.d; -}); -b.Z = (function() { - return 0 > this.J(Y.da); -}); -b.la = (function(a) { - return 0 < this.J(a); -}); -b.ma = (function(a) { - return 0 <= this.J(a); -}); -b.J = (function(a) { - if (this.j(a)) { - return 0; - } - var e = this.i(), d = a.i(); - return e && !d ? -1 : !e && d ? 1 : this.p(a).i() ? -1 : 1; -}); -b.f = (function() { - return this.j(Y.MIN_VALUE) ? Y.MIN_VALUE : this.oa().add(Y.ONE); -}); -b.add = (function(a) { - var e = this.e >>> 16, d = this.e & 65535, f = this.d >>> 16, g = a.e >>> 16, i = a.e & 65535, j = a.d >>> 16, l; - l = 0 + ((this.d & 65535) + (a.d & 65535)); - a = 0 + (l >>> 16); - a += f + j; - f = 0 + (a >>> 16); - f += d + i; - d = 0 + (f >>> 16); - d = d + (e + g) & 65535; - return Y.o((a & 65535) << 16 | l & 65535, d << 16 | f & 65535); -}); -b.p = (function(a) { - return this.add(a.f()); -}); -b.multiply = (function(a) { - if (this.t() || a.t()) { - return Y.ZERO; - } - if (this.j(Y.MIN_VALUE)) { - return a.X() ? Y.MIN_VALUE : Y.ZERO; - } - if (a.j(Y.MIN_VALUE)) { - return this.X() ? Y.MIN_VALUE : Y.ZERO; - } - if (this.i()) { - return a.i() ? this.f().multiply(a.f()) : this.f().multiply(a).f(); - } - if (a.i()) { - return this.multiply(a.f()).f(); - } - if (this.Z() && a.Z()) { - return Y.k(this.C() * a.C()); - } - var e = this.e >>> 16, d = this.e & 65535, f = this.d >>> 16, g = this.d & 65535, i = a.e >>> 16, j = a.e & 65535, l = a.d >>> 16, a = a.d & 65535, n, p, s, r; - r = 0 + g * a; - s = 0 + (r >>> 16); - s += f * a; - p = 0 + (s >>> 16); - s = (s & 65535) + g * l; - p += s >>> 16; - s &= 65535; - p += d * a; - n = 0 + (p >>> 16); - p = (p & 65535) + f * l; - n += p >>> 16; - p &= 65535; - p += g * j; - n += p >>> 16; - p &= 65535; - n = n + (e * a + d * l + f * j + g * i) & 65535; - return Y.o(s << 16 | r & 65535, n << 16 | p); -}); -b.n = (function(a) { - if (a.t()) { - throw Error("division by zero"); - } - if (this.t()) { - return Y.ZERO; - } - if (this.j(Y.MIN_VALUE)) { - if (a.j(Y.ONE) || a.j(Y.Q)) { - return Y.MIN_VALUE; - } - if (a.j(Y.MIN_VALUE)) { - return Y.ONE; - } - var e = this.ta().n(a).shiftLeft(1); - if (e.j(Y.ZERO)) { - return a.i() ? Y.ONE : Y.Q; - } - var d = this.p(a.multiply(e)); - return e.add(d.n(a)); - } - if (a.j(Y.MIN_VALUE)) { - return Y.ZERO; - } - if (this.i()) { - return a.i() ? this.f().n(a.f()) : this.f().n(a).f(); - } - if (a.i()) { - return this.n(a.f()).f(); - } - for (var f = Y.ZERO, d = this; d.ma(a); ) { - for (var e = Math.max(1, Math.floor(d.C() / a.C())), g = Math.ceil(Math.log(e) / Math.LN2), g = 48 >= g ? 1 : Math.pow(2, g - 48), i = Y.k(e), j = i.multiply(a); j.i() || j.la(d); ) { - e -= g, i = Y.k(e), j = i.multiply(a); - } - i.t() && (i = Y.ONE); - f = f.add(i); - d = d.p(j); - } - return f; -}); -b.aa = (function(a) { - return this.p(this.n(a).multiply(a)); -}); -b.oa = (function() { - return Y.o(~this.d, ~this.e); -}); -b.shiftLeft = (function(a) { - a &= 63; - if (0 == a) { - return this; - } - var e = this.d; - return 32 > a ? Y.o(e << a, this.e << a | e >>> 32 - a) : Y.o(0, e << a - 32); -}); -b.ta = (function() { - var a; - a = 1; - if (0 == a) { - return this; - } - var e = this.e; - return 32 > a ? Y.o(this.d >>> a | e << 32 - a, e >> a) : Y.o(e >> a - 32, 0 <= e ? 0 : -1); -}); -b = X.prototype; -b.H = (function(a, e, d, f) { - for (var g = 0, i = 0; 0 <= --f; ) { - var j = a * this[g++] + e[d] + i, i = Math.floor(j / 67108864); - e[d++] = j & 67108863; - } - return i; -}); -b.c = 26; -b.m = 67108863; -b.w = 67108864; -b.ca = Math.pow(2, 52); -b.N = 26; -b.O = 0; -var rs = [], ts, us; -ts = 48; -for (us = 0; 9 >= us; ++us) { - rs[ts++] = us; -} -ts = 97; -for (us = 10; 36 > us; ++us) { - rs[ts++] = us; -} -ts = 65; -for (us = 10; 36 > us; ++us) { - rs[ts++] = us; -} -b = X.prototype; -b.copyTo = (function(a) { - for (var e = this.a - 1; 0 <= e; --e) { - a[e] = this[e]; - } - a.a = this.a; - a.b = this.b; -}); -b.s = (function(a) { - this.a = 1; - this.b = 0 > a ? -1 : 0; - 0 < a ? this[0] = a : -1 > a ? this[0] = a + DV : this.a = 0; -}); -b.h = (function(a, e) { - var d; - if (16 == e) { - d = 4; - } else { - if (8 == e) { - d = 3; - } else { - if (256 == e) { - d = 8; - } else { - if (2 == e) { - d = 1; - } else { - if (32 == e) { - d = 5; - } else { - if (4 == e) { - d = 2; - } else { - this.ia(a, e); - return; - } - } - } - } - } - } - this.b = this.a = 0; - for (var f = a.length, g = oa, i = 0; 0 <= --f; ) { - var j = 8 == d ? a[f] & 255 : qs(a, f); - 0 > j ? "-" == a.charAt(f) && (g = ea) : (g = oa, 0 == i ? this[this.a++] = j : i + d > this.c ? (this[this.a - 1] |= (j & (1 << this.c - i) - 1) << i, this[this.a++] = j >> this.c - i) : this[this.a - 1] |= j << i, i += d, i >= this.c && (i -= this.c)); - } - 8 == d && 0 != (a[0] & 128) && (this.b = -1, 0 < i && (this[this.a - 1] |= (1 << this.c - i) - 1 << i)); - this.r(); - g && X.ZERO.l(this, this); -}); -b.r = (function() { - for (var a = this.b & this.m; 0 < this.a && this[this.a - 1] == a; ) { - --this.a; - } -}); -b.K = (function(a, e) { - var d; - for (d = this.a - 1; 0 <= d; --d) { - e[d + a] = this[d]; - } - for (d = a - 1; 0 <= d; --d) { - e[d] = 0; - } - e.a = this.a + a; - e.b = this.b; -}); -b.ga = (function(a, e) { - for (var d = a; d < this.a; ++d) { - e[d - a] = this[d]; - } - e.a = Math.max(this.a - a, 0); - e.b = this.b; -}); -b.Y = (function(a, e) { - var d = a % this.c, f = this.c - d, g = (1 << f) - 1, i = Math.floor(a / this.c), j = this.b << d & this.m, l; - for (l = this.a - 1; 0 <= l; --l) { - e[l + i + 1] = this[l] >> f | j, j = (this[l] & g) << d; - } - for (l = i - 1; 0 <= l; --l) { - e[l] = 0; - } - e[i] = j; - e.a = this.a + i + 1; - e.b = this.b; - e.r(); -}); -b.ra = (function(a, e) { - e.b = this.b; - var d = Math.floor(a / this.c); - if (d >= this.a) { - e.a = 0; - } else { - var f = a % this.c, g = this.c - f, i = (1 << f) - 1; - e[0] = this[d] >> f; - for (var j = d + 1; j < this.a; ++j) { - e[j - d - 1] |= (this[j] & i) << g, e[j - d] = this[j] >> f; - } - 0 < f && (e[this.a - d - 1] |= (this.b & i) << g); - e.a = this.a - d; - e.r(); - } -}); -b.l = (function(a, e) { - for (var d = 0, f = 0, g = Math.min(a.a, this.a); d < g; ) { - f += this[d] - a[d], e[d++] = f & this.m, f >>= this.c; - } - if (a.a < this.a) { - for (f -= a.b; d < this.a; ) { - f += this[d], e[d++] = f & this.m, f >>= this.c; - } - f += this.b; - } else { - for (f += this.b; d < a.a; ) { - f -= a[d], e[d++] = f & this.m, f >>= this.c; - } - f -= a.b; - } - e.b = 0 > f ? -1 : 0; - -1 > f ? e[d++] = this.w + f : 0 < f && (e[d++] = f); - e.a = d; - e.r(); -}); -b.na = (function(a) { - var e = LK.D, d = this.abs(), f = e.abs(), g = d.a; - for (a.a = g + f.a; 0 <= --g; ) { - a[g] = 0; - } - for (g = 0; g < f.a; ++g) { - a[g + d.a] = d.H(f[g], a, g, d.a); - } - a.b = 0; - a.r(); - this.b != e.b && X.ZERO.l(a, a); -}); -b.u = (function(a, e, d) { - var f = a.abs(); - if (!(0 >= f.a)) { - var g = this.abs(); - if (g.a < f.a) { - e != la && e.s(0), d != la && this.copyTo(d); - } else { - d == la && (d = ps()); - var i = ps(), j = this.b, a = a.b, l = f[f.a - 1], n = 1, p; - if (0 != (p = l >>> 16)) { - l = p, n += 16; - } - if (0 != (p = l >> 8)) { - l = p, n += 8; - } - if (0 != (p = l >> 4)) { - l = p, n += 4; - } - if (0 != (p = l >> 2)) { - l = p, n += 2; - } - 0 != l >> 1 && (n += 1); - l = this.c - n; - 0 < l ? (f.Y(l, i), g.Y(l, d)) : (f.copyTo(i), g.copyTo(d)); - f = i.a; - g = i[f - 1]; - if (0 != g) { - p = g * (1 << this.N) + (1 < f ? i[f - 2] >> this.O : 0); - n = this.ca / p; - p = (1 << this.N) / p; - var s = 1 << this.O, r = d.a, q = r - f, u = e == la ? ps() : e; - i.K(q, u); - 0 <= d.z(u) && (d[d.a++] = 1, d.l(u, d)); - X.ONE.K(f, u); - for (u.l(i, i); i.a < f; ) { - i[i.a++] = 0; - } - for (; 0 <= --q; ) { - var B = d[--r] == g ? this.m : Math.floor(d[r] * n + (d[r - 1] + s) * p); - if ((d[r] += i.H(B, d, q, f)) < B) { - i.K(q, u); - for (d.l(u, d); d[r] < --B; ) { - d.l(u, d); - } - } - } - e != la && (d.ga(f, e), j != a && X.ZERO.l(e, e)); - d.a = f; - d.r(); - 0 < l && d.ra(l, d); - 0 > j && X.ZERO.l(d, d); - } - } - } -}); -b.toString = (function(a) { - if (0 > this.b) { - return "-" + this.f().toString(a); - } - if (16 == a) { - a = 4; - } else { - if (8 == a) { - a = 3; - } else { - if (2 == a) { - a = 1; - } else { - if (32 == a) { - a = 5; - } else { - if (4 == a) { - a = 2; - } else { - return this.ua(a); - } - } - } - } - } - var e = (1 << a) - 1, d, f = oa, g = "", i = this.a, j = this.c - i * this.c % a; - if (0 < i--) { - if (j < this.c && 0 < (d = this[i] >> j)) { - f = ea, g = "0123456789abcdefghijklmnopqrstuvwxyz".charAt(d); - } - for (; 0 <= i; ) { - j < a ? (d = (this[i] & (1 << j) - 1) << a - j, d |= this[--i] >> (j += this.c - a)) : (d = this[i] >> (j -= a) & e, 0 >= j && (j += this.c, --i)), 0 < d && (f = ea), f && (g += "0123456789abcdefghijklmnopqrstuvwxyz".charAt(d)); - } - } - return f ? g : "0"; -}); -b.f = (function() { - var a = ps(); - X.ZERO.l(this, a); - return a; -}); -b.abs = (function() { - return 0 > this.b ? this.f() : this; -}); -b.z = (function(a) { - var e = this.b - a.b; - if (0 != e) { - return e; - } - var d = this.a, e = d - a.a; - if (0 != e) { - return 0 > this.b ? -e : e; - } - for (; 0 <= --d; ) { - if (0 != (e = this[d] - a[d])) { - return e; - } - } - return 0; -}); -X.ZERO = ss(0); -X.ONE = ss(1); -b = X.prototype; -b.ia = (function(a, e) { - this.s(0); - e == la && (e = 10); - for (var d = this.T(e), f = Math.pow(e, d), g = oa, i = 0, j = 0, l = 0; l < a.length; ++l) { - var n = qs(a, l); - 0 > n ? "-" == a.charAt(l) && 0 == this.L() && (g = ea) : (j = e * j + n, ++i >= d && (this.V(f), this.U(j), j = i = 0)); - } - 0 < i && (this.V(Math.pow(e, i)), this.U(j)); - g && X.ZERO.l(this, this); -}); -b.T = (function(a) { - return Math.floor(Math.LN2 * this.c / Math.log(a)); -}); -b.L = (function() { - return 0 > this.b ? -1 : 0 >= this.a || 1 == this.a && 0 >= this[0] ? 0 : 1; -}); -b.V = (function(a) { - this[this.a] = this.H(a - 1, this, 0, this.a); - ++this.a; - this.r(); -}); -b.U = (function(a) { - var e = 0; - if (0 != a) { - for (; this.a <= e; ) { - this[this.a++] = 0; - } - for (this[e] += a; this[e] >= this.w; ) { - this[e] -= this.w, ++e >= this.a && (this[this.a++] = 0), ++this[e]; - } - } -}); -b.ua = (function(a) { - a == la && (a = 10); - if (0 == this.L() || 2 > a || 36 < a) { - return "0"; - } - var e = this.T(a), e = Math.pow(a, e), d = ss(e), f = ps(), g = ps(), i = ""; - for (this.u(d, f, g); 0 < f.L(); ) { - i = (e + g.W()).toString(a).substr(1) + i, f.u(d, f, g); - } - return g.W().toString(a) + i; -}); -b.W = (function() { - if (0 > this.b) { - if (1 == this.a) { - return this[0] - this.w; - } - if (0 == this.a) { - return -1; - } - } else { - if (1 == this.a) { - return this[0]; - } - if (0 == this.a) { - return 0; - } - } - return (this[1] & (1 << 32 - this.c) - 1) << this.c | this[0]; -}); -b.G = (function(a, e) { - for (var d = 0, f = 0, g = Math.min(a.a, this.a); d < g; ) { - f += this[d] + a[d], e[d++] = f & this.m, f >>= this.c; - } - if (a.a < this.a) { - for (f += a.b; d < this.a; ) { - f += this[d], e[d++] = f & this.m, f >>= this.c; - } - f += this.b; - } else { - for (f += this.b; d < a.a; ) { - f += a[d], e[d++] = f & this.m, f >>= this.c; - } - f += a.b; - } - e.b = 0 > f ? -1 : 0; - 0 < f ? e[d++] = f : -1 > f && (e[d++] = this.w + f); - e.a = d; - e.r(); -}); -var LK = { - p: (function(a, e, d, f) { - a = (new Y(a, e)).p(new Y(d, f)); - k[zk >> 2] = a.d; - k[zk + 4 >> 2] = a.e; - }), - multiply: (function(a, e, d, f) { - a = (new Y(a, e)).multiply(new Y(d, f)); - k[zk >> 2] = a.d; - k[zk + 4 >> 2] = a.e; - }), - abs: (function(a, e) { - var d = new Y(a, e), d = d.i() ? d.f() : d; - k[zk >> 2] = d.d; - k[zk + 4 >> 2] = d.e; - }), - A: (function() { - LK.ha || (LK.ha = ea, LK.D = new X, LK.D.h("4294967296", 10), LK.M = new X, LK.M.h("18446744073709551616", 10), LK.Fa = new X, LK.Ga = new X); - }), - B: (function(a, e) { - var d = new X; - d.h(e.toString(), 10); - var f = new X; - d.na(f); - d = new X; - d.h(a.toString(), 10); - var g = new X; - d.G(f, g); - return g; - }), - Aa: (function(a, e, d, f, g) { - LK.A(); - g ? (a = LK.B(a >>> 0, e >>> 0), f = LK.B(d >>> 0, f >>> 0), d = new X, a.u(f, d, la), f = new X, a = new X, d.u(LK.D, a, f), k[zk >> 2] = parseInt(f.toString()) | 0, k[zk + 4 >> 2] = parseInt(a.toString()) | 0) : (a = new Y(a, e), f = new Y(d, f), d = a.n(f), k[zk >> 2] = d.d, k[zk + 4 >> 2] = d.e); - }), - aa: (function(a, e, d, f, g) { - LK.A(); - g ? (a = LK.B(a >>> 0, e >>> 0), f = LK.B(d >>> 0, f >>> 0), d = new X, a.u(f, la, d), f = new X, a = new X, d.u(LK.D, a, f), k[zk >> 2] = parseInt(f.toString()) | 0, k[zk + 4 >> 2] = parseInt(a.toString()) | 0) : (a = new Y(a, e), f = new Y(d, f), d = a.aa(f), k[zk >> 2] = d.d, k[zk + 4 >> 2] = d.e); - }), - stringify: (function(a, e, d) { - a = (new Y(a, e)).toString(); - d && "-" == a[0] && (LK.A(), d = new X, d.h(a, 10), a = new X, LK.M.G(d, a), a = a.toString(10)); - return a; - }), - h: (function(a, e, d, f, g) { - LK.A(); - var i = new X; - i.h(a, e); - a = new X; - a.h(d, 10); - d = new X; - d.h(f, 10); - g && 0 > i.z(X.ZERO) && (f = new X, i.G(LK.M, f), i = f); - f = oa; - 0 > i.z(a) ? (i = a, f = ea) : 0 < i.z(d) && (i = d, f = ea); - i = Y.h(i.toString()); - k[zk >> 2] = i.d; - k[zk + 4 >> 2] = i.e; - if (f) { - throw "range error"; - } - }) -}; -ul = LK; -Module.fa = (function(a) { - function e() { - for (var a = 0; 3 > a; a++) { - f.push(0); - } - } - var d = a.length + 1, f = [ A(Ik("/bin/this.program"), "i8", Ak) ]; - e(); - for (var g = 0; g < d - 1; g += 1) { - f.push(A(Ik(a[g]), "i8", Ak)), e(); - } - f.push(0); - var f = A(f, "i32", Ak), i, a = c; - try { - i = Module._main(d, f, 0); - } catch (j) { - if ("ExitStatus" == j.name) { - return j.status; - } - if ("SimulateInfiniteLoop" == j) { - Module.noExitRuntime = ea; - } else { - throw j; - } - } finally { - c = a; - } - return i; -}); -function Sk(a) { - function e() { - var d = 0; - Pk = ea; - Module._main && (Jk(Lk), d = Module.fa(a), Module.noExitRuntime || Jk(Mk)); - if (Module.postRun) { - for ("function" == typeof Module.postRun && (Module.postRun = [ Module.postRun ]); 0 < Module.postRun.length; ) { - Module.postRun.pop()(); - } - } - return d; - } - a = a || Module.arguments; - if (0 < Nk) { - return Module.v("run() called, but dependencies remain, so not running"), 0; - } - if (Module.preRun) { - "function" == typeof Module.preRun && (Module.preRun = [ Module.preRun ]); - var d = Module.preRun; - Module.preRun = []; - for (var f = d.length - 1; 0 <= f; f--) { - d[f](); - } - if (0 < Nk) { - return 0; - } - } - return Module.setStatus ? (Module.setStatus("Running..."), setTimeout((function() { - setTimeout((function() { - Module.setStatus(""); - }), 1); - e(); - }), 1), 0) : e(); -} -Module.run = Module.Ea = Sk; -if (Module.preInit) { - for ("function" == typeof Module.preInit && (Module.preInit = [ Module.preInit ]); 0 < Module.preInit.length; ) { - Module.preInit.pop()(); - } -} -Jk([]); -var Rk = ea; -Module.noInitialRun && (Rk = oa); -Rk && Sk(); -Module._crypto_auth_hmacsha256_BYTES = 32; -Module._crypto_core_salsa2012_INPUTBYTES = 16; -Module._crypto_box_curve25519xsalsa20poly1305_ZEROBYTES = 32; -Module._crypto_core_salsa20_KEYBYTES = 32; -Module._crypto_core_hsalsa20_OUTPUTBYTES = 32; -Module._crypto_sign_edwards25519sha512batch_PUBLICKEYBYTES = 32; -Module._crypto_secretbox_xsalsa20poly1305_ZEROBYTES = 32; -Module._crypto_stream_salsa2012_NONCEBYTES = 8; -Module._crypto_scalarmult_curve25519_SCALARBYTES = 32; -Module._crypto_sign_edwards25519sha512batch_BYTES = 64; -Module._crypto_auth_hmacsha512256_BYTES = 32; -Module._crypto_core_salsa208_INPUTBYTES = 16; -Module._crypto_stream_xsalsa20_KEYBYTES = 32; -Module._crypto_stream_salsa2012_KEYBYTES = 32; -Module._crypto_stream_salsa20_KEYBYTES = 32; -Module._crypto_secretbox_xsalsa20poly1305_BOXZEROBYTES = 16; -Module._crypto_core_salsa20_INPUTBYTES = 16; -Module._crypto_hashblocks_sha256_BLOCKBYTES = 64; -Module._crypto_onetimeauth_poly1305_KEYBYTES = 32; -Module._crypto_auth_hmacsha512256_KEYBYTES = 32; -Module._crypto_hash_sha256_BYTES = 32; -Module._crypto_box_curve25519xsalsa20poly1305_BEFORENMBYTES = 32; -Module._crypto_box_curve25519xsalsa20poly1305_PUBLICKEYBYTES = 32; -Module._crypto_stream_salsa208_NONCEBYTES = 8; -Module._crypto_scalarmult_curve25519_BYTES = 32; -Module._crypto_hashblocks_sha512_STATEBYTES = 64; -Module._crypto_stream_salsa20_NONCEBYTES = 8; -Module._crypto_sign_edwards25519sha512batch_SECRETKEYBYTES = 64; -Module._crypto_core_salsa208_OUTPUTBYTES = 64; -Module._crypto_core_hsalsa20_INPUTBYTES = 16; -Module._crypto_stream_aes128ctr_BEFORENMBYTES = 1408; -Module._crypto_auth_hmacsha256_KEYBYTES = 32; -Module._crypto_verify_32_BYTES = 32; -Module._crypto_verify_16_BYTES = 16; -Module._crypto_box_curve25519xsalsa20poly1305_NONCEBYTES = 24; -Module._crypto_core_salsa2012_KEYBYTES = 32; -Module._crypto_box_curve25519xsalsa20poly1305_BOXZEROBYTES = 16; -Module._crypto_hashblocks_sha256_STATEBYTES = 32; -Module._crypto_secretbox_xsalsa20poly1305_KEYBYTES = 32; -Module._crypto_stream_xsalsa20_NONCEBYTES = 24; -Module._crypto_onetimeauth_poly1305_BYTES = 16; -Module._crypto_box_curve25519xsalsa20poly1305_SECRETKEYBYTES = 32; -Module._crypto_hash_sha512_BYTES = 64; -Module._crypto_core_salsa20_CONSTBYTES = 16; -Module._crypto_core_salsa2012_CONSTBYTES = 16; -Module._crypto_core_salsa2012_OUTPUTBYTES = 64; -Module._crypto_core_salsa20_OUTPUTBYTES = 64; -Module._crypto_core_hsalsa20_CONSTBYTES = 16; -Module._crypto_stream_salsa208_KEYBYTES = 32; -Module._crypto_stream_aes128ctr_NONCEBYTES = 16; -Module._crypto_core_salsa208_CONSTBYTES = 16; -Module._crypto_stream_aes128ctr_KEYBYTES = 16; -Module._crypto_core_hsalsa20_KEYBYTES = 32; -Module._crypto_secretbox_xsalsa20poly1305_NONCEBYTES = 24; -Module._crypto_core_salsa208_KEYBYTES = 32; -Module._crypto_hashblocks_sha512_BLOCKBYTES = 128; -Module._crypto_hash_BYTES = Module._crypto_hash_sha512_BYTES; -Module._crypto_sign = Module._crypto_sign_edwards25519sha512batch; -Module._crypto_stream_xor_afternm = Module._crypto_stream_xsalsa20_xor_afternm; -Module._crypto_box_PUBLICKEYBYTES = Module._crypto_box_curve25519xsalsa20poly1305_PUBLICKEYBYTES; -Module._crypto_box_SECRETKEYBYTES = Module._crypto_box_curve25519xsalsa20poly1305_SECRETKEYBYTES; -Module._crypto_box_open_afternm = Module._crypto_box_curve25519xsalsa20poly1305_open_afternm; -Module._crypto_sign_SECRETKEYBYTES = Module._crypto_sign_edwards25519sha512batch_SECRETKEYBYTES; -Module._crypto_box_beforenm = Module._crypto_box_curve25519xsalsa20poly1305_beforenm; -Module._crypto_secretbox = Module._crypto_secretbox_xsalsa20poly1305; -Module._crypto_hash = Module._crypto_hash_sha512; -Module._crypto_sign_PUBLICKEYBYTES = Module._crypto_sign_edwards25519sha512batch_PUBLICKEYBYTES; -Module._crypto_stream_xor = Module._crypto_stream_xsalsa20_xor; -Module._crypto_box = Module._crypto_box_curve25519xsalsa20poly1305; -Module._crypto_secretbox_ZEROBYTES = Module._crypto_secretbox_xsalsa20poly1305_ZEROBYTES; -Module._crypto_box_ZEROBYTES = Module._crypto_box_curve25519xsalsa20poly1305_ZEROBYTES; -Module._crypto_secretbox_KEYBYTES = Module._crypto_secretbox_xsalsa20poly1305_KEYBYTES; -Module._crypto_stream_beforenm = Module._crypto_stream_xsalsa20_beforenm; -Module._crypto_onetimeauth_verify = Module._crypto_onetimeauth_poly1305_verify; -Module._crypto_box_BOXZEROBYTES = Module._crypto_box_curve25519xsalsa20poly1305_BOXZEROBYTES; -Module._crypto_hashblocks = Module._crypto_hashblocks_sha512; -Module._crypto_stream = Module._crypto_stream_xsalsa20; -Module._crypto_onetimeauth_KEYBYTES = Module._crypto_onetimeauth_poly1305_KEYBYTES; -Module._crypto_box_afternm = Module._crypto_box_curve25519xsalsa20poly1305_afternm; -Module._crypto_secretbox_BOXZEROBYTES = Module._crypto_secretbox_xsalsa20poly1305_BOXZEROBYTES; -Module._crypto_hashblocks_BLOCKBYTES = Module._crypto_hashblocks_sha512_BLOCKBYTES; -Module._crypto_box_keypair = Module._crypto_box_curve25519xsalsa20poly1305_keypair; -Module._crypto_auth = Module._crypto_auth_hmacsha512256; -Module._crypto_box_BEFORENMBYTES = Module._crypto_box_curve25519xsalsa20poly1305_BEFORENMBYTES; -Module._crypto_secretbox_NONCEBYTES = Module._crypto_secretbox_xsalsa20poly1305_NONCEBYTES; -Module._crypto_stream_KEYBYTES = Module._crypto_stream_xsalsa20_KEYBYTES; -Module._crypto_box_NONCEBYTES = Module._crypto_box_curve25519xsalsa20poly1305_NONCEBYTES; -Module._crypto_auth_verify = Module._crypto_auth_hmacsha512256_verify; -Module._crypto_secretbox_open = Module._crypto_secretbox_xsalsa20poly1305_open; -Module._crypto_sign_BYTES = Module._crypto_sign_edwards25519sha512batch_BYTES; -Module._crypto_hashblocks_STATEBYTES = Module._crypto_hashblocks_sha512_STATEBYTES; -Module._crypto_auth_BYTES = Module._crypto_auth_hmacsha512256_BYTES; 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i=Bl(f),j=f+4|0,l=Bl(j),p=Bl(c),q=c+4|0,m=Bl(q),k=c+8|0,r=Bl(k),t=c+12|0,v=Bl(t),u=f+8|0,w=Bl(u),x=f+12|0,z=Bl(x),C=Bl(e+20|0),A=Bl(e+16|0),y=w,E=v,G=r,F=m,B=p,J=l,N=Bl(e+12|0),V=Bl(e+8|0),L=Bl(e+4|0),da=Bl(e),Z=i,ea=Bl(e+24|0),W=Bl(e+28|0),$=z,ha=20,h=3;break;case 3:var ja=zl(Z+C|0,7)^N,Y=zl(ja+Z|0,9)^G,aa=zl(Y+ja|0,13)^C,ia=zl(aa+Y|0,18)^Z,ca=zl(da+J|0,7)^E,ma=zl(ca+J|0,9)^ea,h=zl(ma+ca|0,13)^da,T=zl(h+ma|0,18)^J,Q=zl(B+y|0,7)^W,fa=zl(Q+y|0,9)^L,ta=zl(fa+Q|0,13)^B,P=zl(ta+fa|0,18)^y,qa=zl($+A|0,7)^V,ua=zl(qa+$|0,9)^F,ra=zl(ua+qa|0,13)^A,sa=zl(ra+ua|0,18)^$,h=zl(qa+ia|0,7)^h,fa=zl(h+ia|0,9)^fa,qa=zl(fa+h|0,13)^qa,ia=zl(qa+fa|0,18)^ia,ta=zl(T+ja|0,7)^ta,ua=zl(ta+T|0,9)^ua,ja=zl(ua+ta|0,13)^ja,T=zl(ja+ua|0,18)^T,ra=zl(P+ca|0,7)^ra,Y=zl(ra+P|0,9)^Y,ca=zl(Y+ra|0,13)^ca,P=zl(ca+Y|0,18)^P,aa=zl(sa+Q|0,7)^aa,ma=zl(aa+sa|0,9)^ma,Q=zl(ma+aa|0,13)^Q,sa=zl(Q+ma|0,18)^sa,Ca=ha-2|0;0<(Ca|0)?(C=aa,A=ra,y=P,E=ca,G=Y,F=ua,B=ta,J=T,N=ja,V=qa,L=fa,da=h,Z=ia,ea=ma,W=Q,$=sa,ha=Ca,h=3):h=4;break;case 4:return e=(T+l|0)-Bl(j)|0,u=(P+w|0)-Bl(u)|0,x=(sa+z|0)-Bl(x)|0,c=(ta+p|0)-Bl(c)|0,q=(ua+m|0)-Bl(q)|0,k=(Y+r|0)-Bl(k)|0,t=(ca+v|0)-Bl(t)|0,Cl(d,(ia+i|0)-Bl(f)|0),Cl(d+4|0,e),Cl(d+8|0,u),Cl(d+12|0,x),Cl(d+16|0,c),Cl(d+20|0,q),Cl(d+24|0,k),Cl(d+28|0,t),0;default:H(0,"bad label: "+h)}}}Ql.X=1;function Sl(d,c,e,f){for(var h=0,h=2;;){switch(h){case 2:var i=Dl(f),j=Dl(e),l=Dl(e+4|0),p=Dl(e+8|0),q=Dl(e+12|0),m=Dl(f+4|0),k=Dl(c),r=Dl(c+4|0),t=Dl(c+8|0),v=Dl(c+12|0),u=Dl(f+8|0),w=Dl(e+16|0),x=Dl(e+20|0),z=Dl(e+24|0),C=Dl(e+28|0),A=Dl(f+12|0),y=x,E=w,G=u,F=v,B=t,J=r,N=k,V=m,L=q,da=p,Z=l,ea=j,W=i,$=z,ha=C,ja=A,Y=20,h=3;break;case 3:var aa=Al(W+y|0,7)^L,ia=Al(aa+W|0,9)^B,ca=Al(ia+aa|0,13)^y,ma=Al(ca+ia|0,18)^W,T=Al(ea+V|0,7)^F,Q=Al(T+V|0,9)^$,fa=Al(Q+T|0,13)^ea,ta=Al(fa+Q|0,18)^V,P=Al(N+G|0,7)^ha,qa=Al(P+G|0,9)^Z,ua=Al(qa+P|0,13)^N,ra=Al(ua+qa|0,18)^G,sa=Al(ja+E|0,7)^da,Ca=Al(sa+ja|0,9)^J,Ga=Al(Ca+sa|0,13)^E,Aa=Al(Ga+Ca|0,18)^ja,fa=Al(sa+ma|0,7)^fa,qa=Al(fa+ma|0,9)^qa,sa=Al(qa+fa|0,13)^sa,ma=Al(sa+qa|0,18)^ma,ua=Al(ta+aa|0,7)^ua,Ca=Al(ua+ta|0,9)^Ca,aa=Al(Ca+ua|0,13)^aa,ta=Al(aa+Ca|0,18)^ta,Ga=Al(ra+T|0,7)^Ga,ia=Al(Ga+ra|0,9)^ia,T=Al(ia+Ga|0,13)^T,ra=Al(T+ia|0,18)^ra,ca=Al(Aa+P|0,7)^ca,Q=Al(ca+Aa|0,9)^Q,P=Al(Q+ca|0,13)^P,Aa=Al(P+Q|0,18)^Aa,h=Y-2|0;0<(h|0)?(y=ca,E=Ga,G=ra,F=T,B=ia,J=Ca,N=ua,V=ta,L=aa,da=sa,Z=qa,ea=fa,W=ma,$=Q,ha=P,ja=Aa,Y=h,h=3):h=4;break;case 4:return c=fa+j|0,l=qa+l|0,p=sa+p|0,q=aa+q|0,m=ta+m|0,k=ua+k|0,r=Ca+r|0,t=ia+t|0,v=T+v|0,u=ra+u|0,w=Ga+w|0,x=ca+x|0,z=Q+z|0,C=P+C|0,A=Aa+A|0,El(d,ma+i|0),El(d+4|0,c),El(d+8|0,l),El(d+12|0,p),El(d+16|0,q),El(d+20|0,m),El(d+24|0,k),El(d+28|0,r),El(d+32|0,t),El(d+36|0,v),El(d+40|0,u),El(d+44|0,w),El(d+48|0,x),El(d+52|0,z),El(d+56|0,C),El(d+60|0,A),0;default:H(0,"bad label: "+h)}}}Sl.X=1;function Tl(d,c,e,f){var h=0,i=n;n=n+64|0;for(h=2;;){switch(h){case 2:var j=i,l=j|0,p=n;n=n+256|0;Jl(l,5243520,64);j|=0;Kl(j,c,e,f);var q=e&127,m=f&0,k=q,h=0==(q|0)&0==(m|0)?3:4;break;case 3:s[p+k|0]=-128;var r=(R.add(q,m,1,0),D[I>>2]),h=5;break;case 4:var t=e&127;Jl(p|0,c+(e-t|0)|0,t);s[p+k|0]=-128;h=0>m>>>0|0==m>>>0&112>q>>>0;t=(R.add(q,m,1,0),D[I>>2]);h?(r=t,h=5):h=6;break;case 5:h=119>r>>>0?7:8;break;case 6:h=247>t>>>0?9:10;break;case 7:var h=e&127,v=h+1|0;ik(p+(h+1|0)|0,0,(119<(h+2|0)>>>0?v:118)-h|0);h=8;break;case 8:s[p+119|0]=(f>>>29|0)&255;s[p+120|0]=(f>>>21|0)&255;s[p+121|0]=(f>>>13|0)&255;s[p+122|0]=(f>>>5|0)&255;s[p+123|0]=(e>>>29|f<<3)&255;s[p+124|0]=(e>>>21|f<<11)&255;s[p+125|0]=(e>>>13|f<<19)&255;s[p+126|0]=(e>>>5|f<<27)&255;s[p+127|0]=(e<<3|0)&255;Kl(j,p|0,128,0);h=11;break;case 9:h=e&127;ik(p+(h+1|0)|0,0,246-h|0);h=10;break;case 10:s[p+247|0]=(f>>>29|0)&255;s[p+248|0]=(f>>>21|0)&255;s[p+249|0]=(f>>>13|0)&255;s[p+250|0]=(f>>>5|0)&255;s[p+251|0]=(e>>>29|f<<3)&255;s[p+252|0]=(e>>>21|f<<11)&255;s[p+253|0]=(e>>>13|f<<19)&255;s[p+254|0]=(e>>>5|f<<27)&255;s[p+255|0]=(e<<3|0)&255;Kl(j,p|0,256,0);h=11;break;case 11:return Jl(d,l,64),n=i,0;default:H(0,"bad label: "+h)}}}Module._crypto_hash_sha512=Tl;Tl.X=1;function Kl(d,c,e,f){for(var h=0,h=2;;){switch(h){case 2:var i=Ul(d),j=sj,l=d+8|0,p=Ul(l),q=sj,m=d+16|0,k=Ul(m),r=sj,t=d+24|0,v=Ul(t),u=sj,w=d+32|0,x=Ul(w),z=sj,C=d+40|0,A=Ul(C),y=sj,E=d+48|0,G=Ul(E),F=sj,B=d+56|0,J=Ul(B),N=sj;if(0>>0|0==f>>>0&127>>0){var V=N,L=J,da=F,Z=G,ea=y,W=A,$=z,ha=x,ja=u,Y=v,aa=r,ia=k,ca=q,ma=p,T=j,Q=i,fa=f,ta=e,P=c,h=3}else{var qa=N,ua=J,ra=F,sa=G,Ca=y,Ga=A,Aa=z,ka=x,lc=u,Ba=v,kd=r,ac=k,ld=q,md=p,Ja=j,zj=i,h=4}break;case 3:var Aj=Ul(P),qd=sj,Ua=Ul(P+8|0),mc=sj,nc=Ul(P+16|0),bc=sj,cc=Ul(P+24|0),Va=sj,dc=Ul(P+32|0),Ea=sj,ec=Ul(P+40|0),fc=sj,$a=Ul(P+48|0),Wa=sj,gc=Ul(P+56|0),hc=sj,Xa=Ul(P+64|0),ab=sj,Ka=Ul(P+72|0),bb=sj,cb=Ul(P+80|0),db=sj,Ha=Ul(P+88|0),Ya=sj,La=Ul(P+96|0),Za=sj,ic=Ul(P+104|0),eb=sj,Na=Ul(P+112|0),Fa=sj,Ia=Ul(P+120|0),va=sj,Rj=(ha>>>18|$<<14|0)^($>>>9|0|ha<<23|0)^(ha>>>14|$<<18|0),Sj=($>>>18|0|ha<<14|0)^(0|$<<23|ha>>>9)^($>>>14|0|ha<<18|0),jk=ha&W^Z&(ha^-1),kk=$&ea^da&($^-1),Bj=(R.add(L,V,-685199838,1116352408),D[I>>2]),Cj=(R.add(Bj,D[I+4>>2],jk,kk),D[I>>2]),nd=(R.add(Cj,D[I+4>>2],Rj,Sj),D[I>>2]),oc=(R.add(nd,D[I+4>>2],Aj,qd),D[I>>2]),Dj=D[I+4>>2],lk=(T>>>2|0|Q<<30|0)^(T>>>7|0|Q<<25|0)^(Q>>>28|T<<4|0),mk=(0|T<<30|Q>>>2)^(0|T<<25|Q>>>7)^(T>>>28|0|Q<<4|0),nk=Q&ma,Fk=T&ca,qt=(Q^ma)&ia^nk,rt=(T^ca)&aa^Fk,rd=(R.add(oc,Dj,Y,ja),D[I>>2]),sd=D[I+4>>2],st=(R.add(lk,mk,qt,rt),D[I>>2]),td=(R.add(st,D[I+4>>2],oc,Dj),D[I>>2]),ud=D[I+4>>2],tt=(rd>>>18|sd<<14|0)^(sd>>>9|0|rd<<23|0)^(rd>>>14|sd<<18|0),ut=(sd>>>18|0|rd<<14|0)^(0|sd<<23|rd>>>9)^(sd>>>14|0|rd<<18|0),vt=rd&ha^W&(rd^-1),wt=sd&$^ea&(sd^-1),xt=(R.add(Z,da,602891725,1899447441),D[I>>2]),yt=(R.add(xt,D[I+4>>2],Ua,mc),D[I>>2]),zt=(R.add(yt,D[I+4>>2],vt,wt),D[I>>2]),om=(R.add(zt,D[I+4>>2],tt,ut),D[I>>2]),pm=D[I+4>>2],At=(ud>>>2|0|td<<30|0)^(ud>>>7|0|td<<25|0)^(td>>>28|ud<<4|0),Bt=(0|ud<<30|td>>>2)^(0|ud<<25|td>>>7)^(ud>>>28|0|td<<4|0),qm=td&Q,rm=ud&T,Ct=td&ma^nk^qm,Dt=ud&ca^Fk^rm,vd=(R.add(om,pm,ia,aa),D[I>>2]),wd=D[I+4>>2],Et=(R.add(At,Bt,Ct,Dt),D[I>>2]),xd=(R.add(Et,D[I+4>>2],om,pm),D[I>>2]),yd=D[I+4>>2],Ft=(vd>>>18|wd<<14|0)^(wd>>>9|0|vd<<23|0)^(vd>>>14|wd<<18|0),Gt=(wd>>>18|0|vd<<14|0)^(0|wd<<23|vd>>>9)^(wd>>>14|0|vd<<18|0),Ht=vd&rd^ha&(vd^-1),It=wd&sd^$&(wd^-1),Jt=(R.add(W,ea,-330482897,-1245643825),D[I>>2]),Kt=(R.add(Jt,D[I+4>>2],nc,bc),D[I>>2]),Lt=(R.add(Kt,D[I+4>>2],Ht,It),D[I>>2]),sm=(R.add(Lt,D[I+4>>2],Ft,Gt),D[I>>2]),tm=D[I+4>>2],Mt=(yd>>>2|0|xd<<30|0)^(yd>>>7|0|xd<<25|0)^(xd>>>28|yd<<4|0),Nt=(0|yd<<30|xd>>>2)^(0|yd<<25|xd>>>7)^(yd>>>28|0|xd<<4|0),um=xd&td,vm=yd&ud,Ot=xd&Q^qm^um,Pt=yd&T^rm^vm,zd=(R.add(sm,tm,ma,ca),D[I>>2]),Ad=D[I+4>>2],Qt=(R.add(Mt,Nt,Ot,Pt),D[I>>2]),Bd=(R.add(Qt,D[I+4>>2],sm,tm),D[I>>2]),Cd=D[I+4>>2],Rt=(zd>>>18|Ad<<14|0)^(Ad>>>9|0|zd<<23|0)^(zd>>>14|Ad<<18|0),St=(Ad>>>18|0|zd<<14|0)^(0|Ad<<23|zd>>>9)^(Ad>>>14|0|zd<<18|0),Tt=zd&vd^rd&(zd^-1),Ut=Ad&wd^sd&(Ad^-1),Vt=(R.add(ha,$,-2121671748,-373957723),D[I>>2]),Wt=(R.add(Vt,D[I+4>>2],cc,Va),D[I>>2]),Xt=(R.add(Wt,D[I+4>>2],Tt,Ut),D[I>>2]),wm=(R.add(Xt,D[I+4>>2],Rt,St),D[I>>2]),xm=D[I+4>>2],Yt=(Cd>>>2|0|Bd<<30|0)^(Cd>>>7|0|Bd<<25|0)^(Bd>>>28|Cd<<4|0),Zt=(0|Cd<<30|Bd>>>2)^(0|Cd<<25|Bd>>>7)^(Cd>>>28|0|Bd<<4|0),ym=Bd&xd,zm=Cd&yd,$t=Bd&td^um^ym,au=Cd&ud^vm^zm,Dd=(R.add(wm,xm,Q,T),D[I>>2]),Ed=D[I+4>>2],bu=(R.add(Yt,Zt,$t,au),D[I>>2]),Fd=(R.add(bu,D[I+4>>2],wm,xm),D[I>>2]),Gd=D[I+4>>2],cu=(Dd>>>18|Ed<<14|0)^(Ed>>>9|0|Dd<<23|0)^(Dd>>>14|Ed<<18|0),du=(Ed>>>18|0|Dd<<14|0)^(0|Ed<<23|Dd>>>9)^(Ed>>>14|0|Dd<<18|0),eu=Dd&zd^vd&(Dd^-1),fu=Ed&Ad^wd&(Ed^-1),gu=(R.add(rd,sd,-213338824,961987163),D[I>>2]),hu=(R.add(gu,D[I+4>>2],dc,Ea),D[I>>2]),iu=(R.add(hu,D[I+4>>2],eu,fu),D[I>>2]),Am=(R.add(iu,D[I+4>>2],cu,du),D[I>>2]),Bm=D[I+4>>2],ju=(Gd>>>2|0|Fd<<30|0)^(Gd>>>7|0|Fd<<25|0)^(Fd>>>28|Gd<<4|0),ku=(0|Gd<<30|Fd>>>2)^(0|Gd<<25|Fd>>>7)^(Gd>>>28|0|Fd<<4|0),Cm=Fd&Bd,Dm=Gd&Cd,lu=Fd&xd^ym^Cm,mu=Gd&yd^zm^Dm,Hd=(R.add(Am,Bm,td,ud),D[I>>2]),Id=D[I+4>>2],nu=(R.add(ju,ku,lu,mu),D[I>>2]),Jd=(R.add(nu,D[I+4>>2],Am,Bm),D[I>>2]),Kd=D[I+4>>2],ou=(Hd>>>18|Id<<14|0)^(Id>>>9|0|Hd<<23|0)^(Hd>>>14|Id<<18|0),pu=(Id>>>18|0|Hd<<14|0)^(0|Id<<23|Hd>>>9)^(Id>>>14|0|Hd<<18|0),qu=Hd&Dd^zd&(Hd^-1),ru=Id&Ed^Ad&(Id^-1),su=(R.add(ec,fc,-1241133031,1508970993),D[I>>2]),tu=(R.add(su,D[I+4>>2],vd,wd),D[I>>2]),uu=(R.add(tu,D[I+4>>2],qu,ru),D[I>>2]),Em=(R.add(uu,D[I+4>>2],ou,pu),D[I>>2]),Fm=D[I+4>>2],vu=(Kd>>>2|0|Jd<<30|0)^(Kd>>>7|0|Jd<<25|0)^(Jd>>>28|Kd<<4|0),wu=(0|Kd<<30|Jd>>>2)^(0|Kd<<25|Jd>>>7)^(Kd>>>28|0|Jd<<4|0),Gm=Jd&Fd,Hm=Kd&Gd,xu=Jd&Bd^Cm^Gm,yu=Kd&Cd^Dm^Hm,Ld=(R.add(Em,Fm,xd,yd),D[I>>2]),Md=D[I+4>>2],zu=(R.add(vu,wu,xu,yu),D[I>>2]),Nd=(R.add(zu,D[I+4>>2],Em,Fm),D[I>>2]),Od=D[I+4>>2],Au=(Ld>>>18|Md<<14|0)^(Md>>>9|0|Ld<<23|0)^(Ld>>>14|Md<<18|0),Bu=(Md>>>18|0|Ld<<14|0)^(0|Md<<23|Ld>>>9)^(Md>>>14|0|Ld<<18|0),Cu=Ld&Hd^Dd&(Ld^-1),Du=Md&Id^Ed&(Md^-1),Eu=(R.add($a,Wa,-1357295717,-1841331548),D[I>>2]),Fu=(R.add(Eu,D[I+4>>2],zd,Ad),D[I>>2]),Gu=(R.add(Fu,D[I+4>>2],Cu,Du),D[I>>2]),Im=(R.add(Gu,D[I+4>>2],Au,Bu),D[I>>2]),Jm=D[I+4>>2],Hu=(Od>>>2|0|Nd<<30|0)^(Od>>>7|0|Nd<<25|0)^(Nd>>>28|Od<<4|0),Iu=(0|Od<<30|Nd>>>2)^(0|Od<<25|Nd>>>7)^(Od>>>28|0|Nd<<4|0),Km=Nd&Jd,Lm=Od&Kd,Ju=Nd&Fd^Gm^Km,Ku=Od&Gd^Hm^Lm,Pd=(R.add(Im,Jm,Bd,Cd),D[I>>2]),Qd=D[I+4>>2],Lu=(R.add(Hu,Iu,Ju,Ku),D[I>>2]),Rd=(R.add(Lu,D[I+4>>2],Im,Jm),D[I>>2]),Sd=D[I+4>>2],Mu=(Pd>>>18|Qd<<14|0)^(Qd>>>9|0|Pd<<23|0)^(Pd>>>14|Qd<<18|0),Nu=(Qd>>>18|0|Pd<<14|0)^(0|Qd<<23|Pd>>>9)^(Qd>>>14|0|Pd<<18|0),Ou=Pd&Ld^Hd&(Pd^-1),Pu=Qd&Md^Id&(Qd^-1),Qu=(R.add(gc,hc,-630357736,-1424204075),D[I>>2]),Ru=(R.add(Qu,D[I+4>>2],Dd,Ed),D[I>>2]),Su=(R.add(Ru,D[I+4>>2],Ou,Pu),D[I>>2]),Mm=(R.add(Su,D[I+4>>2],Mu,Nu),D[I>>2]),Nm=D[I+4>>2],Tu=(Sd>>>2|0|Rd<<30|0)^(Sd>>>7|0|Rd<<25|0)^(Rd>>>28|Sd<<4|0),Uu=(0|Sd<<30|Rd>>>2)^(0|Sd<<25|Rd>>>7)^(Sd>>>28|0|Rd<<4|0),Om=Rd&Nd,Pm=Sd&Od,Vu=Rd&Jd^Km^Om,Wu=Sd&Kd^Lm^Pm,Td=(R.add(Mm,Nm,Fd,Gd),D[I>>2]),Ud=D[I+4>>2],Xu=(R.add(Tu,Uu,Vu,Wu),D[I>>2]),Vd=(R.add(Xu,D[I+4>>2],Mm,Nm),D[I>>2]),Wd=D[I+4>>2],Yu=(Td>>>18|Ud<<14|0)^(Ud>>>9|0|Td<<23|0)^(Td>>>14|Ud<<18|0),Zu=(Ud>>>18|0|Td<<14|0)^(0|Ud<<23|Td>>>9)^(Ud>>>14|0|Td<<18|0),$u=Td&Pd^Ld&(Td^-1),av=Ud&Qd^Md&(Ud^-1),bv=(R.add(Xa,ab,-1560083902,-670586216),D[I>>2]),cv=(R.add(bv,D[I+4>>2],Hd,Id),D[I>>2]),dv=(R.add(cv,D[I+4>>2],$u,av),D[I>>2]),Qm=(R.add(dv,D[I+4>>2],Yu,Zu),D[I>>2]),Rm=D[I+4>>2],ev=(Wd>>>2|0|Vd<<30|0)^(Wd>>>7|0|Vd<<25|0)^(Vd>>>28|Wd<<4|0),fv=(0|Wd<<30|Vd>>>2)^(0|Wd<<25|Vd>>>7)^(Wd>>>28|0|Vd<<4|0),Sm=Vd&Rd,Tm=Wd&Sd,gv=Vd&Nd^Om^Sm,hv=Wd&Od^Pm^Tm,Xd=(R.add(Qm,Rm,Jd,Kd),D[I>>2]),Yd=D[I+4>>2],iv=(R.add(ev,fv,gv,hv),D[I>>2]),Zd=(R.add(iv,D[I+4>>2],Qm,Rm),D[I>>2]),$d=D[I+4>>2],jv=(Xd>>>18|Yd<<14|0)^(Yd>>>9|0|Xd<<23|0)^(Xd>>>14|Yd<<18|0),kv=(Yd>>>18|0|Xd<<14|0)^(0|Yd<<23|Xd>>>9)^(Yd>>>14|0|Xd<<18|0),lv=Xd&Td^Pd&(Xd^-1),mv=Yd&Ud^Qd&(Yd^-1),nv=(R.add(Ka,bb,1164996542,310598401),D[I>>2]),ov=(R.add(nv,D[I+4>>2],Ld,Md),D[I>>2]),pv=(R.add(ov,D[I+4>>2],lv,mv),D[I>>2]),Um=(R.add(pv,D[I+4>>2],jv,kv),D[I>>2]),Vm=D[I+4>>2],qv=($d>>>2|0|Zd<<30|0)^($d>>>7|0|Zd<<25|0)^(Zd>>>28|$d<<4|0),rv=(0|$d<<30|Zd>>>2)^(0|$d<<25|Zd>>>7)^($d>>>28|0|Zd<<4|0),Wm=Zd&Vd,Xm=$d&Wd,sv=Zd&Rd^Sm^Wm,tv=$d&Sd^Tm^Xm,ae=(R.add(Um,Vm,Nd,Od),D[I>>2]),be=D[I+4>>2],uv=(R.add(qv,rv,sv,tv),D[I>>2]),ce=(R.add(uv,D[I+4>>2],Um,Vm),D[I>>2]),de=D[I+4>>2],vv=(ae>>>18|be<<14|0)^(be>>>9|0|ae<<23|0)^(ae>>>14|be<<18|0),wv=(be>>>18|0|ae<<14|0)^(0|be<<23|ae>>>9)^(be>>>14|0|ae<<18|0),xv=ae&Xd^Td&(ae^-1),yv=be&Yd^Ud&(be^-1),zv=(R.add(cb,db,1323610764,607225278),D[I>>2]),Av=(R.add(zv,D[I+4>>2],Pd,Qd),D[I>>2]),Bv=(R.add(Av,D[I+4>>2],xv,yv),D[I>>2]),Ym=(R.add(Bv,D[I+4>>2],vv,wv),D[I>>2]),Zm=D[I+4>>2],Cv=(de>>>2|0|ce<<30|0)^(de>>>7|0|ce<<25|0)^(ce>>>28|de<<4|0),Dv=(0|de<<30|ce>>>2)^(0|de<<25|ce>>>7)^(de>>>28|0|ce<<4|0),$m=ce&Zd,an=de&$d,Ev=ce&Vd^Wm^$m,Fv=de&Wd^Xm^an,ee=(R.add(Ym,Zm,Rd,Sd),D[I>>2]),fe=D[I+4>>2],Gv=(R.add(Cv,Dv,Ev,Fv),D[I>>2]),ge=(R.add(Gv,D[I+4>>2],Ym,Zm),D[I>>2]),he=D[I+4>>2],Hv=(ee>>>18|fe<<14|0)^(fe>>>9|0|ee<<23|0)^(ee>>>14|fe<<18|0),Iv=(fe>>>18|0|ee<<14|0)^(0|fe<<23|ee>>>9)^(fe>>>14|0|ee<<18|0),Jv=ee&ae^Xd&(ee^-1),Kv=fe&be^Yd&(fe^-1),Lv=(R.add(Ha,Ya,-704662302,1426881987),D[I>>2]),Mv=(R.add(Lv,D[I+4>>2],Td,Ud),D[I>>2]),Nv=(R.add(Mv,D[I+4>>2],Jv,Kv),D[I>>2]),bn=(R.add(Nv,D[I+4>>2],Hv,Iv),D[I>>2]),cn=D[I+4>>2],Ov=(he>>>2|0|ge<<30|0)^(he>>>7|0|ge<<25|0)^(ge>>>28|he<<4|0),Pv=(0|he<<30|ge>>>2)^(0|he<<25|ge>>>7)^(he>>>28|0|ge<<4|0),dn=ge&ce,en=he&de,Qv=ge&Zd^$m^dn,Rv=he&$d^an^en,ie=(R.add(bn,cn,Vd,Wd),D[I>>2]),je=D[I+4>>2],Sv=(R.add(Ov,Pv,Qv,Rv),D[I>>2]),ke=(R.add(Sv,D[I+4>>2],bn,cn),D[I>>2]),le=D[I+4>>2],Tv=(ie>>>18|je<<14|0)^(je>>>9|0|ie<<23|0)^(ie>>>14|je<<18|0),Uv=(je>>>18|0|ie<<14|0)^(0|je<<23|ie>>>9)^(je>>>14|0|ie<<18|0),Vv=ie&ee^ae&(ie^-1),Wv=je&fe^be&(je^-1),Xv=(R.add(La,Za,-226784913,1925078388),D[I>>2]),Yv=(R.add(Xv,D[I+4>>2],Xd,Yd),D[I>>2]),Zv=(R.add(Yv,D[I+4>>2],Vv,Wv),D[I>>2]),fn=(R.add(Zv,D[I+4>>2],Tv,Uv),D[I>>2]),gn=D[I+4>>2],$v=(le>>>2|0|ke<<30|0)^(le>>>7|0|ke<<25|0)^(ke>>>28|le<<4|0),aw=(0|le<<30|ke>>>2)^(0|le<<25|ke>>>7)^(le>>>28|0|ke<<4|0),hn=ke&ge,jn=le&he,bw=ke&ce^dn^hn,cw=le&de^en^jn,me=(R.add(fn,gn,Zd,$d),D[I>>2]),ne=D[I+4>>2],dw=(R.add($v,aw,bw,cw),D[I>>2]),oe=(R.add(dw,D[I+4>>2],fn,gn),D[I>>2]),pe=D[I+4>>2],ew=(me>>>18|ne<<14|0)^(ne>>>9|0|me<<23|0)^(me>>>14|ne<<18|0),fw=(ne>>>18|0|me<<14|0)^(0|ne<<23|me>>>9)^(ne>>>14|0|me<<18|0),gw=me&ie^ee&(me^-1),hw=ne&je^fe&(ne^-1),iw=(R.add(ic,eb,991336113,-2132889090),D[I>>2]),jw=(R.add(iw,D[I+4>>2],ae,be),D[I>>2]),kw=(R.add(jw,D[I+4>>2],gw,hw),D[I>>2]),kn=(R.add(kw,D[I+4>>2],ew,fw),D[I>>2]),ln=D[I+4>>2],lw=(pe>>>2|0|oe<<30|0)^(pe>>>7|0|oe<<25|0)^(oe>>>28|pe<<4|0),mw=(0|pe<<30|oe>>>2)^(0|pe<<25|oe>>>7)^(pe>>>28|0|oe<<4|0),mn=oe&ke,nn=pe&le,nw=oe&ge^hn^mn,ow=pe&he^jn^nn,qe=(R.add(kn,ln,ce,de),D[I>>2]),re=D[I+4>>2],pw=(R.add(lw,mw,nw,ow),D[I>>2]),se=(R.add(pw,D[I+4>>2],kn,ln),D[I>>2]),te=D[I+4>>2],qw=(qe>>>18|re<<14|0)^(re>>>9|0|qe<<23|0)^(qe>>>14|re<<18|0),rw=(re>>>18|0|qe<<14|0)^(0|re<<23|qe>>>9)^(re>>>14|0|qe<<18|0),sw=qe&me^ie&(qe^-1),tw=re&ne^je&(re^-1),uw=(R.add(Na,Fa,633803317,-1680079193),D[I>>2]),vw=(R.add(uw,D[I+4>>2],ee,fe),D[I>>2]),ww=(R.add(vw,D[I+4>>2],sw,tw),D[I>>2]),on=(R.add(ww,D[I+4>>2],qw,rw),D[I>>2]),pn=D[I+4>>2],xw=(te>>>2|0|se<<30|0)^(te>>>7|0|se<<25|0)^(se>>>28|te<<4|0),yw=(0|te<<30|se>>>2)^(0|te<<25|se>>>7)^(te>>>28|0|se<<4|0),qn=se&oe,rn=te&pe,zw=se&ke^mn^qn,Aw=te&le^nn^rn,ue=(R.add(on,pn,ge,he),D[I>>2]),ve=D[I+4>>2],Bw=(R.add(xw,yw,zw,Aw),D[I>>2]),we=(R.add(Bw,D[I+4>>2],on,pn),D[I>>2]),xe=D[I+4>>2],Cw=(ue>>>18|ve<<14|0)^(ve>>>9|0|ue<<23|0)^(ue>>>14|ve<<18|0),Dw=(ve>>>18|0|ue<<14|0)^(0|ve<<23|ue>>>9)^(ve>>>14|0|ue<<18|0),Ew=ue&qe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1288033470),D[I>>2]),oP=(R.add(nP,D[I+4>>2],Pi,Qi),D[I>>2]),pP=(R.add(oP,D[I+4>>2],lP,mP),D[I>>2]),Zr=(R.add(pP,D[I+4>>2],jP,kP),D[I>>2]),$r=D[I+4>>2],qP=(dj>>>2|0|cj<<30|0)^(dj>>>7|0|cj<<25|0)^(cj>>>28|dj<<4|0),rP=(0|dj<<30|cj>>>2)^(0|dj<<25|cj>>>7)^(dj>>>28|0|cj<<4|0),as=cj&Zi,bs=dj&$i,sP=cj&Vi^Xr^as,tP=dj&Wi^Yr^bs,ej=(R.add(Zr,$r,Ri,Si),D[I>>2]),fj=D[I+4>>2],uP=(R.add(qP,rP,sP,tP),D[I>>2]),gj=(R.add(uP,D[I+4>>2],Zr,$r),D[I>>2]),hj=D[I+4>>2],vP=(ej>>>18|fj<<14|0)^(fj>>>9|0|ej<<23|0)^(ej>>>14|fj<<18|0),wP=(fj>>>18|0|ej<<14|0)^(0|fj<<23|ej>>>9)^(fj>>>14|0|ej<<18|0),xP=ej&aj^Xi&(ej^-1),yP=fj&bj^Yi&(fj^-1),zP=(R.add(sk,ek,-60457430,1501505948),D[I>>2]),AP=(R.add(zP,D[I+4>>2],Ti,Ui),D[I>>2]),BP=(R.add(AP,D[I+4>>2],xP,yP),D[I>>2]),cs=(R.add(BP,D[I+4>>2],vP,wP),D[I>>2]),ds=D[I+4>>2],CP=(hj>>>2|0|gj<<30|0)^(hj>>>7|0|gj<<25|0)^(gj>>>28|hj<<4|0),DP=(0|hj<<30|gj>>>2)^(0|hj<<25|gj>>>7)^(hj>>>28|0|gj<<4|0),es=gj&cj,fs=hj&dj,EP=gj&Zi^as^es,FP=hj&$i^bs^fs,nj=(R.add(cs,ds,Vi,Wi),D[I>>2]),oj=D[I+4>>2],GP=(R.add(CP,DP,EP,FP),D[I>>2]),pj=(R.add(GP,D[I+4>>2],cs,ds),D[I>>2]),qj=D[I+4>>2],HP=(nj>>>18|oj<<14|0)^(oj>>>9|0|nj<<23|0)^(nj>>>14|oj<<18|0),IP=(oj>>>18|0|nj<<14|0)^(0|oj<<23|nj>>>9)^(oj>>>14|0|nj<<18|0),JP=nj&ej^aj&(nj^-1),KP=oj&fj^bj&(oj^-1),LP=(R.add(id,Zb,987167468,1607167915),D[I>>2]),MP=(R.add(LP,D[I+4>>2],sM,tM),D[I>>2]),NP=(R.add(MP,D[I+4>>2],Zj,Kj),D[I>>2]),OP=(R.add(NP,D[I+4>>2],qM,rM),D[I>>2]),PP=(R.add(OP,D[I+4>>2],Xi,Yi),D[I>>2]),QP=(R.add(PP,D[I+4>>2],JP,KP),D[I>>2]),gs=(R.add(QP,D[I+4>>2],HP,IP),D[I>>2]),hs=D[I+4>>2],RP=(qj>>>2|0|pj<<30|0)^(qj>>>7|0|pj<<25|0)^(pj>>>28|qj<<4|0),SP=(0|qj<<30|pj>>>2)^(0|qj<<25|pj>>>7)^(qj>>>28|0|pj<<4|0),is=pj&gj,js=qj&hj,TP=pj&cj^es^is,UP=qj&dj^fs^js,tj=(R.add(gs,hs,Zi,$i),D[I>>2]),uj=D[I+4>>2],VP=(R.add(RP,SP,TP,UP),D[I>>2]),Mj=(R.add(VP,D[I+4>>2],gs,hs),D[I>>2]),Nj=D[I+4>>2],WP=(tj>>>18|uj<<14|0)^(uj>>>9|0|tj<<23|0)^(tj>>>14|uj<<18|0),XP=(uj>>>18|0|tj<<14|0)^(0|uj<<23|tj>>>9)^(uj>>>14|0|tj<<18|0),YP=tj&nj^ej&(tj^-1),ZP=uj&oj^fj&(uj^-1),$P=(R.add(jd,$b,1246189591,1816402316),D[I>>2]),aQ=(R.add($P,D[I+4>>2],wM,xM),D[I>>2]),bQ=(R.add(aQ,D[I+4>>2],$j,Lj),D[I>>2]),cQ=(R.add(bQ,D[I+4>>2],uM,vM),D[I>>2]),dQ=(R.add(cQ,D[I+4>>2],aj,bj),D[I>>2]),eQ=(R.add(dQ,D[I+4>>2],YP,ZP),D[I>>2]),ks=(R.add(eQ,D[I+4>>2],WP,XP),D[I>>2]),ls=D[I+4>>2],fQ=(Nj>>>2|0|Mj<<30|0)^(Nj>>>7|0|Mj<<25|0)^(Mj>>>28|Nj<<4|0),gQ=(0|Nj<<30|Mj>>>2)^(0|Nj<<25|Mj>>>7)^(Nj>>>28|0|Mj<<4|0),hQ=(R.add(Mj&(pj^gj)^is,Nj&(qj^hj)^js,Q,T),D[I>>2]),iQ=(R.add(hQ,D[I+4>>2],fQ,gQ),D[I>>2]),ms=(R.add(iQ,D[I+4>>2],ks,ls),D[I>>2]),ns=D[I+4>>2],os=(R.add(Mj,Nj,ma,ca),D[I>>2]),ps=D[I+4>>2],qs=(R.add(pj,qj,ia,aa),D[I>>2]),rs=D[I+4>>2],ss=(R.add(gj,hj,Y,ja),D[I>>2]),ts=D[I+4>>2],jQ=(R.add(cj,dj,ha,$),D[I>>2]),us=(R.add(jQ,D[I+4>>2],ks,ls),D[I>>2]),vs=D[I+4>>2],ws=(R.add(tj,uj,W,ea),D[I>>2]),xs=D[I+4>>2],ys=(R.add(nj,oj,Z,da),D[I>>2]),zs=D[I+4>>2],As=(R.add(ej,fj,L,V),D[I>>2]),Bs=D[I+4>>2],kQ=P+128|0,Cs=(R.add(ta,fa,-128,-1),D[I>>2]),vl=D[I+4>>2];0>>0|0==vl>>>0&127>>0?(V=Bs,L=As,da=zs,Z=ys,ea=xs,W=ws,$=vs,ha=us,ja=ts,Y=ss,aa=rs,ia=qs,ca=ps,ma=os,T=ns,Q=ms,fa=vl,ta=Cs,P=kQ,h=3):(qa=Bs,ua=As,ra=zs,sa=ys,Ca=xs,Ga=ws,Aa=vs,ka=us,lc=ts,Ba=ss,kd=rs,ac=qs,ld=ps,md=os,Ja=ns,zj=ms,h=4);break;case 4:return Vl(d,zj,Ja),Vl(l,md,ld),Vl(m,ac,kd),Vl(t,Ba,lc),Vl(w,ka,Aa),Vl(C,Ga,Ca),Vl(E,sa,ra),Vl(B,ua,qa),0;default:H(0,"bad label: "+h)}}}Module._crypto_hashblocks_sha512=Kl;Kl.X=1;function Ul(d){var c=kc[d+6|0],e=kc[d+5|0],f=kc[d+4|0];return sj=0|c>>>24|(0|e>>>16)|(0|f>>>8)|kc[d+3|0]|kc[d+2|0]<<8|0|kc[d+1|0]<<16|0|kc[d]<<24|0,c<<8|0|kc[d+7|0]|(e<<16|0)|(f<<24|0)|0}Ul.X=1;function Vl(d,c,e){s[d+7|0]=c&255;s[d+6|0]=(c>>>8|e<<24)&255;s[d+5|0]=(c>>>16|e<<16)&255;s[d+4|0]=(c>>>24|e<<8)&255;s[d+3|0]=e&255;s[d+2|0]=(e>>>8|0)&255;s[d+1|0]=(e>>>16|0)&255;s[d]=(e>>>24|0)&255}function Wl(d,c){for(var e=0,e=2;;){switch(e){case 2:var f=0,h=0,e=3;break;case 3:var e=d+(f<<2)|0,i=(D[e>>2]+h|0)+D[(c+(f<<2)|0)>>2]|0;D[e>>2]=i&255;e=i>>>8;i=f+1|0;17==(i|0)?e=4:(f=i,h=e,e=3);break;case 4:return;default:H(0,"bad label: "+e)}}}function Xl(d){var c=D[d>>2];D[d>>2]=c&255;var e=d+4|0,c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+8|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+12|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+16|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+20|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+24|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+28|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+32|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+36|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+40|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+44|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+48|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+52|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+56|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+60|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&255;e=d+64|0;c=D[e>>2]+(c>>>8)|0;D[e>>2]=c&3;var f=D[d>>2]+5*(c>>>2)|0;D[d>>2]=f&255;c=d+4|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+8|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+12|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+16|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+20|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+24|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+28|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+32|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+36|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+40|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+44|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+48|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+52|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;c=d+56|0;f=D[c>>2]+(f>>>8)|0;D[c>>2]=f&255;d=d+60|0;c=D[d>>2]+(f>>>8)|0;D[d>>2]=c&255;D[e>>2]=D[e>>2]+(c>>>8)|0}Xl.X=1;function Yl(d,c,e,f,h){var i=0,j=n;n=n+136|0;for(i=2;;){switch(i){case 2:var l=j,p=j+68,i=p,q=n;n=n+68|0;var m=l|0;D[m>>2]=s[h]&255;D[(l+4|0)>>2]=s[h+1|0]&255;D[(l+8|0)>>2]=s[h+2|0]&255;D[(l+12|0)>>2]=s[h+3|0]&15;D[(l+16|0)>>2]=s[h+4|0]&252;D[(l+20|0)>>2]=s[h+5|0]&255;D[(l+24|0)>>2]=s[h+6|0]&255;D[(l+28|0)>>2]=s[h+7|0]&15;D[(l+32|0)>>2]=s[h+8|0]&252;D[(l+36|0)>>2]=s[h+9|0]&255;D[(l+40|0)>>2]=s[h+10|0]&255;D[(l+44|0)>>2]=s[h+11|0]&15;D[(l+48|0)>>2]=s[h+12|0]&252;D[(l+52|0)>>2]=s[h+13|0]&255;D[(l+56|0)>>2]=s[h+14|0]&255;D[(l+60|0)>>2]=s[h+15|0]&15;D[(l+64|0)>>2]=0;for(var i=i>>2,k=i+17;i>2;for(k=i+17;i>2]=s[w+A|0]&255;k=i=A+1|0;16>i>>>0&(0>>0|0==v>>>0&k>>>0>>0)?(A=i,i=5):(x=i,z=0,C=k,i=6);break;case 6:D[(q+(x<<2)|0)>>2]=1;var i=w+x|0,k=(R.p(u,v,C,z),D[I>>2]),y=D[I+4>>2];Wl(r,t);a:{var E=r,G=m,F=0,B=n;n=n+68|0;for(F=2;;){switch(F){case 2:var J=B,N=0,V=1,F=3;break;case 3:var L=0,da=0,F=4;break;case 4:var Z=(D[(G+((N-L|0)<<2)|0)>>2]*D[(E+(L<<2)|0)>>2]|0)+da|0,F=L+1|0;(F|0)==(V|0)?F=5:(L=F,da=Z,F=4);break;case 5:var ea=N+1|0;if(17>ea>>>0){F=6}else{var W=Z,F=8}break;case 6:var $=N+17|0,ha=ea,ja=Z,F=7;break;case 7:var F=((320*D[(E+(ha<<2)|0)>>2]|0)*D[(G+(($-ha|0)<<2)|0)>>2]|0)+ja|0,Y=ha+1|0;17==(Y|0)?(W=F,F=8):(ha=Y,ja=F,F=7);break;case 8:D[(J+(N<<2)|0)>>2]=W;F=V+1|0;18==(F|0)?F=9:(N=ea,V=F,F=3);break;case 9:G=J>>2;F=E>>2;for(Y=G+17;G>2,ca=ia>>2,m=aa+17;aa>2]>>>7)|0;ca=0;m=3;break;case 3:m=e+(ca<<2)|0;r=D[m>>2];D[m>>2]=(r^D[(ia+(ca<<2)|0)>>2])&aa^r;m=ca+1|0;17==(m|0)?m=4:(ca=m,m=3);break;case 4:n=f;break a;default:H(0,"bad label: "+m)}}}D[(q|0)>>2]=s[h+16|0]&255;D[(q+4|0)>>2]=s[h+17|0]&255;D[(q+8|0)>>2]=s[h+18|0]&255;D[(q+12|0)>>2]=s[h+19|0]&255;D[(q+16|0)>>2]=s[h+20|0]&255;D[(q+20|0)>>2]=s[h+21|0]&255;D[(q+24|0)>>2]=s[h+22|0]&255;D[(q+28|0)>>2]=s[h+23|0]&255;D[(q+32|0)>>2]=s[h+24|0]&255;D[(q+36|0)>>2]=s[h+25|0]&255;D[(q+40|0)>>2]=s[h+26|0]&255;D[(q+44|0)>>2]=s[h+27|0]&255;D[(q+48|0)>>2]=s[h+28|0]&255;D[(q+52|0)>>2]=s[h+29|0]&255;D[(q+56|0)>>2]=s[h+30|0]&255;D[(q+60|0)>>2]=s[h+31|0]&255;D[(q+64|0)>>2]=0;Wl(c,q|0);s[d]=D[(p|0)>>2]&255;s[d+1|0]=D[(p+4|0)>>2]&255;s[d+2|0]=D[(p+8|0)>>2]&255;s[d+3|0]=D[(p+12|0)>>2]&255;s[d+4|0]=D[(p+16|0)>>2]&255;s[d+5|0]=D[(p+20|0)>>2]&255;s[d+6|0]=D[(p+24|0)>>2]&255;s[d+7|0]=D[(p+28|0)>>2]&255;s[d+8|0]=D[(p+32|0)>>2]&255;s[d+9|0]=D[(p+36|0)>>2]&255;s[d+10|0]=D[(p+40|0)>>2]&255;s[d+11|0]=D[(p+44|0)>>2]&255;s[d+12|0]=D[(p+48|0)>>2]&255;s[d+13|0]=D[(p+52|0)>>2]&255;s[d+14|0]=D[(p+56|0)>>2]&255;s[d+15|0]=D[(p+60|0)>>2]&255;n=j;return 0;default:H(0,"bad label: "+i)}}}Module._crypto_onetimeauth_poly1305=Yl;Yl.X=1;function Zl(d,c,e,f,h){var i=n;n=n+16|0;var j=i|0;Yl(j,c,e,f,h);d=$l(d,j);n=i;return d}Module._crypto_onetimeauth_poly1305_verify=Zl;function Rl(d,c){Pl(d,c,5244288);return 0}Module._crypto_scalarmult_curve25519_base=Rl;function Pl(d,c,e){var f=0,h=n;n=n+416|0;for(f=2;;){switch(f){case 2:var i=h,j=h+384;Jl(j|0,c,32);var l=j|0;s[l]&=-8;j=j+31|0;s[j]=s[j]&63|64;j=0;f=3;break;case 3:D[(i+(j<<2)|0)>>2]=s[e+j|0]&255;f=j+1|0;32==(f|0)?f=4:(j=f,f=3);break;case 4:var p=i|0;am(p,l);f=i+128|0;bm(f,f);var q=i+256|0;cm(q,p,f);a:{p=q;q=0;f=n;for(q=2;;){switch(q){case 2:var m=p,k=n;n=n+128|0;for(var m=m>>2,r=k>>2,q=m+32;m>2]>>>7&1)|0;r=0;q=3;break;case 3:var q=p+(r<<2)|0,t=D[q>>2];D[q>>2]=(t^D[(k+(r<<2)|0)>>2])&m^t;q=r+1|0;32==(q|0)?q=4:(r=q,q=3);break;case 4:n=f;break a;default:H(0,"bad label: "+q)}}}p=0;f=5;break;case 5:s[d+p|0]=D[(i+((p+64|0)<<2)|0)>>2]&255;f=p+1|0;32==(f|0)?f=6:(p=f,f=5);break;case 6:n=h;return;default:H(0,"bad label: "+f)}}}function am(d,c){for(var e=0,f=n,e=2;;){switch(e){case 2:var h=d,i=n;n=n+256|0;var j=i,l=n,p=n=n+256|0,q=n=n+256|0,m=n=n+256|0,k=n=n+256|0,r=n=n+256|0,t=n=n+256|0,v=n=n+256|0,u=n=n+256|0,w=n=n+256|0,x=n=n+256|0,z=n=n+128|0,C=n=n+128|0,A=n=n+128|0;n=n+128|0;for(var y=h>>2,E=j>>2,G=y+32;y>2]=1;E=(i+132|0)>>2;for(G=E+31;E>2]=1;E=(l+4|0)>>2;for(G=E+63;E>>((da&7)>>>0)&1;em(l,E,j,i,e);dm(G,l,p);fm(r,l,p);dm(F,E,q);fm(t,E,q);S(B,G);S(v,r);cm(J,F,r);cm(u,t,G);dm(N,J,u);fm(w,J,u);S(x,w);fm(z,B,v);a:{for(var Z=C,ea=z,W=0,W=2;;){switch(W){case 2:var $=0,ha=0,W=3;break;case 3:var ja=(121665*D[(ea+($<<2)|0)>>2]|0)+ha|0;D[(Z+($<<2)|0)>>2]=ja&255;ja>>>=8;W=$+1|0;31==(W|0)?W=4:($=W,ha=ja,W=3);break;case 4:var Y=(121665*D[(ea+124|0)>>2]|0)+ja|0;D[(Z+124|0)>>2]=Y&127;var aa=0,ia=Z,Y=D[Z>>2]+(19*(Y>>>7)|0)|0,W=5;break;case 5:D[ia>>2]=Y&255;var W=aa+1|0,ca=Z+(W<<2)|0,ma=D[ca>>2]+(Y>>>8)|0;31==(W|0)?W=6:(aa=W,ia=ca,Y=ma,W=5);break;case 6:D[(Z+124|0)>>2]=ma;break a;default:H(0,"bad label: "+W)}}}dm(A,C,B);cm(V,B,v);cm(m,z,A);S(L,N);cm(k,x,d);em(j,i,V,L,e);e=da-1|0;0<(da|0)?(da=e,e=3):e=4;break;case 4:y>>=2;E=h>>2;for(G=y+64;y(e|0)?(l=e,e=3):e=4;break;case 4:var t=q|0;cm(t,k,p);S(k,t);S(m,k);var v=2,e=5;break;case 5:S(k,m);S(m,k);e=v+2|0;100>(e|0)?(v=e,e=5):e=6;break;case 6:cm(k,m,t);S(m,k);S(k,m);var u=2,e=7;break;case 7:S(m,k);S(k,m);e=u+2|0;50>(e|0)?(u=e,e=7):e=8;break;case 8:cm(m,k,p);S(k,m);S(m,k);S(k,m);S(m,k);S(k,m);cm(d,k,i);n=f;return;default:H(0,"bad label: "+e)}}}bm.X=1;function dm(d,c,e){for(var f=0,f=2;;){switch(f){case 2:var h=0,i=0,f=3;break;case 3:var j=(D[(c+(h<<2)|0)>>2]+i|0)+D[(e+(h<<2)|0)>>2]|0;D[(d+(h<<2)|0)>>2]=j&255;j>>>=8;f=h+1|0;31==(f|0)?f=4:(h=f,i=j,f=3);break;case 4:D[(d+124|0)>>2]=(D[(c+124|0)>>2]+j|0)+D[(e+124|0)>>2]|0;return;default:H(0,"bad label: "+f)}}}function gm(d){for(var c=0,c=2;;){switch(c){case 2:var e=0,f=0,c=3;break;case 3:var h=d+(e<<2)|0,c=D[h>>2]+f|0;D[h>>2]=c&255;h=c>>>8;c=e+1|0;31==(c|0)?c=4:(e=c,f=h,c=3);break;case 4:var i=d+124|0,j=D[i>>2]+h|0;D[i>>2]=j&127;var l=0,j=19*(j>>>7)|0,c=5;break;case 5:var p=d+(l<<2)|0,c=D[p>>2]+j|0;D[p>>2]=c&255;p=c>>>8;c=l+1|0;31==(c|0)?c=6:(l=c,j=p,c=5);break;case 6:D[i>>2]=D[i>>2]+p|0;return;default:H(0,"bad label: "+c)}}}function em(d,c,e,f,h){for(var i=0,i=2;;){switch(i){case 2:var j=h-1|0,l=0,i=3;break;case 3:var i=e+(l<<2)|0,p=D[(f+(l<<2)|0)>>2],q=(p^D[i>>2])&j;D[(d+(l<<2)|0)>>2]=q^p;D[(c+(l<<2)|0)>>2]=q^D[i>>2];i=l+1|0;64==(i|0)?i=4:(l=i,i=3);break;case 4:return;default:H(0,"bad label: "+i)}}}function fm(d,c,e){for(var f=0,f=2;;){switch(f){case 2:var h=0,i=218,f=3;break;case 3:var j=((i+65280|0)+D[(c+(h<<2)|0)>>2]|0)-D[(e+(h<<2)|0)>>2]|0;D[(d+(h<<2)|0)>>2]=j&255;j>>>=8;f=h+1|0;31==(f|0)?f=4:(h=f,i=j,f=3);break;case 4:D[(d+124|0)>>2]=(D[(c+124|0)>>2]+j|0)-D[(e+124|0)>>2]|0;return;default:H(0,"bad label: "+f)}}}function hm(d,c){for(var e=0,e=2;;){switch(e){case 2:var f=0,e=3;break;case 3:D[(d+(f<<2)|0)>>2]=s[c+f|0]&255;e=f+1|0;32==(e|0)?e=4:(f=e,e=3);break;case 4:f=d+124|0;D[f>>2]&=127;return;default:H(0,"bad label: "+e)}}}function im(d,c){for(var e=0,e=2;;){switch(e){case 2:var f=0,e=3;break;case 3:s[d+f|0]=D[(c+(f<<2)|0)>>2]&255;e=f+1|0;32==(e|0)?e=4:(f=e,e=3);break;case 4:var h=d+31|0,i=30,j=127==s[h]<<24>>24&1,e=5;break;case 5:var l=(-1==s[d+i|0]<<24>>24)<<31>>31&j,e=i-1|0;1<(e|0)?(i=e,j=l,e=5):e=6;break;case 6:var p=(236<(s[d]&255))<<31>>31&l;s[h]=((-127*p|0)+(s[h]&255)|0)&255;var q=-255*p|0,m=30,e=7;break;case 7:e=d+m|0;s[e]=((s[e]&255)+q|0)&255;e=m-1|0;0<(e|0)?(m=e,e=7):e=8;break;case 8:s[d]=((s[d]&255)+(-237*p|0)|0)&255;return;default:H(0,"bad label: "+e)}}}im.X=1;function jm(d,c,e){for(var f=0,f=2;;){switch(f){case 2:var h=e&255,i=1-e&255,j=0,f=3;break;case 3:f=d+(j<<2)|0;D[f>>2]=(D[(c+(j<<2)|0)>>2]*h|0)+(D[f>>2]*i|0)|0;f=j+1|0;32==(f|0)?f=4:(j=f,f=3);break;case 4:return;default:H(0,"bad label: "+f)}}}function km(d){for(var c=0,c=2;;){switch(c){case 2:var e=d+124|0,f=30,h=127==(D[e>>2]|0)&1,c=3;break;case 3:var i=(255==(D[(d+(f<<2)|0)>>2]|0))<<31>>31&h,c=f-1|0;1<(c|0)?(f=c,h=i,c=3):c=4;break;case 4:var j=d|0,l=(236>2]>>>0)<<31>>31&i;D[e>>2]=(-127*l|0)+D[e>>2]|0;var p=-255*l|0,q=30,c=5;break;case 5:c=d+(q<<2)|0;D[c>>2]=D[c>>2]+p|0;c=q-1|0;0<(c|0)?(q=c,c=5):c=6;break;case 6:D[j>>2]=D[j>>2]+(-237*l|0)|0;return;default:H(0,"bad label: "+c)}}}function lm(d){for(var c=0,c=2;;){switch(c){case 2:var e=d+124|0,f=d|0,h=D[e>>2],c=h>>>7;D[e>>2]=h&127;D[f>>2]=(19*c|0)+D[f>>2]|0;h=0;c=3;break;case 3:var c=d+(h<<2)|0,i=h+1|0,j=d+(i<<2)|0;D[j>>2]=D[j>>2]+(D[c>>2]>>>8)|0;D[c>>2]&=255;31==(i|0)?c=4:(h=i,c=3);break;case 4:var l=D[e>>2],c=l>>>7;D[e>>2]=l&127;D[f>>2]=(19*c|0)+D[f>>2]|0;l=0;c=5;break;case 5:c=d+(l<<2)|0;i=l+1|0;j=d+(i<<2)|0;D[j>>2]=D[j>>2]+(D[c>>2]>>>8)|0;D[c>>2]&=255;31==(i|0)?c=6:(l=i,c=5);break;case 6:var p=D[e>>2],c=p>>>7;D[e>>2]=p&127;D[f>>2]=(19*c|0)+D[f>>2]|0;p=0;c=7;break;case 7:c=d+(p<<2)|0;i=p+1|0;j=d+(i<<2)|0;D[j>>2]=D[j>>2]+(D[c>>2]>>>8)|0;D[c>>2]&=255;31==(i|0)?c=8:(p=i,c=7);break;case 8:var q=D[e>>2],c=q>>>7;D[e>>2]=q&127;D[f>>2]=(19*c|0)+D[f>>2]|0;q=0;c=9;break;case 9:c=d+(q<<2)|0;i=q+1|0;j=d+(i<<2)|0;D[j>>2]=D[j>>2]+(D[c>>2]>>>8)|0;D[c>>2]&=255;31==(i|0)?c=10:(q=i,c=9);break;case 10:return;default:H(0,"bad label: "+c)}}}lm.X=1;function cm(d,c,e){for(var f=0,f=2;;){switch(f){case 2:var h=0,i=1,f=3;break;case 3:var j=0,l=0,f=4;break;case 4:var p=(D[(e+((h-j|0)<<2)|0)>>2]*D[(c+(j<<2)|0)>>2]|0)+l|0,f=j+1|0;(f|0)==(i|0)?f=5:(j=f,l=p,f=4);break;case 5:var q=h+1|0;if(32>q>>>0){f=6}else{var m=p,f=8}break;case 6:var k=h+32|0,r=q,t=p,f=7;break;case 7:var f=((38*D[(c+(r<<2)|0)>>2]|0)*D[(e+((k-r|0)<<2)|0)>>2]|0)+t|0,v=r+1|0;32==(v|0)?(m=f,f=8):(r=v,t=f,f=7);break;case 8:D[(d+(h<<2)|0)>>2]=m;f=i+1|0;33==(f|0)?f=9:(h=q,i=f,f=3);break;case 9:gm(d);return;default:H(0,"bad label: "+f)}}}function S(d,c){for(var e=0,e=2;;){switch(e){case 2:var f=0,e=3;break;case 3:if(0==(f|0)){var h=0,i=1,j=32,e=6}else{var l=0,p=0,q=f,e=4}break;case 4:var m=(D[(c+(q<<2)|0)>>2]*D[(c+(l<<2)|0)>>2]|0)+p|0,e=l+1|0,k=f-e|0;e>>>0>>0?(l=e,p=m,q=k,e=4):e=5;break;case 5:e=f+1|0;k=f+32|0;if(31>e>>>0){h=m,i=e,j=k,e=6}else{var r=m,t=e,e=8}break;case 6:var v=i,u=h,w=31,e=7;break;case 7:var e=((38*D[(c+(v<<2)|0)>>2]|0)*D[(c+(w<<2)|0)>>2]|0)+u|0,k=v+1|0,x=j+(v^-1)|0;k>>>0>>0?(v=k,u=e,w=x,e=7):(r=e,t=i,e=8);break;case 8:var z=r<<1;if(0==(f&1|0)){e=9}else{var C=z,e=10}break;case 9:e=f>>>1;C=D[(c+(e<<2)|0)>>2];e=D[(c+((e+16|0)<<2)|0)>>2];C=((C*C|0)+z|0)+((38*e|0)*e|0)|0;e=10;break;case 10:D[(d+(f<<2)|0)>>2]=C;32==(t|0)?e=11:(f=t,e=3);break;case 11:gm(d);return;default:H(0,"bad label: "+e)}}}S.X=1;function Ml(d,c,e,f,h,i){for(var j=0,j=2;;){switch(j){case 2:if(0>f>>>0|0==f>>>0&32>e>>>0){var l=-1,j=4}else{j=3}break;case 3:mm(d,c,e,f,h,i);var j=d+16|0,l=d+32|0,p=(R.add(e,f,-32,-1),D[I>>2]);Yl(j,l,p,D[I+4>>2],d);j=d;for(l=j+16;jf>>>0|0==f>>>0&32>e>>>0){var q=-1,j=5}else{j=3}break;case 3:j=p|0;nm(j,32,0,h,i);var m=c+16|0,k=c+32|0,r=(R.add(e,f,-32,-1),D[I>>2]);0==(Zl(m,k,r,D[I+4>>2],j)|0)?j=4:(q=-1,j=5);break;case 4:mm(d,c,e,f,h,i);ik(d,0,32);q=0;j=5;break;case 5:return n=l,q;default:H(0,"bad label: "+j)}}}Module._crypto_secretbox_xsalsa20poly1305_open=Nl;function Ds(d){D[d>>2]=1;for(var d=(d+4|0)>>2,c=d+31;d>2]=D[(c|0)>>2]+474|0;D[(i+124|0)>>2]=D[(c+124|0)>>2]+254|0;var j=1,f=3;break;case 3:D[(i+(j<<2)|0)>>2]=D[(c+(j<<2)|0)>>2]+510|0;f=j+1|0;if(31==(f|0)){var l=0,f=4}else{j=f,f=3}break;case 4:D[(d+(l<<2)|0)>>2]=D[(i+(l<<2)|0)>>2]-D[(e+(l<<2)|0)>>2]|0;f=l+1|0;32==(f|0)?f=5:(l=f,f=4);break;case 5:lm(d);n=h;return;default:H(0,"bad label: "+f)}}}function Fs(d,c,e){for(var f=0,f=2;;){switch(f){case 2:var h=0,f=3;break;case 3:D[(d+(h<<2)|0)>>2]=D[(e+(h<<2)|0)>>2]+D[(c+(h<<2)|0)>>2]|0;f=h+1|0;32==(f|0)?f=4:(h=f,f=3);break;case 4:lm(d);return;default:H(0,"bad label: "+f)}}}function Gs(d,c,e){var f=0,h=n;n=n+252|0;for(f=2;;){switch(f){case 2:for(var i=h,j=i>>2,f=j+63;j>2],p=0,f=4;break;case 4:f=i+((p+j|0)<<2)|0;D[f>>2]=D[f>>2]+(D[(e+(p<<2)|0)>>2]*l|0)|0;f=p+1|0;32==(f|0)?f=5:(p=f,f=4);break;case 5:f=j+1|0;if(32==(f|0)){var q=32,f=6}else{j=f,f=3}break;case 6:f=q-32|0;D[(d+(f<<2)|0)>>2]=(38*D[(i+(q<<2)|0)>>2]|0)+D[(i+(f<<2)|0)>>2]|0;f=q+1|0;63==(f|0)?f=7:(q=f,f=6);break;case 7:D[(d+124|0)>>2]=D[(i+124|0)>>2];a:{c=0;for(c=2;;){switch(c){case 2:var m=d+124|0,k=d|0,r=D[m>>2],c=r>>>7;D[m>>2]=r&127;D[k>>2]=(19*c|0)+D[k>>2]|0;r=0;c=3;break;case 3:c=d+(r<<2)|0;e=r+1|0;i=d+(e<<2)|0;D[i>>2]=D[i>>2]+(D[c>>2]>>>8)|0;D[c>>2]&=255;31==(e|0)?c=4:(r=e,c=3);break;case 4:var t=D[m>>2],c=t>>>7;D[m>>2]=t&127;D[k>>2]=(19*c|0)+D[k>>2]|0;t=0;c=5;break;case 5:c=d+(t<<2)|0;e=t+1|0;i=d+(e<<2)|0;D[i>>2]=D[i>>2]+(D[c>>2]>>>8)|0;D[c>>2]&=255;31==(e|0)?c=6:(t=e,c=5);break;case 6:break a;default:H(0,"bad label: "+c)}}}n=h;return;default:H(0,"bad label: "+f)}}}function U(d,c){Gs(d,c,c)}function Hs(d){for(var c=0,c=2;;){switch(c){case 2:var e=1,f=1==(D[(d|0)>>2]|0)&1,c=3;break;case 3:var h=(0==(D[(d+(e<<2)|0)>>2]|0))<<31>>31&f,c=e+1|0;32==(c|0)?c=4:(e=c,f=h,c=3);break;case 4:return h;default:H(0,"bad label: "+c)}}}function Is(d,c){for(var e=0,e=2;;){switch(e){case 2:var f=0,e=3;break;case 3:s[d+f|0]=D[(c+(f<<2)|0)>>2]&255;e=f+1|0;32==(e|0)?e=4:(f=e,e=3);break;case 4:return;default:H(0,"bad label: "+e)}}}function Js(d){var c=0,e=n;n=n+32|0;for(c=2;;){switch(c){case 2:var f=e,h=0,i=0,c=3;break;case 3:var j=D[(d+(h<<2)|0)>>2],l=D[(5243392+(h<<2)|0)>>2],p=j>>>0<(l+i|0)>>>0,c=p&1;s[f+h|0]=((j-i|0)-l|0)&255;j=h+1|0;32==(j|0)?c=4:(h=j,i=c,c=3);break;case 4:var q=p&1^1,m=0,c=5;break;case 5:c=d+(m<<2)|0;D[c>>2]=(s[f+m|0]&255&(-q|0))+(D[c>>2]&p<<31>>31)|0;c=m+1|0;32==(c|0)?c=6:(m=c,c=5);break;case 6:n=e;return;default:H(0,"bad label: "+c)}}}function Ks(d,c,e){var f=0,h=n;n=n+2304|0;for(f=2;;){switch(f){case 2:var i=h,j=h+128,l=h+2176;Ds(i);Ds(j|0);for(var p=j+128|0,f=c>>2,q=p>>2,m=f+32;f>>(u>>>0)&15,f=k>>2,q=p>>2,m=f+32;f>2;q=d>>2;for(m=f+32;f>2]|0)&1,k=3;break;case 3:var w=(0==(D[(t+(v<<2)|0)>>2]|0))<<31>>31&u,k=v+1|0;32==(k|0)?k=4:(v=k,u=w,k=3);break;case 4:t=w;break b;default:H(0,"bad label: "+k)}}t=ga}t=0!=(t|0);k=4;break;case 4:m=t&1;n=f;f=m;break a;default:H(0,"bad label: "+k)}}f=ga}if(0==(f|0)){var x=-1,f=11}else{f=3}break;case 3:f=i|0;Jl(f,5244256,32);var z=j|0;Jl(z,5244224,32);var C=l|0;Jl(C,5244192,32);m=p>>2;for(k=m+32;m>2]=D[(c+(A<<2)|0)>>2]<<2;f=A+1|0;32==(f|0)?f=6:(A=f,f=5);break;case 6:Ks(q,q,C);var y=0,f=7;break;case 7:D[(d+(y<<2)|0)>>2]=D[(c+(y<<2)|0)>>2]<<1;f=y+1|0;32==(f|0)?f=8:(y=f,f=7);break;case 8:Gs(d,d,q);f=9;break;case 9:km(d);0==((D[(d|0)>>2]^e&255)&1|0)?(x=0,f=11):f=10;break;case 10:Es(d,p,d);x=0;f=11;break;case 11:return n=h,x;default:H(0,"bad label: "+f)}}}Ls.X=1;function Ms(d,c){var e=0,f=n;n=n+1280|0;for(e=2;;){switch(e){case 2:var h=f,e=f+128,i=f+256,j=f+384,l=f+512,p=f+640,q=f+768,m=f+896,k=f+1024,r=f+1152;U(h,c);U(r,h);U(k,r);Gs(e,k,c);Gs(i,e,h);U(k,i);Gs(j,k,e);U(k,j);U(r,k);U(k,r);U(r,k);U(k,r);Gs(l,k,j);U(k,l);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);Gs(p,r,l);U(k,p);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);Gs(k,r,p);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);U(k,r);Gs(q,k,l);U(k,q);U(r,k);h=2;e=3;break;case 3:U(k,r);U(r,k);e=h+2|0;50>(e|0)?(h=e,e=3):e=4;break;case 4:Gs(m,r,q);U(r,m);U(k,r);var t=2,e=5;break;case 5:U(r,k);U(k,r);e=t+2|0;100>(e|0)?(t=e,e=5):e=6;break;case 6:Gs(r,k,m);U(k,r);U(r,k);var v=2,e=7;break;case 7:U(k,r);U(r,k);e=v+2|0;50>(e|0)?(v=e,e=7):e=8;break;case 8:Gs(k,r,q);U(r,k);U(k,r);U(r,k);U(k,r);U(r,k);Gs(d,r,i);n=f;return;default:H(0,"bad label: "+e)}}}Ms.X=1;function Ns(d,c){var e=n;n=n+256|0;var f=e+128,h=d+256|0;Ds(h);hm(f,5244e3);var i=kc[c+31|0]>>>7,j=d+128|0;hm(j,c);var l=d|0;U(l,j);Gs(e,l,f);Es(l,l,h);Fs(e,h,e);Ms(e,e);Gs(l,l,e);f=Ls(l,l,i);Gs(d+384|0,l,j);n=e;return f}function Hl(d,c){var e=n;n=n+384|0;var f=e+128,h=e+256;Ms(h,c+256|0);Gs(e,c|0,h);Gs(f,c+128|0,h);im(d,f);f=h=n;n=n+128|0;for(var i=e>>2,j=f>>2,l=i+32;i>2]&1)<<7;n=e}function Os(d,c,e){var f=n;n=n+768|0;var h=f+128,i=f+256,j=f+384,l=f+512,p=f+640;hm(p,5244e3);var q=c+128|0,m=c|0;Es(f,q,m);var k=e+128|0,r=e|0;Es(l,k,r);Gs(f,f,l);Fs(h,m,q);Fs(l,r,k);Gs(h,h,l);Gs(i,c+384|0,e+384|0);Gs(i,i,p);Fs(i,i,i);Gs(j,c+256|0,e+256|0);Fs(j,j,j);Es(d|0,h,f);Es(d+384|0,j,i);Fs(d+128|0,j,i);Fs(d+256|0,h,f);n=f}function Ps(d,c){Qs(d,c);Gs(d+384|0,c|0,c+256|0)}function Rs(d,c){var e=n;n=n+512|0;var f=e+128,h=e+256,i=e+384,j=c|0;U(e,j);var l=c+128|0;U(f,l);U(h,c+256|0);Fs(h,h,h);var p=n,q=n;n=n+128|0;for(var m=e>>2,k=q>>2,r=m+32;m>2;for(k=m+32;m>2,u=t>>2,w=f+128;f>2,u=z>>2,w=f+128;f>>(y>>>0)&3,f=t>>2,u=z>>2,w=f+128;f>2;u=c>>2;for(w=f+32;f>2;u=v>>2;for(w=f+32;f>2;u=m>>2;for(w=f+32;f>2;u=d>>2;for(w=f+32;f>2,e=i+64;i>2]=s[c+i|0]&255;e=i+1|0;32==(e|0)?e=4:(i=e,e=3);break;case 4:Ts(d,h|0);n=f;return;default:H(0,"bad label: "+e)}}}function Ts(d,c){var e=0,f=n;n=n+528|0;for(e=2;;){switch(e){case 2:for(var h=f,i=f+264,j=f+396,e=h>>2,l=e+66;e>2;for(l=e+33;e>2]=D[e>>2]+(D[(c+((m+31|0)<<2)|0)>>2]*D[q>>2]|0)|0;e=6;break;case 6:e=m+1|0;33==(e|0)?e=7:(m=e,e=4);break;case 7:e=p+1|0;33==(e|0)?e=8:(p=e,e=3);break;case 8:var e=c,r=i,t=h+128|0,l=D[t>>2]+(D[(h+124|0)>>2]>>>8)|0;D[t>>2]=l;t=h+132|0;D[t>>2]=(l>>>8)+D[t>>2]|0;t=e>>2;e=r>>2;for(l=t+33;t(w|0)?11:12;break;case 11:e=j+(w<<2)|0;D[e>>2]=D[e>>2]+(D[(h+((u+33|0)<<2)|0)>>2]*D[v>>2]|0)|0;e=12;break;case 12:e=u+1|0;33==(e|0)?e=13:(u=e,e=10);break;case 13:e=r+1|0;if(32==(e|0)){var x=0,e=14}else{r=e,e=9}break;case 14:e=j+(x<<2)|0;l=x+1|0;t=j+(l<<2)|0;D[t>>2]=D[t>>2]+(D[e>>2]>>>8)|0;D[e>>2]&=255;if(32==(l|0)){var z=0,C=0,e=15}else{x=l,e=14}break;case 15:l=D[(i+(z<<2)|0)>>2];t=D[(j+(z<<2)|0)>>2];e=l>>>0<(t+C|0)>>>0&1;D[(d+(z<<2)|0)>>2]=((l-C|0)-t|0)+(e<<8)|0;l=z+1|0;32==(l|0)?e=16:(z=l,C=e,e=15);break;case 16:Js(d);Js(d);n=f;return;default:H(0,"bad label: "+e)}}}Ts.X=1;function Us(d,c){var e=0,f=n;n=n+256|0;for(e=2;;){switch(e){case 2:for(var h=f,i=h>>2,e=i+64;i>2]=s[c+i|0]&255;e=i+1|0;64==(e|0)?e=4:(i=e,e=3);break;case 4:Ts(d,h|0);n=f;return;default:H(0,"bad label: "+e)}}}Module._crypto_sign_edwards25519sha512batch_keypair=(function(d,c){var e=n;n=n+640|0;var f=e+128;Pk(c,32,0);Tl(c,c,32,0);s[c]&=-8;var h=c+31|0;s[h]=s[h]&63|64;Fl(e,c);Gl(f,e);Hl(d,f);n=e;return 0});function Vs(d,c,e,f,h,i){var j=0,l=n;n=n+928|0;for(j=2;;){switch(j){case 2:var p=l,q=l+128,m=l+256,k=l+384,r=l+896,t=r|0,v=n;n=n+32|0;var u=v|0,w=n,x=n=n+64|0;n=n+64|0;var j=(R.add(f,h,64,0),D[I>>2]),z=D[I+4>>2];D[(c|0)>>2]=j;D[(c+4|0)>>2]=z;if(0==(f|0)&0==(h|0)){var C=0,A=0,j=4}else{var y=0,E=0,j=3}break;case 3:j=s[e+E|0];z=(R.add(E,y,32,0),D[I>>2]);s[d+z|0]=j;j=(R.add(E,y,1,0),D[I>>2]);z=D[I+4>>2];z>>>0>>0|z>>>0==h>>>0&j>>>0>>0?(y=z,E=j,j=3):(A=C=0,j=4);break;case 4:j=(R.add(A,C,32,0),D[I>>2]);s[d+A|0]=s[i+j|0];j=(R.add(A,C,1,0),D[I>>2]);z=D[I+4>>2];0>z>>>0|0==z>>>0&32>j>>>0?(C=z,A=j,j=4):j=5;break;case 5:w|=0;c=(R.add(f,h,32,0),D[I>>2]);e=D[I+4>>2];Tl(w,d,c,e);Us(p,w);Gl(k,p);Hl(r|0,k);Jl(d,t,32);k=x|0;Tl(k,d,c,e);Us(q,k);a:{r=k=q;x=0;t=n;n=n+256|0;for(x=2;;){switch(x){case 2:for(var G=t,F=G>>2,x=F+64;F>2],J=0,x=4;break;case 4:x=G+((J+F|0)<<2)|0;D[x>>2]=D[x>>2]+(D[(p+(J<<2)|0)>>2]*B|0)|0;x=J+1|0;32==(x|0)?x=5:(J=x,x=4);break;case 5:x=F+1|0;if(32==(x|0)){var N=0,x=6}else{F=x,x=3}break;case 6:x=G+(N<<2)|0;c=N+1|0;e=G+(c<<2)|0;D[e>>2]=D[e>>2]+(D[x>>2]>>>8)|0;D[x>>2]&=255;63==(c|0)?x=7:(N=c,x=6);break;case 7:Ts(k,G|0);n=t;break a;default:H(0,"bad label: "+x)}}}Fl(m,i);a:{G=i=q;B=0;for(B=2;;){switch(B){case 2:var V=0,B=3;break;case 3:D[(i+(V<<2)|0)>>2]=D[(m+(V<<2)|0)>>2]+D[(G+(V<<2)|0)>>2]|0;B=V+1|0;if(32==(B|0)){var L=0,B=4}else{V=B,B=3}break;case 4:B=i+(L<<2)|0;J=L+1|0;N=i+(J<<2)|0;D[N>>2]=D[N>>2]+(D[B>>2]>>>8)|0;D[B>>2]&=255;31==(J|0)?B=5:(L=J,B=4);break;case 5:Js(i);break a;default:H(0,"bad label: "+B)}}}Is(v|0,q);f=(R.add(f,h,32,0),D[I>>2]);Jl(d+f|0,u,32);n=l;return 0;default:H(0,"bad label: "+j)}}}Module._crypto_sign_edwards25519sha512batch=Vs;Vs.X=1;function Ws(d,c,e,f,h,i){var j=0,l=n;n=n+1920|0;for(j=2;;){switch(j){case 2:var p=l,q=l+32,m=l+64,k=l+576,r=l+1088,t=l+1600,v=l+1728,u=l+1856;if(0==(Ns(m,e)|0)){j=3}else{var w=-1,j=7}break;case 3:0==(Ns(r,i)|0)?j=4:(w=-1,j=7);break;case 4:var x=u|0,z=(R.add(f,h,-32,-1),D[I>>2]);Tl(x,e,z,D[I+4>>2]);Us(t,x);Ss(m,m,t);var C=x=m,A=r,j=n;n=n+512|0;Os(j,C,A);Ps(x,j);n=j;x=p|0;Hl(x,m);Fl(v,e+z|0);Gl(k,v);z=q|0;Hl(z,k);C=(R.add(f,h,-64,-1),D[I>>2]);A=D[I+4>>2];if(0==(C|0)&0==(A|0)){j=6}else{var y=0,j=5}break;case 5:s[d+y|0]=s[e+(y+32|0)|0];var j=y+1|0,E=0>(j|0)?-1:0;E>>>0>>0|E>>>0==A>>>0&j>>>0>>0?(y=j,j=5):j=6;break;case 6:D[(c|0)>>2]=C;D[(c+4|0)>>2]=A;w=Ll(x,z);j=7;break;case 7:return n=l,w;default:H(0,"bad label: "+j)}}}Module._crypto_sign_edwards25519sha512batch_open=Ws;Ws.X=1;function $l(d,c){return((((s[c+1|0]^s[d+1|0]|s[c]^s[d]|s[c+2|0]^s[d+2|0]|s[c+3|0]^s[d+3|0]|s[c+4|0]^s[d+4|0]|s[c+5|0]^s[d+5|0]|s[c+6|0]^s[d+6|0]|s[c+7|0]^s[d+7|0]|s[c+8|0]^s[d+8|0]|s[c+9|0]^s[d+9|0]|s[c+10|0]^s[d+10|0]|s[c+11|0]^s[d+11|0]|s[c+12|0]^s[d+12|0]|s[c+13|0]^s[d+13|0]|s[c+14|0]^s[d+14|0]|s[c+15|0]^s[d+15|0])&255)+511|0)>>>8&1)-1|0}$l.X=1;function Xs(d,c,e,f,h){var i=0,j=n;n=n+16|0;for(i=2;;){switch(i){case 2:var l=j,p=l,q=n;n=n+64|0;i=0==(c|0)&0==(e|0)?9:3;break;case 3:var i=l|0,m=f,k=m|0,m=m+4|0,m=kc[m]|kc[m+1]<<8|kc[m+2]<<16|kc[m+3]<<24|0;D[(i|0)>>2]=kc[k]|kc[k+1]<<8|kc[k+2]<<16|kc[k+3]<<24|0;D[(i+4|0)>>2]=m;i=l+8|0;D[(i|0)>>2]=0;D[(i+4|0)>>2]=0;if(0>>0|0==e>>>0&63>>0){i=4}else{var r=d,t=e,v=c,i=7}break;case 4:var u=l,w=l+8|0,x=e,z=c,C=d,i=5;break;case 5:Sl(C,u,h,5242976);var A=(s[w]&255)+1|0;s[w]=A&255;var y=p+9|0,A=(s[y]&255)+(A>>>8)|0;s[y]=A&255;y=p+10|0;A=(s[y]&255)+(A>>>8)|0;s[y]=A&255;y=p+11|0;A=(s[y]&255)+(A>>>8)|0;s[y]=A&255;y=p+12|0;A=(s[y]&255)+(A>>>8)|0;s[y]=A&255;y=p+13|0;A=(s[y]&255)+(A>>>8)|0;s[y]=A&255;y=p+14|0;A=(s[y]&255)+(A>>>8)|0;s[y]=A&255;y=p+15|0;s[y]=((s[y]&255)+(A>>>8)|0)&255;var y=(R.add(z,x,-64,-1),D[I>>2]),A=D[I+4>>2],E=C+64|0;0>>0|0==A>>>0&63>>0?(x=A,z=y,C=E,i=5):i=6;break;case 6:0==(y|0)&0==(A|0)?i=9:(r=E,t=A,v=y,i=7);break;case 7:Sl(q|0,l,h,5242976);var G=0,i=8;break;case 8:s[r+G|0]=s[q+G|0];i=G+1|0;k=0>(i|0)?-1:0;k>>>0>>0|k>>>0==t>>>0&i>>>0>>0?(G=i,i=8):i=9;break;case 9:return n=j,0;default:H(0,"bad label: "+i)}}}Xs.X=1;function Ys(d,c,e,f,h,i){var j=0,l=n;n=n+16|0;for(j=2;;){switch(j){case 2:var p=l,q=p,m=n;n=n+64|0;j=0==(e|0)&0==(f|0)?11:3;break;case 3:var j=p|0,k=h,r=k|0,k=k+4|0,k=kc[k]|kc[k+1]<<8|kc[k+2]<<16|kc[k+3]<<24|0;D[(j|0)>>2]=kc[r]|kc[r+1]<<8|kc[r+2]<<16|kc[r+3]<<24|0;D[(j+4|0)>>2]=k;j=p+8|0;D[(j|0)>>2]=0;D[(j+4|0)>>2]=0;if(0>>0|0==f>>>0&63>>0){j=4}else{var t=d,v=c,u=f,w=e,j=9}break;case 4:var x=m|0,z=p,C=p+8|0,A=f,y=e,E=c,G=d,j=5;break;case 5:Sl(x,z,i,5242960);var F=0,j=6;break;case 6:s[G+F|0]=s[m+F|0]^s[E+F|0];j=F+1|0;64==(j|0)?j=7:(F=j,j=6);break;case 7:var B=(s[C]&255)+1|0;s[C]=B&255;var J=q+9|0,B=(s[J]&255)+(B>>>8)|0;s[J]=B&255;J=q+10|0;B=(s[J]&255)+(B>>>8)|0;s[J]=B&255;J=q+11|0;B=(s[J]&255)+(B>>>8)|0;s[J]=B&255;J=q+12|0;B=(s[J]&255)+(B>>>8)|0;s[J]=B&255;J=q+13|0;B=(s[J]&255)+(B>>>8)|0;s[J]=B&255;J=q+14|0;B=(s[J]&255)+(B>>>8)|0;s[J]=B&255;J=q+15|0;s[J]=((s[J]&255)+(B>>>8)|0)&255;var J=(R.add(y,A,-64,-1),D[I>>2]),B=D[I+4>>2],N=G+64|0,V=E+64|0;0>>0|0==B>>>0&63>>0?(A=B,y=J,E=V,G=N,j=5):j=8;break;case 8:0==(J|0)&0==(B|0)?j=11:(t=N,v=V,u=B,w=J,j=9);break;case 9:Sl(m|0,p,i,5242960);var L=0,j=10;break;case 10:s[t+L|0]=s[m+L|0]^s[v+L|0];j=L+1|0;r=0>(j|0)?-1:0;r>>>0>>0|r>>>0==u>>>0&j>>>0>>0?(L=j,j=10):j=11;break;case 11:return n=l,0;default:H(0,"bad label: "+j)}}}Ys.X=1;function nm(d,c,e,f,h){var i=n;n=n+32|0;var j=i|0;Ql(j,f,h,5242880);Xs(d,c,e,f+16|0,j);n=i;return 0}Module._crypto_stream_xsalsa20=nm;function mm(d,c,e,f,h,i){var j=n;n=n+32|0;var l=j|0;Ql(l,h,i,5242992);Ys(d,c,e,f,h+16|0,l);n=j;return 0}Module._crypto_stream_xsalsa20_xor=mm;function Ll(d,c){return((((s[c+1|0]^s[d+1|0]|s[c]^s[d]|s[c+2|0]^s[d+2|0]|s[c+3|0]^s[d+3|0]|s[c+4|0]^s[d+4|0]|s[c+5|0]^s[d+5|0]|s[c+6|0]^s[d+6|0]|s[c+7|0]^s[d+7|0]|s[c+8|0]^s[d+8|0]|s[c+9|0]^s[d+9|0]|s[c+10|0]^s[d+10|0]|s[c+11|0]^s[d+11|0]|s[c+12|0]^s[d+12|0]|s[c+13|0]^s[d+13|0]|s[c+14|0]^s[d+14|0]|s[c+15|0]^s[d+15|0]|s[c+16|0]^s[d+16|0]|s[c+17|0]^s[d+17|0]|s[c+18|0]^s[d+18|0]|s[c+19|0]^s[d+19|0]|s[c+20|0]^s[d+20|0]|s[c+21|0]^s[d+21|0]|s[c+22|0]^s[d+22|0]|s[c+23|0]^s[d+23|0]|s[c+24|0]^s[d+24|0]|s[c+25|0]^s[d+25|0]|s[c+26|0]^s[d+26|0]|s[c+27|0]^s[d+27|0]|s[c+28|0]^s[d+28|0]|s[c+29|0]^s[d+29|0]|s[c+30|0]^s[d+30|0]|s[c+31|0]^s[d+31|0])&255)+511|0)>>>8&1)-1|0}Ll.X=1;function hk(d){for(var c=0,c=2;;){switch(c){case 2:c=245>d>>>0?3:28;break;case 3:if(11>d>>>0){var e=16,c=5}else{c=4}break;case 4:e=(d+11|0)&-8;c=5;break;case 5:var f=e>>>3,h=D[1311111],i=h>>>(f>>>0),c=0==(i&3|0)?12:6;break;case 6:var j=(i&1^1)+f|0,l=j<<1,p=5244484+(l<<2)|0,l=5244484+((l+2|0)<<2)|0,q=D[l>>2],m=q+8|0,k=D[m>>2],c=(p|0)==(k|0)?7:8;break;case 7:D[1311111]=h&(1<>>0>>0?10:9;break;case 9:D[l>>2]=k;D[(k+12|0)>>2]=p;c=11;break;case 10:O();case 11:var r=j<<3;D[(q+4|0)>>2]=r|3;r=q+(r|4)|0;D[r>>2]|=1;r=m;c=39;break;case 12:if(e>>>0>D[1311113]>>>0){c=13}else{var t=e,c=31}break;case 13:c=0==(i|0)?26:14;break;case 14:var v=2<>>12&16,w=u>>>(v>>>0),u=w>>>5&8,x=w>>>(u>>>0),w=x>>>2&4,z=x>>>(w>>>0),x=z>>>1&2,z=z>>>(x>>>0),C=z>>>1&1,v=(u|v|w|x|C)+(z>>>(C>>>0))|0,w=v<<1,u=5244484+(w<<2)|0,w=5244484+((w+2|0)<<2)|0,x=D[w>>2],z=x+8|0,C=D[z>>2],c=(u|0)==(C|0)?15:16;break;case 15:D[1311111]=h&(1<>>0>>0?18:17;break;case 17:D[w>>2]=C;D[(C+12|0)>>2]=u;c=19;break;case 18:O();case 19:var A=v<<3,y=A-e|0;D[(x+4|0)>>2]=e|3;var c=x,E=c+e|0;D[(c+(e|4)|0)>>2]=y|1;D[(c+A|0)>>2]=y;A=D[1311113];c=0==(A|0)?25:20;break;case 20:var G=D[1311116],F=A>>>2&1073741822,B=5244484+(F<<2)|0,J=D[1311111],N=1<<(A>>>3),c=0==(J&N|0)?21:22;break;case 21:D[1311111]=J|N;var V=B,c=24;break;case 22:c=D[(5244484+((F+2|0)<<2)|0)>>2];c>>>0>>0?c=23:(V=c,c=24);break;case 23:O();case 24:D[(5244484+((F+2|0)<<2)|0)>>2]=G;D[(V+12|0)>>2]=G;D[(G+8|0)>>2]=V;D[(G+12|0)>>2]=B;c=25;break;case 25:D[1311113]=y;D[1311116]=E;r=z;c=39;break;case 26:0==(D[1311112]|0)?(t=e,c=31):c=27;break;case 27:c=Zs(e);0==(c|0)?(t=e,c=31):(r=c,c=39);break;case 28:4294967231>>0?(t=-1,c=31):c=29;break;case 29:var L=(d+11|0)&-8;0==(D[1311112]|0)?(t=L,c=31):c=30;break;case 30:c=$s(L);0==(c|0)?(t=L,c=31):(r=c,c=39);break;case 31:var da=D[1311113],c=t>>>0>da>>>0?36:32;break;case 32:var Z=da-t|0,ea=D[1311116],c=15>>0?33:34;break;case 33:c=ea;D[1311116]=c+t|0;D[1311113]=Z;D[(c+(t+4|0)|0)>>2]=Z|1;D[(c+da|0)>>2]=Z;D[(ea+4|0)>>2]=t|3;c=35;break;case 34:D[1311113]=0;D[1311116]=0;D[(ea+4|0)>>2]=da|3;c=ea+(da+4|0)|0;D[c>>2]|=1;c=35;break;case 35:r=ea+8|0;c=39;break;case 36:var W=D[1311114],c=t>>>0>>0?37:38;break;case 37:r=W-t|0;D[1311114]=r;var $=c=D[1311117];D[1311117]=$+t|0;D[($+(t+4|0)|0)>>2]=r|1;D[(c+4|0)>>2]=t|3;r=c+8|0;c=39;break;case 38:r=at(t);c=39;break;case 39:return r;default:H(0,"bad label: "+c)}}}Module._malloc=hk;hk.X=1;function Zs(d){for(var c=0,c=2;;){switch(c){case 2:var e=D[1311112],f=(e&(-e|0))-1|0,e=f>>>12&16,h=f>>>(e>>>0),f=h>>>5&8,c=h>>>(f>>>0),h=c>>>2&4,i=c>>>(h>>>0),c=i>>>1&2,i=i>>>(c>>>0),j=i>>>1&1,e=f=h=D[(5244748+(((f|e|h|c|j)+(i>>>(j>>>0))|0)<<2)|0)>>2],h=(D[(h+4|0)>>2]&-8)-d|0,c=3;break;case 3:c=D[(f+16|0)>>2];if(0==(c|0)){c=4}else{var l=c,c=5}break;case 4:c=D[(f+20|0)>>2];0==(c|0)?c=6:(l=c,c=5);break;case 5:c=(D[(l+4|0)>>2]&-8)-d|0;h=(f=c>>>0>>0)?c:h;e=f?l:e;f=l;c=3;break;case 6:var p=e,q=D[1311115],c=p>>>0>>0?50:7;break;case 7:var m=c=p+d|0,c=p>>>0>>0?8:50;break;case 8:var k=D[(e+24|0)>>2],r=D[(e+12|0)>>2],c=(r|0)==(e|0)?12:9;break;case 9:var t=D[(e+8|0)>>2],c=t>>>0>>0?11:10;break;case 10:D[(t+12|0)>>2]=r;D[(r+8|0)>>2]=t;var v=r,c=20;break;case 11:O();case 12:c=e+20|0;i=D[c>>2];if(0==(i|0)){c=13}else{var u=c,w=i,c=14}break;case 13:c=e+16|0;i=D[c>>2];0==(i|0)?(v=0,c=20):(u=c,w=i,c=14);break;case 14:c=w+20|0;if(0==(D[c>>2]|0)){c=15}else{var x=c,c=16}break;case 15:c=w+16|0;0==(D[c>>2]|0)?c=17:(x=c,c=16);break;case 16:w=D[x>>2];u=x;c=14;break;case 17:c=u>>>0>>0?19:18;break;case 18:D[u>>2]=0;v=w;c=20;break;case 19:O();case 20:c=0==(k|0)?40:21;break;case 21:var z=e+28|0,C=5244748+(D[z>>2]<<2)|0,c=(e|0)==(D[C>>2]|0)?22:24;break;case 22:D[C>>2]=v;c=0==(v|0)?23:30;break;case 23:D[1311112]&=1<>2]^-1;c=40;break;case 24:c=k>>>0>>0?28:25;break;case 25:var A=k+16|0,c=(D[A>>2]|0)==(e|0)?26:27;break;case 26:D[A>>2]=v;c=29;break;case 27:D[(k+20|0)>>2]=v;c=29;break;case 28:O();case 29:c=0==(v|0)?40:30;break;case 30:c=v>>>0>>0?39:31;break;case 31:D[(v+24|0)>>2]=k;var y=D[(e+16|0)>>2],c=0==(y|0)?35:32;break;case 32:c=y>>>0>>0?34:33;break;case 33:D[(v+16|0)>>2]=y;D[(y+24|0)>>2]=v;c=35;break;case 34:O();case 35:var E=D[(e+20|0)>>2],c=0==(E|0)?40:36;break;case 36:c=E>>>0>>0?38:37;break;case 37:D[(v+20|0)>>2]=E;D[(E+24|0)>>2]=v;c=40;break;case 38:O();case 39:O();case 40:c=16>h>>>0?41:42;break;case 41:c=h+d|0;D[(e+4|0)>>2]=c|3;c=p+(c+4|0)|0;D[c>>2]|=1;c=49;break;case 42:D[(e+4|0)>>2]=d|3;D[(p+(d+4|0)|0)>>2]=h|1;D[(p+(h+d|0)|0)>>2]=h;var G=D[1311113],c=0==(G|0)?48:43;break;case 43:var F=D[1311116],B=G>>>2&1073741822,J=5244484+(B<<2)|0,N=D[1311111],V=1<<(G>>>3),c=0==(N&V|0)?44:45;break;case 44:D[1311111]=N|V;var L=J,c=47;break;case 45:c=D[(5244484+((B+2|0)<<2)|0)>>2];c>>>0>>0?c=46:(L=c,c=47);break;case 46:O();case 47:D[(5244484+((B+2|0)<<2)|0)>>2]=F;D[(L+12|0)>>2]=F;D[(F+8|0)>>2]=L;D[(F+12|0)>>2]=J;c=48;break;case 48:D[1311113]=h;D[1311116]=m;c=49;break;case 49:return e+8|0;case 50:O();default:H(0,"bad label: "+c)}}}Zs.X=1;function at(d){for(var c=0,c=2;;){switch(c){case 2:c=0==(D[1310793]|0)?3:4;break;case 3:bt();c=4;break;case 4:if(0==(D[1311221]&4|0)){c=5}else{var e=0,c=24}break;case 5:var f=D[1311117],c=0==(f|0)?7:6;break;case 6:var h=ct(f),c=0==(h|0)?7:12;break;case 7:var i=ll(0);if(-1==(i|0)){var j=0,c=22}else{c=8}break;case 8:var l=D[1310795],l=((d+47|0)+l|0)&(-l|0),p=i,q=D[1310794],m=q-1|0;if(0==(m&p|0)){var k=l,c=10}else{c=9}break;case 9:k=(l-p|0)+((m+p|0)&(-q|0))|0;c=10;break;case 10:2147483647>k>>>0?c=11:(j=0,c=22);break;case 11:var r=ll(k),t=(r|0)==(i|0),v=t?i:-1,t=t?k:0,u=k,c=14;break;case 12:var w=D[1310795],w=(((d+47|0)-D[1311114]|0)+w|0)&(-w|0);2147483647>w>>>0?c=13:(j=0,c=22);break;case 13:r=ll(w);t=(v=(r|0)==(D[(h|0)>>2]+D[(h+4|0)>>2]|0))?w:0;v=v?r:-1;u=w;c=14;break;case 14:var x=-u|0;if(-1==(v|0)){c=15}else{var z=t,C=v,c=27}break;case 15:if(-1!=(r|0)&2147483647>u>>>0){c=16}else{var A=u,c=21}break;case 16:u>>>0<(d+48|0)>>>0?c=17:(A=u,c=21);break;case 17:var y=D[1310795],y=(((d+47|0)-u|0)+y|0)&(-y|0);2147483647>y>>>0?c=18:(A=u,c=21);break;case 18:c=-1==(ll(y)|0)?20:19;break;case 19:A=y+u|0;c=21;break;case 20:ll(x);j=t;c=22;break;case 21:-1==(r|0)?c=23:(z=A,C=r,c=27);break;case 22:D[1311221]|=4;e=j;c=24;break;case 23:D[1311221]|=4;e=t;c=24;break;case 24:var E=D[1310795],E=((d+47|0)+E|0)&(-E|0),c=2147483647>E>>>0?25:50;break;case 25:var G=ll(E),F=ll(0),c=-1!=(F|0)&-1!=(G|0)&G>>>0>>0?26:50;break;case 26:var B=F-G|0,B=(c=B>>>0>(d+40|0)>>>0)?B:e,c=c?G:-1;-1==(c|0)?c=50:(z=B,C=c,c=27);break;case 27:var J=D[1311219]+z|0;D[1311219]=J;c=J>>>0>D[1311220]>>>0?28:29;break;case 28:D[1311220]=J;c=29;break;case 29:if(0==(D[1311117]|0)){c=30}else{var N=5244888,c=33}break;case 30:c=D[1311115];c=0==(c|0)|C>>>0>>0?31:32;break;case 31:D[1311115]=C;c=32;break;case 32:D[1311222]=C;D[1311223]=z;D[1311225]=0;D[1311120]=D[1310793];D[1311119]=-1;a:{c=0;for(c=2;;){switch(c){case 2:var V=0,c=3;break;case 3:c=V<<1;B=5244484+(c<<2)|0;D[(5244484+((c+3|0)<<2)|0)>>2]=B;D[(5244484+((c+2|0)<<2)|0)>>2]=B;c=V+1|0;32==(c|0)?c=4:(V=c,c=3);break;case 4:break a;default:H(0,"bad label: "+c)}}}dt(C,z-40|0);c=48;break;case 33:c=0==(N|0)?39:34;break;case 34:var L=D[(N|0)>>2],da=N+4|0,Z=D[da>>2],ea=L+Z|0,c=(C|0)==(ea|0)?36:35;break;case 35:N=D[(N+8|0)>>2];c=33;break;case 36:c=0==(D[(N+12|0)>>2]&8|0)?37:39;break;case 37:c=D[1311117];c=c>>>0>=L>>>0&c>>>0>>0?38:39;break;case 38:D[da>>2]=Z+z|0;dt(D[1311117],D[1311114]+z|0);c=48;break;case 39:c=C>>>0>>0?40:41;break;case 40:D[1311115]=C;c=41;break;case 41:var W=C+z|0,$=5244888,c=42;break;case 42:c=0==($|0)?47:43;break;case 43:var ha=$|0,ja=D[ha>>2],c=(ja|0)==(W|0)?45:44;break;case 44:$=D[($+8|0)>>2];c=42;break;case 45:c=0==(D[($+12|0)>>2]&8|0)?46:47;break;case 46:D[ha>>2]=C;var Y=$+4|0;D[Y>>2]=D[Y>>2]+z|0;Y=et(C,ja,d);c=51;break;case 47:ft(C,z);c=48;break;case 48:var aa=D[1311114],c=aa>>>0>d>>>0?49:50;break;case 49:Y=aa-d|0;D[1311114]=Y;B=c=D[1311117];D[1311117]=B+d|0;D[(B+(d+4|0)|0)>>2]=Y|1;D[(c+4|0)>>2]=d|3;Y=c+8|0;c=51;break;case 50:D[Sk>>2]=12;Y=0;c=51;break;case 51:return Y;default:H(0,"bad label: "+c)}}}at.X=1;function $s(d){for(var c=0,c=2;;){switch(c){case 2:var e=-d|0,f=d>>>8;if(0==(f|0)){var h=0,c=5}else{c=3}break;case 3:16777215>>0?(h=31,c=5):c=4;break;case 4:var i=(f+1048320|0)>>>16&8,j=f<>>16&4,p=j<>>16&2,m=(14-(l|i|q)|0)+(p<>>15)|0,h=d>>>((m+7|0)>>>0)&1|m<<1,c=5;break;case 5:var k=D[(5244748+(h<<2)|0)>>2];if(0==(k|0)){var r=0,t=e,v=0,c=12}else{c=6}break;case 6:if(31==(h|0)){var u=0,c=8}else{c=7}break;case 7:u=25-(h>>>1)|0;c=8;break;case 8:var w=0,x=e,z=k,C=d<>2]&-8,E=y-d|0;if(E>>>0>>0){c=10}else{var G=w,F=x,c=11}break;case 10:(y|0)==(d|0)?(r=z,t=E,v=z,c=12):(G=z,F=E,c=11);break;case 11:var B=D[(z+20|0)>>2],J=D[(z+16+(C>>>31<<2)|0)>>2],N=0==(B|0)|(B|0)==(J|0)?A:B,V=C<<1;0==(J|0)?(r=G,t=F,v=N,c=12):(w=G,x=F,z=J,C=V,A=N,c=9);break;case 12:if(0==(v|0)&0==(r|0)){c=13}else{var L=v,c=15}break;case 13:var da=2<>>12&16,$=ea>>>(W>>>0),ha=$>>>5&8,ja=$>>>(ha>>>0),Y=ja>>>2&4,aa=ja>>>(Y>>>0),ia=aa>>>1&2,ca=aa>>>(ia>>>0),ma=ca>>>1&1,L=D[(5244748+(((ha|W|Y|ia|ma)+(ca>>>(ma>>>0))|0)<<2)|0)>>2],c=15;break;case 15:if(0==(L|0)){var T=t,Q=r,c=18}else{var fa=L,ta=t,P=r,c=16}break;case 16:var qa=(D[(fa+4|0)>>2]&-8)-d|0,ua=qa>>>0>>0,ra=ua?qa:ta,sa=ua?fa:P,Ca=D[(fa+16|0)>>2];0==(Ca|0)?c=17:(fa=Ca,ta=ra,P=sa,c=16);break;case 17:var Ga=D[(fa+20|0)>>2];0==(Ga|0)?(T=ra,Q=sa,c=18):(fa=Ga,ta=ra,P=sa,c=16);break;case 18:if(0==(Q|0)){var Aa=0,c=81}else{c=19}break;case 19:T>>>0<(D[1311113]-d|0)>>>0?c=20:(Aa=0,c=81);break;case 20:var ka=Q,lc=D[1311115],c=ka>>>0>>0?80:21;break;case 21:var Ba=ka+d|0,kd=Ba,c=ka>>>0>>0?22:80;break;case 22:var ac=D[(Q+24|0)>>2],ld=D[(Q+12|0)>>2],c=(ld|0)==(Q|0)?26:23;break;case 23:var md=D[(Q+8|0)>>2],c=md>>>0>>0?25:24;break;case 24:D[(md+12|0)>>2]=ld;D[(ld+8|0)>>2]=md;var Ja=ld,c=34;break;case 25:O();case 26:var zj=Q+20|0,Aj=D[zj>>2];if(0==(Aj|0)){c=27}else{var qd=zj,Ua=Aj,c=28}break;case 27:var mc=Q+16|0,nc=D[mc>>2];0==(nc|0)?(Ja=0,c=34):(qd=mc,Ua=nc,c=28);break;case 28:var bc=Ua+20|0;if(0==(D[bc>>2]|0)){c=29}else{var cc=bc,c=30}break;case 29:var Va=Ua+16|0;0==(D[Va>>2]|0)?c=31:(cc=Va,c=30);break;case 30:var dc=D[cc>>2],qd=cc,Ua=dc,c=28;break;case 31:c=qd>>>0>>0?33:32;break;case 32:D[qd>>2]=0;Ja=Ua;c=34;break;case 33:O();case 34:c=0==(ac|0)?54:35;break;case 35:var Ea=Q+28|0,ec=5244748+(D[Ea>>2]<<2)|0,c=(Q|0)==(D[ec>>2]|0)?36:38;break;case 36:D[ec>>2]=Ja;c=0==(Ja|0)?37:44;break;case 37:D[1311112]&=1<>2]^-1;c=54;break;case 38:c=ac>>>0>>0?42:39;break;case 39:var fc=ac+16|0,c=(D[fc>>2]|0)==(Q|0)?40:41;break;case 40:D[fc>>2]=Ja;c=43;break;case 41:D[(ac+20|0)>>2]=Ja;c=43;break;case 42:O();case 43:c=0==(Ja|0)?54:44;break;case 44:c=Ja>>>0>>0?53:45;break;case 45:D[(Ja+24|0)>>2]=ac;var $a=D[(Q+16|0)>>2],c=0==($a|0)?49:46;break;case 46:c=$a>>>0>>0?48:47;break;case 47:D[(Ja+16|0)>>2]=$a;D[($a+24|0)>>2]=Ja;c=49;break;case 48:O();case 49:var Wa=D[(Q+20|0)>>2],c=0==(Wa|0)?54:50;break;case 50:c=Wa>>>0>>0?52:51;break;case 51:D[(Ja+20|0)>>2]=Wa;D[(Wa+24|0)>>2]=Ja;c=54;break;case 52:O();case 53:O();case 54:c=16>T>>>0?55:56;break;case 55:var gc=T+d|0;D[(Q+4|0)>>2]=gc|3;var hc=ka+(gc+4|0)|0;D[hc>>2]|=1;c=79;break;case 56:D[(Q+4|0)>>2]=d|3;D[(ka+(d+4|0)|0)>>2]=T|1;D[(ka+(T+d|0)|0)>>2]=T;c=256>T>>>0?57:62;break;case 57:var Xa=T>>>2&1073741822,ab=5244484+(Xa<<2)|0,Ka=D[1311111],bb=1<<(T>>>3),c=0==(Ka&bb|0)?58:59;break;case 58:D[1311111]=Ka|bb;var cb=ab,c=61;break;case 59:var db=D[(5244484+((Xa+2|0)<<2)|0)>>2];db>>>0>>0?c=60:(cb=db,c=61);break;case 60:O();case 61:D[(5244484+((Xa+2|0)<<2)|0)>>2]=kd;D[(cb+12|0)>>2]=kd;D[(ka+(d+8|0)|0)>>2]=cb;D[(ka+(d+12|0)|0)>>2]=ab;c=79;break;case 62:var Ha=Ba,Ya=T>>>8;if(0==(Ya|0)){var La=0,c=65}else{c=63}break;case 63:16777215>>0?(La=31,c=65):c=64;break;case 64:var Za=(Ya+1048320|0)>>>16&8,ic=Ya<>>16&4,Na=ic<>>16&2,Ia=(14-(eb|Za|Fa)|0)+(Na<>>15)|0,La=T>>>((Ia+7|0)>>>0)&1|Ia<<1,c=65;break;case 65:var va=5244748+(La<<2)|0;D[(ka+(d+28|0)|0)>>2]=La;var Rj=ka+(d+16|0)|0;D[(ka+(d+20|0)|0)>>2]=0;D[Rj>>2]=0;var Sj=D[1311112],jk=1<>2]=Ha;D[(ka+(d+24|0)|0)>>2]=va;D[(ka+(d+12|0)|0)>>2]=Ha;D[(ka+(d+8|0)|0)>>2]=Ha;c=79;break;case 67:var kk=D[va>>2];if(31==(La|0)){var Bj=0,c=69}else{c=68}break;case 68:Bj=25-(La>>>1)|0;c=69;break;case 69:var Cj=T<>2]&-8|0)==(T|0)?75:71;break;case 71:var oc=nd+16+(Cj>>>31<<2)|0,Dj=D[oc>>2],lk=Cj<<1;0==(Dj|0)?c=72:(Cj=lk,nd=Dj,c=70);break;case 72:c=oc>>>0>>0?74:73;break;case 73:D[oc>>2]=Ha;D[(ka+(d+24|0)|0)>>2]=nd;D[(ka+(d+12|0)|0)>>2]=Ha;D[(ka+(d+8|0)|0)>>2]=Ha;c=79;break;case 74:O();case 75:var mk=nd+8|0,nk=D[mk>>2],Fk=D[1311115],c=nd>>>0>>0?78:76;break;case 76:c=nk>>>0>>0?78:77;break;case 77:D[(nk+12|0)>>2]=Ha;D[mk>>2]=Ha;D[(ka+(d+8|0)|0)>>2]=nk;D[(ka+(d+12|0)|0)>>2]=nd;D[(ka+(d+24|0)|0)>>2]=0;c=79;break;case 78:O();case 79:Aa=Q+8|0;c=81;break;case 80:O();case 81:return Aa;default:H(0,"bad label: "+c)}}}$s.X=1;function gt(d){for(var c=0,c=2;;){switch(c){case 2:c=0==(d|0)?130:3;break;case 3:var e=d-8|0,f=e,h=D[1311115],c=e>>>0>>0?129:4;break;case 4:var i=D[(d-4|0)>>2],j=i&3,c=1==(j|0)?129:5;break;case 5:var l=i&-8,p=d+(l-8|0)|0,q=p;if(0==(i&1|0)){c=6}else{var m=f,k=l,c=50}break;case 6:var r=D[e>>2],c=0==(j|0)?130:7;break;case 7:var t=-8-r|0,v=d+t|0,u=v,w=r+l|0,c=v>>>0>>0?129:8;break;case 8:c=(u|0)==(D[1311116]|0)?48:9;break;case 9:var x=r>>>3,c=256>r>>>0?10:16;break;case 10:var z=D[(d+(t+8|0)|0)>>2],C=D[(d+(t+12|0)|0)>>2],c=(z|0)==(C|0)?11:12;break;case 11:D[1311111]&=1<>>2&1073741822)<<2)|0,c=(z|0)!=(A|0)&z>>>0>>0?15:13;break;case 13:c=(C|0)==(A|0)|C>>>0>=h>>>0?14:15;break;case 14:D[(z+12|0)>>2]=C;D[(C+8|0)>>2]=z;m=u;k=w;c=50;break;case 15:O();case 16:var y=v,E=D[(d+(t+24|0)|0)>>2],G=D[(d+(t+12|0)|0)>>2],c=(G|0)==(y|0)?20:17;break;case 17:var F=D[(d+(t+8|0)|0)>>2],c=F>>>0>>0?19:18;break;case 18:D[(F+12|0)>>2]=G;D[(G+8|0)>>2]=F;var B=G,c=28;break;case 19:O();case 20:var J=d+(t+20|0)|0,N=D[J>>2];if(0==(N|0)){c=21}else{var V=J,L=N,c=22}break;case 21:var da=d+(t+16|0)|0,Z=D[da>>2];0==(Z|0)?(B=0,c=28):(V=da,L=Z,c=22);break;case 22:var ea=L+20|0;if(0==(D[ea>>2]|0)){c=23}else{var W=ea,c=24}break;case 23:var $=L+16|0;0==(D[$>>2]|0)?c=25:(W=$,c=24);break;case 24:var ha=D[W>>2],V=W,L=ha,c=22;break;case 25:c=V>>>0>>0?27:26;break;case 26:D[V>>2]=0;B=L;c=28;break;case 27:O();case 28:0==(E|0)?(m=u,k=w,c=50):c=29;break;case 29:var ja=d+(t+28|0)|0,Y=5244748+(D[ja>>2]<<2)|0,c=(y|0)==(D[Y>>2]|0)?30:32;break;case 30:D[Y>>2]=B;c=0==(B|0)?31:38;break;case 31:D[1311112]&=1<>2]^-1;m=u;k=w;c=50;break;case 32:c=E>>>0>>0?36:33;break;case 33:var aa=E+16|0,c=(D[aa>>2]|0)==(y|0)?34:35;break;case 34:D[aa>>2]=B;c=37;break;case 35:D[(E+20|0)>>2]=B;c=37;break;case 36:O();case 37:0==(B|0)?(m=u,k=w,c=50):c=38;break;case 38:c=B>>>0>>0?47:39;break;case 39:D[(B+24|0)>>2]=E;var ia=D[(d+(t+16|0)|0)>>2],c=0==(ia|0)?43:40;break;case 40:c=ia>>>0>>0?42:41;break;case 41:D[(B+16|0)>>2]=ia;D[(ia+24|0)>>2]=B;c=43;break;case 42:O();case 43:var ca=D[(d+(t+20|0)|0)>>2];0==(ca|0)?(m=u,k=w,c=50):c=44;break;case 44:c=ca>>>0>>0?46:45;break;case 45:D[(B+20|0)>>2]=ca;D[(ca+24|0)>>2]=B;m=u;k=w;c=50;break;case 46:O();case 47:O();case 48:var ma=d+(l-4|0)|0;3==(D[ma>>2]&3|0)?c=49:(m=u,k=w,c=50);break;case 49:D[1311113]=w;D[ma>>2]&=-2;D[(d+(t+4|0)|0)>>2]=w|1;D[p>>2]=w;c=130;break;case 50:var T=m,c=T>>>0

>>0?51:129;break;case 51:var Q=d+(l-4|0)|0,fa=D[Q>>2],c=0==(fa&1|0)?129:52;break;case 52:c=0==(fa&2|0)?53:103;break;case 53:c=(q|0)==(D[1311117]|0)?54:58;break;case 54:var ta=D[1311114]+k|0;D[1311114]=ta;D[1311117]=m;D[(m+4|0)>>2]=ta|1;c=(m|0)==(D[1311116]|0)?55:56;break;case 55:D[1311116]=0;D[1311113]=0;c=56;break;case 56:c=ta>>>0>D[1311118]>>>0?57:130;break;case 57:ht(0);c=130;break;case 58:c=(q|0)==(D[1311116]|0)?59:60;break;case 59:var P=D[1311113]+k|0;D[1311113]=P;D[1311116]=m;D[(m+4|0)>>2]=P|1;D[(T+P|0)>>2]=P;c=130;break;case 60:var qa=(fa&-8)+k|0,ua=fa>>>3,c=256>fa>>>0?61:69;break;case 61:var ra=D[(d+l|0)>>2],sa=D[(d+(l|4)|0)>>2],c=(ra|0)==(sa|0)?62:63;break;case 62:D[1311111]&=1<>>2&1073741822)<<2)|0,c=(ra|0)==(Ca|0)?65:64;break;case 64:c=ra>>>0>>0?68:65;break;case 65:c=(sa|0)==(Ca|0)?67:66;break;case 66:c=sa>>>0>>0?68:67;break;case 67:D[(ra+12|0)>>2]=sa;D[(sa+8|0)>>2]=ra;c=101;break;case 68:O();case 69:var Ga=p,Aa=D[(d+(l+16|0)|0)>>2],ka=D[(d+(l|4)|0)>>2],c=(ka|0)==(Ga|0)?73:70;break;case 70:var lc=D[(d+l|0)>>2],c=lc>>>0>>0?72:71;break;case 71:D[(lc+12|0)>>2]=ka;D[(ka+8|0)>>2]=lc;var Ba=ka,c=81;break;case 72:O();case 73:var kd=d+(l+12|0)|0,ac=D[kd>>2];if(0==(ac|0)){c=74}else{var ld=kd,md=ac,c=75}break;case 74:var Ja=d+(l+8|0)|0,zj=D[Ja>>2];0==(zj|0)?(Ba=0,c=81):(ld=Ja,md=zj,c=75);break;case 75:var Aj=md+20|0;if(0==(D[Aj>>2]|0)){c=76}else{var qd=Aj,c=77}break;case 76:var Ua=md+16|0;0==(D[Ua>>2]|0)?c=78:(qd=Ua,c=77);break;case 77:var mc=D[qd>>2],ld=qd,md=mc,c=75;break;case 78:c=ld>>>0>>0?80:79;break;case 79:D[ld>>2]=0;Ba=md;c=81;break;case 80:O();case 81:c=0==(Aa|0)?101:82;break;case 82:var nc=d+(l+20|0)|0,bc=5244748+(D[nc>>2]<<2)|0,c=(Ga|0)==(D[bc>>2]|0)?83:85;break;case 83:D[bc>>2]=Ba;c=0==(Ba|0)?84:91;break;case 84:D[1311112]&=1<>2]^-1;c=101;break;case 85:c=Aa>>>0>>0?89:86;break;case 86:var cc=Aa+16|0,c=(D[cc>>2]|0)==(Ga|0)?87:88;break;case 87:D[cc>>2]=Ba;c=90;break;case 88:D[(Aa+20|0)>>2]=Ba;c=90;break;case 89:O();case 90:c=0==(Ba|0)?101:91;break;case 91:c=Ba>>>0>>0?100:92;break;case 92:D[(Ba+24|0)>>2]=Aa;var Va=D[(d+(l+8|0)|0)>>2],c=0==(Va|0)?96:93;break;case 93:c=Va>>>0>>0?95:94;break;case 94:D[(Ba+16|0)>>2]=Va;D[(Va+24|0)>>2]=Ba;c=96;break;case 95:O();case 96:var dc=D[(d+(l+12|0)|0)>>2],c=0==(dc|0)?101:97;break;case 97:c=dc>>>0>>0?99:98;break;case 98:D[(Ba+20|0)>>2]=dc;D[(dc+24|0)>>2]=Ba;c=101;break;case 99:O();case 100:O();case 101:D[(m+4|0)>>2]=qa|1;D[(T+qa|0)>>2]=qa;if((m|0)==(D[1311116]|0)){c=102}else{var Ea=qa,c=104}break;case 102:D[1311113]=qa;c=130;break;case 103:D[Q>>2]=fa&-2;D[(m+4|0)>>2]=k|1;Ea=D[(T+k|0)>>2]=k;c=104;break;case 104:c=256>Ea>>>0?105:110;break;case 105:var ec=Ea>>>2&1073741822,fc=5244484+(ec<<2)|0,$a=D[1311111],Wa=1<<(Ea>>>3),c=0==($a&Wa|0)?106:107;break;case 106:D[1311111]=$a|Wa;var gc=fc,c=109;break;case 107:var hc=D[(5244484+((ec+2|0)<<2)|0)>>2];hc>>>0>>0?c=108:(gc=hc,c=109);break;case 108:O();case 109:D[(5244484+((ec+2|0)<<2)|0)>>2]=m;D[(gc+12|0)>>2]=m;D[(m+8|0)>>2]=gc;D[(m+12|0)>>2]=fc;c=130;break;case 110:var Xa=m,ab=Ea>>>8;if(0==(ab|0)){var Ka=0,c=113}else{c=111}break;case 111:16777215>>0?(Ka=31,c=113):c=112;break;case 112:var bb=(ab+1048320|0)>>>16&8,cb=ab<>>16&4,Ha=cb<>>16&2,La=(14-(db|bb|Ya)|0)+(Ha<>>15)|0,Ka=Ea>>>((La+7|0)>>>0)&1|La<<1,c=113;break;case 113:var Za=5244748+(Ka<<2)|0;D[(m+28|0)>>2]=Ka;D[(m+20|0)>>2]=0;D[(m+16|0)>>2]=0;var ic=D[1311112],eb=1<>2]=Xa;D[(m+24|0)>>2]=Za;D[(m+12|0)>>2]=m;D[(m+8|0)>>2]=m;c=127;break;case 115:var Na=D[Za>>2];if(31==(Ka|0)){var Fa=0,c=117}else{c=116}break;case 116:Fa=25-(Ka>>>1)|0;c=117;break;case 117:var Ia=Ea<>2]&-8|0)==(Ea|0)?123:119;break;case 119:var Rj=va+16+(Ia>>>31<<2)|0,Sj=D[Rj>>2],jk=Ia<<1;0==(Sj|0)?c=120:(Ia=jk,va=Sj,c=118);break;case 120:c=Rj>>>0>>0?122:121;break;case 121:D[Rj>>2]=Xa;D[(m+24|0)>>2]=va;D[(m+12|0)>>2]=m;D[(m+8|0)>>2]=m;c=127;break;case 122:O();case 123:var kk=va+8|0,Bj=D[kk>>2],Cj=D[1311115],c=va>>>0>>0?126:124;break;case 124:c=Bj>>>0>>0?126:125;break;case 125:D[(Bj+12|0)>>2]=Xa;D[kk>>2]=Xa;D[(m+8|0)>>2]=Bj;D[(m+12|0)>>2]=va;D[(m+24|0)>>2]=0;c=127;break;case 126:O();case 127:var nd=D[1311119]-1|0;D[1311119]=nd;c=0==(nd|0)?128:130;break;case 128:a:{for(var oc=0,oc=2;;){switch(oc){case 2:var Dj=5244896,oc=3;break;case 3:var lk=D[Dj>>2],mk=lk+8|0;0==(lk|0)?oc=4:(Dj=mk,oc=3);break;case 4:D[1311119]=-1;break a;default:H(0,"bad label: "+oc)}}}c=130;break;case 129:O();case 130:return;default:H(0,"bad label: "+c)}}}Module._free=gt;gt.X=1;function ht(d){for(var c=0,c=2;;){switch(c){case 2:c=0==(D[1310793]|0)?3:4;break;case 3:bt();c=4;break;case 4:if(4294967232>d>>>0){c=5}else{var e=0,c=14}break;case 5:var f=D[1311117];0==(f|0)?(e=0,c=14):c=6;break;case 6:var h=D[1311114],c=h>>>0>(d+40|0)>>>0?7:12;break;case 7:var i=D[1310795],j=(Math.floor((((((-40-d|0)-1|0)+h|0)+i|0)>>>0)/(i>>>0))-1|0)*i|0,l=ct(f),c=0==(D[(l+12|0)>>2]&8|0)?8:12;break;case 8:var p=ll(0),c=(p|0)==(D[(l|0)>>2]+D[(l+4|0)>>2]|0)?9:12;break;case 9:var q=-2147483648-i|0,c=ll(-(2147483646>>0?q:j)|0),q=ll(0),c=-1!=(c|0)&q>>>0

>>0?10:12;break;case 10:var m=p-q|0,c=(p|0)==(q|0)?12:11;break;case 11:e=l+4|0;D[e>>2]=D[e>>2]-m|0;D[1311219]=D[1311219]-m|0;dt(D[1311117],D[1311114]-m|0);e=(p|0)!=(q|0);c=14;break;case 12:D[1311114]>>>0>D[1311118]>>>0?c=13:(e=0,c=14);break;case 13:D[1311118]=-1;e=0;c=14;break;case 14:return e&1;default:H(0,"bad label: "+c)}}}ht.X=1;Module._calloc=(function(d,c){for(var e=0,e=2;;){switch(e){case 2:if(0==(d|0)){var f=0,e=5}else{e=3}break;case 3:var h=c*d|0;65535<(c|d)>>>0?e=4:(f=h,e=5);break;case 4:f=(Math.floor((h>>>0)/(d>>>0))|0)==(c|0)?h:-1;e=5;break;case 5:var i=hk(f),e=0==(i|0)?8:6;break;case 6:e=0==(D[(i-4|0)>>2]&3|0)?8:7;break;case 7:ik(i,0,f);e=8;break;case 8:return i;default:H(0,"bad label: "+e)}}});function bt(){for(var d=0,d=2;;){switch(d){case 2:d=0==(D[1310793]|0)?3:6;break;case 3:var c=kl(),d=0==((c-1|0)&c|0)?5:4;break;case 4:O();case 5:D[1310795]=c;D[1310794]=c;D[1310796]=-1;D[1310797]=2097152;D[1310798]=0;D[1311221]=0;d=Math.floor(Date.now()/1e3);D[1310793]=d&-16^1431655768;d=6;break;case 6:return;default:H(0,"bad label: "+d)}}}function ct(d){for(var c=0,c=2;;){switch(c){case 2:var e=5244888,c=3;break;case 3:var f=D[(e|0)>>2],c=f>>>0>d>>>0?5:4;break;case 4:if((f+D[(e+4|0)>>2]|0)>>>0>d>>>0){var h=e,c=6}else{c=5}break;case 5:c=D[(e+8|0)>>2];0==(c|0)?(h=0,c=6):(e=c,c=3);break;case 6:return h;default:H(0,"bad label: "+c)}}}function dt(d,c){for(var e=0,e=2;;){switch(e){case 2:var f=d,h=d+8|0;if(0==(h&7|0)){var i=0,e=4}else{e=3}break;case 3:i=(-h|0)&7;e=4;break;case 4:e=c-i|0;D[1311117]=f+i|0;D[1311114]=e;D[(f+(i+4|0)|0)>>2]=e|1;D[(f+(c+4|0)|0)>>2]=40;D[1311118]=D[1310797];return;default:H(0,"bad label: "+e)}}}function et(d,c,e){for(var f=0,f=2;;){switch(f){case 2:var h=d+8|0;if(0==(h&7|0)){var i=0,f=4}else{f=3}break;case 3:i=(-h|0)&7;f=4;break;case 4:var j=d+i|0,l=c+8|0;if(0==(l&7|0)){var p=0,f=6}else{f=5}break;case 5:p=(-l|0)&7;f=6;break;case 6:var q=c+p|0,m=q,k=i+e|0,r=d+k|0,t=r,v=(q-j|0)-e|0;D[(d+(i+4|0)|0)>>2]=e|3;f=(m|0)==(D[1311117]|0)?7:8;break;case 7:f=D[1311114]+v|0;D[1311114]=f;D[1311117]=t;D[(d+(k+4|0)|0)>>2]=f|1;f=76;break;case 8:f=(m|0)==(D[1311116]|0)?9:10;break;case 9:f=D[1311113]+v|0;D[1311113]=f;D[1311116]=t;D[(d+(k+4|0)|0)>>2]=f|1;D[(d+(f+k|0)|0)>>2]=f;f=76;break;case 10:var u=D[(c+(p+4|0)|0)>>2];if(1==(u&3|0)){f=11}else{var w=m,x=v,f=53}break;case 11:var z=u&-8,C=u>>>3,f=256>u>>>0?12:20;break;case 12:var A=D[(c+(p|8)|0)>>2],y=D[(c+(p+12|0)|0)>>2],f=(A|0)==(y|0)?13:14;break;case 13:D[1311111]&=1<>>2&1073741822)<<2)|0,f=(A|0)==(E|0)?16:15;break;case 15:f=A>>>0>>0?19:16;break;case 16:f=(y|0)==(E|0)?18:17;break;case 17:f=y>>>0>>0?19:18;break;case 18:D[(A+12|0)>>2]=y;D[(y+8|0)>>2]=A;f=52;break;case 19:O();case 20:var G=q,F=D[(c+(p|24)|0)>>2],B=D[(c+(p+12|0)|0)>>2],f=(B|0)==(G|0)?24:21;break;case 21:var J=D[(c+(p|8)|0)>>2],f=J>>>0>>0?23:22;break;case 22:D[(J+12|0)>>2]=B;D[(B+8|0)>>2]=J;var N=B,f=32;break;case 23:O();case 24:var V=p|16,f=c+(V+4|0)|0,L=D[f>>2];if(0==(L|0)){f=25}else{var da=f,Z=L,f=26}break;case 25:f=c+V|0;L=D[f>>2];0==(L|0)?(N=0,f=32):(da=f,Z=L,f=26);break;case 26:f=Z+20|0;if(0==(D[f>>2]|0)){f=27}else{var ea=f,f=28}break;case 27:f=Z+16|0;0==(D[f>>2]|0)?f=29:(ea=f,f=28);break;case 28:Z=D[ea>>2];da=ea;f=26;break;case 29:f=da>>>0>>0?31:30;break;case 30:D[da>>2]=0;N=Z;f=32;break;case 31:O();case 32:f=0==(F|0)?52:33;break;case 33:var W=c+(p+28|0)|0,$=5244748+(D[W>>2]<<2)|0,f=(G|0)==(D[$>>2]|0)?34:36;break;case 34:D[$>>2]=N;f=0==(N|0)?35:42;break;case 35:D[1311112]&=1<>2]^-1;f=52;break;case 36:f=F>>>0>>0?40:37;break;case 37:var ha=F+16|0,f=(D[ha>>2]|0)==(G|0)?38:39;break;case 38:D[ha>>2]=N;f=41;break;case 39:D[(F+20|0)>>2]=N;f=41;break;case 40:O();case 41:f=0==(N|0)?52:42;break;case 42:f=N>>>0>>0?51:43;break;case 43:D[(N+24|0)>>2]=F;var ja=p|16,Y=D[(c+ja|0)>>2],f=0==(Y|0)?47:44;break;case 44:f=Y>>>0>>0?46:45;break;case 45:D[(N+16|0)>>2]=Y;D[(Y+24|0)>>2]=N;f=47;break;case 46:O();case 47:var aa=D[(c+(ja+4|0)|0)>>2],f=0==(aa|0)?52:48;break;case 48:f=aa>>>0>>0?50:49;break;case 49:D[(N+20|0)>>2]=aa;D[(aa+24|0)>>2]=N;f=52;break;case 50:O();case 51:O();case 52:x=z+v|0;w=c+(z|p)|0;f=53;break;case 53:f=w+4|0;D[f>>2]&=-2;D[(d+(k+4|0)|0)>>2]=x|1;D[(d+(x+k|0)|0)>>2]=x;f=256>x>>>0?54:59;break;case 54:var ia=x>>>2&1073741822,ca=5244484+(ia<<2)|0,ma=D[1311111],T=1<<(x>>>3),f=0==(ma&T|0)?55:56;break;case 55:D[1311111]=ma|T;var Q=ca,f=58;break;case 56:f=D[(5244484+((ia+2|0)<<2)|0)>>2];f>>>0>>0?f=57:(Q=f,f=58);break;case 57:O();case 58:D[(5244484+((ia+2|0)<<2)|0)>>2]=t;D[(Q+12|0)>>2]=t;D[(d+(k+8|0)|0)>>2]=Q;D[(d+(k+12|0)|0)>>2]=ca;f=76;break;case 59:var fa=r,ta=x>>>8;if(0==(ta|0)){var P=0,f=62}else{f=60}break;case 60:16777215>>0?(P=31,f=62):f=61;break;case 61:var P=(ta+1048320|0)>>>16&8,L=ta<>>16&4,L=L<>>16&2,P=(14-(f|P|qa)|0)+(L<>>15)|0,P=x>>>((P+7|0)>>>0)&1|P<<1,f=62;break;case 62:var ua=5244748+(P<<2)|0;D[(d+(k+28|0)|0)>>2]=P;var ra=d+(k+16|0)|0;D[(d+(k+20|0)|0)>>2]=0;D[ra>>2]=0;var ra=D[1311112],sa=1<>2]=fa;D[(d+(k+24|0)|0)>>2]=ua;D[(d+(k+12|0)|0)>>2]=fa;D[(d+(k+8|0)|0)>>2]=fa;f=76;break;case 64:var Ca=D[ua>>2];if(31==(P|0)){var Ga=0,f=66}else{f=65}break;case 65:Ga=25-(P>>>1)|0;f=66;break;case 66:var Aa=x<>2]&-8|0)==(x|0)?72:68;break;case 68:var lc=ka+16+(Aa>>>31<<2)|0,f=D[lc>>2],L=Aa<<1;0==(f|0)?f=69:(Aa=L,ka=f,f=67);break;case 69:f=lc>>>0>>0?71:70;break;case 70:D[lc>>2]=fa;D[(d+(k+24|0)|0)>>2]=ka;D[(d+(k+12|0)|0)>>2]=fa;D[(d+(k+8|0)|0)>>2]=fa;f=76;break;case 71:O();case 72:var Ba=ka+8|0,kd=D[Ba>>2],ac=D[1311115],f=ka>>>0>>0?75:73;break;case 73:f=kd>>>0>>0?75:74;break;case 74:D[(kd+12|0)>>2]=fa;D[Ba>>2]=fa;D[(d+(k+8|0)|0)>>2]=kd;D[(d+(k+12|0)|0)>>2]=ka;D[(d+(k+24|0)|0)>>2]=0;f=76;break;case 75:O();case 76:return d+(i|8)|0;default:H(0,"bad label: "+f)}}}et.X=1;function ul(){return 5244320}function wl(){return 5244364}function Jl(d,c,e){for(var f=0,f=2;;){switch(f){case 2:if(0==((c^d)&3|0)){f=3}else{var h=e,i=d,j=c,f=9}break;case 3:f=0==(e|0);if(0==(d&3|0)|f){var l=c,p=d,q=e,m=f,f=5}else{var k=c,r=d,t=e,f=4}break;case 4:var f=k+1|0,v=r+1|0;s[r]=s[k];var u=t-1|0,w=0==(u|0);0==(v&3|0)|w?(l=f,p=v,q=u,m=w,f=5):(k=f,r=v,t=u,f=4);break;case 5:f=m?11:6;break;case 6:f=p;v=l;if(3>>0){var x=q,z=f,C=v,f=7}else{var A=q,y=f,E=v,f=8}break;case 7:f=C+4|0;v=z+4|0;D[z>>2]=D[C>>2];u=x-4|0;3>>0?(x=u,z=v,C=f,f=7):(A=u,y=v,E=f,f=8);break;case 8:i=y;j=E;h=A;f=9;break;case 9:if(0==(h|0)){f=11}else{var G=j,F=i,B=h,f=10}break;case 10:f=G+1|0;v=F+1|0;s[F]=s[G];u=B-1|0;0==(u|0)?f=11:(G=f,F=v,B=u,f=10);break;case 11:return d;default:H(0,"bad label: "+f)}}}Module._memcpy=Jl;Jl.X=1;function tl(){}function it(d){for(var c=0,c=2;;){switch(c){case 2:c=0==(d|0)?4:3;break;case 3:gt(d);c=4;break;case 4:return;default:H(0,"bad label: "+c)}}}function xl(d){it(d)}function sl(d){it(d)}function yl(){}function ft(d,c){for(var e=0,e=2;;){switch(e){case 2:var 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