/external/skia/experimental/SkV8Example/js/ |
gears.js | 16 pathLike.moveTo(Math.sin(-2*dTq)*outer, Math.cos(-2*dTq)*outer); 18 pathLike.lineTo(Math.sin(dT*i-dTq)*outer, Math.cos(dT*i-dTq)*outer); 19 pathLike.lineTo(Math.sin(dT*i+dTq)*inner, Math.cos(dT*i+dTq)*inner); 20 pathLike.lineTo(Math.sin(dT*(i+1)-dTq)*inner, Math.cos(dT*(i+1)-dTq)*inner); 21 pathLike.lineTo(Math.sin(dT*(i+1)+dTq)*outer, Math.cos(dT*(i+1)+dTq)*outer);
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/external/crcalc/tests/src/com/hp/creals/ |
SlowCRTest.java | 71 checkApprEq(x.cos().doubleValue(), Math.cos(xAsDouble), 72 "cos float compare:" + xAsDouble); 87 checkApprEq(COSINE.execute(x).doubleValue(), Math.cos(xAsDouble), 89 checkEq(COSINE.execute(x), x.cos(), 92 // Check that sin(x+v) = sin(x)cos(v) + cos(x)sin(v) 98 x.sin().multiply(v.cos()).add(x.cos().multiply(v.sin())), 101 checkEq(x.cos().multiply(x.cos()).add(x.sin().multiply(x.sin())) [all...] |
/bionic/libm/x86/ |
s_cos.S | 79 // sigma closest power of 2 to cos(B) 80 // C_hl 53-bit cos(B) - sigma 86 // r * (cos(B) - sigma) + 87 // sin(B) * [cos(r + c) - 1] + 88 // cos(B) * [sin(r + c) - r] 94 // S_lo + S_hi * [(cos(r) - 1) - r * c] + 106 // pols = S_hi * (cos(r) - 1) + (C_hl + sigma) * (sin(r) - r) 111 // The polynomial S_hi * (cos(r) - 1) + (C_hl + sigma) * 168 // cos(NaN) = quiet NaN, and raise invalid exception 169 // cos(INF) = NaN and raise invalid exceptio 191 ENTRY(cos) function [all...] |
/external/autotest/client/site_tests/platform_ToolchainOptions/ |
platform_ToolchainOptions.py | 294 for cos in option_sets: 295 if len(cos.filtered_set): 297 fail_msg += cos.get_fail_message() + "\n" 298 fail_summaries.append(cos.get_fail_summary_message()) 299 full_msg += str(cos) + "\n\n"
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/art/compiler/linker/ |
output_stream_test.cc | 128 std::unique_ptr<CheckingOutputStream> cos = MakeUnique<CheckingOutputStream>(); local 129 CheckingOutputStream* checking_output_stream = cos.get(); 130 BufferedOutputStream buffered(std::move(cos));
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/prebuilts/go/darwin-x86/src/math/ |
jn.go | 93 // Jn(x) = cos(x-(2n+1)*pi/4)*sqrt(2/x*pi) 95 // Let s=sin(x), c=cos(x), 98 // n sin(xn)*sqt2 cos(xn)*sqt2 108 temp = Cos(x) + Sin(x) 110 temp = -Cos(x) + Sin(x) 112 temp = -Cos(x) - Sin(x) 114 temp = Cos(x) - Sin(x) 268 // Jn(x) = cos(x-(2n+1)*pi/4)*sqrt(2/x*pi) 270 // Let s=sin(x), c=cos(x), 273 // n sin(xn)*sqt2 cos(xn)*sqt [all...] |
sincos_amd64.s | 33 // func Sincos(d float64) (sin, cos float64) 91 // cos = 1 - x 94 // if ((q + 1) & 2) != 0 { sin, cos = cos, sin } 107 // cos = (y & x) | (^y & z) 108 ANDPD X3, X1 // x1= cos 110 ORPD X3, X1 // x0= sin, x1= cos, x7= d, bx= q 120 ORPD X3, X0 // x0= sin, x1= cos, x2= -0.0, bx= q 121 // if ((q + 2) & 4) != 0 { cos = -cos } [all...] |
/prebuilts/go/linux-x86/src/math/ |
jn.go | 93 // Jn(x) = cos(x-(2n+1)*pi/4)*sqrt(2/x*pi) 95 // Let s=sin(x), c=cos(x), 98 // n sin(xn)*sqt2 cos(xn)*sqt2 108 temp = Cos(x) + Sin(x) 110 temp = -Cos(x) + Sin(x) 112 temp = -Cos(x) - Sin(x) 114 temp = Cos(x) - Sin(x) 268 // Jn(x) = cos(x-(2n+1)*pi/4)*sqrt(2/x*pi) 270 // Let s=sin(x), c=cos(x), 273 // n sin(xn)*sqt2 cos(xn)*sqt [all...] |
sincos_amd64.s | 33 // func Sincos(d float64) (sin, cos float64) 91 // cos = 1 - x 94 // if ((q + 1) & 2) != 0 { sin, cos = cos, sin } 107 // cos = (y & x) | (^y & z) 108 ANDPD X3, X1 // x1= cos 110 ORPD X3, X1 // x0= sin, x1= cos, x7= d, bx= q 120 ORPD X3, X0 // x0= sin, x1= cos, x2= -0.0, bx= q 121 // if ((q + 2) & 4) != 0 { cos = -cos } [all...] |
/external/aac/libFDK/include/ |
FDK_archdef.h | 229 #define STCP(cos,sin) { { STC(cos), STC(sin) } }
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/external/clang/test/CodeGen/ |
libcalls-fno-builtin.c | 2 // RUN: %clang_cc1 -S -O3 -fno-builtin-ceil -fno-builtin-copysign -fno-builtin-cos \ 15 double cos(double x); 46 double t3(double x) { return cos(x); } 48 // CHECK: cos
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/external/eigen/test/ |
eigen2support.cpp | 46 using std::cos; 49 VERIFY_IS_EQUAL(ei_cos(s1), cos(s1));
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/external/eigen/unsupported/test/ |
mpreal_support.cpp | 40 VERIFY_IS_APPROX(A.array().cos(), cos(A.array()));
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/external/libvorbis/lib/ |
lookups.pl | 44 printf "%+.13f,", cos(3.14159265358979323846*($i++)/$cos_sz) ; 133 printf "%8d,", int(cos(3.14159265358979323846*($i++)/$cos_sz)*16384.+.5) ;
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/external/swiftshader/third_party/PowerVR_SDK/Examples/Beginner/04_BasicTnL/OGLES/ |
OGLESBasicTnL.cpp | 207 (float)cos(m_fAngle), 0, (float)sin(m_fAngle), 0, 209 -(float)sin(m_fAngle), 0, (float)cos(m_fAngle), 0,
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/external/webrtc/webrtc/modules/audio_processing/beamformer/ |
covariance_matrix_generator.cc | 105 float distance = std::cos(angle) * geometry[c_ix].x() + 110 mat_els[0][c_ix] = complex<float>(cos(phase_shift), sin(phase_shift));
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/packages/inputmethods/LatinIME/java/src/com/android/inputmethod/keyboard/internal/ |
RoundedLine.java | 63 final float cosa = (float)Math.cos(aa); 65 final float cosb = (float)Math.cos(ab);
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/prebuilts/go/darwin-x86/src/math/cmplx/ |
sin.go | 40 // w = sin x cosh y + i cos x sinh y. 64 // = sinh x * cos y + i cosh x * sin y . 88 // w = cos x cosh y - i sin x sinh y. 97 // Cos returns the cosine of x. 98 func Cos(x complex128) complex128 { 108 // ccosh(z) = cosh x cos y + i sinh x sin y .
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/prebuilts/go/linux-x86/src/math/cmplx/ |
sin.go | 40 // w = sin x cosh y + i cos x sinh y. 64 // = sinh x * cos y + i cosh x * sin y . 88 // w = cos x cosh y - i sin x sinh y. 97 // Cos returns the cosine of x. 98 func Cos(x complex128) complex128 { 108 // ccosh(z) = cosh x cos y + i sinh x sin y .
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/external/icu/android_icu4j/src/main/java/android/icu/impl/ |
CalendarAstronomer.java | 449 double cosE = Math.cos(obliq); 452 double cosL = Math.cos(eclipLong); 455 double cosB = Math.cos(eclipLat); 485 double cosH = Math.cos(H); 487 double cosD = Math.cos(equatorial.declination); 489 double cosL = Math.cos(fLatitude); 780 // double psi = Math.acos(Math.sin(fLatitude) / Math.cos(dec)); 783 // double delta_t = 240 * y / Math.cos(dec) / 3600; // hours [all...] |
/external/icu/icu4c/source/i18n/ |
astro.cpp | 468 double cosE = cos(obliq); 471 double cosL = cos(eclipLong); 474 double cosB = cos(eclipLat); 508 double cosH = cos(H); 510 double cosD = cos(equatorial.declination); 512 double cosL = cos(fLatitude); 604 E = E - delta / (1 - eccentricity * ::cos(E)); 838 // double psi = ::acos(sin(fLatitude) / cos(dec)); 841 // double delta_t = 240 * y / cos(dec) / 3600; // hours [all...] |
/external/icu/icu4j/main/classes/core/src/com/ibm/icu/impl/ |
CalendarAstronomer.java | 447 double cosE = Math.cos(obliq); 450 double cosL = Math.cos(eclipLong); 453 double cosB = Math.cos(eclipLat); 483 double cosH = Math.cos(H); 485 double cosD = Math.cos(equatorial.declination); 487 double cosL = Math.cos(fLatitude); 778 // double psi = Math.acos(Math.sin(fLatitude) / Math.cos(dec)); 781 // double delta_t = 240 * y / Math.cos(dec) / 3600; // hours 888 // double E = M + e*(180/PI) * Math.sin(M*DEG_RAD) * ( 1.0 + e*Math.cos(M*DEG_RAD) ); 894 // /* r * cos(v) = */ double A = Math.cos(E*DEG_RAD) - e [all...] |
/external/pdfium/third_party/lcms2-2.6/src/ |
cmspcs.c | 354 Lab -> a = LCh -> C * cos(h); 516 t = 0.627+(0.055*cos((Aveh-254)/(180/M_PI))- 517 0.040*cos((2*Aveh-136)/(180/M_PI))+ 518 0.070*cos((3*Aveh-31)/(180/M_PI))+ 519 0.049*cos((4*Aveh+114)/(180/M_PI))- 520 0.015*cos((5*Aveh-103)/(180/M_PI))); 523 rh = -0.260*cos((Aveh-308)/(180/M_PI))- 524 0.379*cos((2*Aveh-160)/(180/M_PI))- 525 0.636*cos((3*Aveh+254)/(180/M_PI))+ 526 0.226*cos((4*Aveh+140)/(180/M_PI)) [all...] |
/frameworks/base/tools/layoutlib/bridge/src/android/graphics/ |
Matrix_Delegate.java | 429 float cos = (float) Math.cos(rad); local 431 d.preTransform(getRotate(sin, cos)); 1006 float cos = (float)Math.cos(rad); local 1008 return getRotate(sin, cos); 1011 /*package*/ static float[] getRotate(float sin, float cos) { 1012 return setRotate(new float[9], sin, cos); 1018 float cos = (float)Math.cos(rad) local 1047 float cos = (float)Math.cos(rad); local [all...] |
/external/libvorbis/doc/ |
06-floor0.tex | 157 p & = & (1 - \cos^2\omega)\prod_{j=0}^{\frac{\mathtt{floor0\_order}-3}{2}} 4 (\cos([\mathtt{coefficients}]_{2j+1}) - \cos \omega)^2 \\ 158 q & = & \frac{1}{4} \prod_{j=0}^{\frac{\mathtt{floor0\_order}-1}{2}} 4 (\cos([\mathtt{coefficients}]_{2j}) - \cos \omega)^2 166 p & = & \frac{(1 - \cos^2\omega)}{2} \prod_{j=0}^{\frac{\mathtt{floor0\_order}-2}{2}} 4 (\cos([\mathtt{coefficients}]_{2j+1}) - \cos \omega)^2 \\ 167 q & = & \frac{(1 + \cos^2\omega)}{2} \prod_{j=0}^{\frac{\mathtt{floor0\_order}-2}{2}} 4 (\cos([\mathtt{coefficients}]_{2j}) - \cos \omega)^ [all...] |