| /external/srec/tools/thirdparty/OpenFst/fst/lib/ |
| fstlib.h | 24 // "rational sets"); finite-state transducers are used to represent
25 // binary relations between pairs of strings (specifically, "rational
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| rational.h | 0 // rational.h
59 SetType("rational");
177 VectorFst<A> rfst_; // rational topology machine; uses neg. nonterminals
183 // Parent class for the delayed rational operations - delayed union,
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| closure.h | 23 #include "fst/lib/rational.h"
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| concat.h | 25 #include "fst/lib/rational.h"
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| union.h | 23 #include "fst/lib/rational.h"
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| /prebuilt/linux-x86/toolchain/i686-linux-glibc2.7-4.4.3/i686-linux/include/c++/4.4.3/ |
| ratio | 46 * @defgroup ratio Rational Arithmetic
49 * Compile time representation of fininte rational numbers.
137 * @brief Provides compile-time rational arithmetic.
139 * This class template represents any finite rational number with a
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| /external/jpeg/ |
| jinclude.h | 73 * In ANSI C, and indeed any rational implementation, size_t is also the
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| jconfig.doc | 106 * which is the normal and rational definition.
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| jconfig.h | 107 * which is the normal and rational definition.
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| /external/stlport/test/unit/ |
| type_traits_test.cpp | 22 CPPUNIT_TEST(rational);
42 void rational();
337 void TypeTraitsTest::rational() function in class:TypeTraitsTest
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| /frameworks/base/media/java/android/media/ |
| ExifInterface.java | 57 * Type is rational.
73 /** Type is rational. */
147 * Returns the double value of the specified rational tag. If there is no
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| /ndk/tests/device/test-gnustl-full/unit/ |
| type_traits_test.cpp | 22 CPPUNIT_TEST(rational);
42 void rational();
337 void TypeTraitsTest::rational() function in class:TypeTraitsTest
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| /ndk/tests/device/test-stlport/unit/ |
| type_traits_test.cpp | 22 CPPUNIT_TEST(rational);
42 void rational();
337 void TypeTraitsTest::rational() function in class:TypeTraitsTest
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| /bionic/libm/src/ |
| e_asin.c | 24 * R(x^2) is a rational approximation of (asin(x)-x)/x^3
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| s_erf.c | 59 * That is, we use rational approximation to approximate
94 * We use rational approximation to approximate
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| e_exp.c | 30 * 2. Approximation of exp(r) by a special rational function on
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| s_expm1.c | 29 * 2. Approximating expm1(r) by a special rational function on
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| /external/fdlibm/ |
| e_asin.c | 20 * R(x^2) is a rational approximation of (ieee_asin(x)-x)/x^3
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| s_erf.c | 56 * That is, we use rational approximation to approximate
91 * We use rational approximation to approximate
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| e_exp.c | 26 * 2. Approximation of ieee_exp(r) by a special rational function on
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| s_expm1.c | 25 * 2. Approximating ieee_expm1(r) by a special rational function on
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| /external/libvpx/examples/includes/geshi/geshi/ |
| haskell.php | 111 'Int', 'Integer', 'Float', 'Double', 'Rational',
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| scheme.php | 94 'rational', 'rationalize', 'read', 'read-char', 'real-part', 'real?',
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| ruby.php | 98 'Range', 'RangeError', 'Rational', 'Regexp', 'RegexpError',
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| /bionic/libm/bsdsrc/ |
| b_tgamma.c | 58 * range [1.066124,2.066124]. Use a rational
89 * Rational approximation, A0 + x*x*P(x)/Q(x), on the interval
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