diff --git a/CMakeLists.txt b/CMakeLists.txt index 9056de3389f3..19a7ae89c5ae 100644 --- a/CMakeLists.txt +++ b/CMakeLists.txt @@ -368,6 +368,10 @@ if(NOT MSVC) if(X86 OR X86_64) # enable sse2 code generation add_definitions(-msse2) + if(NOT X86_64 AND NOT CLANG) + add_definitions(-mfpmath=sse) + # add_definitions(-mstackrealign) + endif() endif() if(IOS) @@ -2355,6 +2359,7 @@ set(NativeAssets assets/lang assets/shaders assets/themes + assets/vfpu assets/Roboto-Condensed.ttf assets/7z.png assets/compat.ini @@ -2465,6 +2470,7 @@ if(TargetBin) file(GLOB_RECURSE SHADER_FILES assets/shaders/*) file(GLOB_RECURSE THEME_FILE assets/themes/*) file(GLOB_RECURSE DEBUGGER_FILES assets/debugger/*) + file(GLOB_RECURSE VFPU_FILES assets/vfpu/*) if(NOT IOS) set_source_files_properties(${BigFontAssets} PROPERTIES MACOSX_PACKAGE_LOCATION "Resources/assets") @@ -2474,6 +2480,7 @@ if(TargetBin) set_source_files_properties(${SHADER_FILES} PROPERTIES MACOSX_PACKAGE_LOCATION "Resources/assets/shaders") set_source_files_properties(${THEME_FILE} PROPERTIES MACOSX_PACKAGE_LOCATION "Resources/assets/themes") set_source_files_properties(${DEBUGGER_FILES} PROPERTIES MACOSX_PACKAGE_LOCATION "Resources/assets/debugger") + set_source_files_properties(${VFPU_FILES} PROPERTIES MACOSX_PACKAGE_LOCATION "Resources/assets/vfpu") endif() if(IOS) diff --git a/Core/MIPS/MIPSIntVFPU.cpp b/Core/MIPS/MIPSIntVFPU.cpp index b8bbe25cafab..5e40a1e434e9 100644 --- a/Core/MIPS/MIPSIntVFPU.cpp +++ b/Core/MIPS/MIPSIntVFPU.cpp @@ -629,18 +629,18 @@ namespace MIPSInt // vsat0 changes -0.0 to +0.0, both retain NAN. case 4: if (s[i] <= 0) d[i] = 0; else {if(s[i] > 1.0f) d[i] = 1.0f; else d[i] = s[i];} break; // vsat0 case 5: if (s[i] < -1.0f) d[i] = -1.0f; else {if(s[i] > 1.0f) d[i] = 1.0f; else d[i] = s[i];} break; // vsat1 - case 16: d[i] = 1.0f / s[i]; break; //vrcp + case 16: { d[i] = vfpu_rcp(s[i]); } break; //vrcp case 17: d[i] = USE_VFPU_SQRT ? vfpu_rsqrt(s[i]) : 1.0f / sqrtf(s[i]); break; //vrsq case 18: { d[i] = vfpu_sin(s[i]); } break; //vsin case 19: { d[i] = vfpu_cos(s[i]); } break; //vcos - case 20: d[i] = powf(2.0f, s[i]); break; //vexp2 - case 21: d[i] = logf(s[i])/log(2.0f); break; //vlog2 + case 20: { d[i] = vfpu_exp2(s[i]); } break; //vexp2 + case 21: { d[i] = vfpu_log2(s[i]); } break; //vlog2 case 22: d[i] = USE_VFPU_SQRT ? vfpu_sqrt(s[i]) : fabsf(sqrtf(s[i])); break; //vsqrt - case 23: d[i] = (float)(asinf(s[i]) / M_PI_2); break; //vasin - case 24: d[i] = -1.0f / s[i]; break; // vnrcp + case 23: { d[i] = vfpu_asin(s[i]); } break; //vasin + case 24: { d[i] = -vfpu_rcp(s[i]); } break; // vnrcp case 26: { d[i] = -vfpu_sin(s[i]); } break; // vnsin - case 28: d[i] = 1.0f / powf(2.0, s[i]); break; // vrexp2 + case 28: { d[i] = vfpu_rexp2(s[i]); } break; // vrexp2 default: _dbg_assert_msg_( false, "Invalid VV2Op op type %d", optype); break; diff --git a/Core/MIPS/MIPSVFPUUtils.cpp b/Core/MIPS/MIPSVFPUUtils.cpp index b60cd7c97c36..d5d622f75205 100644 --- a/Core/MIPS/MIPSVFPUUtils.cpp +++ b/Core/MIPS/MIPSVFPUUtils.cpp @@ -22,6 +22,7 @@ #include "Common/BitScan.h" #include "Common/CommonFuncs.h" +#include "Common/File/VFS/VFS.h" #include "Core/Reporting.h" #include "Core/MIPS/MIPS.h" #include "Core/MIPS/MIPSVFPUUtils.h" @@ -29,13 +30,6 @@ #define V(i) (currentMIPS->v[voffset[i]]) #define VI(i) (currentMIPS->vi[voffset[i]]) -// Flushes the angle to 0 if exponent smaller than this in vfpu_sin/vfpu_cos/vfpu_sincos. -// Was measured to be around 0x68, but GTA on Mac is somehow super sensitive -// to the shape of the sine curve which seem to be very slightly different. -// -// So setting a lower value. -#define PRECISION_EXP_THRESHOLD 0x65 - union float2int { uint32_t i; float f; @@ -798,274 +792,600 @@ float vfpu_dot(const float a[4], const float b[4]) { return result.f; } -// TODO: This is still not completely accurate compared to the PSP's vsqrt. -float vfpu_sqrt(float a) { - float2int val; - val.f = a; +//============================================================================== +// The code below attempts to exactly match the output of +// several PSP's VFPU functions. For the sake of +// making lookup tables smaller the code is +// somewhat gnarly. +// Lookup tables sometimes store deltas from (explicitly computable) +// estimations, to allow to store them in smaller types. +// See https://github.com/hrydgard/ppsspp/issues/16946 for details. - if ((val.i & 0xff800000) == 0x7f800000) { - if ((val.i & 0x007fffff) != 0) { - val.i = 0x7f800001; - } - return val.f; - } - if ((val.i & 0x7f800000) == 0) { - // Kill any sign. - val.i = 0; - return val.f; - } - if (val.i & 0x80000000) { - val.i = 0x7f800001; - return val.f; - } +// Lookup tables. +// Note: these are never unloaded, and stay till program termination. +static uint32_t (*vfpu_sin_lut8192)=nullptr; +static int8_t (*vfpu_sin_lut_delta)[2]=nullptr; +static int16_t (*vfpu_sin_lut_interval_delta)=nullptr; +static uint8_t (*vfpu_sin_lut_exceptions)=nullptr; - int k = get_exp(val.i); - uint32_t sp = get_mant(val.i); - int less_bits = k & 1; - k >>= 1; +static int8_t (*vfpu_sqrt_lut)[2]=nullptr; - uint32_t z = 0x00C00000 >> less_bits; - int64_t halfsp = sp >> 1; - halfsp <<= 23 - less_bits; - for (int i = 0; i < 6; ++i) { - z = (z >> 1) + (uint32_t)(halfsp / z); - } +static int8_t (*vfpu_rsqrt_lut)[2]=nullptr; - val.i = ((k + 127) << 23) | ((z << less_bits) & 0x007FFFFF); - // The lower two bits never end up set on the PSP, it seems like. - val.i &= 0xFFFFFFFC; +static uint32_t (*vfpu_exp2_lut65536)=nullptr; +static uint8_t (*vfpu_exp2_lut)[2]=nullptr; - return val.f; -} +static uint32_t (*vfpu_log2_lut65536)=nullptr; +static uint32_t (*vfpu_log2_lut65536_quadratic)=nullptr; +static uint8_t (*vfpu_log2_lut)[131072][2]=nullptr; -static inline uint32_t mant_mul(uint32_t a, uint32_t b) { - uint64_t m = (uint64_t)a * (uint64_t)b; - if (m & 0x007FFFFF) { - m += 0x01437000; - } - return (uint32_t)(m >> 23); -} +static int32_t (*vfpu_asin_lut65536)[3]=nullptr; +static uint64_t (*vfpu_asin_lut_deltas)=nullptr; +static uint16_t (*vfpu_asin_lut_indices)=nullptr; -float vfpu_rsqrt(float a) { - float2int val; - val.f = a; +static int8_t (*vfpu_rcp_lut)[2]=nullptr; - if (val.i == 0x7f800000) { - return 0.0f; - } - if ((val.i & 0x7fffffff) > 0x7f800000) { - val.i = (val.i & 0x80000000) | 0x7f800001; - return val.f; - } - if ((val.i & 0x7f800000) == 0) { - val.i = (val.i & 0x80000000) | 0x7f800000; - return val.f; - } - if (val.i & 0x80000000) { - val.i = 0xff800001; - return val.f; +template +static inline bool load_vfpu_table(T *&ptr,const char *filename, size_t expected_size) { +#if COMMON_BIG_ENDIAN + // Tables are little-endian. +#error Byteswap for VFPU tables not implemented +#endif + if(ptr) return true; // Already loaded. + size_t size = 0u; + INFO_LOG(CPU, "Loading '%s'...", filename); + ptr = reinterpret_cast(g_VFS.ReadFile(filename, &size)); + if(!ptr || size != expected_size) + { + ERROR_LOG(CPU, "Error loading '%s' (size=%u, expected: %u)", filename, (unsigned)size, (unsigned)expected_size); + if(ptr) delete[] ptr; + ptr = nullptr; + return false; } + INFO_LOG(CPU, "Successfully loaded '%s'", filename); + return true; +} - int k = get_exp(val.i); - uint32_t sp = get_mant(val.i); - int less_bits = k & 1; - k = -(k >> 1); +#define LOAD_TABLE(name, expected_size)\ + load_vfpu_table(name,"vfpu/" #name ".dat",expected_size) - uint32_t z = 0x00800000 >> less_bits; - uint32_t halfsp = sp >> (1 + less_bits); - for (int i = 0; i < 6; ++i) { - uint32_t zsq = mant_mul(z, z); - uint32_t correction = 0x00C00000 - mant_mul(halfsp, zsq); - z = mant_mul(z, correction); - } - - int8_t shift = (int8_t)clz32_nonzero(z) - 8 + less_bits; - if (shift < 1) { - z >>= -shift; - k += -shift; - } else if (shift > 0) { - z <<= shift; - k -= shift; - } +// Note: PSP sin/cos output only has 22 significant +// binary digits. +static inline uint32_t vfpu_sin_quantum(uint32_t x) { + return x < 1u << 22? + 1u: + 1u << (32 - 22 - clz32_nonzero(x)); +} - z >>= less_bits; +static inline uint32_t vfpu_sin_truncate_bits(u32 x) { + return x & -vfpu_sin_quantum(x); +} - val.i = ((k + 127) << 23) | (z & 0x007FFFFF); - val.i &= 0xFFFFFFFC; +static inline uint32_t vfpu_sin_fixed(uint32_t arg) { + // Handle endpoints. + if(arg == 0u) return 0u; + if(arg == 0x00800000) return 0x10000000; + // Get endpoints for 8192-wide interval. + uint32_t L = vfpu_sin_lut8192[(arg >> 13) + 0]; + uint32_t H = vfpu_sin_lut8192[(arg >> 13) + 1]; + // Approximate endpoints for 64-wide interval via lerp. + uint32_t A = L+(((H - L)*(((arg >> 6) & 127) + 0)) >> 7); + uint32_t B = L+(((H - L)*(((arg >> 6) & 127) + 1)) >> 7); + // Adjust endpoints from deltas, and increase working precision. + uint64_t a = (uint64_t(A) << 5) + uint64_t(vfpu_sin_lut_delta[arg >> 6][0]) * vfpu_sin_quantum(A); + uint64_t b = (uint64_t(B) << 5) + uint64_t(vfpu_sin_lut_delta[arg >> 6][1]) * vfpu_sin_quantum(B); + // Compute approximation via lerp. Is off by at most 1 quantum. + uint32_t v = uint32_t(((a * (64 - (arg & 63)) + b * (arg & 63)) >> 6) >> 5); + v=vfpu_sin_truncate_bits(v); + // Look up exceptions via binary search. + // Note: vfpu_sin_lut_interval_delta stores + // deltas from interval estimation. + uint32_t lo = ((169u * ((arg >> 7) + 0)) >> 7)+uint32_t(vfpu_sin_lut_interval_delta[(arg >> 7) + 0]) + 16384u; + uint32_t hi = ((169u * ((arg >> 7) + 1)) >> 7)+uint32_t(vfpu_sin_lut_interval_delta[(arg >> 7) + 1]) + 16384u; + while(lo < hi) { + uint32_t m = (lo + hi) / 2; + // Note: vfpu_sin_lut_exceptions stores + // index&127 (for each initial interval the + // upper bits of index are the same, namely + // arg&-128), plus direction (0 for +1, and + // 128 for -1). + uint32_t b = vfpu_sin_lut_exceptions[m]; + uint32_t e = (arg & -128u)+(b & 127u); + if(e == arg) { + v += vfpu_sin_quantum(v) * (b >> 7 ? -1u : +1u); + break; + } + else if(e < arg) lo = m + 1; + else hi = m; + } + return v; +} - return val.f; +float vfpu_sin(float x) { + static bool loaded = + LOAD_TABLE(vfpu_sin_lut8192, 4100)&& + LOAD_TABLE(vfpu_sin_lut_delta, 262144)&& + LOAD_TABLE(vfpu_sin_lut_interval_delta, 131074)&& + LOAD_TABLE(vfpu_sin_lut_exceptions, 86938); + uint32_t bits; + memcpy(&bits, &x, sizeof(x)); + uint32_t sign = bits & 0x80000000u; + uint32_t exponent = (bits >> 23) & 0xFFu; + uint32_t significand = (bits & 0x007FFFFFu) | 0x00800000u; + if(exponent == 0xFFu) { + // NOTE: this bitpattern is a signaling + // NaN on x86, so maybe just return + // a normal qNaN? + float y; + bits=sign ^ 0x7F800001u; + memcpy(&y, &bits, sizeof(y)); + return y; + } + if(exponent < 0x7Fu) { + if(exponent < 0x7Fu-23u) significand = 0u; + else significand >>= (0x7F - exponent); + } + else if(exponent > 0x7Fu) { + // There is weirdness for large exponents. + if(exponent - 0x7Fu >= 25u && exponent - 0x7Fu < 32u) significand = 0u; + else if((exponent & 0x9Fu) == 0x9Fu) significand = 0u; + else significand <<= (exponent - 0x7Fu); + } + sign ^= ((significand << 7) & 0x80000000u); + significand &= 0x00FFFFFFu; + if(significand > 0x00800000u) significand = 0x01000000u - significand; + uint32_t ret = vfpu_sin_fixed(significand); + return (sign ? -1.0f : +1.0f) * float(int32_t(ret)) * 3.7252903e-09f; // 0x1p-28f } -float vfpu_sin(float a) { - float2int val; - val.f = a; +float vfpu_cos(float x) { + static bool loaded = + LOAD_TABLE(vfpu_sin_lut8192, 4100)&& + LOAD_TABLE(vfpu_sin_lut_delta, 262144)&& + LOAD_TABLE(vfpu_sin_lut_interval_delta, 131074)&& + LOAD_TABLE(vfpu_sin_lut_exceptions, 86938); + uint32_t bits; + memcpy(&bits, &x, sizeof(x)); + bits &= 0x7FFFFFFFu; + uint32_t sign = 0u; + uint32_t exponent = (bits >> 23) & 0xFFu; + uint32_t significand = (bits & 0x007FFFFFu) | 0x00800000u; + if(exponent == 0xFFu) { + // NOTE: this bitpattern is a signaling + // NaN on x86, so maybe just return + // a normal qNaN? + float y; + bits = sign ^ 0x7F800001u; + memcpy(&y, &bits, sizeof(y)); + return y; + } + if(exponent < 0x7Fu) { + if(exponent < 0x7Fu - 23u) significand = 0u; + else significand >>= (0x7F - exponent); + } + else if(exponent > 0x7Fu) { + // There is weirdness for large exponents. + if(exponent - 0x7Fu >= 25u && exponent - 0x7Fu < 32u) significand = 0u; + else if((exponent & 0x9Fu) == 0x9Fu) significand = 0u; + else significand <<= (exponent - 0x7Fu); + } + sign ^= ((significand << 7) & 0x80000000u); + significand &= 0x00FFFFFFu; + if(significand >= 0x00800000u) { + significand = 0x01000000u - significand; + sign ^= 0x80000000u; + } + uint32_t ret = vfpu_sin_fixed(0x00800000u - significand); + return (sign ? -1.0f : +1.0f) * float(int32_t(ret)) * 3.7252903e-09f; // 0x1p-28f +} - int32_t k = get_uexp(val.i); - if (k == 255) { - val.i = (val.i & 0xFF800001) | 1; - return val.f; - } +void vfpu_sincos(float a, float &s, float &c) { + // Just invoke both sin and cos. + // Suboptimal but whatever. + s = vfpu_sin(a); + c = vfpu_cos(a); +} - if (k < PRECISION_EXP_THRESHOLD) { - val.i &= 0x80000000; - return val.f; +// Integer square root of 2^23*x (rounded to zero). +// Input is in 2^23 <= x < 2^25, and representable in float. +static inline uint32_t isqrt23(uint32_t x) { +#if 0 + // Reference version. + int dir=fesetround(FE_TOWARDZERO); + uint32_t ret=uint32_t(int32_t(sqrtf(float(int32_t(x)) * 8388608.0f))); + fesetround(dir); + return ret; +#elif 1 + // Double version. + // Verified to produce correct result for all valid inputs, + // in all rounding modes, both in double and double-extended (x87) + // precision. + // Requires correctly-rounded sqrt (which on any IEEE-754 system + // it should be). + return uint32_t(int32_t(sqrt(double(x) * 8388608.0))); +#else + // Pure integer version, if you don't like floating point. + // Based on code from Hacker's Delight. See isqrt4 in + // https://github.com/hcs0/Hackers-Delight/blob/master/isqrt.c.txt + // Relatively slow. + uint64_t t=uint64_t(x) << 23, m, y, b; + m=0x4000000000000000ull; + y=0; + while(m != 0) // Do 32 times. + { + b=y | m; + y=y >> 1; + if(t >= b) + { + t = t - b; + y = y | m; + } + m = m >> 2; } + return y; +#endif +} - // Okay, now modulus by 4 to begin with (identical wave every 4.) - int32_t mantissa = get_mant(val.i); - if (k > 0x80) { - const uint8_t over = k & 0x1F; - mantissa = (mantissa << over) & 0x00FFFFFF; - k = 0x80; - } - // This subtracts off the 2. If we do, flip sign to inverse the wave. - if (k == 0x80 && mantissa >= (1 << 23)) { - val.i ^= 0x80000000; - mantissa -= 1 << 23; - } +// Returns floating-point bitpattern. +static inline uint32_t vfpu_sqrt_fixed(uint32_t x) { + // Endpoints of input. + uint32_t lo =(x + 0u) & -64u; + uint32_t hi = (x + 64u) & -64u; + // Convert input to 9.23 fixed-point. + lo = (lo >= 0x00400000u ? 4u * lo : 0x00800000u + 2u * lo); + hi = (hi >= 0x00400000u ? 4u * hi : 0x00800000u + 2u * hi); + // Estimate endpoints of output. + uint32_t A = 0x3F000000u + isqrt23(lo); + uint32_t B = 0x3F000000u + isqrt23(hi); + // Apply deltas, and increase the working precision. + uint64_t a = (uint64_t(A) << 4) + uint64_t(vfpu_sqrt_lut[x >> 6][0]); + uint64_t b = (uint64_t(B) << 4) + uint64_t(vfpu_sqrt_lut[x >> 6][1]); + uint32_t ret = uint32_t((a + (((b - a) * (x & 63)) >> 6)) >> 4); + // Truncate lower 2 bits. + ret &= -4u; + return ret; +} - int8_t norm_shift = mantissa == 0 ? 32 : (int8_t)clz32_nonzero(mantissa) - 8; - mantissa <<= norm_shift; - k -= norm_shift; +float vfpu_sqrt(float x) { + static bool loaded = + LOAD_TABLE(vfpu_sqrt_lut, 262144); + uint32_t bits; + memcpy(&bits, &x, sizeof(bits)); + if((bits & 0x7FFFFFFFu) <= 0x007FFFFFu) { + // Denormals (and zeroes) get +0, regardless + // of sign. + return +0.0f; + } + if(bits >> 31) { + // Other negatives get NaN. + bits = 0x7F800001u; + memcpy(&x, &bits, sizeof(x)); + return x; + } + if((bits >> 23) == 255u) { + // Inf/NaN gets Inf/NaN. + bits = 0x7F800000u + ((bits & 0x007FFFFFu) != 0u); + memcpy(&x, &bits, sizeof(bits)); + return x; + } + int32_t exponent = int32_t(bits >> 23) - 127; + // Bottom bit of exponent (inverted) + significand (except bottom bit). + uint32_t index = ((bits + 0x00800000u) >> 1) & 0x007FFFFFu; + bits = vfpu_sqrt_fixed(index); + bits += uint32_t(exponent >> 1) << 23; + memcpy(&x, &bits, sizeof(bits)); + return x; +} - if (k <= 0 || mantissa == 0) { - val.i &= 0x80000000; - return val.f; - } +// Returns floor(2^33/sqrt(x)), for 2^22 <= x < 2^24. +static inline uint32_t rsqrt_floor22(uint32_t x) { +#if 1 + // Verified correct in all rounding directions, + // by exhaustive search. + return uint32_t(8589934592.0 / sqrt(double(x))); // 0x1p33 +#else + // Pure integer version, if you don't like floating point. + // Based on code from Hacker's Delight. See isqrt4 in + // https://github.com/hcs0/Hackers-Delight/blob/master/isqrt.c.txt + // Relatively slow. + uint64_t t=uint64_t(x) << 22, m, y, b; + m = 0x4000000000000000ull; + y = 0; + while(m != 0) // Do 32 times. + { + b = y | m; + y = y >> 1; + if(t >= b) + { + t = t - b; + y = y | m; + } + m = m >> 2; + } + y = (1ull << 44) / y; + // Decrement if y > floor(2^33 / sqrt(x)). + // This hack works because exhaustive + // search (on [2^22;2^24]) says it does. + if((y * y >> 3) * x > (1ull << 63) - 3ull * (((y & 7) == 6) << 21)) --y; + return uint32_t(y); +#endif +} - // This is the value with modulus applied. - val.i = (val.i & 0x80000000) | (k << 23) | (mantissa & ~(1 << 23)); - val.f = (float)sin((double)val.f * M_PI_2); - val.i &= 0xFFFFFFFC; - return val.f; +// Returns floating-point bitpattern. +static inline uint32_t vfpu_rsqrt_fixed(uint32_t x) { + // Endpoints of input. + uint32_t lo = (x + 0u) & -64u; + uint32_t hi = (x + 64u) & -64u; + // Convert input to 10.22 fixed-point. + lo = (lo >= 0x00400000u ? 2u * lo : 0x00400000u + lo); + hi = (hi >= 0x00400000u ? 2u * hi : 0x00400000u + hi); + // Estimate endpoints of output. + uint32_t A = 0x3E800000u + 4u * rsqrt_floor22(lo); + uint32_t B = 0x3E800000u + 4u * rsqrt_floor22(hi); + // Apply deltas, and increase the working precision. + uint64_t a = (uint64_t(A) << 4) + uint64_t(vfpu_rsqrt_lut[x >> 6][0]); + uint64_t b = (uint64_t(B) << 4) + uint64_t(vfpu_rsqrt_lut[x >> 6][1]); + // Evaluate via lerp. + uint32_t ret = uint32_t((a + (((b - a) * (x & 63)) >> 6)) >> 4); + // Truncate lower 2 bits. + ret &= -4u; + return ret; } -float vfpu_cos(float a) { - float2int val; - val.f = a; - bool negate = false; +float vfpu_rsqrt(float x) { + static bool loaded = + LOAD_TABLE(vfpu_rsqrt_lut, 262144); + uint32_t bits; + memcpy(&bits, &x, sizeof(bits)); + if((bits & 0x7FFFFFFFu) <= 0x007FFFFFu) { + // Denormals (and zeroes) get inf of the same sign. + bits = 0x7F800000u | (bits & 0x80000000u); + memcpy(&x, &bits, sizeof(x)); + return x; + } + if(bits >> 31) { + // Other negatives get negative NaN. + bits = 0xFF800001u; + memcpy(&x, &bits, sizeof(x)); + return x; + } + if((bits >> 23) == 255u) { + // inf gets 0, NaN gets NaN. + bits = ((bits & 0x007FFFFFu) ? 0x7F800001u : 0u); + memcpy(&x, &bits, sizeof(bits)); + return x; + } + int32_t exponent = int32_t(bits >> 23) - 127; + // Bottom bit of exponent (inverted) + significand (except bottom bit). + uint32_t index = ((bits + 0x00800000u) >> 1) & 0x007FFFFFu; + bits = vfpu_rsqrt_fixed(index); + bits -= uint32_t(exponent >> 1) << 23; + memcpy(&x, &bits, sizeof(bits)); + return x; +} - int32_t k = get_uexp(val.i); - if (k == 255) { - // Note: unlike sin, cos always returns +NAN. - val.i = (val.i & 0x7F800001) | 1; - return val.f; - } +static inline uint32_t vfpu_asin_quantum(uint32_t x) { + return x<1u<<23? + 1u: + 1u<<(32-23-clz32_nonzero(x)); +} - if (k < PRECISION_EXP_THRESHOLD) - return 1.0f; +static inline uint32_t vfpu_asin_truncate_bits(uint32_t x) { + return x & -vfpu_asin_quantum(x); +} - // Okay, now modulus by 4 to begin with (identical wave every 4.) - int32_t mantissa = get_mant(val.i); - if (k > 0x80) { - const uint8_t over = k & 0x1F; - mantissa = (mantissa << over) & 0x00FFFFFF; - k = 0x80; - } - // This subtracts off the 2. If we do, negate the result value. - if (k == 0x80 && mantissa >= (1 << 23)) { - mantissa -= 1 << 23; - negate = true; - } +// Input is fixed 9.23, output is fixed 2.30. +static inline uint32_t vfpu_asin_approx(uint32_t x) { + const int32_t *C = vfpu_asin_lut65536[x >> 16]; + x &= 0xFFFFu; + return vfpu_asin_truncate_bits(uint32_t((((((int64_t(C[2]) * x) >> 16) + int64_t(C[1])) * x) >> 16) + C[0])); +} - int8_t norm_shift = mantissa == 0 ? 32 : (int8_t)clz32_nonzero(mantissa) - 8; - mantissa <<= norm_shift; - k -= norm_shift; +// Input is fixed 9.23, output is fixed 2.30. +static uint32_t vfpu_asin_fixed(uint32_t x) { + if(x == 0u) return 0u; + if(x == 1u << 23) return 1u << 30; + uint32_t ret = vfpu_asin_approx(x); + uint32_t index = vfpu_asin_lut_indices[x / 21u]; + uint64_t deltas = vfpu_asin_lut_deltas[index]; + return ret + (3u - uint32_t((deltas >> (3u * (x % 21u))) & 7u)) * vfpu_asin_quantum(ret); +} - if (k <= 0 || mantissa == 0) - return negate ? -1.0f : 1.0f; +float vfpu_asin(float x) { + static bool loaded = + LOAD_TABLE(vfpu_asin_lut65536, 1536)&& + LOAD_TABLE(vfpu_asin_lut_indices, 798916)&& + LOAD_TABLE(vfpu_asin_lut_deltas, 517448); + uint32_t bits; + memcpy(&bits, &x, sizeof(x)); + uint32_t sign = bits & 0x80000000u; + bits = bits & 0x7FFFFFFFu; + if(bits > 0x3F800000u) { + bits = 0x7F800001u ^ sign; + memcpy(&x, &bits, sizeof(x)); + return x; + } + + bits = vfpu_asin_fixed(uint32_t(int32_t(fabsf(x) * 8388608.0f))); // 0x1p23 + x=float(int32_t(bits)) * 9.31322574615478515625e-10f; // 0x1p-30 + if(sign) x = -x; + return x; +} - // This is the value with modulus applied. - val.i = (val.i & 0x80000000) | (k << 23) | (mantissa & ~(1 << 23)); - if (val.f == 1.0f || val.f == -1.0f) { - return negate ? 0.0f : -0.0f; - } - val.f = (float)cos((double)val.f * M_PI_2); - val.i &= 0xFFFFFFFC; - return negate ? -val.f : val.f; +static inline uint32_t vfpu_exp2_approx(uint32_t x) { + if(x == 0x00800000u) return 0x00800000u; + uint32_t a=vfpu_exp2_lut65536[x >> 16]; + x &= 0x0000FFFFu; + uint32_t b = uint32_t(((2977151143ull * x) >> 23) + ((1032119999ull * (x * x)) >> 46)); + return (a + uint32_t((uint64_t(a + (1u << 23)) * uint64_t(b)) >> 32)) & -4u; } -void vfpu_sincos(float a, float &s, float &c) { - float2int val; - val.f = a; - // For sin, negate the input, for cos negate the output. - bool negate = false; - - int32_t k = get_uexp(val.i); - if (k == 255) { - val.i = (val.i & 0xFF800001) | 1; - s = val.f; - val.i &= 0x7F800001; - c = val.f; - return; - } +static inline uint32_t vfpu_exp2_fixed(uint32_t x) { + if(x == 0u) return 0u; + if(x == 0x00800000u) return 0x00800000u; + uint32_t A = vfpu_exp2_approx((x ) & -64u); + uint32_t B = vfpu_exp2_approx((x + 64) & -64u); + uint64_t a = (A<<4)+vfpu_exp2_lut[x >> 6][0]-64u; + uint64_t b = (B<<4)+vfpu_exp2_lut[x >> 6][1]-64u; + uint32_t y = uint32_t((a + (((b - a) * (x & 63)) >> 6)) >> 4); + y &= -4u; + return y; +} - if (k < PRECISION_EXP_THRESHOLD) { - val.i &= 0x80000000; - s = val.f; - c = 1.0f; - return; +float vfpu_exp2(float x) { + static bool loaded = + LOAD_TABLE(vfpu_exp2_lut65536, 512)&& + LOAD_TABLE(vfpu_exp2_lut, 262144); + int32_t bits; + memcpy(&bits, &x, sizeof(bits)); + if((bits & 0x7FFFFFFF) <= 0x007FFFFF) { + // Denormals are treated as 0. + return 1.0f; } - - // Okay, now modulus by 4 to begin with (identical wave every 4.) - int32_t mantissa = get_mant(val.i); - if (k > 0x80) { - const uint8_t over = k & 0x1F; - mantissa = (mantissa << over) & 0x00FFFFFF; - k = 0x80; + if(x != x) { + // NaN gets NaN. + bits = 0x7F800001u; + memcpy(&x, &bits, sizeof(x)); + return x; } - // This subtracts off the 2. If we do, flip signs. - if (k == 0x80 && mantissa >= (1 << 23)) { - mantissa -= 1 << 23; - negate = true; + if(x <= -126.0f) { + // Small numbers get 0 (exp2(-126) is smallest positive non-denormal). + // But yes, -126.0f produces +0.0f. + return 0.0f; } + if(x >= +128.0f) { + // Large numbers get infinity. + bits = 0x7F800000u; + memcpy(&x, &bits, sizeof(x)); + return x; + } + bits = int32_t(x * 0x1p23f); + if(x < 0.0f) --bits; // Yes, really. + bits = int32_t(0x3F800000) + (bits & int32_t(0xFF800000)) + int32_t(vfpu_exp2_fixed(bits & int32_t(0x007FFFFF))); + memcpy(&x, &bits, sizeof(bits)); + return x; +} - int8_t norm_shift = mantissa == 0 ? 32 : (int8_t)clz32_nonzero(mantissa) - 8; - mantissa <<= norm_shift; - k -= norm_shift; +float vfpu_rexp2(float x) { + return vfpu_exp2(-x); +} - if (k <= 0 || mantissa == 0) { - val.i &= 0x80000000; - if (negate) - val.i ^= 0x80000000; - s = val.f; - c = negate ? -1.0f : 1.0f; - return; - } +// Input fixed 9.23, output fixed 10.22. +// Returns log2(1+x). +static inline uint32_t vfpu_log2_approx(uint32_t x) { + uint32_t a=vfpu_log2_lut65536[(x >> 16) + 0]; + uint32_t b=vfpu_log2_lut65536[(x >> 16) + 1]; + uint32_t c=vfpu_log2_lut65536_quadratic[x >> 16]; + x &= 0xFFFFu; + uint64_t ret = uint64_t(a) * (0x10000u - x) + uint64_t(b) * x; + uint64_t d = (uint64_t(c) * x * (0x10000u-x)) >> 40; + ret += d; + return uint32_t(ret >> 16); +} - // This is the value with modulus applied. - val.i = (val.i & 0x80000000) | (k << 23) | (mantissa & ~(1 << 23)); - float2int i_sine, i_cosine; - if (val.f == 1.0f) { - i_sine.f = negate ? -1.0f : 1.0f; - i_cosine.f = negate ? 0.0f : -0.0f; - } else if (val.f == -1.0f) { - i_sine.f = negate ? 1.0f : -1.0f; - i_cosine.f = negate ? 0.0f : -0.0f; - } else if (negate) { - i_sine.f = (float)sin((double)-val.f * M_PI_2); - i_cosine.f = -(float)cos((double)val.f * M_PI_2); - } else { - double angle = (double)val.f * M_PI_2; -#if defined(__linux__) - double d_sine; - double d_cosine; - sincos(angle, &d_sine, &d_cosine); - i_sine.f = (float)d_sine; - i_cosine.f = (float)d_cosine; -#else - i_sine.f = (float)sin(angle); - i_cosine.f = (float)cos(angle); -#endif - } +// Matches PSP output on all known values. +float vfpu_log2(float x) { + static bool loaded = + LOAD_TABLE(vfpu_log2_lut65536, 516)&& + LOAD_TABLE(vfpu_log2_lut65536_quadratic, 512)&& + LOAD_TABLE(vfpu_log2_lut, 2097152); + uint32_t bits; + memcpy(&bits, &x, sizeof(bits)); + if((bits & 0x7FFFFFFFu) <= 0x007FFFFFu) { + // Denormals (and zeroes) get -inf. + bits = 0xFF800000u; + memcpy(&x, &bits, sizeof(x)); + return x; + } + if(bits & 0x80000000u) { + // Other negatives get NaN. + bits = 0x7F800001u; + memcpy(&x, &bits, sizeof(x)); + return x; + } + if((bits >> 23) == 255u) { + // NaN gets NaN, +inf gets +inf. + bits = 0x7F800000u + ((bits & 0x007FFFFFu) != 0); + memcpy(&x, &bits, sizeof(x)); + return x; + } + uint32_t e = (bits & 0x7F800000u) - 0x3F800000u; + uint32_t i = bits & 0x007FFFFFu; + if(e >> 31 && i >= 0x007FFE00u) { + // Process 1-2^{-14}<=x*2^n<1 (for n>0) separately, + // since the table doesn't give the right answer. + float c = float(int32_t(~e) >> 23); + // Note: if c is 0 the sign of -0 output is correct. + return i < 0x007FFEF7u ? // 1-265*2^{-24} + -3.05175781e-05f - c: + -0.0f - c; + } + int d = (e < 0x01000000u ? 0 : 8 - clz32_nonzero(e) - int(e >> 31)); + //assert(d >= 0 && d < 8); + uint32_t q = 1u << d; + uint32_t A = vfpu_log2_approx((i ) & -64u) & -q; + uint32_t B = vfpu_log2_approx((i + 64) & -64u) & -q; + uint64_t a = (A << 6)+(uint64_t(vfpu_log2_lut[d][i >> 6][0]) - 80ull) * q; + uint64_t b = (B << 6)+(uint64_t(vfpu_log2_lut[d][i >> 6][1]) - 80ull) * q; + uint32_t v = uint32_t((a +(((b - a) * (i & 63)) >> 6)) >> 6); + v &= -q; + bits = e ^ (2u * v); + x = float(int32_t(bits)) * 1.1920928955e-7f; // 0x1p-23f + return x; +} + +static inline uint32_t vfpu_rcp_approx(uint32_t i) { + return 0x3E800000u + (uint32_t((1ull << 47) / ((1ull << 23) + i)) & -4u); +} - i_sine.i &= 0xFFFFFFFC; - i_cosine.i &= 0xFFFFFFFC; - s = i_sine.f; - c = i_cosine.f; - return ; +float vfpu_rcp(float x) { + static bool loaded = + LOAD_TABLE(vfpu_rcp_lut, 262144); + uint32_t bits; + memcpy(&bits, &x, sizeof(bits)); + uint32_t s = bits & 0x80000000u; + uint32_t e = bits & 0x7F800000u; + uint32_t i = bits & 0x007FFFFFu; + if((bits & 0x7FFFFFFFu) > 0x7E800000u) { + bits = (e == 0x7F800000u && i ? s ^ 0x7F800001u : s); + memcpy(&x, &bits, sizeof(x)); + return x; + } + if(e==0u) { + bits = s^0x7F800000u; + memcpy(&x, &bits, sizeof(x)); + return x; + } + uint32_t A = vfpu_rcp_approx((i ) & -64u); + uint32_t B = vfpu_rcp_approx((i + 64) & -64u); + uint64_t a = (uint64_t(A) << 6) + uint64_t(vfpu_rcp_lut[i >> 6][0]) * 4u; + uint64_t b = (uint64_t(B) << 6) + uint64_t(vfpu_rcp_lut[i >> 6][1]) * 4u; + uint32_t v = uint32_t((a+(((b-a)*(i&63))>>6))>>6); + v &= -4u; + bits = s + (0x3F800000u - e) + v; + memcpy(&x, &bits, sizeof(x)); + return x; } -void InitVFPUSinCos() { - // TODO: Could prepare a CORDIC table here. +//============================================================================== + +void InitVFPU() { +#if 0 + // Load all in advance. + LOAD_TABLE(vfpu_asin_lut65536 , 1536); + LOAD_TABLE(vfpu_asin_lut_deltas , 517448); + LOAD_TABLE(vfpu_asin_lut_indices , 798916); + LOAD_TABLE(vfpu_exp2_lut65536 , 512); + LOAD_TABLE(vfpu_exp2_lut , 262144); + LOAD_TABLE(vfpu_log2_lut65536 , 516); + LOAD_TABLE(vfpu_log2_lut65536_quadratic, 512); + LOAD_TABLE(vfpu_log2_lut , 2097152); + LOAD_TABLE(vfpu_rcp_lut , 262144); + LOAD_TABLE(vfpu_rsqrt_lut , 262144); + LOAD_TABLE(vfpu_sin_lut8192 , 4100); + LOAD_TABLE(vfpu_sin_lut_delta , 262144); + LOAD_TABLE(vfpu_sin_lut_exceptions , 86938); + LOAD_TABLE(vfpu_sin_lut_interval_delta , 131074); + LOAD_TABLE(vfpu_sqrt_lut , 262144); +#endif } diff --git a/Core/MIPS/MIPSVFPUUtils.h b/Core/MIPS/MIPSVFPUUtils.h index 6506a0664da7..1b03ca390a06 100644 --- a/Core/MIPS/MIPSVFPUUtils.h +++ b/Core/MIPS/MIPSVFPUUtils.h @@ -35,18 +35,15 @@ inline int Xpose(int v) { #endif // The VFPU uses weird angles where 4.0 represents a full circle. This makes it possible to return -// exact 1.0/-1.0 values at certain angles. We currently just scale, and special case the cardinal directions. +// exact 1.0/-1.0 values at certain angles. // -// Stepping down to [0, 2pi) helps, but we also check common exact-result values. -// TODO: cos(1) and sin(2) should be -0.0, but doing that gives wrong results (possibly from floorf.) -// -// We also try an alternative solution, computing things in double precision, multiplying the input by pi/2. -// This fixes #12900 (Hitman Reborn 2) but breaks #13705 (Cho Aniki Zero) and #13671 (Hajime no Ippo). -// #2921 is still fine. So the alt solution (vfpu_sin_double etc) are behind a compat flag. -// -// A better solution would be to tailor some sine approximation for the 0..90 degrees range, compute -// modulo manually and mirror that around the circle. Also correctly special casing for inf/nan inputs -// and just trying to match it as closely as possible to the real PSP. +// The current code attempts to match VFPU sin/cos exactly. +// Possibly affected games: +// Final Fantasy III (#2921 ) +// Hitman Reborn 2 (#12900) +// Cho Aniki Zero (#13705) +// Hajime no Ippo (#13671) +// Dissidia Duodecim Final Fantasy (#6710 ) // // Messing around with the modulo functions? try https://www.desmos.com/calculator. @@ -54,9 +51,7 @@ extern float vfpu_sin(float); extern float vfpu_cos(float); extern void vfpu_sincos(float, float&, float&); -inline float vfpu_asin(float angle) { - return (float)(asinf(angle) / M_PI_2); -} +extern float vfpu_asin(float); inline float vfpu_clamp(float v, float min, float max) { // Note: NAN is preserved, and -0.0 becomes +0.0 if min=+0.0. @@ -67,6 +62,11 @@ float vfpu_dot(const float a[4], const float b[4]); float vfpu_sqrt(float a); float vfpu_rsqrt(float a); +extern float vfpu_exp2(float); +extern float vfpu_rexp2(float); +extern float vfpu_log2(float); +extern float vfpu_rcp(float); + #define VFPU_FLOAT16_EXP_MAX 0x1f #define VFPU_SH_FLOAT16_SIGN 15 #define VFPU_MASK_FLOAT16_SIGN 0x1 @@ -215,4 +215,4 @@ int GetVectorOverlap(int reg1, VectorSize size1, int reg2, VectorSize size2); bool GetVFPUCtrlMask(int reg, u32 *mask); float Float16ToFloat32(unsigned short l); -void InitVFPUSinCos(); +void InitVFPU(); diff --git a/Core/System.cpp b/Core/System.cpp index 8303f08a1580..a4ba6bf524b7 100644 --- a/Core/System.cpp +++ b/Core/System.cpp @@ -290,7 +290,7 @@ bool CPU_Init(std::string *errorString) { // likely to collide with any commercial ones. g_CoreParameter.compat.Load(g_paramSFO.GetDiscID()); - InitVFPUSinCos(); + InitVFPU(); if (allowPlugins) HLEPlugins::Init(); diff --git a/assets/vfpu/vfpu_asin_lut65536.dat b/assets/vfpu/vfpu_asin_lut65536.dat new file mode 100644 index 000000000000..507f51f24bbd Binary files /dev/null and b/assets/vfpu/vfpu_asin_lut65536.dat differ diff --git a/assets/vfpu/vfpu_asin_lut_deltas.dat b/assets/vfpu/vfpu_asin_lut_deltas.dat new file mode 100644 index 000000000000..1c697042eb26 Binary files /dev/null and b/assets/vfpu/vfpu_asin_lut_deltas.dat differ diff --git a/assets/vfpu/vfpu_asin_lut_indices.dat b/assets/vfpu/vfpu_asin_lut_indices.dat new file mode 100644 index 000000000000..532c7780b053 Binary files /dev/null and b/assets/vfpu/vfpu_asin_lut_indices.dat differ diff --git a/assets/vfpu/vfpu_exp2_lut.dat b/assets/vfpu/vfpu_exp2_lut.dat new file mode 100644 index 000000000000..dcf544972249 --- /dev/null +++ b/assets/vfpu/vfpu_exp2_lut.dat @@ -0,0 +1,4 @@ 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‹Œpk|c^~€_b€€ea†ƒce……heŠ†ชง‹y™š|xŸ˜‚}›ž~|ฃƒ€Ÿข€ƒฃก†s—”wu˜–yw›˜zy™š|{ž˜‚}Ÿž~กso”ss‘”ts—”wu˜˜vw›˜|yœš|l‹ŒpkŠuoso”us‘”ts—”xu˜˜vg‹‰kjŠml‹Œpm‘Šuosq•us•”te…‡eeŠ†jg‹ŠjjŠmkŽŒpm‘Švo’sq•’va†‚ge…‡eeŠ†kg‹ŠjjŠokŽŒpoŠvo’ss‘ƒcd†‚ge…‡eg‹†kgŒŠjl‹ŠokŒpoŠvo”ss‘ƒcd†…heˆ‡eg‹‰kgŒŠjl‹ŒpkŒposo”ss‘”ts—…heˆ†jg‹‰kgŒŠml‹ŒpkŠuosq•us‘”tu˜”xu˜˜vy™˜|jŠml‹Œpm‘Šuo’sq•us•”tu˜”xt›˜vy™˜|xŸš|}›˜„|ฃž~€Ÿข€€ฅข„s•”tu˜–yt›˜vy™š|xŸ˜‚}›ž~|ฃƒ€Ÿข€€ฅก†ƒฃฅ……heŠ†jg‹‰kjŠmkŽŒpm‘Šuo’sq•ua†ƒce…‡eeŠ†kg‹ŠjjŠokŽŒpm‘Švo’sq•’vs•”tu˜–yt›˜vy™š|xŸ˜‚}›ž~|ฃƒ€Ÿข€€ฅก†ƒฃฅ……heŠ†jg‹‰kjŠmkŽŒpm‘Šuo’sq•us•”tu˜”xt›˜vy™˜|xŸš|}›ž~|ฃž~€Ÿข€€ฅข„ƒฃฅ……จฅˆ†ชง‹‰ซงŒŠml‹Œpm‘Šuosq•us‘”tu˜”xu˜˜vy™˜|yœš|}›˜„|ฃž~€Ÿ ƒ€ฅข„ƒฃค†…จฅˆ‡eg‹‰kgŒŠjl‹ŒpkŠuoso”us‘”ts—”xu˜˜vw›˜|yœš|{ž˜„}Ÿž~€Ÿ ƒ€cb„ƒcd†‚geˆ‡eg‹†kgŒŠjl‹ŠokŒposo”ss‘”ts—”wu˜˜vw›˜zy\Z|{^kŽŒpm‘Švo’sq•’vs•”wu˜–yt›˜zy™š|xŸ˜‚}›ž~|c]ƒ€_b€€ea†ƒce…‡eeŠ†jg‹ŠjjŠm}›˜„|ฃž~€Ÿ ƒ€eb„ƒcd†…heˆ‡eg‹‰kgŒŠml‹ŒpkŠuoso”us‘”tsWe…‡eg‹†kg‹Šjl‹ŠokŽŒpoŠvo”ss‘’vs—”wuXVyw[XzyYjŠmkŽŒpm‘Šuo’sq•’vs•”tu˜–yt[XvyYZ|x_Z|ŒpkŠuoso”us‘”ts—”xu˜˜vyYX|y\Z|}[kŒpoŠvo”ss‘’vs—”wuXVyw[XzyYZ|{^kŽŒpm‘Šuo’sq•’vs•”tuXVyt[XvyYZ|Šml‹ŒpkŠuoso”usQTtsWTxuXg‹†kgŒŠjl‹ŠokŒpoŠvo”ssQRvƒce…‡eeŠ†jg‹ŠjjŠmkŽŒpmQJv€_`ƒ€eb„ƒce……heˆ†jg‹‰kgŒŠm{^X„}_^~a`ƒ€cb€ƒcd†‚ge…–yt[XzyYZ|x_X‚}[^~a]ƒ€_q•us•”tuXTxt[XvyYX|x_l‹ŒpkŒposoTPssQTtsWe…‡eeŠ†kg‹Šjl‹ŠokNLp|c]ƒ€_b€€ea†ƒce……heJXvyYX|y\Z|}[X„}_^~€_o”ssQRvsWTwuXXvw[XzŠjjŠokŽŒpmQJvoRPs€eb„ƒce……heˆ†jgKIkgLZ|{^X„}_^~a`ƒ€cb@RvsUTwuXVyw[XzyYjŠmkNLpmQJuoRPsqUb„ƒcd†…heHGegKIky\Z|{^X‚}_^~a]C@cqURvsUTtuXVyt[Xv‰kgLJmlKLpmQJuoO`ƒ€cb„ƒcdFBgeHGew[XzyYZ|{^X‚}[mQJuoRPsqUPusUTt…heHGegKIkgLJjlKX‚}_^~a]C@cb@RvsUTtuXVyt[X:IkgLJmlKLpmQJun™‚mkŽ{tž˜„€จงŒ|ฃก‰†pj–”xxŸ‡t›˜‚}จฅŠŠon›“kztž™„‚งงŒŠvs—†pk–”xwค‡ญฆ’ตฅŠŠqn›“|ฃก††ฐƒ‚งฅ’Švs—˜‚|จกxฃ‡‚ญซutž˜„€จ”|ฃก‰†ฐช–{xŸœ‡sš˜‚|จฅŠŠฏฎ›“xฃก†tž˜„‚งงŒŠถณ—˜||จ”xxŸ‡ญฆ’ut›˜„€ฅ“xคก†…ฐช–zxŸƒs——‚|จกŒŠฏฏ”“xฃ‡tž˜„€ฅงŒŠตฐš˜||ฃกŒ†ฐƒญฅ’Œvt›˜‚€ฅฅŠŠฑœ‰†ซช“ztžƒ‚งฅ‘Šถณ—†ฐฏ””xxฃ‡ญซตดž˜„n›”|ฃก††ฐช–ปธŸœ‡ญ˜‚|จฅŠŠฏฎ™“xฃก††ซช“‚งงŒŠตณ—˜||จกŒ…ฒฏ””ธธฃut›˜„€ฅฅŠตฎ›”|ฃก‰†ฐƒซฅ’Šถณš˜‚|จฅŠŠฏฎ›“ฟธฃŽ{tž˜„‚งงŒŠถณ—˜||จกŒ…ฒฏ”ญฆ’ตด›˜„€ฅฅŠตฎ›˜ผผฃก‰†ฐƒซฅ’Šถด›˜‚|จฅŠŠฏฎ›“ฟธฃก†tž˜„‚งงŒŠถณ——‚|จกŒ…ฒฏ”“ปธฃ‡sž˜„€ฅฅŠตฎ›˜||ฃก‰†ฐช–”ธธŸ‡t›˜‚}จฅŠŠฏฎ›“ฟธคก††ซช–บตŸรยงฅ’|จกŒ…ฒฏ”“{xฃ‡†ซซŽปดž˜„‚งงŒŠตณ—˜ผช–”xxŸ‡ญฅ’ตด›˜„€ฅฅŠตฎ›”ฟผฃก‰†ฐช–ซฅ’Šถณš˜‚|จฅŠŠฏฎ›“ฟธฃก††ซช–บดžรยงฅ’ŠถกŒ…ฒฏ””xxฃ‡‚ญซŽปดž˜„€จงŒŠตณ—˜ผผคกŒ†ฐฏ””ธทควด›˜‚€ฅฅŠŠตฎ›”|ฃก††ฐช–ปธŸƒญฅ’Œถด›˜ยภฅฅŠŠฑฎ›“ฟผฃกฦลฐช–‚งฅ‘Šถณ—˜‚|จกŒŠฏฏ”“ฟธฃœ‰†ซซบดž™„‚งงŒŠถณ——ยผจกŒ…ฒฏ”“ปธฃวฦซซŽปดž˜ฤยง˜||ฃกŒ†ฐช–”ธธŸ‡ญฅ’ตด›˜„€ฅฅŠตฎ›”ฟผฃก‰†ฐช–ปธŸœ‡ญฅ’ตด›˜ยภฅฅŠŠตฎ›“ฟผฃก††ฐช–บธŸรมญฅ’Œถด›˜ยฝจฅŠŠฑฎ›“ฟธคกฦลฐช–บธŸรมซฅ’Šถด›˜ยผจฅŠŠฏฎ›“ฟธฃกฦฦซช–บตŸรยงฅ’Šถณš˜ยผจกŠฏฎ™“ฟธฃœษฦซช“บดžรยงฅ‘Šถณ—˜ยผจกŒŠฏฏ”“ฟธฃœษฦซซบดž™ฤยงงŒŠถณ——ยผจกŒ…ฒฏ”“ปธฃวฦซซŽปดž˜ฤยงงŒŠตณ—˜ผผจกŒ…ฒฏ””ธธฃ‡‚ญซตดž˜„€จงŒŠตฐš˜ผผคกŒ†ฐฏ””ธทค‡ญซตณž˜„€ฅงŒŠตฎ›˜||ฃกŒ†ฐผจกŒ…ฒฏ””ธธฃวยญซŽปดž˜ฤภจงŒŠตณ—˜ผผคกŒ†ฐฏ””ธทค‡ญซตดž˜„€ฅงŒŠตฐš˜||ฃณ——ยผจกŒ…ฒฏ”“ปธฃ‡‚ญซŽปดž˜„€จงŒŠตณ—˜||จกŒ†ฐฏ””xxฃ‡ญซœษฦซซบดž™ฤยงงŒŠถณ——ยผจกŒ…ฒฏ”“ปธฃ‡†ซซŽปดž˜„บดžรยงฅ’Šถณ—˜ยผจกŠฏฏ”“ฟธฃœ‰†ซซบดž™„บตŸƒซฅ’Šถณš˜‚|จฅŠŠฏฎ›“xฃก††ซช–z†ฐช–บธŸƒญฅ’Œถด›˜‚}จฅŠŠฑฎ›“xคก†˜ผผฃก‰†ฐช–”ธธŸœ‡ญฅ’ตด›˜‚€ฅฅŠŠตภฅงŒŠตฐš˜ผผฃกŒ†ฐซ–”xwค‡ญฆ’‡‚ญซŽปดž˜„€จงŒŠตณ—˜||จกŒ†ฐผจกŒŠฏฏ”“ฟธฃœ‰†ซซztž™„‚งตŸƒ‚งฅ’Šถณš˜‚|จฅŠŠฏฎ™“xฃฎ›“ฟผฃก††ฐช–zxŸƒญฅ’Švญฅ’ตด›˜„€ฅฅŠตฎ›”|ฃก‰˜||คกŒ†ฐฏ””xwค‡ญซu†ซซŽปดž˜„‚งงŒŠvs—˜||จณ—˜‚|จกŠฏฎ™“xฃœ‰†ซธคก†…ฐช–zxŸƒซฅ’Švญฅ’ตด›˜‚€ฅฅŠŠun›”Šตฐš˜||ฃกŒ†ฐซ–”xwค‡“{xฃ‡‚ญซŽ{tž˜„€จดžƒ‚งฅ‘Švs—˜‚|จกŒŠo}จฅŠŠฏฎ›“xคก††kj–ก††ฐช–{xŸœ‡ญฅ’‡ญฆ’usž˜„€ฅงŒŠu‚งงŒŠus—˜||จกŒ…r|จกŠฏฏ”“xฃœ‰†kkก†…ฐช–zuŸƒke’œ‡ญฅ’ut›˜‚€ฅฅŠ˜„€ฅงŒŠun›˜||ฃกŒ˜||จกŒ…ro””xxฃฎ™“xฃœ‰†kj“ztžช–zxŸƒke’Švt›ฅ’ut›˜‚€eeŠŠu€ฅงŒŠupš˜||caŒ—‚|จกŒ…ro”“{xc[‹we`ŽŽ{xd`Ž‰ye“|hf’|de‘€ijVR‚|je““|iX„‚miXW‚mi˜’‚o[W……ppZW…€nn™„vs^\‰„vn\\‡…rnœŠvs`[‹Šuu_[‹„v`Ž‰yxca‰ys`aŒŒve‘{weeŽzwe`Ž|ieSS{}hf’|de’kjVR‚|jj“”|je“€niXX‚‚mi˜’‚kk–†ppZW…€nn[Y„€ni˜„vs\]‡…rn\W…†po›—…u_[‹Šqt^[‹„vs\]‡wdaŒvs`a‰Švs`[‹Šu`NN{xd`Ž‰ywda‰ys`MweeQO{weeŽŽ{xd`Ž|ieSM|hf’|de’{weR‚|jjSS|ie““{}he“miXR‚kkVR‚|jj“”|jX„€niXX‚‚miXR‚kk–’‚pZW…€nn[Y„€nnYX‚‚miXW‚n\W…†po[W……ppZY„€nnYX„s^]‡„vn\\‡…ro[W……ppZW…t^[‹„vs^\‰„vs\\‡…rn\W…†p[KJuu_[‹Šqt^\‰„vs\]‡„vn\Lvs`aIJvu_[‹Šqt^[‹„vs^]‡„vaMIys`aIJvs`[‹Šuu_[‹„vs^\‰„vaMIys`aLLvs`a‰Šuu_[‹Šqt^\‰„vcMIywdaLLvs`a‰Švs`[‹Šqt^[‹„vs^IywdaMIys`aLJvs`[‹Šuu_[‹„vs^\‰„vaMIys`aLLvs`aIJuu_[‹Šqt^[‹„vs\]‡„vn\Lvs`aIJvs`[KJqt^[‹„vs^\‰„vn\\‡…rn\W…†ppZJuu_[KJqs^\IDvs\]‡…rn\W…†po[W……pn[Y„€nnYX„€n]GDvn\\GEro[WEEppZW…€nnYX„€niXX‚‚miXR‚kkVR‚€ijVT|jeS@nnYXBBmiXW‚mkVR‚€ijVR‚|jjSS|ieSS{}heSM|deRMweeQOzwe`NN{xd`NIywda|hfRMweeQO{weeNOzxd`NIyxccMIys`aLLvs`aIJvu_[KJqt^[KDvs^]GDvn\\‡…ro[W……ppZW…€nn[X„€niXX‚‚miXW‚kkVR‚€ijVT|jeSS|ieSS{|hfRM|deRMweeNOzwe`NN{xccMIywdaMIys`aIJvs`[‹Šuu_[‹„vs^\‰„vs\]‡…rn\W…†po[W…€nn[Y„€nnYX„‚miXW‚miXR‚kjVR‚|jjST|ieSS{}heSM|heRMweeQO{weeNN{xd`NIyxcaMIys`aLLvs`aIJuu_[KJqt^[KDvs\]GDvn\\GFpo[WEEppZWE@nnYXD@n}heSM|heRMweeQO{weeNN{xd`NIyxccMIys`aLLvs`aIJuu_[KJqt^[KDvs\]GDvn\\GR‚kjVR‚|jjST|jeSS{}heSM|hfRMweeQO{weeNN{xd`NI98ccM]GDvn\WEFpo[WEEpn[YD@nnYX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mkqntq85>;>>AADDLJMMPPTQ[Y]\`_cbghmkqntq84<;>>AADDGJMMPPTRYY]\`_cbgdnkqntq858;>>AADDGHQMPPTRYU_\`_cbgejkqn418588B>AADDGGOMPPTRYT_\`_cbgejgsn418587?>AADDGGJMPPTRYU\Wc_cbgejgqn418588;>AADDGGJLRPTRYU\Wb_cbgejhmn418588;:FADDGGJJRPTRYU\Y]_cbgejhmj618588;:DADDGGJJM_cRYU\Y][fbgejhmj518588;;>ADDGGJJMMURYU\Y]Zfbgejhmk118588;;>>HDGGJJMMTRYU\Y]\`bgejhmk1.9588;;>=HDGGJJMMPRYU\Y]\`^iejhmkqm9588;;>>AALGJJMMPPXU\Y]\`]iejhmkqn4588;;>>AAHGJJMMPPWU\Y]\`_cejhmkqn41<8;;>>AADGJJMMPPTU\Y]\`_calhmkqntq88;;>>AADDOJMMPPTR\Y]\`_cajhmkqntq85>;>>AADDLJMMPPTQ[Y]\`_cbghmkqntqxt<;>>AADDGJMMPPTRYY]\`_cbgdnkqntqxux{>>AADDGHQMPPTRYU_\`_cbgejkqntqxuxxB>AADDGGOMPPTRYT_\`_cbgejgsntqxuxw~AADDGGJMPPTRYU\WcMURYU\Y]Zfbgejhmkqq8588;;>>HDGGJJMMTRYU\Y]\`bgejhmkqnyu88;;>=HDGGJJMMPRYU\Y]\`^iejhmkqmyuxx;;>>AALGJJMMPPXU\Y]\`]iejhmkqntuxx{{>>AAHGJJMMPPWU\Y]\`_cejhmkqntq|x{{~~AADGJJMMPPTDGHQMPPTRYU_\`_cbgejkqntq8588B>AADDGGOMPPTRYT_\`_cbgejgsntqxuxw?>AADDGGJMPPTRYU\Wc_cbgejgqntqxuxx{~AADDGGJLRPTRYU\Wb_cbgejhmntqxuxx{z†n9588;;>=HDGGJJMMPRYU\Y]\`^iejhmkqmyuxx;;>>AALGJJMMPPXU\Y]\`]iejhmkqntuxx{{~~AAHGJJMMPPWU\Y]\`_cejhmkqntq|x{{~ntq858;>>AADDGHQMPPTRYU_\`_cbgejkqntqxuxxB>AADDGGOMPPTRYT_\`_cbgejgsntqxuxw~DDGGJMPPTRYU\Wc_cbgejY]Zfbgejhmkqqxuxx;;>>HDGGJJMMTRYU\Y]\`bgejhmkqnyuxx{{~}HDGGJJMMPRYU\Y]\`^iejhmkqmyuxx{{~~„„GGJJMMPPTRYU\Y]\`_cbgejhmkqntqxuxx{||{>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxu88;;>>AADRYU\Y]\`_cbgejhmkqntrrqxuxx{{~~AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxuxx;;>>AADADDGGJJMMPPTRYU\Y]\`_cbguxx{{~~DDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxuxyyx;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxu88;;>>AADDGGJJJJMMPPTRYhmkqoontqxuxx{{~~AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxuxx{{>>A>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxu88;;>>AADDGGJJMMPQQPTRYU\Y]\`_cbgejhm{~~AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxuxx{{>>AADDGGGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxu88;;>>AADDGGJJMMPPTRYWYU\Y]\`_cbgejhmkqntq8588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejiihmk1.418588;NNMPPTRYU\Y]\`_cbgejhmkqntqxuxx{{>>AADDGGJJMMPPTRYU\Y]\`\`_cbgejhmkqntqxuxx;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqoqntq8588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntq8588;;>>ABBADDGGJJMMPPTRYU\Y]\`_cbgejhmkqn418588;;>>AADDGGJJMMPPTPTRYU\Y]\`_cbgejhmkqn418588;;>>AADDGGJJMMPPTRYU\Y]\`_ccebgejhmk1.418588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmk1.41866588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmk1.418588;;>>AADDGGGGJJMMPPTRYU\Y]\`_cbgejhmk1>A18588;;>>AADDGGJJMMPPTRYWYU\Y]\`_cbgejh-+1.418588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejiih-+1.418588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmk1.418588;;;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmk1.418588;;>>AADDGGJJMJMMPPTRYU\Y]\`_cbgejhmkqn418588;;>>AADDGGJJMMPPTRYU\Y]]]\`_cbgejhmkqn418588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqoontq8588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxuxx;;>>A>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntqxuxx;;>>AADDGGJJMMPQQPTDGGJJMMPPTRYU\Y]\`_cbgejhmk1.418588;;>>>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqntq8588;;>>AADDGGJJMMPPOPTRYU\Y]\`_cbgejhmkqntqxu88;;>>AADDGGJJMMPPTRYU\Y]\``b_cbgejhmkqntqxuxx;;>>AAD588;;>>AADDGGJJMNNMPPTRYU\Y]\`_cbgejhmkqn418588;;>>AADDGGJJMMPPTRYU\Y]\`\`_cbgejhmkqntqxu88;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqoqntqxuxhmk1.418588;;>>AADDGGJJMMPPTRYU\Y]]]\`_cbgejhmkqntq8588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmkqoontqxuxx;;>>AADDGGJ;>>AADDGGJJMMPPTRYU\Y]Y]\`_cbgejhmkqntq8588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmlnkqntqxuxx{{>>AADDGGJJM>AADDGGJJMMPPTRYU\ZZY]\`_cbgejhmkqntq8588;;>>AADDGGJJMMPPTRYU\Y]\`_cbgejhmhmkqntqxuxx{{>POPTRYWWU\Y]]_\`_cbgbgejhmllkqntssqxuxx{x{{~~„„GHHGJJMMPMPPTRYRYU\Y]]]\`_ccebgejhmhmkq~„„„„‡‡Š‹KJMMPQSPTRYU\U\Y]\```_cbgfhejhmkqkqntqxuuuxx{||{~~DADDGGJJJJMMPQQPTRYWYU\Y]\`\`_cbgffejx{{~~„„‡„‡‡JJMMMMPPTTTRYU\Z\Y]\`_c_cbgejiihmkqoqntqxuxuxx{{~~~~AADEEDGGJJMJMMPPTPTRYU\ZZY]\``b_cbgejejhmkq~„„‡ˆHGJJMMPMPPTRYRYU\Y]]]\`_ccebgejhmhmkqntrrqxuxyyx{{~~A>AADDGGGGJJMNNMPPTTVRYU\Y]Y]\`_cccbgejikhmkqntntqxuxx88;;>??>AADDGDGGJJM\`\`_cbgffejhmlnkqntqxqxuxx{{{{~~‚BADDGGJGJJMMPPOPTRYWWU\Y]]_\`_cbgbgejhmllkqntssqxuxx{x;;>>AAAADDGHHGJJMMPMPPTRYRYU\Y]]]\`_ccebgejhmhmkqntrrqxu8998;;>>A>AADDGGGGJJMNNMPPTTVfhejhmkqkqntqxuuuxx{||{~~AADADDGGJJJJMMPQQPTRYWYU\Y]\`\`_cbgffejhmlnkqntqxqxuxx{{;;>>ABBADDGGJGJJMMPPOPTRYWWU\Y]]_\`_cbgbgejhmllkqntssqxuxx;8;;>>AAAADDGHHGJJMMPPOPTRYWWU\Y]]_\`_cbgbgejhmllkqntssq8588;8;;>>AAAADDGHHGJJMMPMPPTRYRYU\Y]]]\`_ccebgejhmhmkqntr21858998;;>>A>AADDGGGGJJMNNMPPTTVRYU\Y]Y]\`_cccbgejikhmkqn4.41858888;;>??>AADDGDGGJJMMMMPPTTTRYU\Z\Y]\`_c_cbgejiihmk1/1.41858588;;>>>>AADEEDGGJJMJMMPPTPTRYU\ZZY]\`nt_cbgejejhmk1//.41866588;;>;>>AADDDDGGJKKJMMPQSPTRYU\U\Y]\```_cbgfhejhmk1+1.41855588;;>;>>AADDDDGGJKKJMMPQSPTRYU\U\Y]\```_cbgfhejhmk1+1.41855588;<<;>>AADADDGGJJJJMMPQQPTRYWYU\Y]\`\`_cbgffejhmlnk1.41818588;;;;>>ABBADDGGJGJJMMPPOPTRYWWU\Y]]_\`_cbgbgejhmllkqn43318588;8;;>>AAAADDGHHGJJMMPMPPTRYRYU\Y]]]\`_ccebgejhmhmkqntrrq858998;;>>A>AADDGGGGJJMNNMPPTTVRYU\Y]Y]\`_cccbgejikhmkqntntqxu8888;;>??>AADDGDGGJJMMMMPPTTTRYU\Z\JMMPQQPTRYWYU\Y]\`\`_cbgffejhml.+1.41818588;;;;>>ABBADDGGJGJJMMPPOPTRYWWU\Y]]_\`_cbgbgejhmllkqn43318588;8;;>>AAAADDGHHGJJMMPMPPTRYRYU\Y]]]\`_ccebgejhmhmkqntrrqxu8998;;>>A>AAD55588;;>;>>AADDDDGGJKKJMMPQSPTRYU\U\Y]\```_cbgfhejhmkqk1.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COQ,RP;OMaPLL1P:ZPFN!Q.TP>QPdPNN3P?\PGO'P2UP@OQfPOO7PF^PJJ,Q4WPCOPjPRP9PIaPLL.Q:ZPDQ!QnPSP=OPbPMM3P<[PGO'PpPUP@OQfPOO5PB^PII)QtPWPAQPjPP9PI_PKK.QwPXPDQ!QlPSP=OMbPMM1P<[PFN$QpPTP>QQfPNN5PB\PII)QrPVPAQQhPP9PF_PKK,QwPXPCOQlPRP;OMaPLL1P|PZPFN$QnPTP>QPdPNN3PP\PII'PrPVP@OQhPOO7P†P^PJJ,QtPWPCOQjPRP;O‰PaPLL.QzPZPDQ!QnqPzPZPP„‘^‘PlPRPPyP‰P_PJŠl‘PtPVPP‘W‘PfPOuPP\PGd‘PpPTPP}PPbPLŒqPzPXPD‘^‘PjPRPPyP†P_PJŠi‘PtPVP@W‘PfPOuPP\PGd‘PpPTP=PPbPLŒqPzPXPD‘^‘PjPRP9P†P_PJŠi‘PtPVP@W‘PfPNN5PP[PGd‘PnPTP=PPbPLL.‘PzPXPC^‘PjPP9P†P^PJJ)‘PrPVP@S‘PfPNN3PP[PFN$‘PnPSP=PPaPLL.‘PwPXPCOPjPP7P†P^PII)‘PrPUP@S‘PdPNN3P|P[PFN!‘PnPSP;PPaPKK.‘PwPWPCOPhPP7P‚P^PII'PrPUP>Q‘PdPMM3P|PZPFN!‘PlPSP;O‰PaPKK,‘PwPWPAQPhPOO7P‚P\PII'PpPUP>QPdPMM1P|PZPDQ!‘PlPRP;O‰P_PKK,QtPWPAQ‘PhPOO5P‚P\PGO'PpPTP>QPbPMM1PzPZPDQ!‘PlPRP;O‰P_PKK,QtPWPAQ‘PhPOO5P‚P\PGO'PpPTP>QPbPMM1PzPZPDQQlPRP9P‰P_PJJ,QtPVPAQQfPOO5PP\PGO$QpPTP=OPbPLL1PzPXPDQQjPRP9P†P_PJJ)QtPVP@OQfPNN5PP[PGO$QnPTP=OMbPLL.QzPXPCOQjPP9PF^PJJ)QrPVP@OQfPNN3PP[PFN$QnPSP=OMaPLL.QwPXPCOPjPP7PF^PII)QrPUP@OQdPNN3P<[PFN!QnPSP;OMaPKK.Q7WPCOPhPP7PB^PII'PrPUP>QQdPMM3P<ZPFN!QlPSP;OIaPKK,Q7WPAQPhPP7PB^PII'PrPUP>QQdPMM3P<ZPFN!QlPSP;OIaPKK,Q7WPAQPhPOO7PB\PII'P0UP>QPdPMM1P<ZPDQ!QlPRP;OI_PKK,Q4WPAQQhPOO5PB\PGO'P0TP>QPbPMM1P:ZPDQQlPRP9PI_PJJ,Q4VPAQQfPOO5P?\PGO$Q0TP=OPbPLL1P:XPDQQjPRP9PF_PJJ)Q4VP@OQfPNN5P?[PGO$Q.TP=OMbPLL.Q:XPCOQjPP9PF^PJJ)Q2VP@OQfPNN3P?[PFN$Q.SP=OMaPLL.Q7XPCOPjPP7PF^PII)Q2UP@OQdPNN3P<[PFN$QnPSP=OMaPLL.Q7XPCOPjPP7PF^PII)Q2UP@OQdPNN3P<[PFN!QnPSP;OMaPKK.Q7WPCOPhPP7PB^PII'PrPUP>QQdPMM3P<ZPFN!QlPSP;OIaPKK,Q7WPAQPhPOO7PB\PII'PpPUP>QPdPMM1P<ZPDQ!QlPRP;OI_PKK,QtPWPAQQhPOO5PB\PGO'PpPTP>QPbPMM1PzPZPDQQlPRP9PI_PJJ,QtPVPAQQfPOO5PP\PGO$QpPTP=OPbPLL1PzPXPDQQjPRP9P†P_PJJ)QtPVP@OQfPNN5PP[PGO$QnPTP=OPbPLL.QzPXPCOQjPP9P†P_PJJ)QtPVP@OQfPNN5PP[PGO$QnPTP=OPbPLL.QzPXPCOQjPP9P†P^PJJ)QrPVP@O‘PfPNN3PP[PFN$‘PnqPzPXPPƒ[PhPOuPP[PP†Ža‘PlPRPPyP†P^PP‰‰i‘PrPUPP~‘PPbPLŒn‘PwPWPP‘W‘PfPNŽsP|PZPP„‘^‘PjPPPwP‚P\PGd‘PnPSPP{P‰P_PJŠi‘PrPVPP€S‘PdPMqPzPXPC[PhPOuPP[PFŽa‘PlPRPPyP†P^PI‰gPpPTP=PPaPK‹l‘PtPVP@S‘PfPNŽsP|PZPD‘^‘PjPP7P‚P\PGd‘PnPSP;P‰P_PJŠi‘PrPUP>‘PPbPLŒn‘PwPWPA‘W‘PfPNN3PP[PFŽa‘PlPRP9P†P^PI‰gPpPTP=PPaPKK,‘PtPVP@S‘PdPMM1PzPXPC[PhPOO5PP[PFŽd‘PnPSP;P‰P_PJJ)‘PrPUP>‘PPbPLL.‘PwPWPA‘W‘PfPNN3P|PZPDQ‘PjPP7P‚P\PGO$‘PnPTP=PPaPKK,‘PtPVP@S‘PdPMM1PzPXPCOPhPOO5PP[PFN!‘PlPRP9P†P^PII'PpPTP=PPbPLL.‘PwPWPAQ‘PfPNN3P|PZPDQ‘PjPP7P‚P\PGO$‘PnPSP;O‰P_PJJ)‘PrPUP>QPbPLL.‘PzPXPCOPhPOO5PP[PFN!‘PlPRP9P†P^PII'PpPTP=OPaPKK,‘PtPVP@O‘PdPMM1PzPXPCO‘PjPP7P‚P\PGO$‘PnPSP;O‰P_PJJ)‘PrPUP>QPbPLL.‘PwPWPAQ‘PfPNN3P|PZPDQ‘PjPRP9P†P^PII'PpPTP=OPaPKK,‘PtPVP@O‘PdPMM1PzPXPCOPhPOO5PP[PFN!‘PlPRP9P†P_PJJ)‘PrPUP>QPbPLL.‘PwPWPAQ‘PfPNN3P|PZPDQ‘PjPP7P‚P\PGO$‘PnPSP;O‰P_PJJ)‘PtPVP@O‘PdPMM1PzPXPCOPhPOO5PP[PFN!‘PlPRP9P†P^PII'PpPTP=OPaPKK,‘PtPVP@O‘PfPNN3P|PZPDQ‘PjPP7P‚P\PGO$‘PnPSP;O‰P_PJJ)‘PrPUP>QPbPLL.QwPWPAQ‘PfPNN5PP[PFN!‘PlPRP9P†P^PII'PpPTP=OPaPKK,‘PtPVP@O‘PdPMM1PzPXPCOPhPOO5PP\PGO$‘PnPSP;O‰P_PJJ)‘PrPUP>QPbPLL.‘PwPWPAQ‘PfPNN3P|PZPDQ‘PjPP7P‚P\PGO$‘PpPTP=OPaPKK,‘PtPVP@O‘PdPMM1PzPXPCOPhPOO5PP[PFN!‘PlPRP9P†P^PII'PpPTP=OPbPLL.‘PwPWPAQ‘PfPNN3P|PZPDQ‘PjPP7P‚P\PGO$‘PnPSP;P‰P_PJJ)‘PrPUP>QPbPLL1PzPXPCOPhPOO5PP[PFN!‘PlPRP9P†P^PII'PpPTP=PPaPKK,‘PtPVP@S‘PdPMM1PzPZPDQ‘PjPP7P‚P\PGO$‘PnPSP;P‰P_PJJ)‘PrPUP>‘PPbPLL.‘PwPWPA‘W‘PfPNN3P|PZPD‘^‘PlPRP9P†P^PI‰gPpPTP=PPaPKK,‘PtPVP@S‘PdPMM1PzPXPC[PhPOO5PP[PFŽa‘PlPRP9P‰P_PJŠi‘PrPUP>‘PPbPLŒn‘PwPWPA‘W‘PfPNŽsP|PZPD‘^‘PjPPPwP‚P\PGd‘PnPSP;P‰P_PJŠl‘PtPVP@S‘PdPMqPzPXPC[PhPOuPP[PFŽa‘PlPRPPyP†P^PI‰gPpPTPP}PPaPK‹l‘PtPWPP‘W‘PfPNŽsP|PZPP„‘^‘PjPPPwP‚P\PGd‘PnPSPPyP†P^PGd‘PnPRPPyP†P\PGd‘PlPRPPyP‚P\PGa‘PlPRPPwP‚P\PFŽa‘PlPPPwP‚P[PFŽa‘PjPPPwPP[PFŽ^‘PjPPPuPP[PD‘^‘PjPPPuPP[PD‘^‘PjPOuPPZPD‘^‘PhPOO5P|PZPD‘[PhPOO3P|PZPC[PhPNN3P|PXPC[PfPNN3PzPXPCW‘PfPNN1PzPXPA‘W‘PfPMM1PzPWPA‘W‘PdPMM1PwPWPA‘S‘PdPMM.‘PwPWP@S‘PdPLL.‘PwPVP@S‘PbPLL.‘PtPVP@PPbPLL,‘PtPVP>‘PPbPKK,‘PtPUP>‘PPaPKK,‘PrPUP>‘PPaPKK)‘PrPUP=OPaPJJ)‘PrPTP=OP_PJJ)‘PpPTP=O‰P_PJJ'PpPTP;O‰P_PII'PpPSP;O‰P^PII'PnPSP;O†P^PII$‘PnPSP9P†P^PGO$‘PnPRP9P†P\PGO$‘PlPRP9P‚P\PGO!‘PlPRP7P‚P\PFN!‘PlPP7P‚P[PFN!‘PjPP7PP[PFN‘PjPP5PP[PDQ‘PjPP5PP[PDQ‘PjPOO5PPZPDQ‘PhPOO5P|PZPDQPhPOO3P|PZPCOPhPNN3P|PXPCOPfPNN3PzPXPCO‘PfPNN1PzPXPAQ‘PfPMM1PzPWPAQ‘PdPMM1PwPWPAQ‘PdPMM.QwPWP@O‘PdPLL.QwPVP@O‘PbPLL.QtPVP@OPbPLL,QtPVP>QPbPKK,QtPUP>QPaPKK,QrPUP>QPaPKK)QrPUP=OPaPJJ)QrPTP=OP_PJJ)QpPTP=O‰P_PJJ'PpPTP;O‰P_PII'PpPSP;O‰P^PII'PnPSP;O†P^PII$QnPSP9P†P^PGO$QnPRP9P†P\PGO$QlPRP9P‚P\PGO!QlPRP7P‚P\PFN!QlPP7P‚P[PFN!QjPP7PP[PFNQjPP5PP[PDQQjPP5PP[PDQQjPOO5PPZPDQQhPOO5P|PZPDQPhPOO3P|PZPCOPhPNN3P|PXPCOPfPNN3PzPXPCOQfPNN1PzPXPAQQfPMM1PzPWPAQQdPMM1PwPWPAQQdPMM.QwPWP@OQdPLL.QwPVP@O‘PbPLL.QtPVP@OPbPLL,QtPVP>QPbPKK,QtPUP>QPaPKK,QrPUP>QPaPKK)QrPUP=OPaPJJ)QrPTP=OP_PJJ)QpPTP=O‰P_PJJ'PpPTP;O‰P_PII'PpPSP;O‰P^PII'PnPSP;O†P^PII$QnPSP9P†P^PGO$QnPRP9P†P\PGO$QlPRP9P‚P\PGO!‘PlPRP7P‚P\PFN!‘PlPP7P‚P[PFN!‘PjPP7PP[PFN‘PjPP5PP[PDQ‘PjPP5PP[PDQ‘PjPOO5PPZPDQ‘PhPOO5P|PZPDQPhPOO3P|PZPCOPhPNN3P|PXPCOPfPNN3PzPXPCO‘PfPNN1PzPXPAQ‘PfPMM1PzPWPAQ‘PdPMM1PwPWPAQ‘PdPMM.‘PwPWP@O‘PdPLL.‘PwPVP@O‘PbPLL.‘PtPVP@OPbPLL,‘PtPVP>QPbPKK,‘PtPUP>‘PPaPKK,‘PrPUP>‘PPaPKK)‘PrPUP=PPaPJJ)‘PrPTP=PP_PJJ)‘PpPTP=P‰P_PJJ'PpPTP;P‰P_PII'PpPSP;P‰P^PI‰gPnPSP;P†P^PI‰d‘PnPrPTPP}P‰P^PP‰‰d‘PlPRPPwPP[PP„‘[PfPNŽqPwPWPP€PPbPK‹i‘PpPTPP{P†P^PGa‘PlPPPuPPZPPƒW‘PfPMn‘PwPVPP~‘PPaPJŠgPpPSPPyP†P\PFŽa‘PjPOuP|PXPA‘W‘PdPLŒn‘PtPUP>‘PP_PI‰gPnPRP9P‚P[PFŽ^‘PhPOsPzPWPA‘S‘PbPLŒl‘PrPUP=P‰P^PI‰d‘PlPRP7PP[PD‘[PhPNN1PwPWP@PPbPKK)‘PrPTP;P‰P^PGa‘PlPP5PPZPC[PfPMM.‘PwPVP>‘PPaPJJ)‘PpPSP;P†P\PFN!‘PjPOO5P|PXPCW‘PdPLL.‘PtPUP>‘PP_PJJ'PnPSP9P‚P[PFN‘PhPOO3PzPXPAQ‘PbPLL,‘PrPUP=O‰P_PII$‘PnPRP7PP[PDQPhPNN1PzPWP@OPbPKK)‘PrPTP;O‰P^PGO$‘PlPP5PPZPCOPfPMM1PwPVP>QPaPJJ)‘PpPSP;O†P\PGO!‘PjPOO5P|PXPCO‘PdPMM.QtPVP>QP_PJJ'PnPSP9P‚P\PFN‘PhPOO3PzPXPAQ‘PdPLL,QtPUP=O‰P_PII$QnPRP7P‚P[PDQPhPNN1PzPWP@O‘PbPKK,QrPTP;O‰P^PGO$QlPP7PPZPCOPfPMM1PwPVP@OPaPKK)QpPSP;O†P\PGO!QjPP5P|PXPCOQdPMM.QtPVP>QPaPJJ'PnPSP9P‚P\PFNQjPOO3P|PXPAQQdPLL,QtPUP=OP_PII$QnPRP7P‚P[PDQQhPNN3PzPWP@OQbPKK,QrPTP=O‰P^PGO$QlPP7PPZPDQPfPNN1PwPVP@OPaPKK)QpPTP;O†P\PGO!QjPP5P|PZPCOQfPMM.QtPVP>QMaPJJ'PpPSP9P‚P\PFNQjPOO3P|PXPAQQdPLL,QtPUP=OM_PII'PnPRP9P‚P[PDQQhPNN3PzPWPAQQbPKK,QrPTP=OI^PII$QlPRP7PPZPDQPfPNN1PwPWP@OPaPKK)QpPTP;OF^PGO!QlPP5P|PZPCOQfPMM.QwPVP>QMaPJJ'PpPSP9PF\PFN!QjPOO3P|PXPAQQdPLL.QtPUP=OM_PII'PnPRP9P‚P[PFNQhPNN3PzPWPAQQbPLL,QrPTP=OI^PII$QlPRP7PP[PDQPfPNN1PwPWP@OPbPKK)QrPTP;O†P^PGO!QlPP5PPZPCOQfPMM.QwPVP>QPaPJJ)QpPSP9P†P\PFN!QjPOO5P|PXPAQQdPLL.QtPUP>QP_PJJ'PnPRP9P‚P[PFNQhPOO3PzPWPAQ‘PbPLL,QrPUP=O‰P_PII$QlPRP7PP[PDQPhPNN1PwPWP@OPbPKK)QrPTP;O‰P^PGO!QlPP5PPZPCOPfPMM1PwPVP>QPaPJJ)QpPSP;O†P\PFN!‘PjPOO5P|PXPCO‘PdPMM.QtPUP>QP_PJJ'PnPSP9P‚P[PFN‘PhPOO3PzPXPAQ‘PdPLL,‘PrPUP=O‰P_PII$‘PnPRP7PP[PDQPhPNN1PzPWP@O‘PbPKK)‘PrPTP;O‰P^PGO$‘PlPP5PPZPCOPfPMM1PwPVP@OPaPJJ)‘PpPSP;P†P\PGO!‘PjPPRPPwPPZPCW‘PdPLŒl‘PrPTPP{P†P\PFŽ^‘PhPNŽqPwPVP>‘PP_PI‰d‘PlPPPuP|PXPA‘S‘PbPK‹i‘PpPSP9P‚P[PD‘[PfPMn‘PtPUP=P‰P^PGa‘PjPOO3PzPWP@PPaPJŠgPnPRP7PPZPCW‘PdPLL,‘PrPTP;P†P\PFŽ[PfPMM.‘PtPUP=P‰P^PGO!‘PjPOO3PzPWP@PPaPJJ'PnPRP7PPZPCO‘PdPLL,‘PrPTP;P†P\PFN‘PhPNN1PwPVP>‘PP_PII$‘PlPP5P|PXPAQ‘PbPKK)‘PpPSP9P‚P[PDQPfPMM.‘PtPUP=O‰P^PGO!‘PjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,‘PrPTP;O†P\PFN‘PhPNN1PtPUP=O‰P^PGO!‘PjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,‘PrPTP;O†P\PFN‘PhPNN1PwPVP>QP_PII$‘PlPP5P|PXPAQ‘PbPKK)QpPSP9P‚P[PDQPfPMM.QtPUP=O‰P^PGO!‘PjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,QrPTP;O†P\PFN‘PhPNN1PwPVP>QP^PGO!QjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,QrPTP;O†P\PFNQhPNN1PwPVP>QP_PII$QlPP5P|PXPAQ‘PbPKK)QpPSP9P‚P[PDQPfPMM.QtPUP=O‰P^PGO!QjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,QrPTP;O†P\PFNQhPNN1PwPVP>QP_PII$QlPP3PzPWP@OPaPJJ'PnPRP7PPZPCOQdPLL,QrPTP;O†P\PFNQhPNN1PwPVP>QP_PII$QlPP5P|PXPAQ‘PbPKK)QpPSP9P‚P[PDQPfPMM.QtPUP=O‰P^PGO!QjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,QrPTP;O†P\PFNQhPNN1PwPVP>QP_PII$QlPP5P|PXPAQPaPJJ'PnPRP7PPZPCO‘PdPLL,QrPTP;O†P\PFN‘PhPNN1PwPVP>QP_PII$QlPP5P|PXPAQ‘PbPKK)QpPSP9P‚P[PDQPfPMM.QtPUP=O‰P^PGO!‘PjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,‘PrPTP;O†P\PFN‘PhPNN1PwPVP>QP_PII$‘PlPP5P|PXPAQ‘PbPKK)‘PnPRP7PPZPCO‘PdPLL,‘PrPTP;O†P\PFN‘PhPNN1PwPVP>QP_PII$‘PlPP5P|PXPAQ‘PbPKK)‘PpPSP9P‚P[PDQPfPMM.‘PtPUP=O‰P^PGO!‘PjPOO3PzPWP@OPaPJJ'PnPRP7PPZPCO‘PdPLL,‘PrPTP;P†P\PFN‘PhPNN1PwPVP>‘PP_PII$‘PlPP5P|PXPA‘S‘PbPKK)‘PpPSP9P‚PZPCW‘PdPLL,‘PrPTP;P†P\PFŽ^‘PhPNN1PwPVP>‘PP_PI‰d‘PlPP5P|PXPA‘S‘PbPK‹i‘PpPSP9P‚P[PD‘[PfPMM.‘PtPUP=P‰P^PGa‘PjPOO3PzPWP@PPaPJŠgPnPRP7PPZPCW‘PdPLŒl‘PrPTP;P†P\PFŽ^‘PhPNŽqPtPUP=P†P\PD‘[PfPLŒl‘PpPSP9PPZPCS‘PbPJŠgPnPP5P|PWP@PP_PI‰a‘PjPOO1PwPUP=P‰P\PFŽ[PfPMM,‘PrPTP9P‚PZPCW‘PbPKK)‘PnPRP5P|PXP@PPaPII$‘PjPOO3PwPVP=P‰P^PFN‘PhPMM.‘PrPTP;P‚P[PDQ‘PdPKK)‘PpPRP7PPXPAQPaPJJ$‘PlPP3PzPVP>QP^PGO‘PhPNN.‘PtPUP;O†P[PDQPdPLL,‘PpPSP7PPZPAQ‘PbPJJ'PlPP5PzPWP>QP_PGO!‘PjPNN1PtPUP=O†P\PFNPfPLL,‘PrPSP9P‚PZPCO‘PbPKK'PnPP5P|PWP@OP_PII!‘PjPOO1PwPVP=O‰P\PFN‘PfPMM.QrPTP9P‚P[PCO‘PbPKK)QnPRP7P|PXP@OPaPII$QlPOO3PwPVP>Q‰P^PGOQhPMM.QtPTP;O‚P[PDQQdPLL)QpPRP7PPXPAQQaPJJ$QlPP3PzPWP>QM^PGO!QhPNN.QtPUP;O†P\PDQPdPLL,QpPSP9PPZPAQQbPJJ'PnPP5PzPWP@OM_PGO!QjPNN1PwPUP=OF\PFNPfPMM,QrPSP9PBZPCOQbPKK'PnPRP5P<XP@OP_PII$QjPOO1PwPVP=OI^PFNQfPMM.QrPTP;OB[PCOQdPKK)QpPRP7P<XPAQPaPII$QlPOO3P:VP>QI^PGOQhPNN.Q4TP;OF[PDQPdPLL)QpPSP7P?XPAQQaPJJ'PlPP3P:WP>QM_PGO!QhPNN1P4UP=OF\PDQPfPLL,Q0SP9P?ZPCOQbPJJ'PnPP5P<WP@OM_PII!QjPOO1P7UP=OI\PFNPfPMM,Q2TP9PBZPCOQbPKK)QnPRP5P<XP@OPaPII$QjPOO3P7VP=OI^PFNQhPMM.Q2TP;OB[PDQQdPKK)Q0RP7P?XPAQPaPJJ$QlPP3P:VP>QM^PGOQhPNN.Q4UP;OF[PDQPdPLL,Q0SP7P?ZPAQQbPJJ'PlPP5P:WP>QM_PGO!QjPNN1P4UP=OF\PFNPfPLL,QrPSP9PBZPCOQbPKK'PnPP5P<WP@OP_PII!QjPOO1P7VP=OI\PFNQfPMM.QrPTP9PB[PCOQbPKK)QnPRP7P<XP@OPaPII$QlPOO3PwPVP>QI^PGOQhPMM.QtPTP;OB[PDQQdPLL)QpPRP7P?XPAQQaPJJ$QlPP3PzPWP>QM^PGO!QhPNN.QtPUP;OF\PDQPdPLL,QpPSP9PPZPAQQbPJJ'PnPP5PzPWP@OM_PGO!QjPNN1PwPUP=O†P\PFNPfPMM,QrPSP9P‚PZPCOQbPKK'PnPRP5P|PXP@OP_PII$QjPOO1PwPVP=O‰P^PFNQfPMM.QrPTP;O‚P[PCO‘PdPKK)QpPRP7P|PXPAQPaPII$QlPOO3PzPVP>Q‰P^PGO‘PhPNN.QtPTP;O†P[PDQPdPLL)‘PpPSP7PPXPAQ‘PaPJJ'PlPP3PzPWP>QP_PGO!‘PhPNNPPsPwPUP=P†P[PD‘W‘PbPK‹gPlPOO3PwPUP=P†P[PD‘W‘PbPJŠgPlPOO3PwPUP=P†P[PCW‘PbPJŠgPlPOO3PwPUP;P†P[PCW‘PbPJJ'PlPOO1PwPUP;P†P[PCW‘PbPJJ$‘PlPOO1PwPUP;P†P[PCW‘PbPJJ$‘PlPOO1PwPUP;P†P[PCO‘PbPJJ$‘PlPOO1PwPUP;P‚P[PCO‘PbPJJ$‘PlPOO1PtPUP;P‚P[PCO‘PbPJJ$‘PjPOO1PtPUP;O‚P[PCO‘PaPJJ$‘PjPOO1PtPUP;O‚PZPCO‘PaPJJ$‘PjPOO1PtPUP;O‚PZPCO‘PaPJJ$‘PjPOO1PtPTP;O‚PZPCO‘PaPJJ$‘PjPNN1PtPTP;O‚PZPCO‘PaPII$‘PjPNN1PtPTP;O‚PZPAQ‘PaPII$‘PjPNN1PtPTP9P‚PZPAQ‘PaPII$‘PjPNN.QtPTP9P‚PZPAQ‘PaPII$‘PjPNN.QtPTP9P‚PZPAQ‘PaPII!QjPNN.QtPTP9P‚PZPAQPaPII!QjPNN.QtPTP9PPZPAQPaPII!QjPNN.QrPTP9PPZPAQPaPII!QhPNN.QrPTP9PPZPAQP_PII!QhPNN.QrPTP9PPZPAQP_PII!QhPNN.QrPTP9PPXPAQP_PII!QhPNN.QrPSP9PPXPAQP_PII!QhPMM.QrPSP9PPXPAQP_PGO!QhPMM.QrPSP9PPXP@OP_PGO!QhPMM.QrPSP7PPXP@OP_PGO!QhPMM.QrPSP7PPXP@OP_PGO!QhPMM,QrPSP7PPXP@OP_PGOQhPMM,QrPSP7PPXP@OM_PGOQhPMM,QrPSP7P|PXP@OM_PGOQhPMM,QpPSP7P|PXP@OM_PGOQhPMM,QpPSP7P|PXP@OP_PGOQfPMM,QpPSP7P|PXP@OP^PGOQfPMM,QpPSP7P|PWP@OP^PGOQfPMM,QpPRP7P|PWP@OP^PGOQfPLL,QpPRP7P|PWP@OP^PFNQfPLL,QpPRP7P|PWP@OP^PFNQfPLL,QpPRP7P|PWP>QP^PFNQfPLL,QpPRP5P|PWP>QP^PFNQfPLL)QpPRP5P|PWP>QP^PFNPfPLL)QpPRP5P|PWP>Q‰P^PFNPfPLL)QpPRP5PzPWP>Q‰P^PFNPfPLL)QpPRP5PzPWP>Q‰P^PFNPfPLL)QnPRP5PzPWP>Q‰P^PFNPdPLL)‘PnPRP5PzPWP>Q‰P\PFNPdPLL)‘PnPRP5PzPVP>Q‰P\PFNPdPLL)‘PnPP5PzPVP>Q‰P\PFNPdPKK)‘PnPP5PzPVP>Q‰P\PFNPdPKK)‘PnPP5PzPVP>Q‰P\PDQPdPKK)‘PnPP5PzPVP=O‰P\PDQPdPKK)‘PnPP3PzPVP=P‰P\PDQPdPKK'PnPP3PzPVP=P‰P\PDQ‘PdPKK'PnPP3PzPVP=P†P\PDQ‘PdPKK'PnPP3PzPVP=P†P\PD‘W‘PdPKK'PnPP3PwPVP=P†P\PD‘W‘PdPKK'PlPP3PwPVP=P†P\PD‘W‘PbPK‹gPlPP3PwPVP=P†P[PD‘W‘PbPK‹gPlPP3PwPUP=P†P[PD‘W‘PbPK‹gPlPPPqPtPTP9PPXP@PP^PFŽ[PdPK‹d‘PjPNN.‘PrPSP7P|PWP>‘P‰P\PD‘S‘PaPI‰a‘PhPMM,‘PpPRP5PzPVP=P†PZPA‘PP_PG^‘PfPLL)‘PnPP3PwPTP9PPXP@PP^PFNPdPKK'PlPOO.‘PrPSP7P|PWP>‘P‰P\PDQ‘PbPJJ!‘PhPMM,‘PpPRP5PzPVP=O†P[PCO‘P_PGO‘PfPLL)‘PnPP3PwPUP;O‚PXP@OP^PFNPdPKK'PlPOO1PtPSP7P|PWP>Q‰P\PDQ‘PbPJJ$‘PjPNN,‘PpPRP5PzPVP=O†P[PCO‘PaPII‘PfPLL)QnPP3PwPUP;O‚PZPAQP^PFNPdPKK'PlPOO1PtPTP9PPWP>Q‰P\PDQ‘PbPJJ$QjPNN.QrPSP5PzPVP=O†P[PCO‘PaPII!QhPMM)QnPP3PwPUP;O‚PZPAQP_PGOQdPKK'PlPOO1PtPTP9PPXP@OM\PDQQbPJJ$QjPNN.QrPSP7P|PVP=OF[PCOQaPII!QhPMM,QpPRP3PwPUP;OBZPAQP_PGOQfPLL'PlPOO1PtPTP9P?XP@OM^PFNPbPJJ$QjPNN.QrPSP7P<WP>QI[PCOQaPII!QhPMM,QpPRP5P:VP;OBZPAQP_PGOQfPLL)QnPP1P4TP9P?XP@OM^PFNPdPKK$QjPNN.Q2SP7P<WP>QI\PDQQaPII!QhPMM,Q0RP5P:VP=OFZPAQP_PGOQfPLL)QnPP3P7UP9P?XP@OM^PFNPdPKK'PlPOO.Q2SP7P<WP>QI\PDQQbPJJ$QhPMM,Q0RP5P:VP=OF[PCOQ_PGOQfPLL)Q.P3P7UP;OBZP@OM^PFNPdPKK'P,OO1P4TP7P<WP>QI\PDQQbPJJ$QjPNN,Q0RP5P:VP=OF[PCOQaPII!QfPLL)Q.P3P7UP;OBZPAQP^PFNPdPKK'P,OO1P4TP9P?XP>QI\PDQQbPJJ$QjPNN.Q2SP5P:VP=OF[PCOQaPII!QhPMM,Q.P3P7UP;OBZPAQP_PGOQdPKK'PlPOO1P4TP9P?XP@OM^PDQQbPJJ$QjPNN.Q2SP7P<WP=OF[PCOQaPII!QhPMM,QpPRP3P7UP;OBZPAQP_PGOQfPLL)QlPOO1P4TP9P?XP@OM^PFNPbPJJ$QjPNN.QrPSP7P<WP>QI\PCOQaPII!QhPMM,QpPRP5PzPVP;OBZPAQP_PGOQfPLL)QnPP3PtPTP9P?XP@OM^PFNPdPKK'PjPNN.QrPSP7P|PWP>QI\PDQQaPII!QhPMM,QpPRP5PzPVP=O†P[PAQP_PGOQfPLL)QnPP3PwPUP9PPXP@OP^PFNPdPKK'PlPOO1PrPSP7P|PWP>Q‰P\PDQ‘PbPJJ$QhPMM,QpPRP5PzPVP=O†P[PCO‘PaPGO‘PfPLL)QnPP3PwPUP;O‚PZP@OP^PFNPdPKK'PlPOO1PtPTP9P|PWP>Q‰P\PDQ‘PbPJJ$‘PjPNN.QPPqPtPSPPwP|PVPP}P‚PZPP‘PP^PP„‘W‘PbPP‰‰a‘PfPPŒŒi‘PlPOn‘PrPSPPuPzPUPP{P‚PXPP€P‰P\PP„‘S‘PaPP‡^‘PfPK‹gPjPNŽn‘PpPRPPsPwPUPPyPPWPP~‘P‰P[PPƒPP_PG[PdPJŠd‘PjPMl‘PnPPPsPtPTPPwP|PWPP}P†PZPA‘PP^PFŽW‘PbPJŠa‘PhPLŒi‘PnPOqPrPSPPwPzPVP;P‚PZP@PP\PD‘W‘PaPI‰^‘PfPLŒgPlPNŽn‘PrPRPPuPwPUP;PPXP>‘P‰P\PCS‘P_PG^‘PdPK‹d‘PjPNŽl‘PpPP3PwPTP9P|PWP>‘P†P[PA‘PP_PFŽ[PbPJŠd‘PhPMM)‘PnPP1PtPSP7P|PVP=P‚PZPA‘PP^PD‘W‘PbPI‰a‘PfPLL)‘PlPOO.‘PrPSP5PzPUP;P‚PXP@P‰P\PD‘S‘PaPGO‘PfPKK'PjPNN.‘PpPRP3PwPUP9PPWP>‘P‰P[PCPP_PGOPdPJJ$‘PjPMM,‘PnPP3PtPTP7P|PWP=P†PZPA‘PP^PFN‘PbPJJ!‘PhPLL)‘PnPOO1PrPSP7PzPVP;P‚PZP@OP^PDQ‘PaPII!‘PfPLL'PlPOO.‘PrPRP5PzPUP;PPXP@O‰P\PCO‘PaPGO‘PdPKK'PjPNN,‘PpPRP3PwPTP9PPWP>Q†P[PCOP_PFNPdPJJ$‘PhPMM,‘PnPP1PtPTP7P|PVP=O†PZPAQP^PFN‘PbPII!‘PhPLL)‘PlPOO1PrPSP5PzPVP;O‚PXP@OP\PDQ‘PaPII‘PfPKK'PlPNN.‘PpPRP5PwPUP9PPXP>Q‰P[PCO‘P_PGOPdPKK$‘PjPMM,‘PpPP3PtPTP9P|PWP=O†P[PAQP^PFNPbPJJ!‘PhPMM)‘PnPOO1PtPSP7PzPVP=O‚PZP@OP^PDQ‘PaPII!‘PfPLL'PlPOO.‘PrPRP5PzPUP;OPXP@O‰P\PCO‘PaPGO‘PdPKK'PjPNN,‘PpPRP3PwPTP9PPWP>Q†P[PCOP_PFNPdPJJ$‘PhPMM,‘PnPP1PtPTP7P|PVP=O†PZPAQP^PFN‘PbPII!‘PhPLL)‘PlPOO1PrPSP5PzPVP;P‚PXP@OP\PDQ‘PaPII‘PfPLL'PlPNN.‘PrPRP5PwPUP;PPXP>Q‰P\PCO‘P_PGO‘PdPKK$‘PjPNN,‘PpPP3PwPTP9P|PWP>‘P†P[PAQP_PFNPbPJJ$‘PhPMM)‘PnPP1PtPSP7P|PVP=P‚PZPA‘PP^PDQ‘PbPII!‘PfPLL)‘PlPOO.‘PrPSP5PzPUP;P‚PXP@P‰P\PD‘S‘PaPGO‘PfPKK'PjPNN.‘PpPRP3PwPUP9PPWP>‘P‰P[PCPP_PG[PdPJJ$‘PjPMM,‘PnPP3PtPTP7P|PWP=P†PZPA‘PP^PFŽW‘PbPJŠa‘PhPLL)‘PnPOO1PrPSP7PzPVP;P‚PZP@PP\PD‘W‘PaPI‰^‘PfPLŒgPlPNŽn‘PrPRP5PwPUP;PPXP>‘P‰P\PCS‘P_PG^‘PdPK‹d‘PjPNŽl‘PpPPPsPwPTP9P|PWP>‘P†P[PA‘PP_PFŽ[PbPJŠd‘PhPMi‘PnPPPqPtPSPPwP|PVPP}P‚PZPA‘PP^PD‘W‘PbPI‰a‘PfPLŒi‘PlPOn‘PrPSPPuPzPUPP{P‚PXPP€P‰P\PP„‘S‘PaPG^‘PfPK‹gPjPNŽn‘PpPPPsPtPSPPuPwPUPPyP|PVPP}P‚PXPP~‘P†P[PP‘PP\PCS‘P_PFŽW‘PbPI‰^‘PdPJŠd‘PhPLŒgPlPNŽl‘PnPOqPrPRPPsPwPTPPwPzPUP;PPWP=P‚PZP@P‰P[PCPP^PD‘S‘PaPG[PbPJŠa‘PfPK‹d‘PjPMi‘PlPOO.‘PpPP1PtPSP5PwPTP9P|PVP;P‚PXP>‘P†PZPA‘PP\PCS‘P_PFŽW‘PaPII‘PdPJJ$‘PhPLL'PjPNN,‘PnPOO.‘PrPRP3PtPTP7PzPUP9PPWP=P‚PZP@P‰P[PAQP^PDQ‘P_PGOPbPII!‘PfPKK$‘PhPMM)‘PlPNN.‘PpPP1PrPSP5PwPTP9P|PVP;OPXP>Q†PZP@OP\PCOP_PFN‘PaPGO‘PdPJJ!‘PhPLL'PjPMM,‘PnPOO.‘PrPRP3PtPSP7PzPUP9P|PWP=O‚PXP@O‰P[PAQP^PDQ‘P_PGOPbPII‘PfPKK$‘PhPMM)QlPNN,QpPP1PrPRP5PwPTP7P|PVP;OPWP>Q†PZP@OP\PCOP^PFN‘PaPGOQdPJJ!QfPLL'PjPMM)QnPOO.QpPRP3PtPSP5PzPUP9P|PWP=O‚PXP>Q‰P[PAQP^PDQQ_PFNPbPIIQdPKK$QhPLL)QlPNN,QnPP1PrPRP5PwPTP7PzPVP;OPWP>Q†PZP@OI\PCOP^PDQQaPGOPdPJJ!QfPKK'PjPMM)QnPOO.QpPP3PtPSP5PzPUP9P|PVP=OBXP>QF[PAQM\PDQQ_PFNQbPIIQdPKK$QhPLL'PlPNN,QnPP1PrPRP3PwPTP7P:UP;O?WP=OFZP@OI[PCOP^PDQQaPGOPbPJJ!QfPKK$QjPMM)QlPOO.QpPP1PtPSP5P7UP9P<VP;OBXP>QF[PAQM\PCOQ_PFNQaPIIQdPJJ$QhPLL'PjPNN,QnPOO1PrPRP3PtPTP7P:UP;O?WP=OBZP@OI[PAQP^PDQQaPGOPbPII!QfPKK$QjPMM)QlPNN.QpPP1PtPSP5P7TP9P<VP;O?XP>QFZPAQM\PCOP_PFNQaPIIQdPJJ!QhPLL'PjPNN,QnPOO.QrPRP3PtPSP7P:UP9P?WP=OBXP@OI[PAQP^PDQQ_PGOPbPII!QfPKK$QhPMM)QlPNN,QpPP1PrPSP5PwPTP7P|PVP;O?XP>QFZP@OM\PCOP_PFNQaPGOQdPJJ!QfPLL'PjPMM,QnPOO.QpPRP3PtPSP7PzPUP9P|PWP=O‚PXP@OI[PAQM^PDQQ_PFNPbPIIQfPKK$QhPLL)QlPNN,QpPP1PrPRP5PwPTP7PzPVP;OPWP>Q†PZP@O‰P\PCOP^PFNQaPGOPdPJJ!QfPLL'PjPMM)QnPOO.QpPP3PtPSP5PzPUP9P|PVP=O‚PXP>Q‰P[PAQP\PDQ‘P_PFNPbPIIQdPKK$QhPLL'PlPNN,QnPP1PrPRP3PwPTP7PzPVP;OPWP=O†PZP@O‰P\PCOP^PDQ‘PaPGOPbPJJ!‘PfPKK'PjPMM)‘PlPOO.QPPn‘PpPPPqPrPRPPsPtPRPPsPtPSPPuPwPTPPwPzPTPPwPzPUPPyP|PVPP{PPVPP{PPWPP}P‚PXPP~‘P†PXPP~‘P†PZPP€P‰P[PP‘PP[PP‘PP\PPƒPP^PD‘S‘P^PD‘S‘P_PFŽW‘PaPG[PaPG[PbPI‰^‘PdPJŠa‘PdPJŠa‘PfPK‹d‘PhPLŒgPhPLŒgPjPMi‘PlPNŽl‘PlPNŽl‘PnPOn‘PpPPPqPpPPPqPrPRPPsPtPSPPuPtPSP5PwPTP7PzPUP9PzPUP9P|PVP;PPWP=PPWP=P‚PXP>‘P†PZP@P†PZP@P‰P[PA‘PP\PCPP\PCPP^PD‘S‘P_PFŽS‘P_PFŽW‘PaPG[PbPI‰[PbPI‰^‘PdPJJ!‘PfPKK!‘PfPKK$‘PhPLL'PjPMM'PjPMM)‘PlPNN,‘PnPOO,‘PnPOO.‘PpPP1PrPP1PrPRP3PtPSP5PwPSP5PwPTP7PzPUP9P|PUP9P|PVP;PPWP=P‚PWP=P‚PXP>‘P†PZP@O‰PZP@O‰P[PAQP\PCOP\PCOP^PDQ‘P_PFN‘P_PFN‘PaPGOPbPII‘PbPII‘PdPJJ!‘PfPKK$‘PfPKK$‘PhPLL'PjPMM)‘PjPMM)‘PlPNN,‘PnPOO.‘PnPOO.‘PpPP1PrPRP3PrPRP3PtPSP5PwPTP7PwPTP7PzPUP9P|PVP;O|PVP;OPWP=O‚PXP>Q‚PXP>Q†PZP@O‰P[PAQ‰P[PAQP\PCOP^PDQP^PDQ‘P_PFN‘PaPGO‘PaPGOPbPII‘PdPJJ‘PdPJJ!‘PfPKK$‘PhPLL$‘PhPLL'PjPMM)‘PlPNN)‘PlPNN,QnPOO.QpPP.QpPP1PrPRP3PtPRP3PtPSP5PwPTP7PzPTP7PzPUP9P|PVP;OPVP;OPWP=O‚PXP>Q†PXP>Q†PZP@O‰P[PAQP[PAQP\PCOP^PDQ‘P^PDQ‘P_PFN‘PaPGOPaPGOPbPII‘PdPJJ!‘PdPJJ!‘PfPKK$‘PhPLL'PhPLL'PjPMM)QlPNN,QlPNN,QnPOO.QpPP1PpPP1PrPRP3PtPSP5PtPSP5PwPTP7PzPUP9PzPUP9P|PVP;OPWP=OPWP=O‚PXP>Q†PZP@O†PZP@O‰P[PAQP\PCOP\PCOP^PDQ‘P_PFN‘P_PFN‘PaPGOPbPIIPbPII‘PdPJJ!‘PfPKK!‘PfPKK$‘PhPLL'PjPMM'PjPMM)‘PlPNN,‘PnPOO,‘PnPOO.‘PpPP1PrPP1PrPRP3PtPSP5PwPSP5PwPTP7PzPUP9P|PUP9P|PVP;OPWP=O‚PWP=O‚PXP>Q†PZP@O‰PZP@O‰P[PAQP\PCOP\PCOP^PDQ‘P_PFN‘P_PFN‘PaPGOPbPII‘PbPII‘PdPJJ!‘PfPKK$‘PfPKK$‘PhPLL'PjPMM)‘PjPMM)‘PlPNN,‘PnPOO.‘PnPOO.‘PpPP1PrPRP3PrPRP3PtPSP5PwPTP7PwPTP7PzPUP9P|PVP;P|PVP;PPWP=P‚PXP>‘P‚PXP>‘P†PZP@P‰P[PA‘P‰P[PA‘PP\PCPP^PD‘PP^PD‘S‘P_PFŽW‘PaPGW‘PaPG[PbPI‰^‘PdPJŠ^‘PdPJŠa‘PfPK‹d‘PhPLŒd‘PhPLŒgPjPMi‘PlPNŽi‘PlPNŽl‘PnPOn‘PpPPOn‘PpPOn‘PnPOl‘PnPNŽl‘PnPNŽl‘PlPNŽi‘PlPMi‘PlPMi‘PjPMgPjPLŒgPjPLŒgPhPLŒd‘PhPK‹d‘PhPK‹d‘PfPK‹a‘PfPJŠa‘PfPJŠa‘PdPJŠ^‘PdPI‰^‘PdPI‰^‘PbPI‰[PbPG[PbPG[PaPGW‘PaPFŽW‘PaPFŽW‘P_PFŽS‘P_PD‘S‘P_PD‘S‘P^PD‘PP^PCPP^PCPP\PCPP\PA‘PP\PA‘PP[PA‘P‰P[P@P‰P[P@P‰PZP@P†PZP>‘P†PZP>‘P†PXP>‘P‚PXP=P‚PXP=P‚PWP=PPWP;PPWP;PPVP;P|PVP9P|PVP9P|PUP9PzPUP7PzPUP7PzPTP7PwPTP5PwPTP5PwPSP5PtPSP3PtPSP3PtPRP3PrPRP1PrPRP1PrPP1PpPP.‘PpPP.‘PpPOO.‘PnPOO,‘PnPNN,‘PnPNN,‘PlPNN)‘PlPMM)‘PlPMM)‘PjPMM'PjPLL'PjPLL'PhPLL$‘PhPKK$‘PhPKK$‘PfPKK!‘PfPJJ!‘PfPJJ!‘PdPJJ‘PdPII‘PdPII‘PbPIIPbPGOPbPGOPaPGO‘PaPFN‘PaPFN‘P_PFN‘P_PDQ‘P_PDQ‘P^PDQP^PCOP^PCOP\PCOP\PAQP\PAQP[PAQ‰P[P@O‰P[P@O‰PZP@O†PZP>Q†PZP>Q†PXP>Q‚PXP=O‚PXP=O‚PWP=OPWP;OPWP;OPVP;O|PVP9P|PVP9P|PUP9PzPUP7PzPUP7PzPTP7PwPTP5PwPTP5PwPSP5PtPSP3PtPSP3PtPRP3PrPRP1PrPRP1PrPP1PpPP.‘PpPP.‘PpPOO.‘PnPOO,‘PnPOO,‘PnPNN,‘PlPNN)‘PlPNN)‘PlPMM)‘PjPMM'PjPMM'PjPLL'PhPLL$‘PhPLL$‘PhPKK$‘PfPKK!‘PfPKK!‘PfPJJ!‘PdPJJ‘PdPJJ‘PdPII‘PbPIIPbPIIPbPGOPaPGO‘PaPGO‘PaPFN‘P_PFN‘P_PFN‘P_PDQ‘P^PDQP^PDQP^PCOP\PCOP\PCOP\PAQP[PAQ‰P[PAQ‰P[P@O‰PZP@O†PZP@O†PZP>Q†PXP>Q‚PXP>Q‚PXP=O‚PWP=OPWP=PPWP;PPVP;P|PVP;P|PVP9P|PUP9PzPUP9PzPUP7PzPTP7PwPTP7PwPTP5PwPSP5PtPSP5PtPSP3PtPRP3PrPRP3PrPRP1PrPP1PpPP1PpPP.‘PpPOO.‘PnPOO.‘PnPOO,‘PnPNN,‘PlPNN,‘PlPNN)‘PlPMM)‘PjPMM)‘PjPMM'PjPLL'PhPLL'PhPLL$‘PhPKK$‘PfPKK$‘PfPKK!‘PfPJJ!‘PdPJJ!‘PdPJJ‘PdPII‘PbPI‰^‘PbPI‰[PbPG[PaPG[PaPGW‘PaPFŽW‘P_PFŽW‘P_PFŽS‘P_PD‘S‘P^PD‘S‘P^PD‘PP^PCPP\PCPP\PCPP\PA‘PP[PA‘PP[PA‘P‰P[P@P‰PZP@P‰PZP@P†PZP>‘P†PXP>‘P†PXP>‘P‚PXP=P‚PWP=P‚PWP=PPWP;PPVP;PPVP;P|PVP9P|PUP9P|PUPPyPzPUPPwPzPTPPwPzPTPPwPwPTPPuPwPSPPuPwPSPPuPtPSPPsPtPRPPsPtPRPPsPrPRPPqPrPPPqPrPPPqPpPPPn‘PpPOl‘PnPNŽi‘PjPLŒgPhPK‹a‘PfPJŠ^‘PbPG[PaPFŽS‘P_PD‘PP\PA‘PP[P@P†PZP>‘P‚PWP;PPVP9PzPUPPwPwPSPPsPtPRPPqPpPPPn‘PnPNŽi‘PlPMgPhPK‹d‘PfPJŠ^‘PdPI‰[PaPFŽW‘P_PD‘PP^PCPP[P@P‰PZP>‘P‚PXP=PPVP9P|PUP7PwPTP5PtPRP1PrPP.‘PnPNN,‘PlPMM'PjPLL$‘PfPJJ!‘PdPI‰[PbPGW‘P_PD‘S‘P^PCPP\PA‘P‰PZP>‘P†PXP=PPWP;P|PUP7PzPTP5PtPSP3PrPP.‘PpPOO,‘PlPMM)‘PjPLL$‘PhPKK!‘PdPII‘PbPGO‘PaPFN‘P^PCOP\PAQ‰P[P@P†PXP=P‚PWP;P|PVP9PzPTP5PwPSP3PrPRP1PpPOO,‘PnPNN)‘PjPLL'PhPKK!‘PfPJJ‘PbPGOPaPFN‘P_PDQP\PAQP[P@O†PZP>Q‚PWP;OPVP9PzPUP7PwPSP3PtPRP1PpPP.‘PnPNN)‘PlPMM'PhPKK$‘PfPJJ‘PdPIIPaPFN‘P_PDQP^PCOP[P@O‰PZP>Q‚PXP=OPVP9P|PUP7PwPTP5PtPRP1PrPP.‘PnPNN,‘PlPMM'PjPLL$‘PfPJJ!‘PdPIIPbPGO‘P_PDQ‘P^PCOP\PAQ‰PZP>Q†PXP=OPWP;O|PUP7PzPTP5PtPSP3PrPP.QpPOO,QlPMM)‘PjPLL$‘PhPKK!‘PdPII‘PbPGO‘PaPFN‘P^PCOP\PAQ‰P[P@O†PXP=O‚PWP;O|PVP9PzPTP5PwPSP3PrPRP1PpPOO,QnPNN)‘PjPLL'PhPKK!‘PfPJJ‘PbPGOPaPFN‘P_PDQP\PAQP[P@O†PZP>Q‚PWP;OPVP9PzPUP7PwPSP3PtPRP1PpPP.QnPNN)‘PlPMM'PhPKK$‘PfPJJ‘PdPIIPaPFN‘P_PDQP^PCOP[P@O‰PZP>Q‚PXP=OPVP9P|PUP7PwPTP5PtPRP1PrPP.QnPNN,‘PlPMM'PjPLL$‘PfPJJ!‘PdPIIPbPGO‘P_PDQ‘P^PCOP\PAQ‰PZP>Q†PXP=OPWP;O|PUP7PzPTP5PtPSP3PrPP.‘PpPOO,‘PlPMM)‘PjPLL$‘PhPKK!‘PdPII‘PbPGO‘PaPFN‘P^PCOP\PAQ‰P[P@O†PXP=O‚PWP;O|PVP9PzPTP5PwPSP3PrPRP1PpPOO,‘PnPNN)‘PjPLL'PhPKK!‘PfPJJ‘PbPGOPaPFN‘P_PDQP\PAQP[P@O†PZP>‘P‚PWP;PPVP9PzPUP7PwPSP3PtPRP1PpPP.‘PnPNN)‘PlPMM'PhPKK$‘PfPJJ‘PdPIIPaPFN‘P_PD‘PP^PCPP[P@P‰PZP>‘P‚PXP=PPVP9P|PUP7PwPTP5PtPRP1PrPP.‘PnPNN,‘PlPMM'PjPLL$‘PfPJŠa‘PdPI‰[PbPGW‘P_PD‘S‘P^PCPP\PA‘P‰PZP>‘P†PXP=PPWP;P|PUP7PzPTP5PtPSP3PrPPPn‘PpPOl‘PlPMi‘PjPLŒd‘PhPK‹a‘PdPI‰^‘PbPGW‘PaPFŽS‘P^PCPP\PA‘P‰P[P@P†PXP=P‚PWP;P|PVPPyPzPTPPuPwPSPPsPrPRPPqPpPOl‘PlPLŒd‘PfPJŠ^‘PaPFŽS‘P^PCPPZP>‘P‚PWP;P|PTPPuPtPRPPqPnPNŽi‘PjPLŒd‘PdPI‰[PaPFŽS‘P\PA‘P‰PZP>‘P‚PVP9PzPTP5PrPP.‘PnPNN)‘PhPK‹a‘PdPI‰[P_PD‘PP\PA‘P‰PXP=PPVP9PwPSP3PrPP.‘PlPMM'PhPKK!‘PbPGO‘P_PD‘PP[P@P†PXP=P|PUP7PwPSP3PpPOO,‘PlPMM'PfPJJ‘PbPGO‘P^PCOP[P@O‚PWP;P|PUP7PtPRP1PpPOO)‘PjPLL$‘PfPJJPaPFN‘P^PCO‰PZP>Q‚PWP;OzPTP5PtPRP.‘PnPNN)‘PjPLL!‘PdPIIPaPFNP\PAQ‰PZP=OPVP9PzPTP3PrPP.QnPNN'PhPKK!‘PdPII‘P_PDQP\P@O†PXP=OPVP7PwPSP3PrPP,QlPMM'PhPJJQbPGO‘P_PCOP[P@O†PXP;O|PUP7PwPSP1PpPOO,QlPLL$QfPJJQbPFNQ^PCOM[P>Q‚PWP;O|PTP5PtPRP1PpPNN)QjPLL$QfPIIPaPFNQ^PAQIZP>QBVP9PzPTP5PtPP.QnPNN)QjPKK!QdPIIPaPDQP\PAQIXP=O?VP9PzPSP3PrPP.QnPMM'PhPKK!QbPGOQ_PDQP[P@OFXP=O?UP7P7SP3PrPOO,QlPMM'PfPJJQbPGOQ^PCOM[P@OFWP;O<UP7P4RP1P0OO,QjPLL$QfPJJQaPFNQ^PCOMZP>QBWP;O:TP5P4RP1P.NN)QjPLL$QdPIIPaPFNP\PAQIZP>Q?VP9P:TP5P2P.Q.NN)QhPKK!QdPIIQ_PDQP\PAQFXP=O?VP9P7SP3P2P,Q,MM'P(KKQbPGOQ_PDQM[P@OFXP=O<UP7P7SP1P0OO,Q,MM$Q&JJQbPGOQ^PCOM[P>QBWP;O<UP5P4RP1P0OO)Q*LL$QfPJJPaPFNQ^PAQIZP>QBWP9P:TP5P4RP.Q.NN)Q*LL!QdPIIPaPDQP\PAQIZP=O?VP9P:TP3P2P.Q.MM'P(KK!QdPGOQ_PDQP\P@OFXP=O?VP7P7SP3P2OO,Q,MM'PhPJJQbPGOQ_PCOM[P@OFWP;O<UP7P7RP1P0OO,Q,LL$QfPJJQbPFNQ^PCOMZP>QBWP;O<TP5P4RP1P0NN)QjPLL$QdPIIPaPFNQ\PAQIZP>QBVP9P:TP5P4P.QnPNN)QhPKK!QdPIIP_PDQP\PAQIXP=O?VP9P7SP3P2P.QlPMM'PhPKK!QbPGOQ_PDQP[P@OFXP=O<UP7P7SP3PpPOO,QlPMM'PfPJJQbPGOQ^PCOM[P@OBWP;O<UP7PtPRP1PpPOO,QjPLL$QfPJJPaPFNQ^PCOIZP>Q‚PWP;OzPTP5PtPRP1PnPNN)QjPLL!QdPIIPaPFNP\PAQ‰PZP>QPVP9PzPTP3PrPPPOi‘PjPK‹a‘PbPGS‘P\PA‘P†PXPP{P|PTPPuPrPPPl‘PlPLŒd‘PdPI‰W‘P_PCPPZP>‘PPVP7PwPRPPqPnPNŽgPfPJŠ[PaPD‘PP[P@P‚PWP9PzPSP3PpPOi‘PjPK‹a‘PbPGS‘P^PA‘P‰PXP=P|PUP5PrPP,‘PlPLL$‘PdPI‰W‘P_PCPPZP>‘PPVP7PwPRP1PnPNN'PhPJJ‘PaPFŽPP\P@P‚PWP9PzPSP3PpPOO)‘PjPKK!‘PbPGO‘P^PA‘P‰PXP=P|PUP5PtPP.‘PlPMM$‘PfPII‘P_PCOPZP>QPVP7PwPRP1PnPNN'PhPJJ‘PaPFNP\P@O†PWP;OzPTP3PrPOO)‘PjPKK!‘PbPGO‘P^PAQ‰PXP=O|PUP5PtPP.‘PlPMM$‘PfPIIP_PDQP[P>Q‚PVP7PwPRP1PnPNN'PhPJJ‘PaPFNP\P@O†PWP;OzPTP3PrPOO,QjPLL!‘PdPGO‘P^PAQ‰PXP=O|PUP5PtPP.QlPMM$QfPIIP_PDQP[P>Q‚PVP9PwPSP1PpPNN)QhPJJQaPFNP\P@O†PWP;OzPTP3PrPOO,QjPLL!QdPGOQ^PCO‰PZP=OPUP7PtPP.QlPMM$QfPIIP_PDQM[P>Q‚PVP9PwPSP1PpPNN)QhPKKQbPFNQ\PAQFWP;OzPTP3PrPOO,QjPLL!QdPGOQ^PCOIZP=OPUP7PtPRP.QnPMM'PfPJJP_PDQM[P>QBVP9PwPSP1PpPNN)QhPKKQbPFNQ\PAQFXP;O<TP5PrPP,QjPLL!QdPGOQ^PCOIZP=O?UP7PtPRP.QnPMM'PfPJJPaPDQP[P@OBVP9P7SP1PpPNN)QhPKKQbPFNQ\PAQFXP;O<TP5PrPP,QlPLL$QdPIIQ^PCOIZP=O?UP7P4RP.QnPMM'PfPJJPaPDQP[P@OBWP9P:SP3PpPOO)QhPKKQbPFNQ\PAQFXP;O<TP5PrPP,QlPLL$QdPIIQ_PCOMZP>Q?VP7P4RP.QnPMM'PfPJJPaPDQP[P@OBWP9P:SP3PpPOO)QjPKK!QbPGOQ^PAQFXP;O<TP5PrPP,QlPLL$QdPIIQ_PCOMZP>Q?VP7PwPRP1PnPNN'PhPJJPaPDQP[P@OBWP9P:SP3PpPOO)QjPKK!QbPGOQ^PAQIXP=O<UP5PtPP,QlPLL$QdPIIQ_PCOMZP>Q?VP7PwPRP1PnPNN'PhPJJQaPFNP\P@OFWP9PzPSP3PpPOO)QjPKK!QbPGOQ^PAQIXP=O|PUP5PtPP.QlPMM$QfPIIP_PCOMZP>QPVP7PwPRP1PnPNN'PhPJJQaPFNP\P@O†PWP;OzPTP3PrPOO,QjPKK!QbPGOQ^PAQ‰PXP=O|PUP5PtPP.QlPMM$QfPIIP_PDQP[P>Q‚PVP9PwPRP1PnPNN'PhPJJ‘PaPFNP\P@O†PWP;OzPTP3PrPOO,QjPLL!‘PdPGO‘P^PCO‰PXP=O|PUP5PtPPPNŽgPhPPŠŠ[P_PPƒP‰PXPP}P|PTPPsPpPNŽgPhPJŠ[P_PPƒP‰PXPP}P|PTPPsPpPNŽgPhPJŠ[P_PPƒP‰PXPP}P|PTPPsPpPNŽgPhPJŠ[P_PCP‰PXPP{P|PTPPsPpPNŽgPfPJŠ[P_PCP‰PXP;P|PTPPsPpPNŽgPfPJŠ[P_PCP‰PXP;P|PTPPsPpPNŽgPfPJŠ[P_PCP‰PXP;PzPTP3PpPNŽgPfPI‰[P_PCP‰PXP;PzPTP3PpPNŽgPfPI‰[P_PCP‰PXP;PzPTP3PpPNN'PfPI‰[P_PCP‰PXP;PzPTP3PpPNN'PfPII‘P_PCP‰PXP;PzPSP3PpPNN'PfPII‘P_PCP‰PXP;PzPSP3PpPNN'PfPII‘P_PCP‰PXP;PzPSP3PpPNN'PfPII‘P_PCO‰PXP;PzPSP1PpPNN'PfPII‘P^PCO‰PXP;PzPSP1PpPNN'PfPII‘P^PCO‰PXP;OzPSP1PpPNN'PfPII‘P^PCO‰PXP;OzPSP1PnPNN'PfPII‘P^PAQ‰PXP;OzPSP1PnPNN'PfPII‘P^PAQ‰PXP;OzPSP1PnPNN'PfPII‘P^PAQ‰PXP;OzPSP1PnPNN'PfPII‘P^PAQ†PXP;OzPSP1PnPMM'PfPII‘P^PAQ†PXP;OzPSP1PnPMM'PfPII‘P^PAQ†PXP;OzPSP1PnPMM'PfPII‘P^PAQ†PWP;OzPSP1PnPMM$QfPII‘P^PAQ†PWP;OzPSP1PnPMM$QfPII‘P^PAQ†PWP;OzPSP1PnPMM$QfPII‘P^PAQ†PWP;OzPSP1PnPMM$QdPII‘P^PAQ†PWP9PzPSP1PnPMM$QdPII‘P^PAQ†PWP9PzPSP1PnPMM$QdPIIQ^PAQ†PWP9PzPSP1PnPMM$QdPIIQ^PAQ†PWP9PwPSP1PnPMM$QdPGOQ^PAQ†PWP9PwPSP1PnPMM$QdPGOQ^PAQ†PWP9PwPSP1PnPMM$QdPGOQ^PAQ†PWP9PwPRP1PnPMM$QdPGOQ^PAQ†PWP9PwPRP1PnPMM$QdPGOQ^PAQ†PWP9PwPRP1PnPMM$QdPGOQ^PAQ†PWP9PwPRP1PnPMM$QdPGOQ\PAQ†PWP9PwPRP.QnPMM$QdPGO‘P\PAQ†PWP9PwPRP.QnPMM$QdPGO‘P\PAQ†PWP9PwPRP.QnPMM$QdPGO‘P\P@O†PWP9PwPRP.QlPMM$QdPGO‘P\P@O†PWP9PwPRP.QlPMM$QdPGO‘P\P@O†PWP9PwPRP.QlPMM$QdPGO‘P\P@O†PWP9PwPRP.QlPLL$QdPGO‘P\P@O‚PWP9PwPRP.QlPLL$‘PdPGO‘P\P@O‚PWP9PwPRP.QlPLL$‘PdPGO‘P\P@O‚PWP9PwPRP.QlPLL$‘PdPGO‘P\P@O‚PVP9PwPRP.QlPLL!‘PdPGO‘P\P@O‚PVP9PwPRP.‘PlPLL!‘PdPGO‘P\P@O‚PVP9PwPRP.‘PlPLL!‘PdPGO‘P\P@O‚PVP7PwPRP.‘PlPLL!‘PbPGO‘P\P@O‚PVP7PwPRP.‘PlPLL!‘PbPGO‘P\P@O‚PVP7PwPRP.‘PlPLL!‘PbPGO‘P\P@O‚PVP7PwPRPPPi‘PhPJŠ[P^PA‘P†PWPPyPtPPPl‘PjPK‹[P_PCP‰PXP9PwPRPPn‘PlPK‹^‘PaPD‘P‰PXP;PzPSPPn‘PlPLŒa‘PbPD‘PPZP=P|PSP1PnPMd‘PbPFŽPP[P>‘P|PTP3PpPMM$‘PdPGS‘P[P>‘PPUP5PpPNN'PfPI‰S‘P\P@P‚PVP5PrPOO)‘PhPII‘P^PA‘P‚PVP7PtPP)‘PhPJJP_PA‘P†PWP9PwPP,‘PjPKK‘P_PCO‰PXP;PwPRP.‘PlPKK‘PaPDQPXP;PzPSP1PlPLL!‘PbPFNPZP=O|PTP1PnPMM$‘PdPFNP[P>Q|PTP3PpPNN$‘PdPGO‘P\P>QPUP5PrPNN'PfPII‘P\P@O‚PVP7PrPOO)‘PhPII‘P^PAQ†PVP7PtPP,‘PhPJJP_PCO†PWP9PwPRP,QjPKK‘PaPCO‰PXP;OwPRP.QlPLL‘PaPDQPZP;OzPSP1PnPLL!QbPFNPZP=O|PTP3PnPMM$QdPFNP[P>QPTP3PpPNN'PdPGO‘P\P@OPUP5PrPOO'PfPIIQ^P@O‚PVP7PrPOO)QhPJJQ^PAQ†PWP7PtPP,QjPJJP_PCO‰PWP9PwPRP.QjPKKQaPCOIXP;OzPRP.QlPLL!QaPDQMZP=OzPSP1PnPMM!QbPFNP[P=O|PTP3PnPMM$QdPGOP[P>Q?UP3PpPNN'PfPGOQ\P@OBUP5PrPOO)QfPIIQ^P@OBVP7PtPOO)QhPJJP^PAQFWP9PtPP,QjPKKP_PCOIXP9PwPRP.QjPKKQaPDQIXP;O:SP.QlPLL!QbPDQMZP=O<SP1PnPMM$QbPFNP[P=O<TP3PpPMM$QdPGOQ[P>Q?UP5PpPNN'PfPIIQ\P@OBVP5PrPOO)QfPIIQ^PAQBVP7P4P)QhPJJP_PAQFWP9P7P,QjPKKQ_PCOIXP9P7RP.QlPKKQaPDQMXP;O:SP1PlPLL!QbPFNMZP=O<TP1PnPMM$QbPFNP[P>Q<TP3PpPNN$QdPGOQ\P>Q?UP5PrPNN'PfPIIQ\P@OBVP5PrPOO)QhPIIQ^PAQFVP7PtPP,QhPJJP_PCOFWP9P7RP,QjPKKQ_PCOIXP;O7RP.QlPLLQaPDQMZP;O:SP1PnPLL!QbPFNPZP=O<TP1PnPMM$QdPFNP[P>Q?TP3PpPNN'PdPGOQ\P@O?UP5PrPOO'PfPIIQ\P@OBVP7PrPOO)QhPJJQ^PAQFWP7PtPP,QjPJJP_PCOIWP9PwPRP,QjPKKQaPCOIXP;OzPRP.QlPLL!QaPDQMZP=OzPSP1PnPMM!QbPFNPZP=O|PTP3PnPMM$QdPGOP[P>QPUP3PpPNN'PfPGOQ\P@O‚PUP5PrPOO'PfPII‘P^P@O‚PVP7PtPOO)QhPJJP^PAQ†PWP9PtPP,QjPKKP_PCO‰PWP9PwPRP.QjPKK‘PaPDQ‰PXP;OzPSP.QlPLL!‘PbPDQPZP=O|PSP1PPPi‘PfPP‰‰S‘P\PP~‘PPTPPqPnPLŒa‘PaPP„‘P‰PXPPyPtPPPi‘PhPI‰W‘P\PP€PPTPPsPnPMa‘PbPD‘PPXPPyPwPPPl‘PhPJŠW‘P^PP€PPUPPsPpPMd‘PbPFŽPPXPP{PwPRPPl‘PjPJŠ[P^P@P‚PUPPuPpPNŽd‘PdPFŽPPZP;PzPRPPn‘PjPK‹[P^PA‘P‚PVP5PrPNŽgPdPFŽPPZP=PzPSP.‘PlPK‹[P_PA‘P†PVP7PrPOgPdPGPP[P=P|PSP1PlPK‹^‘P_PCP†PWP7PtPOO'PfPGS‘P[P>‘P|PSP1PlPLL‘PaPCP‰PWP7PtPOO)‘PfPI‰S‘P\P>‘P|PTP1PnPLL!‘PaPD‘P‰PWP9PtPP)‘PhPII‘P\P>‘PPTP3PnPMM!‘PbPDQ‰PXP9PwPP,‘PhPJJ‘P\P@OPUP3PpPMM$‘PbPDQPXP;PwPRP,‘PjPJJ‘P^P@O‚PUP5PpPNN$‘PbPFNPZP;OzPRP.‘PjPJJP^PAQ‚PVP5PrPNN$‘PdPFNPZP=OzPSP.‘PjPKKP_PAQ†PVP7PrPNN'PdPGOP[P=OzPSP.‘PlPKK‘P_PCO†PVP7PrPOO'PfPGO‘P[P=O|PSP1PlPLL‘PaPCO†PWP7PtPOO)‘PfPII‘P[P>Q|PTP1PnPLL!‘PaPCO‰PWP9PtPP)QhPII‘P\P>QPTP3PnPMM!‘PaPDQ‰PXP9PwPP,QhPII‘P\P@OPUP3PpPMM!QbPDQPXP;OwPRP,QhPJJ‘P^P@O‚PUP5PpPMM$QbPFNPZP;OzPRP,QjPJJP^PAQ‚PVP5PpPNN$QdPFNPZP;OzPRP.QjPKKP_PAQ‚PVP5PrPNN'PdPGOPZP=OzPSP.QlPKKQ_PAQ†PVP7PrPOO'PfPGOP[P=O|PSP1PlPLLQ_PCO†PWP7PtPOO)QfPGOQ[P>Q|PTP1PnPLLQaPCO‰PWP9PtPP)QfPIIQ\P>QPTP3PnPLL!QaPDQ‰PXP9PwPP)QhPIIQ\P@OPUP3PnPMM!QbPDQPXP;OwPP,QhPJJQ^P@O‚PUP3PpPMM$QbPFNPXP;OwPRP,QjPJJP^P@O‚PUP5PpPNN$QdPFNPZP;OzPRP.QjPKKP^PAQ‚PVP5PrPNN'PdPFNPZP=OzPSP.QlPKKP_PAQ†PVP7PrPOO'PdPGOP[P=O|PSP1PlPKKQ_PCO†PWP7PtPOO'PfPGO‘P[P>Q|PTP1PlPLLQaPCO‰PWP9PtPOO)QfPII‘P\P>QPTP1PnPLL!QaPDQ‰PXP9PtPP)QhPII‘P\P@OPTP3PnPMM!QbPDQ‰PXP9PwPP,QhPJJ‘P\P@OPUP3PpPMM$‘PbPDQPXP;OwPRP,QjPJJ‘P^P@O‚PUP5PpPNN$‘PbPFNPZP;OzPRP.QjPJJP^PAQ‚PVP5PrPNN$‘PdPFNPZP=OzPSP.‘PjPKKP_PAQ†PVP7PrPNN'PdPGOP[P=O|PSP.‘PlPKK‘P_PCO†PWP7PrPOO'PfPGO‘P[P>Q|PSP1PlPLL‘PaPCO‰PWP7PtPOO)‘PfPII‘P\P>Q|PTP1n‘PjPJŠW‘P\P>‘P|PSPPn‘PjPJŠ[P^P@PPTPPqPlPK‹[P^P@P‚PUP3PnPLŒ^‘P_PA‘P‚PUP3PpPMa‘PaPCP†PVP5PpPMa‘PbPD‘P‰PWP7PrPNN$‘PbPD‘P‰PXP9PtPOO'PdPFŽPPXP9PtPP)‘PfPGPPZP;PwPP)‘PfPII‘P[P=PzPRP,‘PhPII‘P[P>‘P|PSP.‘PjPJJ‘P\P>‘P|PSP1PlPKKP^P@OPTP1PlPKK‘P_PAQ‚PUP3PnPLL‘P_PAQ†PVP5PpPMM!‘PaPCO†PVP5PrPNN$‘PbPDQ‰PWP7PrPNN$‘PdPFNPXP9PtPOO'PdPFNPZP;OwPP)‘PfPGOPZP;OwPRP,QhPII‘P[P=OzPRP,QhPJJ‘P\P>Q|PSP.QjPJJ‘P\P@OPTP1PlPKKP^P@OPTP3PnPLLQ_PAQ‚PUP3PnPLL!QaPCO†PVP5PpPMM!QaPCO‰PWP7PrPNN$QbPDQ‰PWP9PtPOO'PdPFNMXP9PtPOO)QfPGOPZP;OwPP)QfPGOQ[P=OzPRP,QhPIIQ[P=O|PSP.QjPJJQ\P>Q|PSP.QlPKKP^P@O?TP1PlPKKP_PAQBUP3PnPLLQ_PAQBVP5PpPMM!QaPCOFVP5PpPNN$QbPDQIWP7PrPNN$QbPFNMXP9P4OO'PdPFNMXP;O7P)QfPGOPZP;O7P,QhPIIQ[P=O:RP,QhPIIQ\P>Q<SP.QjPJJQ\P>Q?TP1PlPKKP^P@O?TP1P.LLQ_PAQBUP3P.LLQaPCOFVP5P0MM!QaPCOFWP7P2NN$QbPDQIWP7P2OO'PdPFNMXP9P4OO'PdPGOPZP;O7P)QfPGOPZP=O:RP,QhPIIQ[P=O:RP.Q*JJQ\P>Q<SP.Q*JJP^P@O?TP1P,KKP^P@OBUP3P.LLQ_PAQBUP3P0MM!QaPCOFVP5P0MM!QbPDQIWP7P2NN$QbPDQIXP9P4OO'PdPFNMXP9P4P)QfPGOPZP;O7P)QfPIIQ[P=O:RP,Q(IIQ\P>Q<SP.Q*JJQ\P>Q<TP1P,KKP^P@O?TP1P,LLQ_PAQBUP3P.LLQ_PCOFVP5P0MM!QaPCOFVP7P2NN$QbPDQIWP7P2NN'PdPFNMXP9P4OO'PdPFNPZP;O7P)QfPGOPZP;O:RP,QhPIIQ[P=O:RP,QjPJJQ\P>Q<SP.QjPJJQ^P@O?TP1PlPKKP^P@O?UP3PnPLLQ_PAQBUP3PnPMM!QaPCOFVP5PpPMM!QaPDQIWP7PrPNN$QbPDQIWP9PtPOO'PdPFNMXP9PtPOO)QfPGOPZP;OwPP)QfPGOQ[P=OzPRP,QhPIIQ[P=O|PSP.QjPJJQ\P>Q|PSP.QlPKKP^P@OPTP1PlPKKP_PAQ‚PUP3PnPLLQ_PAQ‚PVP5PpPMM!QaPCO†PVP5Ppl‘PhPI‰S‘P[PP{PwPPPi‘PfPFŽPPXPPyPtPNŽd‘PbPD‘P‰PVPPuPpPMa‘P_PA‘P‚PUPPsPlPK‹[P^P>‘P|PSPPn‘PjPI‰S‘P[P=PzPPPi‘PfPGPPXP9PtPOgPbPD‘P‰PWP7PpPMa‘PaPCP‚PUP3PnPLŒ[P^P@PPTP.‘PjPJŠW‘P[P=PzPRP,‘PfPGPPZP;PtPOO'PdPFŽP‰PWP7PrPNŽa‘PaPCP†PVP3PnPLŒ^‘P_P@PPTP1PlPJŠW‘P\P>‘P|PRP,‘PhPI‰PPZP;PwPP'PdPFŽPPXP7PrPNN$‘PbPCP†PVP5PpPLL‘P_PA‘P‚PTP1PlPKKP\P>‘P|PSP.‘PhPII‘P[P=PwPP)‘PfPFNPXP9PtPNN$‘PbPDQ‰PVP5PpPMM!‘P_PA‘P‚PUP3PlPKKP^P@P|PSP.‘PjPJJ‘P[P=PzPRP)‘PfPGOPZP9PtPOO'PbPDQ‰PWP7PpPMM!‘PaPCO‚PUP3PnPLLP^P@OPTP.‘PjPJJ‘P\P=OzPRP,‘PhPGOPZP;PwPOO'PdPFNPWP7PrPNN!‘PaPCO†PVP3PnPLL‘P_P@OPTP1PlPJJ‘P\P>Q|PRP,‘PhPII‘PZP;OwPP)‘PdPFNPXP9PrPNN$‘PbPDQ†PVP5PpPLL‘P_PAQ‚PTP1PlPKKP\P>Q|PSP.‘PhPII‘P[P=OwPP)‘PfPGOPXP9PtPOO$‘PbPDQ‰PWP5PpPMM!‘PaPAQ‚PUP3PlPKKP^P@O|PSP.‘PjPJJ‘P[P=OzPRP)‘PfPGOPZP9PtPOO'PdPDQ‰PWP7PrPMM!‘PaPCO†PUP3PnPLL‘P^P@OPTP.‘PjPJJ‘P\P=OzPRP,‘PhPGOPZP;OwPOO'PdPFNPWP7PrPNN$‘PaPCO†PVP5PnPLL‘P_PAQPTP1PlPKK‘P\P>Q|PRP,‘PhPII‘PZP;OwPP)‘PdPFNPXP9PrPNN$‘PbPDQ†PVP5PpPMM‘P_PAQ‚PUP1PlPKKP^P>Q|PSP.‘PjPII‘P[P=OwPP)‘PfPGOPXP9PtPOO$‘PbPDQ‰PWP5PpPMM!‘PaPAQ‚PUP3PnPKKP^P@OPSP.‘PjPJJ‘P[P=OzPRP,‘PfPGOPZP9PtPOO'PdPDQ‰PWP7PrPMM!‘PaPCO†PUP3PnPLL‘P^P@OPTP1PjPJJ‘P\P>‘PzPRP,‘PhPIIPZP;PwPP'PdPFNPWP7PrPNN$‘PaPCP†PVP5PnPLL‘P_PA‘PPTP1PlPKK‘P\P>‘P|PSP,‘PhPII‘P[P;PwPP)‘PfPFŽPPXP9PrPNN$‘PbPD‘P†PVP5PpPMM‘P_PA‘P‚PUP1PlPKKP^P>‘P|PSP.‘PjPI‰S‘P[P=PzPP)‘PfPGPPXP9PtPOO'PbPD‘P‰PWP5PpPMa‘PaPA‘P‚PUP3PnPK‹[P^P@PPSP.‘PjPJŠW‘P[P=PzPRPPl‘PfPGPPZP;PtPOgPdPFŽP‰PWP7PrPNŽa‘PaPCP†PUP3PnPLŒ^‘P^P@PPTPPqPjPJŠW‘P\P>‘PzPRPPl‘PhPI‰PPZP;PwPPPgPdPFŽPPXPPwPrPNŽd‘PbPCP†PVPPuPpPLŒ^‘P_PA‘PPTPPqPlPK‹W‘P\PP~‘P|PSPPl‘PhPGPPXPPyPrPMa‘P_PA‘PPTPPn‘PhPI‰PPZPPyPtPNŽd‘PaPA‘P‚PTPPqPjPJŠS‘PZP;PtPOd‘PbPCP†PUPPqPlPJŠW‘P[P=PwPPPgPbPD‘P†PVP3PnPK‹W‘P\P=PzPPPi‘PdPFŽP‰PVP5PnPLŒ[P^P>‘PzPRP)‘PfPFŽPPWP7PpPLŒ^‘P^P@P|PSP,‘PfPGPPXP7PrPMa‘P_P@PPSP.‘PhPI‰PPXP9PrPNN!‘PaPA‘P‚PTP.‘PjPI‰S‘PZP;PtPNN$‘PaPCP‚PUP1PlPJJ‘P[P;PwPOO'PbPCP†PUP3PlPKK‘P\P=PwPP'PdPDQ‰PVP3PnPKKP\P>‘PzPRP)‘PdPFN‰PWP5PpPLLP^P>‘P|PRP,‘PfPGOPWP7PpPMM‘P_P@O|PSP,‘PhPGOPXP9PrPMM!‘P_PAQPTP.‘PhPIIPZP9PtPNN$‘PaPAQ‚PTP1PjPJJ‘PZP;OtPOO$‘PbPCO†PUP1PlPJJ‘P[P=OwPP'PbPDQ†PVP3PnPKK‘P\P=OzPP)‘PdPFN‰PVP5PnPLLP^P>QzPRP)‘PfPFNPWP7PpPLL‘P^P@O|PSP,‘PfPGOPXP7PrPMM!‘P_P@OPSP.‘PhPIIPXP9PrPNN!‘PaPAQ‚PTP.QjPII‘PZP;OtPNN$‘PaPCO‚PUP1PlPJJ‘P[P;OwPOO'PbPCO†PUP3PlPKK‘P\P=OwPP'PdPDQ‰PVP3PnPKKP\P>QzPRP)QdPFN‰PWP5PpPLLP^P>Q|PRP,QfPGOPWP7PpPMM‘P_P@O|PSP,QhPGOPXP9PrPMM!‘P_PAQPTP.QhPIIPZP9PtPNN$‘PaPAQ‚PTP1PjPJJ‘PZP;OtPOO$‘PbPCO†PUP1PlPJJ‘P[P=OwPP'PbPDQ†PVP3PnPKK‘P\P=OzPP)QdPFN‰PVP5PnPLLP^P>QzPRP)QfPFNPWP7PpPLL‘P^P@O|PSP,QfPGOPXP7PrPMM!‘P_P@OPSP.QhPIIPXP9PrPNN!‘PaPAQ‚PTP.QjPII‘PZP;OtPNN$‘PaPCO‚PUP1PlPJJ‘P[P;OwPOO'PbPCO†PUP3PlPKK‘P\P=OwPP'PdPDQ‰PVP3PnPKKP\P>QzPRP)‘PdPFN‰PWP5PpPLLP^P>Q|PRP,‘PfPGOPWP7PpPMM‘P_P@O|PSP,‘PhPGOPXP9PrPMM!‘P_PAQPTP.‘PhPIIPZP9PtPNN$‘PaPAQ‚PTP1PjPJJ‘PZP;OtPOO$‘PbPCO†PUP1PlPJJ‘P[P=OwPP'PbPDQ†PVP3PnPKK‘P\P=PzPP)‘PdPFN‰PVP5PnPLLP^P>‘PzPRP)‘PfPFNPWP7PpPLL‘P^P@P|PSP,‘PfPGOPXP7PrPMM!‘P_P@PPSP.‘PhPIIPXP9PrPNN!‘PaPA‘P‚PTP.‘PjPII‘PZP;PtPNN$‘PaPCP‚PUP1PlPJJ‘P[P;PwPOO'PbPCP†PUP3PlPK‹W‘P\P=PwPP'PdPD‘P‰PVP3PnPK‹[P\P>‘PzPRP)‘PdPFŽP‰PWP5PpPLŒ[P^P>‘P|PRP,‘PfPGPPWP7PpPM^‘P_P@P|PSPPPd‘PaPP‘PPSPPl‘PfPP†ŽP‰PUPPqPjPP‰‰PPXPPwPpPLŒ[P[PP{PtPNŽa‘P_PP€P|PRPPgPbPCP‚PTPPn‘PhPGPPWPPsPlPJŠS‘PZPPyPrPM^‘P^P=PwPOd‘PaPA‘PPSPPl‘PdPD‘P†PUP1PjPI‰PPXP7PnPK‹W‘P[P;PtPNŽa‘P_P>‘PzPP'PbPCP‚PTP.‘PhPFŽP‰PVP3PlPJJ‘PZP9PrPLLP\P=PwPOO$‘PaPA‘P|PRPOa‘P_P@P|PRPPi‘PdPD‘P†PUPPn‘PhPGPPWPPuPnPK‹W‘PZP9PrPM^‘P^P>‘PzPPPgPaPA‘PPSPPl‘PfPFŽP‰PVP1PjPI‰PPXP7PpPLŒ[P\P;PtPNN!‘P_P@P|PRP)‘PdPCP‚PTP.‘PhPGPPWP5PlPJJ‘PZP9PrPMM‘P^P>‘PwPOO$‘PaPA‘PPSP,‘PfPDQ†PUP1PjPIIPXP7PpPKK‘P[P;PtPNN!‘P_P@P|PP'PbPCO‚PTP.‘PhPGO‰PVP3PlPJJ‘PZP9PrPMMP\P=OwPOO$‘PaPAQPSP)‘PdPDQ†PUP1PjPIIPWP5PnPKK‘P[P;OtPNN!‘P^P>QzPP'PbPCO‚PTP,‘PfPFN‰PVP3PlPJJ‘PZP7PpPLLP\P=OwPOO$‘PaP@O|PRP)QdPDQ†PUP1PhPGOPWP5PnPKK‘P[P;OrPMM‘P^P>QzPP'PbPAQPSP,QfPFN‰PVP3PlPIIPXP7PpPLLP\P=OwPNN!Q_P@O|PRP)QdPDQ‚PTP.QhPGOPWP5PnPKK‘PZP9PrPMMQ^P>QzPP$QaPAQPSP,QfPFN‰PUP1PjPIIPXP7PpPLLP[P;OtPNN!Q_P@O|PRP'PbPCO‚PTP.QhPGOPWP3PlPJJ‘PZP9PrPMMQ^P=OwPOO$QaPAQPSP,QdPDQ†PUP1PjPIIPXP7PnPKK‘P[P;OtPNN!Q_P>QzPP'PbPCO‚PTP.QhPFN‰PVP3PlPJJ‘PZP9PrPLLP\P=OwPOO$QaPAQ|PRP)QdPDQ†PUP1PjPIIPWP5PnPKK‘P[P;OtPMM‘P^P>QzPP'PbPCO‚PSP,QfPFN‰PVP3PlPJJ‘PXP7PpPLLP\P=OwPOO!‘P_P@O|PRP)‘PdPDQ†PUP.QhPGOPWP5PnPKK‘P[P9PrPMM‘P^P>QzPP'PaPAQPSP,‘PfPFN‰PVP3PjPIIPXP7PpPLLP\P;OtPNN!‘P_P@O|PRP)‘PdPCO‚PTP.‘PhPGOPWP5PnPJJ‘PZP9PrPMM‘P^P>‘PwPOO$‘PaPA‘PPSP,‘PfPFN†PUP1PjPIIPXP7PpPKK‘P[P;PtPNN!‘P_P@P|PP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b/unittest/JitHarness.cpp index ebbcdefa3959..2b6757d727a0 100644 --- a/unittest/JitHarness.cpp +++ b/unittest/JitHarness.cpp @@ -92,7 +92,7 @@ static void SetupJitHarness() { Memory::Init(); mipsr4k.Reset(); CoreTiming::Init(); - InitVFPUSinCos(); + InitVFPU(); } static void DestroyJitHarness() { diff --git a/unittest/UnitTest.cpp b/unittest/UnitTest.cpp index fcbe56f28228..e8718d668036 100644 --- a/unittest/UnitTest.cpp +++ b/unittest/UnitTest.cpp @@ -58,6 +58,8 @@ #include "Common/CPUDetect.h" #include "Common/Log.h" #include "Core/Config.h" +#include "Common/File/VFS/VFS.h" +#include "Common/File/VFS/DirectoryReader.h" #include "Core/FileSystems/ISOFileSystem.h" #include "Core/MemMap.h" #include "Core/MIPS/MIPSVFPUUtils.h" @@ -352,7 +354,10 @@ bool TestTinySet() { bool TestVFPUSinCos() { float sine, cosine; - InitVFPUSinCos(); + // Needed for VFPU tables. + // There might be a better place to invoke it, but whatever. + g_VFS.Register("", new DirectoryReader(Path("assets"))); + InitVFPU(); vfpu_sincos(0.0f, sine, cosine); EXPECT_EQ_FLOAT(sine, 0.0f); EXPECT_EQ_FLOAT(cosine, 1.0f);