| /dports/lang/racket/racket-8.3/share/pkgs/r6rs-lib/rnrs/arithmetic/ |
| H A D | flonums-6.rkt | 16 real->flonum
20 &no-infinities make-no-infinities-violation no-infinities-violation?
72 (if (inexact-real? c)
80 (if (inexact-real? c)
112 (if (inexact-real? v)
116 (define-condition-type &no-infinities
118 make-no-infinities-violation
119 no-infinities-violation?)
125 (define (real->flonum r)
126 (unless (real? r)
[all …]
|
| /dports/lang/mosh/mosh-0.2.7/boot/runtimes/srfi-mosh/lib.rnrs/rnrs/arithmetic/ |
| H A D | flonums.ss | 5 real->flonum
20 ; &no-infinities make-no-infinities-violation no-infinities-violation
27 real->flonum
42 ; &no-infinities make-no-infinities-violation no-infinities-violation
|
| /dports/lang/racket/racket-8.3/share/pkgs/db-lib/db/private/cassandra/ |
| H A D | dbsystem.rkt | 21 ((real-infinities) #t)
22 ((numeric-infinities) #t)
|
| /dports/lang/guile2/guile-2.2.7/test-suite/tests/ |
| H A D | r6rs-base.test | 61 (pass-if "infinite? true on infinities"
67 (pass-if "finite? false on infinities"
69 (pass-if "finite? true on non-infinities"
91 (with-test-prefix "real-valued?"
106 (with-test-prefix "real-valued?"
107 (pass-if (real-valued? +nan.0))
114 (pass-if (real-valued? 3))
115 (pass-if (real-valued? -2.5))
120 (pass-if (real-valued? 1e200))
122 (pass-if (real-valued? 6/10))
[all …]
|
| H A D | r6rs-arithmetic-flonums.test | 39 (with-test-prefix "real->flonum"
41 (flonum? (real->flonum 3))))
144 (pass-if "flfinite? is #f on infinities"
151 (pass-if "flinfinite? is #t on infinities"
217 (pass-if "infinities"
226 (pass-if "infinities"
253 (pass-if "infinities"
261 (pass-if "infinities"
308 (pass-if "infinities"
|
| /dports/lang/guile/guile-3.0.7/test-suite/tests/ |
| H A D | r6rs-base.test | 61 (pass-if "infinite? true on infinities"
67 (pass-if "finite? false on infinities"
69 (pass-if "finite? true on non-infinities"
91 (with-test-prefix "real-valued?"
106 (with-test-prefix "real-valued?"
107 (pass-if (real-valued? +nan.0))
114 (pass-if (real-valued? 3))
115 (pass-if (real-valued? -2.5))
120 (pass-if (real-valued? 1e200))
122 (pass-if (real-valued? 6/10))
[all …]
|
| H A D | r6rs-arithmetic-flonums.test | 39 (with-test-prefix "real->flonum"
41 (flonum? (real->flonum 3))))
144 (pass-if "flfinite? is #f on infinities"
151 (pass-if "flinfinite? is #t on infinities"
217 (pass-if "infinities"
226 (pass-if "infinities"
253 (pass-if "infinities"
261 (pass-if "infinities"
308 (pass-if "infinities"
|
| /dports/lang/polyml/polyml-5.8.2/basis/ |
| H A D | Real32.sml | 29 structure Real32: REAL where type real = Real32.real = type
64 val op != : real * real -> bool = not o op ==
71 (* NAN values do not match and infinities when multiplied by 0 produce NAN. *)
74 val copySign : (real * real) -> real = rtsCallFastFF_F "PolyRealFCopySign"
101 fun min (a: real, b: real): real = if a < b orelse isNan b then a else b
103 fun max (a: real, b: real): real = if a > b orelse isNan b then a else b
115 (* Nan, infinities and +/-0 all return r in the mantissa.
127 (* Nan, infinities and +/-0 in the mantissa all return
148 fun *+ (x: real, y: real, z: real): real = x*y+z
149 and *- (x: real, y: real, z: real): real = x*y-z
[all …]
|
| H A D | Real.sml | 38 type real = real (* Pick up from globals. *) type
70 val op != : real * real -> bool = not o op ==
99 (* NAN values do not match and infinities when multiplied by 0 produce NAN. *)
102 val copySign : (real * real) -> real = Real.rtsCallFastRR_R "PolyRealCopySign"
129 fun min (a: real, b: real): real = if a < b orelse isNan b then a else b
131 fun max (a: real, b: real): real = if a > b orelse isNan b then a else b
145 (* Nan, infinities and +/-0 all return r in the mantissa.
157 (* Nan, infinities and +/-0 in the mantissa all return
562 fun *+ (x: real, y: real, z: real): real = x*y+z
563 and *- (x: real, y: real, z: real): real = x*y-z
[all …]
|
| /dports/math/octave-forge-symbolic/symbolic-2.9.0/inst/ |
| H A D | lambertw.m | 37 %% And the 0 and -1 branches coincide for the following real value:
80 if (any(round(real(b)) ~= b))
117 done = (abs (real (t)) < (2.48*eps)*(1.0 + abs (real (w))) & ...
222 %! % infinities and nan
228 %! % infinities and nan
234 %! % infinities and nan
|
| /dports/math/maxima/maxima-5.43.2/tests/ |
| H A D | rtest_power.mac | 12 declare(z,complex, j,imaginary, x,real, n,integer, odd, odd, even, even);
37 /* a positive and real -> 0 */
44 /* Exponent is negative and real -> infinity */
86 /* ---------- Values at infinities ------------------------------------------ */
88 /* Only the limit routines can handle infinities and indeterminates.
137 /* Mirror symmetry for z not a negative real number */
182 (radexpand: true, domain:real, done);
|
| /dports/lang/mosh/mosh-0.2.7/boot/runtimes/srfi-mosh/lib.rnrs/ |
| H A D | rnrs.ss | 37 real-part real? reverse round
47 real-valued? rational-valued? integer-valued? exact inexact finite? infinite?
126 real->flonum
142 ;; &no-infinities make-no-infinities-violation no-infinities-violation
245 …&no-infinities make-no-infinities-violation no-infinities-violation? &no-nans make-no-nans-violat…
268 &i/o-encoding-rcd &no-infinities-rtd &no-infinities-rcd
|
| /dports/lang/racket/racket-8.3/share/pkgs/srfi-lib/srfi/54/ |
| H A D | cat.rkt | 337 (error "cat: infinities or nans cannot have precisions"))))
380 (define (real->fixnum-string n)
477 (error "cat: infinities or nans cannot be changed into fixed-point numbers"))))))
498 (define (real->flonum-string n)
540 (error "cat: infinities or nans cannot be changed into floating-point numbers")))
683 (if (real? object)
699 (if (real? object)
732 (if (real? object)
748 (if (real? object)
840 ;; for infinities and nans
[all …]
|
| /dports/lang/racket/racket-8.3/share/pkgs/db-lib/db/private/mysql/ |
| H A D | dbsystem.rkt | 20 ((real-infinities) #f)
21 ((numeric-infinities) #f)
163 (float real 0)
|
| /dports/math/curv/curv-0.5/ideas/language/numbers/ |
| H A D | Number | 34 Here are some alternative designs for a real number system, for use by a
35 programming language. The questions are: do we extend the real numbers with
36 signed zero, one or more infinities, and the NaN value?
52 3. Affine Reals. The real numbers extended with +inf and -inf.
57 Mathematica provides both projective and affine infinities, and math
63 4. Real numbers with no extensions. (A single zero, no infinities, no NaN.)
87 logic that otherwise works for real numbers. Thus,
134 If we extend the real numbers with infinity, then we gain some useful new
139 the Affine Reals have two infinities (positive and negative). Unlike
254 are fused with the integers, except the infinities. And these integers map to
|
| /dports/science/siconos/siconos-4.4.0/externals/numeric_bindings/libs/numeric/bindings/doc/lapack/computational/ |
| H A D | stegr.qbk | 25 of a real symmetric tridiagonal matrix T. Any such unreduced matrix has
26 a well defined set of pairwise different real eigenvalues, the corresponding
27 real eigenvectors are pairwise orthogonal.
40 IEEE-754 floating-point standard in their handling of infinities and
|
| H A D | stemr.qbk | 26 of a real symmetric tridiagonal matrix T. Any such unreduced matrix has
27 a well defined set of pairwise different real eigenvalues, the corresponding
28 real eigenvectors are pairwise orthogonal.
72 floating-point standard in their handling of infinities and NaNs.
77 real symmetric tridiagonal form.
79 (Any complex Hermitean tridiagonal matrix has real values on its diagonal
83 matrix can be transformed into a real symmetric matrix and complex
86 While the eigenvectors of the real symmetric tridiagonal matrix are real,
|
| /dports/science/siconos/siconos-4.4.0/externals/numeric_bindings/libs/numeric/bindings/doc/lapack/driver/ |
| H A D | stevr.qbk | 25 of a real symmetric tridiagonal matrix T. Eigenvalues and
60 Normal execution of DSTEMR may create NaNs and infinities and
62 which do not handle NaNs and infinities in the ieee standard default
|
| H A D | syevr.qbk | 24 of a real symmetric matrix A. Eigenvalues and eigenvectors can be
76 Normal execution of DSTEMR may create NaNs and infinities and
78 which do not handle NaNs and infinities in the ieee standard default
|
| /dports/lang/racket/racket-8.3/share/pkgs/racket-doc/scribblings/guide/ |
| H A D | numbers.scrbl | 21 @item{a complex number with exact real and imaginary parts
33 infinities and not-a-number are written
37 @item{a complex number with real and imaginary parts that are
41 exact zero real part with an inexact imaginary part.}
79 representing real numbers that are not rational. Racket can represent
105 @deftech{real} (always rational), and @deftech{complex} are defined in
107 @racket[rational?], @racket[real?], and @racket[complex?], in addition
109 only real numbers, but most implement standard extensions to complex
|
| /dports/lang/mosh/mosh-0.2.7/lib/ |
| H A D | nmosh.nmosh.ss | 28 real-part real? reverse round
35 real-valued? rational-valued? integer-valued? exact inexact finite? infinite?
82 flonum? real->flonum fl=? fl<? fl>? fl<=? fl>=?
140 …&no-infinities make-no-infinities-violation no-infinities-violation? &no-nans make-no-nans-violat…
|
| /dports/audio/faust/faust-2.37.3/tools/faust2pd/examples/synth/ |
| H A D | compressor.dsp | 45 the real threshold value the level is scaled by 1/ratio. Between these two
66 // the denominator to prevent infinities and nan when knee<<1
|
| /dports/audio/faust-lv2/agraef-faust-lv2-4dc83e28e998/examples/ |
| H A D | compressor.dsp | 46 the real threshold value the level is scaled by 1/ratio. Between these two
67 // the denominator to prevent infinities and nan when knee<<1
|
| /dports/audio/guitarix-lv2/guitarix-0.43.1/src/LV2/faust/ |
| H A D | compressor.dsp | 47 the real threshold value the level is scaled by 1/ratio. Between these two
68 // the denominator to prevent infinities and nan when knee<<1
|
| /dports/audio/guitarix-lv2/guitarix-0.43.1/src/faust/ |
| H A D | compressor.dsp | 48 the real threshold value the level is scaled by 1/ratio. Between these two
69 // the denominator to prevent infinities and nan when knee<<1
|