Obtained using the following options:
./numbers -print nom+ -wild "*.[cfh]" -usage file+ -ignore comm+ /home/maths/R-2.13.0.tar.gz
/home/maths/R-2.13.0.tar.gz
R-2.13.0/src/appl/cpoly.c
625 0.005
R-2.13.0/src/appl/integrate.c
1608 .417959183673469387755102040816327 Gauss-Kronrod quadrature weights for 7 points
1612 ........42335976907279 0.864864864864864864865 32/(32+5)
1625 .209482141084727828012999174891714 Gauss-Kronrod quadrature coefficients for 15 points
2033 ....713443086881375936e-2 6.66666666666666666667e-2 1/15
2037 .295524224714752870173892994651338 Gauss-Kronrod quadrature weights for 10 points
2047 .14887433898163121088482600112972 Gauss-Kronrod-Patterson quadrature coefficients for 10 points (Numerical recipes in C)
2058 .149445554002916905664936468389821 Gauss-Kronrod-Patterson quadrature coefficients for 21 points
2058 .149445554002916905664936468389821 Gauss-Kronrod quadrature coefficients for 21 points
2137 1981.
R-2.13.0/src/appl/lbfgsb.c
300 1208.
305 1994.
314 1994.
314 1997.
536 1208.
541 1994.
554 1994.
554 1997.
1094 1994.
1094 1996.
1222 1994.
1222 1996.
1463 1208.
1467 1994.
1474 1994.
1474 1997.
1824 1994.
1824 1996.
1907 1994.
1907 1997.
2061 1208.
2066 1994.
2073 1994.
2073 1997.
2334 1994.
2334 1996.
2426 1994.
2426 1996.
2533 1994.
2533 1996.
2634 1994.
2634 1996.
2770 1994.
2770 1996.
2868 1994.
2868 1997.
3040 1208.
3046 1994.
3046 1996.
3307 1983.
3311 1993.
3580 1993.
3858 1991.
R-2.13.0/src/appl/machar.c
18 1980.
R-2.13.0/src/appl/uncmin.c
2025 1000.
R-2.13.0/src/extra/blas/blas.f
311 1986.
614 1989.
898 1986.
1136 1986.
1236 1982.
1486 ........ 4.096e+3 2^12
1486 ............ 1.6777216e+7 2^24
1486 ........5e-8 5.9604644775390625e-8 2^-24
1757 1986.
2146 1986.
2395 1986.
2604 1986.
2930 1989.
3189 1986.
3437 1986.
3645 1986.
3916 1989.
4224 1989.
4536 1986.
4882 1986.
5184 1986.
5486 1986.
5815 1989.
6143 1986.
6459 1989.
6810 1986.
R-2.13.0/src/extra/blas/cmplxblas.f
57 1982.
418 1986.
674 1986.
854 1986.
1118 1986.
1408 1989.
1831 1989.
2196 1986.
2546 1989.
2934 1986.
3324 1986.
3594 1986.
3805 1986.
4118 1989.
4374 1986.
4617 1989.
4925 1986.
5183 1986.
5411 1986.
5722 1989.
6017 1989.
6324 1989.
6637 1986.
7018 1986.
7355 1986.
7696 1986.
8068 1989.
R-2.13.0/src/extra/bzip2/bzcompress.c
306 100.0
R-2.13.0/src/extra/bzip2/bzlib.c
51 2007.
R-2.13.0/src/extra/graphapp/fonts.c
124 436435.
R-2.13.0/src/extra/graphapp/graphapp.h
5 1998.
35 ............9 3.14159265358979323846 pi
R-2.13.0/src/extra/graphapp/metafile.c
87 25.40
89 25.40
R-2.13.0/src/extra/intl/explodename.c
2 1995.
R-2.13.0/src/extra/intl/finddomain.c
3 1995.
R-2.13.0/src/extra/intl/gettextP.h
3 1995.
R-2.13.0/src/extra/intl/intl-exports.c
3 2006.
R-2.13.0/src/extra/intl/l10nflist.c
2 1995.
R-2.13.0/src/extra/intl/loadinfo.h
3 1996.
R-2.13.0/src/extra/intl/lock.h
19 2005.
R-2.13.0/src/extra/intl/plural-exp.c
3 2000.
R-2.13.0/src/extra/intl/plural-exp.h
3 2000.
R-2.13.0/src/extra/intl/plural.c
77 2000.
384 ........ 4.096e+3 2^12
R-2.13.0/src/extra/intl/printf.c
3 2003.
R-2.13.0/src/extra/intl/tsearch.c
2 1997.
373 250.000
R-2.13.0/src/extra/intl/vasnprintf.c
760 0.03345
1011 2.322
1014 2.322
1285 .....................4 0.707106781186547524401 2^(-1/2)
1285 0.70710678118654752444 sin(pi/2^2)/cos(pi/2^2)
1287 ..................... 1.4142135623730950488 2^(1/2)
1292 ..................... 1.18920711500272106672 2^(1/4)
1297 ..................... 1.09050773266525765921 2^(1/8)
1298 ..... 0.125 2^-3
1302 ..................... 1.04427378242741384032 2^(1/16)
1303 ....... 6.25e-2 2^-4
1312 .....................3 0.301029995663981195214 log(2)
1376 .....................4 0.707106781186547524401 2^(-1/2)
1376 0.70710678118654752444 sin(pi/2^2)/cos(pi/2^2)
1378 ..................... 1.4142135623730950488 2^(1/2)
1383 ..................... 1.18920711500272106672 2^(1/4)
1388 ..................... 1.09050773266525765921 2^(1/8)
1389 ..... 0.125 2^-3
1393 ..................... 1.04427378242741384032 2^(1/16)
1394 ....... 6.25e-2 2^-4
1403 .....................3 0.301029995663981195214 log(2)
2133 0.831
2139 0.831
2230 0.831
2252 ....... 6.25e-2 2^-4
2381 0.831
2403 ....... 6.25e-2 2^-4
3672 ......3 0.301029995663981195214 log(2)
3680 ......3 0.301029995663981195214 log(2)
3686 ......3 0.301029995663981195214 log(2)
3702 .......4 0.333333333333333333333 9^(-1/2)
3710 .......4 0.333333333333333333333 9^(-1/2)
3716 .......4 0.333333333333333333333 9^(-1/2)
3757 ......3 0.301029995663981195214 log(2)
3765 ......3 0.301029995663981195214 log(2)
3783 0.831
3789 0.831
R-2.13.0/src/extra/trio/trio.c
5 1.112
898 1.112
1308 ...................5 3.32192809488736234787 1/log(2) or log2(10)
R-2.13.0/src/extra/trio/trionan.c
247 7.949928895127363e-275
R-2.13.0/src/extra/tzone/localtime.c
139 1003.1
R-2.13.0/src/extra/win_iconv/win_iconv.c
1182 20127.
R-2.13.0/src/extra/xz/api/lzma/check.h
37 802.3
108 802.3
R-2.13.0/src/extra/zlib/trees.c
25 1988.
29 1983.
R-2.13.0/src/extra/zlib/zlib.h
58 1951.
1127 4095.
R-2.13.0/src/gnuwin32/bitmap/rbitmap.c
204 ....... 2.54e-2 meters in an inch
204 ....... 2.54e-2 meters in an inch
555 ....... 2.54e-2 meters in an inch
R-2.13.0/src/gnuwin32/extra.c
723 ........... 1.048576e+6 2^20
740 ........... 1.048576e+6 2^20
775 040904e4
780 040904e4
785 040904e4
R-2.13.0/src/gnuwin32/malloc.c
354 ........ 4.096e+3 2^12
1380 ........... 1.048576e+6 2^20
1380 ........... 1.048576e+6 2^20
R-2.13.0/src/gnuwin32/sys-win32.c
142 .............. 4.294967296e+9 2^32
143 100.0
145 .............. 4.294967296e+9 2^32
146 100.0
149 100.0
156 100.0
R-2.13.0/src/gnuwin32/system.c
1002 ........ 1.024e+3 2^10
1002 ........ 1.024e+3 2^10
1006 ........ 1.024e+3 2^10
1006 ........ 1.024e+3 2^10
1007 ........ 1.024e+3 2^10
1007 ........ 1.024e+3 2^10
R-2.13.0/src/include/Defn.h
205 ........... 1.048576e+6 2^20
206 .............. 1.073741824e+9 2^30
259 ........ 1.024e+3 2^10
260 4192.
R-2.13.0/src/include/R_ext/Constants.h
26 ...................... 3.14159265358979323846 pi
R-2.13.0/src/include/R_ext/GraphicsEngine.h
478 ....................|.. 1.74532925199432957692e-2 Radians in a degree
R-2.13.0/src/library/grDevices/src/devNull.c
195 0.4900
196 0.3333
R-2.13.0/src/library/grDevices/src/devPicTeX.c
40 ........ 7.227e+1 Points (Anglo-American) in a inch
69 0.5416690
69 0.7777810
69 0.6111145
69 .......9 0.666666666666666666667 32/(32+16)
69 0.7083380
69 0.7222240
70 0.7777810
70 0.7222240
70 0.7777810
70 0.7222240
70 0.5361130
70 0.5361130
71 0.8138910
71 0.8138910
71 0.2388900
71 0.2666680
71 0.5000020
71 0.5000020
71 0.5000020
72 0.5000020
72 0.5000020
72 ......7 0.666666666666666666667 32/(32+16)
72 0.4444460
72 0.4805580
72 0.7222240
72 0.7777810
73 0.5000020
73 0.8611145
73 0.9722260
73 0.7777810
73 0.2388900
73 0.3194460
73 0.5000020
74 0.5000020
74 0.7583360
74 0.2777790
74 0.3888900
74 0.3888900
75 0.5000020
75 0.7777810
75 0.2777790
75 .......4 0.333333333333333333333 9^(-1/2)
75 0.2777790
75 0.5000020
75 0.5000020
76 0.5000020
76 0.5000020
76 0.5000020
76 0.5000020
76 0.5000020
76 0.5000020
76 0.5000020
77 0.5000020
77 0.5000020
77 0.2777790
77 0.2777790
77 0.3194460
77 0.7777810
77 0.4722240
78 0.4722240
78 .......9 0.666666666666666666667 32/(32+16)
78 ......7 0.666666666666666666667 32/(32+16)
78 ......7 0.666666666666666666667 32/(32+16)
78 0.6388910
78 0.7222260
78 0.5972240
79 .......9 0.666666666666666666667 32/(32+16)
79 0.7083380
79 0.2777810
79 0.4722240
79 0.6944480
79 0.5416690
80 0.8750050
80 0.7083380
80 0.7361130
80 0.6388910
80 0.7361130
80 0.6458360
80 0.5555570
81 0.6875050
81 ......7 0.666666666666666666667 32/(32+16)
81 0.9444480
81 ......7 0.666666666666666666667 32/(32+16)
81 ......7 0.666666666666666666667 32/(32+16)
81 0.6111130
82 0.2888900
82 0.5000020
82 0.2888900
82 0.5000020
82 0.2777790
82 0.2777790
82 0.4805570
83 0.5166680
83 0.4444460
83 0.5166680
83 0.4444460
83 0.3055570
83 0.5000020
83 0.5166680
84 0.2388900
84 0.2666680
84 0.4888920
84 0.2388900
84 .....447 0.7945071927794792 Kolakoski Constant
84 0.5166680
84 0.5000020
85 0.5166680
85 0.5166680
85 0.3416690
85 0.3833340
85 0.3611120
85 0.5166680
85 0.4611130
86 0.6833360
86 0.4611130
86 0.4611130
86 0.4347230
86 0.5000020
86 0.5000020
87 0.5000020
87 0.5000020
90 0.5805590
90 0.9166720
90 0.8555600
90 0.6722260
90 0.7333370
90 .....449 0.7945071927794792 Kolakoski Constant
90 .....449 0.7945071927794792 Kolakoski Constant
91 0.8555600
91 .....449 0.7945071927794792 Kolakoski Constant
91 0.8555600
91 .....449 0.7945071927794792 Kolakoski Constant
91 0.6416700
91 0.5861150
91 0.5861150
92 0.8916720
92 0.8916720
92 0.2555570
92 0.2861130
92 0.5500030
92 0.5500030
92 0.5500030
93 0.5500030
93 0.5500030
93 0.7333370
93 0.4888920
93 0.5652800
93 .....449 0.7945071927794792 Kolakoski Constant
93 0.8555600
94 0.5500030
94 0.9472275
94 1.0694500
94 0.8555600
94 0.2555570
94 0.3666690
94 0.5583360
95 0.9166720
95 0.5500030
95 1.0291190
95 0.8305610
95 0.3055570
95 0.4277800
95 0.4277800
96 0.5500030
96 0.8555600
96 0.3055570
96 0.3666690
96 0.3055570
96 0.5500030
96 0.5500030
97 0.5500030
97 0.5500030
97 0.5500030
97 0.5500030
97 0.5500030
97 0.5500030
97 0.5500030
98 0.5500030
98 0.5500030
98 0.3055570
98 0.3055570
98 0.3666690
98 0.8555600
98 0.5194470
99 0.5194470
99 0.7333370
99 0.7333370
99 0.7333370
99 0.7027820
99 .....449 0.7945071927794792 Kolakoski Constant
99 0.6416700
100 0.6111145
100 0.7333370
100 .....449 0.7945071927794792 Kolakoski Constant
100 0.3305570
100 0.5194470
100 0.7638930
100 0.5805590
101 0.9777830
101 .....449 0.7945071927794792 Kolakoski Constant
101 .....449 0.7945071927794792 Kolakoski Constant
101 0.7027820
101 .....449 0.7945071927794792 Kolakoski Constant
101 0.7027820
101 0.6111145
102 0.7333370
102 0.7638930
102 0.7333370
102 1.0388950
102 0.7333370
102 0.7333370
102 0.6722260
103 0.3430580
103 0.5583360
103 0.3430580
103 0.5500030
103 0.3055570
103 0.3055570
103 0.5250030
104 0.5611140
104 0.4888920
104 0.5611140
104 0.5111140
104 0.3361130
104 0.5500030
104 0.5611140
105 0.2555570
105 0.2861130
105 0.5305590
105 0.2555570
105 0.8666720
105 0.5611140
105 0.5500030
106 0.5611140
106 0.5611140
106 0.3722250
106 0.4216690
106 0.4041690
106 0.5611140
106 0.5000030
107 0.7444490
107 0.5000030
107 0.5000030
107 0.4763920
107 0.5500030
107 1.1000060
107 0.5500030
108 0.5500030
108 0.550003
110 0.5416690
110 0.7777810
110 0.6111145
110 .......9 0.666666666666666666667 32/(32+16)
110 0.7083380
110 0.7222240
111 0.7777810
111 0.7222240
111 0.7777810
111 0.7222240
111 0.5361130
111 0.5361130
112 0.8138910
112 0.8138910
112 0.2388900
112 0.2666680
112 0.5000020
112 0.5000020
112 0.5000020
113 0.5000020
113 0.5000020
113 0.7375210
113 0.4444460
113 0.4805580
113 0.7222240
113 0.7777810
114 0.5000020
114 0.8611145
114 0.9722260
114 0.7777810
114 0.2388900
114 0.3194460
114 0.5000020
115 0.5000020
115 0.7583360
115 0.2777790
115 0.3888900
115 0.3888900
116 0.5000020
116 0.7777810
116 0.2777790
116 .......4 0.333333333333333333333 9^(-1/2)
116 0.2777790
116 0.5000020
116 0.5000020
117 0.5000020
117 0.5000020
117 0.5000020
117 0.5000020
117 0.5000020
117 0.5000020
117 0.5000020
118 0.5000020
118 0.5000020
118 0.2777790
118 0.2777790
118 0.3194460
118 0.7777810
118 0.4722240
119 0.4722240
119 .......9 0.666666666666666666667 32/(32+16)
119 ......7 0.666666666666666666667 32/(32+16)
119 ......7 0.666666666666666666667 32/(32+16)
119 0.6388910
119 0.7222260
119 0.5972240
120 .......9 0.666666666666666666667 32/(32+16)
120 0.7083380
120 0.2777810
120 0.4722240
120 0.6944480
120 0.5416690
121 0.8750050
121 0.7083380
121 0.7361130
121 0.6388910
121 0.7361130
121 0.6458360
121 0.5555570
122 0.6875050
122 ......7 0.666666666666666666667 32/(32+16)
122 0.9444480
122 ......7 0.666666666666666666667 32/(32+16)
122 ......7 0.666666666666666666667 32/(32+16)
122 0.6111130
123 0.2888900
123 0.5000020
123 0.2888900
123 0.5000020
123 0.2777790
123 0.2777790
123 0.4805570
124 0.5166680
124 0.4444460
124 0.5166680
124 0.4444460
124 0.3055570
124 0.5000020
124 0.5166680
125 0.2388900
125 0.2666680
125 0.4888920
125 0.2388900
125 .....447 0.7945071927794792 Kolakoski Constant
125 0.5166680
125 0.5000020
126 0.5166680
126 0.5166680
126 0.3416690
126 0.3833340
126 0.3611120
126 0.5166680
126 0.4611130
127 0.6833360
127 0.4611130
127 0.4611130
127 0.4347230
127 0.5000020
127 0.5000020
128 0.5000020
128 0.5000020
130 0.5805590
130 0.9166720
130 0.8555600
130 0.6722260
130 0.7333370
130 .....449 0.7945071927794792 Kolakoski Constant
130 .....449 0.7945071927794792 Kolakoski Constant
131 0.8555600
131 .....449 0.7945071927794792 Kolakoski Constant
131 0.8555600
131 .....449 0.7945071927794792 Kolakoski Constant
131 0.6416700
131 0.5861150
131 0.5861150
132 0.8916720
132 0.8916720
132 0.2555570
132 0.2861130
132 0.5500030
132 0.5500030
132 0.5500030
133 0.5500030
133 0.5500030
133 0.8002530
133 0.4888920
133 0.5652800
133 .....449 0.7945071927794792 Kolakoski Constant
133 0.8555600
134 0.5500030
134 0.9472275
134 1.0694500
134 0.8555600
134 0.2555570
134 0.3666690
134 0.5583360
135 0.9166720
135 0.5500030
135 1.0291190
135 0.8305610
135 0.3055570
135 0.4277800
135 0.4277800
136 0.5500030
136 0.8555600
136 0.3055570
136 0.3666690
136 0.3055570
136 0.5500030
136 0.5500030
137 0.5500030
137 0.5500030
137 0.5500030
137 0.5500030
137 0.5500030
137 0.5500030
137 0.5500030
138 0.5500030
138 0.5500030
138 0.3055570
138 0.3055570
138 0.3666690
138 0.8555600
138 0.5194470
139 0.5194470
139 0.7333370
139 0.7333370
139 0.7333370
139 0.7027820
139 .....449 0.7945071927794792 Kolakoski Constant
139 0.6416700
140 0.6111145
140 0.7333370
140 .....449 0.7945071927794792 Kolakoski Constant
140 0.3305570
140 0.5194470
140 0.7638930
140 0.5805590
141 0.9777830
141 .....449 0.7945071927794792 Kolakoski Constant
141 .....449 0.7945071927794792 Kolakoski Constant
141 0.7027820
141 .....449 0.7945071927794792 Kolakoski Constant
141 0.7027820
141 0.6111145
142 0.7333370
142 0.7638930
142 0.7333370
142 1.0388950
142 0.7333370
142 0.7333370
142 0.6722260
143 0.3430580
143 0.5583360
143 0.3430580
143 0.5500030
143 0.3055570
143 0.3055570
143 0.5250030
144 0.5611140
144 0.4888920
144 0.5611140
144 0.5111140
144 0.3361130
144 0.5500030
144 0.5611140
145 0.2555570
145 0.2861130
145 0.5305590
145 0.2555570
145 0.8666720
145 0.5611140
145 0.5500030
146 0.5611140
146 0.5611140
146 0.3722250
146 0.4216690
146 0.4041690
146 0.5611140
146 0.5000030
147 0.7444490
147 0.5000030
147 0.5000030
147 0.4763920
147 0.5500030
147 1.1000060
147 0.5500030
148 0.5500030
148 0.550003
R-2.13.0/src/library/grDevices/src/devPS.c
844 ......... 6.5536e+4 2^16
916 0.120
2613 0.03928
2613 12.92321
2614 .......7 0.4124540336401075 Thue-Morse constant
2614 0.950301 Conversion from sRGB to 1931 CIE XYZ (D65 reference white)
2615 0.9505
2615 1.0890
2733 0.005
2734 0.005
3410 0.4900
3411 0.3333
3471 255.0
3472 255.0
3473 255.0
3484 255.0
3485 255.0
3486 255.0
4517 100.0
4586 16.667
4587 16.667
4867 1200.0
4869 1200.0
4904 0.4900
4905 0.3333
5106 0.833
5163 0.833
5173 16.667
5190 0.833
5218 0.833
5249 0.833
5306 16.667
6151 0.4900
6152 0.3333
6291 255.0
6291 255.0
6292 255.0
6294 0.213
6294 0.715
6294 0.072
6296 255.0
6296 255.0
6297 255.0
6308 255.0
6309 255.0
6310 255.0
6330 255.0
6330 255.0
6331 255.0
6332 0.213
6332 0.715
6332 0.072
6334 255.0
6334 255.0
6335 255.0
6346 255.0
6347 255.0
6348 255.0
6955 255.0
6961 255.0
7307 0.722
7308 0.396
7308 0.347
7310 0.722
7311 0.396
7312 0.347
R-2.13.0/src/library/grDevices/src/devQuartz.c
407 0.4900
408 0.3333
724 255.0
725 255.0
726 255.0
727 255.0
734 255.0
735 255.0
736 255.0
737 255.0
1040 180.0
R-2.13.0/src/library/grDevices/src/devWindows.c
93 255.0
94 255.0
95 255.0
R-2.13.0/src/library/grid/src/gpar.c
193 255.0
R-2.13.0/src/library/grid/src/grid.h
168 ........ 7.227e+1 Points (Anglo-American) in a inch
R-2.13.0/src/library/grid/src/matrix.c
141 ........ 3.14159265358979323846 pi
R-2.13.0/src/library/grid/src/unit.c
767 ........ 7.227e+1 Points (Anglo-American) in a inch
770 ........ 7.227e+1 Points (Anglo-American) in a inch
776 ........ 7.227e+1 Points (Anglo-American) in a inch
779 ........ 7.227e+1 Points (Anglo-American) in a inch
782 ........ 7.227e+1 Points (Anglo-American) in a inch
1543 ........ 7.227e+1 Points (Anglo-American) in a inch
1546 ........ 7.227e+1 Points (Anglo-American) in a inch
1552 ........ 7.227e+1 Points (Anglo-American) in a inch
1555 ........ 7.227e+1 Points (Anglo-American) in a inch
1558 ........ 7.227e+1 Points (Anglo-American) in a inch
R-2.13.0/src/library/stats/src/bandwidths.c
17 .......... 3.14159265358979323846 pi
R-2.13.0/src/library/stats/src/fexact.c
157 12345.
323 12345.
326 3.45254e-7
694 ...................... 1.83787706640934548356 ln(2*pi)
699 9876.
702 9876.
707 9876.
2010 ................3 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
2014 .083333333333333 Log(Gamma function) evaluated using Stirling's approximation (multiple, Abramowitz and Stegun 6.1.41)
2014 ...............|.. 8.33333333333333333333e-2 1/12
R-2.13.0/src/library/stats/src/ksmooth.c
44 0.3706506
R-2.13.0/src/library/stats/src/loessf.f
44 0.005e0
485 .2971620e0
485 .3802660e0
485 .4263766e0
485 .3346498e0
486 .6271053e0
486 .5241198e0
486 .3484836e0
486 .6687687e0
486 .6338795e0
486 .4076457e0
487 .7207693e0
487 .1611761e0
487 .3091323e0
487 .4401023e0
487 .2939609e0
487 .3580278e0
488 .5555741e0
488 .3972390e0
488 .4171278e0
488 .6293196e0
488 .4675173e0
488 .4699070e0
489 .6674802e0
489 .2848308e0
489 .2254512e0
489 .2914126e0
489 .5393624e0
489 .2517230e0
490 .3898970e0
490 .7603231e0
490 .2969113e0
490 .4740130e0
490 .9664956e0
490 .3629838e0
491 .5348889e0
491 .2075670e0
491 .2822574e0
491 .2369957e0
491 .3911566e0
491 .2981154e0
492 .3623232e0
492 .5508869e0
492 .4371032e0
492 .7002667e0
492 .4291632e0
493 .4930370e0
631 0.3705e0
635 0.2017e0
639 0.5591e0
643 0.1204e0
647 0.2815e0
651 0.4536e0
655 0.7132e0
680 0.8751e0
689 9.0572e-2
691 4.4844e0
692 1.0856e-2
693 1.005e0
694 0.7736e0
695 5.3718e-2
696 0.3705e0
697 0.3495e0
698 2.6152e-2
699 0.2017e0
700 0.7286e0
701 5.8387e-2
702 0.5591e0
703 0.1611e0
704 9.5807e-2
705 0.1204e0
706 0.7978e0
707 3.1926e-2
708 0.2815e0
709 0.4457e0
710 6.4170e-2
711 0.4536e0
712 3.2813e-2
713 2.0636e-2
714 0.7132e0
715 0.3350e0
716 4.0172e-2
717 0.8751e0
718 4.1032e-2
795 0.08125e0
869 1.001e0
1705 0.999e0
R-2.13.0/src/library/stats/src/lowess.c
59 0.999
264 0.999
R-2.13.0/src/library/stats/src/nscor.c
71 177.1
79 ........... 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
140 .419885
140 .450536
140 .456936
140 .468488
141 .112063
141 .12177
141 .239299
141 .215159
142 .080122
142 .111348
142 .211867
142 .115049
143 .474798
143 .469051
143 .208597
143 .259784
144 .282765
144 .304856
144 .407708
144 .414093
145 .283833
146 .106136
147 ........6 0.564189583547756286948 1/(pi^(1/2))
211 6195.
211 9569.
211 6728.
211 17614.
211 8278.
211 3570.
211 1075.
212 93380.
212 175160.
212 410400.
212 2157600.
212 2.376e6
213 2.065e6
213 2.065e6
R-2.13.0/src/library/stats/src/portsrc.f
2483 9973.e+0
2883 9973.e+0
9490 0.002e+0
10629 0.002e+0
12375 Suspicious partial need match (5 out of 11): Calculate threshold of hearing (Bouvigne), in db
R-2.13.0/src/library/stats/src/ppr.f
1198 .000244
R-2.13.0/src/library/stats/src/prho.c
65 4.6e-4 Spearman's rho using edgeworth-series
R-2.13.0/src/library/stats/src/sbart.c
99 ....................... 0.381966011250105151795 Fraction of circle occupied by Golden angle
218 .000244
218 5.954
R-2.13.0/src/library/stats/src/sgram.f
58 0.3330e0
64 0.3330e0
71 0.3330e0
78 0.3330e0
87 0.3330e0
93 0.3330e0
100 0.3330e0
109 0.3330e0
115 0.3330e0
124 0.3330e0
R-2.13.0/src/library/stats/src/stl.f
155 0.999e0
290 0.999e0
R-2.13.0/src/library/stats/src/swilk.c
34 2.273
44 .00635 Shapiro-Wilk parametric hypothesis test of composite normality
87 .......... 0.707106781186547524401 2^(-1/2)
87 .70710678 sin(pi/2^2)/cos(pi/2^2)
192 1.90985931710274
193 .....1975511966 1.04729412282062671789 2^(1/15)
193 ..............6 1.04719755119659774615 pi/3
222 1.2816
223 ...... 1.644934066848226 Zeta(2)
224 2.3263
225 1.7509
226 .56268
227 .8378
R-2.13.0/src/library/tools/src/md5.c
2 1992.
231 ........ 1.321e+3 Jupiter volume relative to Earth
291 .............. 4.294967296e+9 2^32
R-2.13.0/src/main/acosh.c
49 1.18801130533544501356e2
50 3.94726656571334401102e3
51 3.43989375926195455866e4
52 1.08102874834699867335e5
53 1.10855947270161294369e5
57 1.86145380837903397292e2
58 4.15352677227719831579e3
59 2.97683430363289370382e4
60 8.29725251988426222434e4
61 7.83869920495893927727e4
64 ...................... 1.44269504088896340736 1/ln(2) or log2(e)
R-2.13.0/src/main/asinh.c
48 4.33231683752342103572e-3
49 5.91750212056387121207e-1
50 4.37390226194356683570e0
51 9.09030533308377316566e0
52 5.56682227230859640450e0
56 1.28757002067426453537e1
57 4.86042483805291788324e1
58 6.95722521337257608734e1
59 3.34009336338516356383e1
62 ...................... 1.44269504088896340736 1/ln(2) or log2(e)
R-2.13.0/src/main/atanh.c
49 8.54074331929669305196e-1
50 1.20426861384072379242e1
51 4.61252884198732692637e1
52 6.54566728676544377376e1
53 3.09092539379866942570e1
57 1.95638849376911654834e1
58 1.08938092147140262656e2
59 2.49839401325893582852e2
60 2.52006675691344555838e2
61 9.27277618139601130017e1
R-2.13.0/src/main/colors.c
143 95.047
144 100.000
145 108.883
146 0.1978398
147 0.4683363
155 0.00304
190 7.999592
201 1.057311 CIE XYZ to Recommendation BT.709 RGB
R-2.13.0/src/main/connections.c
5195 1.001
5455 1.001
R-2.13.0/src/main/datetime.c
250 ....... 8.64e+4 Seconds in a solar day (actual)
379 ..........7e+9 2.147483648e+9 2^31
379 ..........7e+9 2.147483648e+9 2^31
392 ....... 8.64e+4 Seconds in a solar day (actual)
393 ....... 8.64e+4 Seconds in a solar day (actual)
R-2.13.0/src/main/engine.c
1938 0.88622692545275801364
1939 1.25331413731550025119
1940 1.55512030155621416073
1941 1.34677368708859836060
1942 0.77756015077810708036
1991 0.005
1992 0.005
R-2.13.0/src/main/gram.c
508 ........ 4.096e+3 2^12
R-2.13.0/src/main/gramLatex.c
388 ........ 4.096e+3 2^12
R-2.13.0/src/main/gramRd.c
456 ........ 4.096e+3 2^12
R-2.13.0/src/main/graphics.c
1923 308.25
3169 0.88622692545275801364
3170 1.25331413731550025119
3171 1.55512030155621416073
3172 1.34677368708859836060
3173 0.77756015077810708036
R-2.13.0/src/main/memory.c
745 100.0
745 100.0
1980 ........ 1.024e+3 2^10
1980 ........ 1.024e+3 2^10
1980 ........ 1.024e+3 2^10
1986 ........ 1.024e+3 2^10
1986 ........ 1.024e+3 2^10
1986 ........ 1.024e+3 2^10
2359 ........ 1.024e+3 2^10
2362 ........ 1.024e+3 2^10
2362 ........ 1.024e+3 2^10
2365 ........ 1.024e+3 2^10
2365 ........ 1.024e+3 2^10
2366 ........ 1.024e+3 2^10
2369 ........ 1.024e+3 2^10
2568 100.0
2574 100.0
R-2.13.0/src/main/mkdtemp.c
92 35.725
93 3.725
109 0700.
R-2.13.0/src/main/optim.c
1084 1.7182818
R-2.13.0/src/main/platform.c
2433 0200.
R-2.13.0/src/main/plotmath.c
179 0.015
185 ...................... 0.166666666666666666667 1/6
193 0.22222222222222222222
201 0.27777777777777777777
209 ....................|.. 5.55555555555555555556e-2 1/18
254 ........|.. 8.33333333333333333333e-2 1/12
258 0.1333333
263 0.344444
268 ........|.. 8.33333333333333333333e-2 1/12
273 0.825
283 0.3861111
R-2.13.0/src/main/qsort-body.c
40 0.21875 Modified quicksort (CACM algorithm # 347)
R-2.13.0/src/main/RNG.c
78 .............. 4.294967296e+9 2^32
79 ..........7080797e-10 2.32830643653869628906e-10 2^-32
80 ...............9e-10 9.31322574615478515625e-10 2^-30
112 30323.0 Wichmann and Hill (1982) random number generator
508 1997.
599 .................3e-10 2.32830643653869628906e-10 2^-32
R-2.13.0/src/main/Rstrptime.h
10 1996.
R-2.13.0/src/main/saveload.c
747 1999.
R-2.13.0/src/modules/internet/internet.c
418 0.499
418 100.0
523 0.499
523 100.0
603 ........ 1.024e+3 2^10
603 ........ 1.024e+3 2^10
842 ........ 1.024e+3 2^10
842 ........ 1.024e+3 2^10
R-2.13.0/src/modules/internet/sock.c
26 1996.
R-2.13.0/src/modules/lapack/cmplx.f
252 100.0e0
254 ..... 0.125 2^-3
9069 2002.
9073 2002.
9703 1988.
9707 1988.
11754 2006.
12269 2002.
12273 2002.
13858 2002.
13862 2002.
14440 2002.
R-2.13.0/src/modules/lapack/dlapack0.f
875 1988.
879 1988.
8605 2006.
8796 2006.
12354 ...................... 6.28318530717958647693 2*pi
12888 100.0e0
20270 100.0e0
20561 0.5630e0
20561 1.010e0
20562 1.050e0
20564 0.3330e0
20566 100.0e0
23798 95.05
23799 1995.
26136 94.04
26137 1994.
26138 1996.
R-2.13.0/src/modules/lapack/dlapack1.f
20999 1997.
21399 1.002
22304 2004.
22307 2004.
22311 1997.
R-2.13.0/src/modules/lapack/dlapack2.f
586 100.0e0
588 ..... 0.125 2^-3
6309 2006.
13127 2002.
13131 2002.
19202 100.0e0
R-2.13.0/src/modules/lapack/dlapack3.f
9486 1986.
14879 1966.
22551 94.04
22552 1994.
22553 1996.
22557 93.23
22561 1996.
23736 94.04
23737 1994.
23738 1996.
23742 93.23
23746 1996.
24227 93.23
24231 1996.
R-2.13.0/src/modules/lapack/dlapack4.f
92 1988.
96 1988.
562 2006.
562 10.1137
854 2002.
858 2002.
2710 2002.
2714 2002.
3316 2002.
4311 1966.
4693 0.150102010615740e+00
4694 0.849897989384260e+00
4695 0.128208148052635e-15
4696 0.128257718286320e-15
4699 0.357171383266986e+00
4700 0.180411241501588e-15
4701 0.175152352710251e-15
5263 1966.
5445 0.999e0
5615 100.0e0
5904 0.5630e0
5904 1.010e0
5905 1.050e0
5907 0.3330e0
5909 100.0e0
6219 2004.
6222 2004.
6226 1997.
R-2.13.0/src/modules/vfonts/g_alab_her.c
54 0.725
126 ...................... 3.14159265358979323846 pi
135 180.0
350 180.0
R-2.13.0/src/modules/vfonts/g_control.h
28 0.515
R-2.13.0/src/modules/vfonts/g_her_metr.h
15 1.175
106 ........ 7.227e+1 Points (Anglo-American) in a inch
109 ........ 7.227e+1 Points (Anglo-American) in a inch
R-2.13.0/src/modules/X11/cairoX11.c
102 255.0
103 255.0
104 255.0
114 255.0
R-2.13.0/src/modules/X11/dataentry.c
1882 123456789.0
R-2.13.0/src/modules/X11/devX11.c
224 0.114 NTSC luminance of RGB color signal
224 0.114 Luminance calculation according to SMPTE 170M
224 0.114 Luminance calculation according to ITU-R Rec. 624-4 System B, G
240 0.114 NTSC luminance of RGB color signal
240 0.114 Luminance calculation according to SMPTE 170M
240 0.114 Luminance calculation according to ITU-R Rec. 624-4 System B, G
419 255.0
420 255.0
421 255.0
460 255.0
461 255.0
462 255.0
2614 0.4900
2615 0.3333
3273 0.4900
3274 0.3333
3508 Suspicious partial need match (5 out of 9): Convert between RGB and YCC color space
R-2.13.0/src/modules/X11/rbitmap.c
212 255.0
213 255.0
214 255.0
232 ....... 2.54e-2 meters in an inch
232 ....... 2.54e-2 meters in an inch
266 255.0
267 255.0
268 255.0
647 ....... 2.54e-2 meters in an inch
R-2.13.0/src/modules/X11/rotated.c
85 ....................|.. 1.74532925199432957692e-2 Radians in a degree
406 1000.0
406 1000.0
407 1000.0
407 1000.0
914 1000.0
914 1000.0
915 1000.0
915 1000.0
1438 1000.0
1438 1000.0
1439 1000.0
1439 1000.0
1637 1000.0
1637 1000.0
1638 1000.0
1638 1000.0
2100 1000.0
2100 1000.0
2101 1000.0
2101 1000.0
2376 1000.0
2376 1000.0
2377 1000.0
2377 1000.0
R-2.13.0/src/nmath/bd0.c
4 2000.
R-2.13.0/src/nmath/bessel.h
63 .2009
111 85.337
112 705.342
113 5674.858
115 672.788
116 177.852
119 706.728
133 705.342
136 ........|.... 1.491668146240041348e-154 DBL_MIN^(1/2) 32/64 bit representation
140 2.14946906753213e-08
141 2.14911933289084e-08
143 2.149e-8
R-2.13.0/src/nmath/bessel_i.c
227 1.585
R-2.13.0/src/nmath/bessel_j.c
208 ....................... 0.636619772367581343076 2/pi
209 6.28125
210 .001935307179586476925286767
215 ........ 4.032e+4 8!
216 ......... 3.6288e+5 9!
216 ......... 3.6288e+6 10!
216 .......... 3.99168e+7 11!
216 479001600. cosh calculated using Taylors series
216 479001600. cos calculated using Taylors series
216 ........... 4.790016e+8 12!
216 6227020800. sin calculated using Taylors series
216 6227020800. e^x calculated using Taylors series (divide)
216 ............ 6.2270208e+9 13!
216 .............. 8.71782912e+10 14!
217 ............... 1.307674368e+12 15!
217 ................ 2.0922789888e+13 16!
217 3.55687428096e14 sinh calculated using Taylors series
217 ................. 3.55687428096e+14 17!
217 .................. 6.402373705728e+15 18!
218 .................... 1.21645100408832e+17 19!
218 .................... 2.43290200817664e+18 20!
218 ..................... 5.109094217170944e+19 21!
219 ....................... 1.12400072777760768e+21 22!
219 ........................ 2.585201673888497664e+22 23!
220 ......................... 6.2044840173323943936e+23 24!
338 ..... 0.125 2^-3
R-2.13.0/src/nmath/bessel_k.c
211 .11593151565841244881
217 .805629875690432845
217 20.4045500205365151
218 157.705605106676174
218 536.671116469207504
218 900.382759291288778
219 730.923886650660393
219 229.299301509425145
219 .822467033424113231
220 29.4601986247850434
221 1206.70325591027438
221 2762.91444159791519
221 3443.74050506564618
222 2210.63190113378647
222 572.267338359892221
224 .48672575865218401848
224 13.079485869097804016
225 101.96490580880537526
225 347.65409106507813131
226 3.495898124521934782e-4
227 25.579105509976461286
227 212.57260432226544008
228 610.69018684944109624
228 422.69668805777760407
230 1.6125990452916363814e-10
231 2.5051878502858255354e-8
231 2.7557319615147964774e-6
233 ...................446 0.166666666666666666667 1/6
235 52.0583
235 5.7607
235 2.7782
235 14.4303
235 185.3004
235 9.3715
236 41.8341
236 7.1075
236 6.4306
236 42.511
236 1.35633
236 84.5096
R-2.13.0/src/nmath/bessel_y.c
217 15.707963267948966192
218 .70796326794896619231
224 6.7735241822398840964e-24
225 6.1455180116049879894e-23
225 2.9017595056104745456e-21
226 1.3639417919073099464e-19
226 2.3826220476859635824e-18
227 9.0642907957550702534e-18
227 1.4943667065169001769e-15
228 3.3919078305362211264e-14
228 1.7023776642512729175e-13
229 9.1609750938768647911e-12
229 2.4230957900482704055e-10
230 1.7451364971382984243e-9
230 3.3126119768180852711e-8
231 8.6592079961391259661e-7
231 4.9717367041957398581e-6
232 7.6309597585908126618e-5
232 .0012719271366545622927
233 .0017063050710955562222
233 .07685284084478667369
234 .28387654227602353814
234 .92187029365045265648
R-2.13.0/src/nmath/beta.c
55 170.5674972726612
56 171.61447887182298
57 708.39641853226412
R-2.13.0/src/nmath/d1mach.c
39 ........|... 1.11022302462515654042e-16 2^-53
R-2.13.0/src/nmath/dbeta.c
4 2000.
R-2.13.0/src/nmath/dbinom.c
4 2000.
R-2.13.0/src/nmath/df.c
4 2000.
R-2.13.0/src/nmath/dgamma.c
4 2000.
R-2.13.0/src/nmath/dgeom.c
4 2000.
R-2.13.0/src/nmath/dhyper.c
4 2000.
R-2.13.0/src/nmath/dnbinom.c
4 2001.
R-2.13.0/src/nmath/dnchisq.c
69 1000.
R-2.13.0/src/nmath/dnf.c
4 2006.
R-2.13.0/src/nmath/dnt.c
4 2003.
R-2.13.0/src/nmath/dpois.c
4 2000.
R-2.13.0/src/nmath/dt.c
4 2000.
R-2.13.0/src/nmath/expm1.c
52 0.697
R-2.13.0/src/nmath/fprec.c
53 .2000
R-2.13.0/src/nmath/gamma.c
48 .8571195590989331421920062399942e-2
49 .4415381324841006757191315771652e-2
50 .5685043681599363378632664588789e-1
51 .4219835396418560501012500186624e-2
52 .1326808181212460220584006796352e-2
53 .1893024529798880432523947023886e-3
54 .3606925327441245256578082217225e-4
55 .6056761904460864218485548290365e-5
56 .1055829546302283344731823509093e-5
57 .1811967365542384048291855891166e-6
58 .3117724964715322277790254593169e-7
59 .5354219639019687140874081024347e-8
60 .9193275519859588946887786825940e-9
61 .1577941280288339761767423273953e-9
62 .2707980622934954543266540433089e-10
63 .4646818653825730144081661058933e-11
64 .7973350192007419656460767175359e-12
65 .1368078209830916025799499172309e-12
66 .2347319486563800657233471771688e-13
67 .4027432614949066932766570534699e-14
68 .6910051747372100912138336975257e-15
69 .1185584500221992907052387126192e-15
70 .2034148542496373955201026051932e-16
71 .3490054341717405849274012949108e-17
72 .5987993856485305567135051066026e-18
73 .1027378057872228074490069778431e-18
74 .1762702816060529824942759660748e-19
75 .3024320653735306260958772112042e-20
76 .5188914660218397839717833550506e-21
77 .8902770842456576692449251601066e-22
78 .1527474068493342602274596891306e-22
79 .2620731256187362900257328332799e-23
80 .4496464047830538670331046570666e-24
81 .7714712731336877911703901525333e-25
82 .1323635453126044036486572714666e-25
83 .2270999412942928816702313813333e-26
84 .3896418998003991449320816639999e-27
85 .6685198115125953327792127999999e-28
86 .1146998663140024384347613866666e-28
87 .1967938586345134677295103999999e-29
88 .3376448816585338090334890666666e-30
89 .5793070335782135784625493333333e-31
116 170.5674972726612
117 171.61447887182298
118 2.2474362225598545e-308
119 ..................96e-8 1.490116119384765625e-8 2^-26
119 ..................96e-8 1.490116119384765624e-8 DBL_EPSILON^(1/2) 32/64 bit representation
R-2.13.0/src/nmath/gamma_cody.c
40 1976.
42 1968.
55 ...................... 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
76 966.961
78 177.803
80 35.040
82 171.624
83 57.574
84 34.844
85 171.489
108 171.624
118 1.71618513886549492533811
119 24.7656508055759199108314
119 379.804256470945635097577
120 629.331155312818442661052
120 866.966202790413211295064
121 31451.2729688483675254357
121 36144.4134186911729807069
122 66456.1438202405440627855
124 30.8402300119738975254353
125 315.350626979604161529144
125 1015.15636749021914166146
126 3107.77167157231109440444
126 22538.1184209801510330112
127 4755.84627752788110767815
127 134659.959864969306392456
128 115132.259675553483497211
135 ...................155e-2 8.33333333333333333333e-2 1/12
R-2.13.0/src/nmath/gammalims.c
45 170.5674972726612
46 171.61447887182298
56 .2258
76 .9189
R-2.13.0/src/nmath/lgamma.c
61 2.5327372760800758e+305
62 ..................96e-8 1.490116119384765625e-8 2^-26
62 ..................96e-8 1.490116119384765624e-8 DBL_EPSILON^(1/2) 32/64 bit representation
95 4934720.
R-2.13.0/src/nmath/lgammacor.c
49 .1666389480451863247205729650822e+0
50 .1384948176067563840732986059135e-4
51 .9810825646924729426157171547487e-8
52 .1809129475572494194263306266719e-10
53 .6221098041892605227126015543416e-13
54 .3399615005417721944303330599666e-15
55 .2683181998482698748957538846666e-17
56 .2868042435334643284144622399999e-19
57 .3962837061046434803679306666666e-21
58 .6831888753985766870111999999999e-23
59 .1429227355942498147573333333333e-24
60 .3547598158101070547199999999999e-26
61 .1025680058010470912000000000000e-27
62 .3401102254316748799999999999999e-29
63 .1276642195630062933333333333333e-30
72 94906265.62425156
73 3.745194030963158e306
R-2.13.0/src/nmath/log1p.c
54 31.20
55 30.93
56 32.01
59 .10378693562743769800686267719098e+1
60 ......43015049089180988 0.133630620956212192342 56^(-1/2)
61 .19408249135520563357926199374750e-1
62 .30107551127535777690376537776592e-2
63 .48694614797154850090456366509137e-3
64 .81054881893175356066809943008622e-4
65 .13778847799559524782938251496059e-4
66 .23802210894358970251369992914935e-5
67 .41640416213865183476391859901989e-6
68 .73595828378075994984266837031998e-7
69 .13117611876241674949152294345011e-7
70 .23546709317742425136696092330175e-8
71 .42522773276034997775638052962567e-9
72 .77190894134840796826108107493300e-10
73 .14075746481359069909215356472191e-10
74 .25769072058024680627537078627584e-11
75 .47342406666294421849154395005938e-12
76 .87249012674742641745301263292675e-13
77 .16124614902740551465739833119115e-13
78 .29875652015665773006710792416815e-14
79 .55480701209082887983041321697279e-15
80 .10324619158271569595141333961932e-15
81 .19250239203049851177878503244868e-16
82 .35955073465265150011189707844266e-17
83 .67264542537876857892194574226773e-18
84 .12602624168735219252082425637546e-18
85 .23644884408606210044916158955519e-19
86 .44419377050807936898878389179733e-20
87 .83546594464034259016241293994666e-21
88 .15731559416479562574899253521066e-21
89 .29653128740247422686154369706666e-22
90 .55949583481815947292156013226666e-23
91 .10566354268835681048187284138666e-23
92 .19972483680670204548314999466666e-24
93 .37782977818839361421049855999999e-25
94 .71531586889081740345038165333333e-26
95 .13552488463674213646502024533333e-26
96 .25694673048487567430079829333333e-27
97 .48747756066216949076459519999999e-28
98 .92542112530849715321132373333333e-29
99 .17578597841760239233269760000000e-29
100 .33410026677731010351377066666666e-30
101 .63533936180236187354180266666666e-31
R-2.13.0/src/nmath/pgamma.c
61 .............. 4.294967296e+9 2^32
123 0.79149064
148 ....................... 0.577215664901532860607 Euler-Mascheroni constant
153 0.3224670334241132182362075833230126e-0
154 0.6735230105319809513324605383715000e-1
155 0.2058080842778454787900092413529198e-1
156 0.7385551028673985266273097291406834e-2
157 0.2890510330741523285752988298486755e-2
158 0.1192753911703260977113935692828109e-2
159 0.5096695247430424223356548135815582e-3
160 0.2231547584535793797614188036013401e-3
161 0.9945751278180853371459589003190170e-4
162 0.4492623673813314170020750240635786e-4
163 0.2050721277567069155316650397830591e-4
164 0.9439488275268395903987425104415055e-5
165 0.4374866789907487804181793223952411e-5
166 0.2039215753801366236781900709670839e-5
167 0.9551412130407419832857179772951265e-6
168 0.4492469198764566043294290331193655e-6
169 0.2120718480555466586923135901077628e-6
170 0.1004322482396809960872083050053344e-6
171 0.4769810169363980565760193417246730e-7
172 0.2271109460894316491031998116062124e-7
173 0.1083865921489695409107491757968159e-7
174 0.5183475041970046655121248647057669e-8
175 0.2483674543802478317185008663991718e-8
176 0.1192140140586091207442548202774640e-8
177 0.5731367241678862013330194857961011e-9
178 0.2759522885124233145178149692816341e-9
179 0.1330476437424448948149715720858008e-9
180 0.6422964563838100022082448087644648e-10
181 0.3104424774732227276239215783404066e-10
182 0.1502138408075414217093301048780668e-10
183 0.7275974480239079662504549924814047e-11
184 0.3527742476575915083615072228655483e-11
185 0.1711991790559617908601084114443031e-11
186 0.8315385841420284819798357793954418e-12
187 0.4042200525289440065536008957032895e-12
188 0.1966475631096616490411045679010286e-12
189 0.9573630387838555763782200936508615e-13
190 0.4664076026428374224576492565974577e-13
191 0.2273736960065972320633279596737272e-13
192 0.1109139947083452201658320007192334e-13
195 0.2273736845824652515226821577978691e-12
463 121.1
533 2835.
534 8505.
535 12629925.
536 492567075.
537 1477701225.
546 209018880.
547 75246796800.
548 902961561600.
747 1988.
R-2.13.0/src/nmath/phyper.c
35 6.372680161e-14
36 5.111204798e-22
R-2.13.0/src/nmath/pnchisq.c
126 ..... 0.125 2^-3
R-2.13.0/src/nmath/pnorm.c
52 .2000
108 45507.789335026729956 fabs(x) < 0.66291 Cumulative distribution function for Normal/Gaussian distribution using a rational function approximation
111 .......151208813466764 0.39894228040143267794 1/(2*pi)^(1/2)
129 19685.429676859990727 0.66291 < fabs(x) < sqrt(32) Cumulative distribution function for Normal/Gaussian distribution using a rational function approximation
142 ......1378689285515e-2 6.598803584531253e-2 e^(-e)
144 7.29751555083966205e-5 sqrt(32) < fabs(x) Cumulative distribution function for Normal/Gaussian distribution using a rational function approximation
223 37.5193
223 8.2924
245 37.5193
245 8.2924
246 8.2924
246 37.5193
R-2.13.0/src/nmath/pnt.c
157 14.10
R-2.13.0/src/nmath/polygamma.c
132 1964.
154 ...................7 0.166666666666666666667 1/6
155 3.33333333333333333e-02
156 ...................|.. 2.38095238095238095238e-2 1/42
157 3.33333333333333333e-02
158 7.57575757575757576e-02
159 2.53113553113553114e-01
160 1.16666666666666667e+00
161 7.09215686274509804e+00
162 5.49711779448621554e+01
163 5.29124242424242424e+02
164 6.19212318840579710e+03
165 8.65802531135531136e+04
166 1.42551716666666667e+06
167 2.72982310678160920e+07
168 6.01580873900642368e+08
169 1.51163157670921569e+10
170 4.29614643061166667e+11
171 1.37116552050883328e+13
172 4.88332318973593167e+14
173 1.92965793419400681e+16
260 2.302
290 18.06
293 0.0006038
293 0.008677
298 2.302
R-2.13.0/src/nmath/ptukey.c
39 1988.
90 0.981560634246719250690549090149
91 0.904117256370474856678465866119
92 0.769902674194304687036893833213
93 0.587317954286617447296702418941
94 0.367831498998180193752691536644
95 0.125233408511468915472441369464
98 0.047175336386511827194615961485
99 0.106939325995318430960254718194
100 0.160078328543346226334652529543
101 0.203167426723065921749064455810
102 0.233492536538354808760849898925
103 0.249147045813402785000562436043
259 1966.
279 100.0
280 800.0
281 5000.0
282 25000.0
286 ..... 0.125 2^-3
288 0.989400934991649932596154173450
289 0.944575023073232576077988415535
290 0.865631202387831743880467897712
291 0.755404408355003033895101194847
292 0.617876244402643748446671764049
293 0.458016777657227386342419442984
294 0.281603550779258913230460501460
295 0.950125098376374401853193354250e-1
298 0.271524594117540948517805724560e-1
299 0.622535239386478928628438369944e-1
300 0.951585116824927848099251076022e-1
301 0.124628971255533872052476282192
302 0.149595988816576732081501730547
303 0.169156519395002538189312079030
304 0.182603415044923588866763667969
305 0.189450610455068496285396723208
R-2.13.0/src/nmath/qbeta.c
44 2.30753
45 0.27061
46 0.99229
47 0.04481
R-2.13.0/src/nmath/qgamma.c
33 0.000002
122 36.043653389117156
R-2.13.0/src/nmath/qnorm.c
85 .180625
141 .59983220655588793769 Calculate quantile for standard normal distribution
R-2.13.0/src/nmath/qt.c
146 96.36
182 0.089
182 0.822
R-2.13.0/src/nmath/qtukey.c
40 1988.
70 0.204231210125
74 0.8832
75 0.2368
76 1.214
77 1.208
78 ...... 1.4142135623730950488 2^(1/2)
98 1988.
191 Suspicious partial need match (8 out of 9): Inverse of the Normal cdf, quantile function or probit function (Odeh & Evans)
R-2.13.0/src/nmath/rbeta.c
78 ......9e-2 1.38888889e-2 Inches in a point
78 ......9e-2 1.38888888888888888889e-2 1/72
78 ......7e-2 4.16666666666666666667e-2 1/24
123 2.609438 Generate random value drawn from the Beta distribution
R-2.13.0/src/nmath/rbinom.c
98 2.195
102 0.134
161 ............... 0.166666666666666666667 1/6
177 13860.0
177 132.0
177 166320.0
177 13860.0
177 132.0
177 166320.0
177 13860.0
177 132.0
177 166320.0
177 13860.0
177 132.0
177 166320.
R-2.13.0/src/nmath/rgamma.c
57 ........ 5.65685424949238019521 32^(1/2) or 2^(5/2)
58 ...................... 0.367879441171442321596 1/e
64 .......9e-2 4.16666666666666666667e-2 1/24
65 .....148e-2 2.08333333333333333333e-2 1/48
66 0.00801191
67 0.00144121
68 7.388e-5
69 2.4511e-4
70 2.424e-4
72 ......... 0.333333333333333333333 9^(-1/2)
75 0.1662921
76 0.1423657
77 0.1367177
148 3.686
149 0.463
149 0.178
150 1.235
151 0.195
151 0.079
152 13.022
153 1.654
153 0.0076
154 0.275
155 0.024
159 0.1515
191 0.71874483771719
R-2.13.0/src/nmath/rhyper.c
57 ....................... 0.693147180559945309417 ln(2)
58 ...................... 1.79175946922805500081 ln(3!)
59 ...................... 3.17805383034794561965 ln(4!)
60 ...................... 4.78749174278204599425 ln(5!)
61 ...................... 6.57925121201010099506 ln(6!)
62 ...................... 8.52516136106541430017 ln(7!)
75 ..............|.. 8.33333333333333333333e-2 1/12
76 ............ 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
76 0.9189385332 ln(x!) using Sterling's approximation
83 57.56462733
84 0.0078
85 0.0034
R-2.13.0/src/nmath/rpois.c
40 ......... 0.333333333333333333333 9^(-1/2)
46 0.1250060 Derive Poisson deviates from Normal distribution (error < 2e-8)
46 .....006 0.125 2^-3
48 ..................... 0.142857142857142857143 1/7
49 ...................|.. 8.33333333333333333333e-2 1/12
50 ..................7e-2 4.16666666666666666667e-2 1/24
59 ........ 4.032e+4 8!
59 ......... 3.6288e+5 9!
96 1.1484
119 0.458
119 0.45792971447
121 0.458
181 0.1069
197 0.6744
200 0.6744
244 Suspicious partial need match (7 out of 11): e^x calculated using Taylors series (divide)
244 Suspicious partial need match (5 out of 8): Derive Poisson deviates from Normal distribution (error < 2e-9)
R-2.13.0/src/nmath/sexp.c
46 .................. 0.693147180559945309417 ln(2)
47 0.9333736875190459
48 0.9888777961838675
49 0.9984959252914960
50 0.9998292811061389
51 0.9999833164100727
52 0.9999985691438767
53 0.9999998906925558
R-2.13.0/src/nmath/standalone/sunif.c
40 ..........7080797e-10 2.32830643653869628906e-10 2^-32
R-2.13.0/src/nmath/stirlerr.c
4 2000.
49 .....................|.. 8.33333333333333333333e-2 1/12
52 0.000595238095238095238095238 Log(Gamma function) evaluated using Stirling's approximation (multiple, Abramowitz and Stegun 6.1.41)
53 0.0008417508417508417508417508
60 0.1534264097200273452913848
61 0.0810614667953272582196702
62 0.0548141210519176538961390
63 0.0413406959554092940938221
64 0.03316287351993628748511048
65 0.02767792568499833914878929
66 0.02374616365629749597132920
67 0.02079067210376509311152277
68 0.01848845053267318523077934
69 0.01664469118982119216319487
70 0.01513497322191737887351255
71 0.01387612882307074799874573
72 0.01281046524292022692424986
73 0.01189670994589177009505572
74 0.01110455975820691732662991
75 0.010411265261972096497478567
76 0.009799416126158803298389475
77 0.009255462182712732917728637
78 0.008768700134139385462952823
79 0.008330563433362871256469318
80 0.007934114564314020547248100
81 0.007573675487951840794972024
82 0.007244554301320383179543912
83 0.006942840107209529865664152
84 0.006665247032707682442354394
85 0.006408994188004207068439631
86 0.006171712263039457647532867
87 0.005951370112758847735624416
88 0.005746216513010115682023589
89 0.005554733551962801371038690
R-2.13.0/src/nmath/toms708.c
268 100.0
271 100.0
285 100.0
464 ................3 0.577215664901532860607 Euler-Mascheroni constant
772 ................3 0.39894228040143267794 1/(2*pi)^(1/2)
912 ................3 0.39894228040143267794 1/(2*pi)^(1/2)
1209 0.13394
1294 ................ 1.1283791670955125739 2/(pi^(1/2))
1295 ................4 0.3535533905932737622 8^(-1/2) or 2^(-3/2)
1296 0.120782237635245
1331 ..................3 0.666666666666666666667 32/(32+16)
1402 709.7827
1406 708.3964
1411 ...............5 0.693147180559945309417 ln(2)
1452 9.14041914819518e-10
1453 .....82361044469e-2 2.38095238095238095238e-2 1/42
1454 .499999999085958
1455 .107141568980644
1456 ......1179760821e-2 1.19047619047619047619e-2 1/84
1457 5.95130811860248e-4
1484 .0845104217945565 Compute ln(1 + x)
1505 .0566749439387324
1506 .0456512608815524
1507 ................. 0.333333333333333333333 9^(-1/2)
1508 .224696413112536
1509 .00620886815375787
1510 1.27408923933623
1511 .354508718369557
1551 ................. 0.564189583547756286948 1/(pi^(1/2))
1552 7.7105849500132e-5
1552 .00133733772997339
1553 .0323076579225834
1553 .0479137145607681
1553 .128379167095513
1554 .00301048631703895
1554 .0538971687740286
1555 .375795757275549
1556 ......95517478974 0.564189583547756286948 1/(pi^(1/2))
1557 .....75825088309 7.21110255092797858624 52^(1/2)
1561 790.950925327898 Normal cumulative distribution function (0.46875 < x <= 4.0)
1562 2.10144126479064
1562 26.2370141675169
1563 21.3688200555087
1563 4.6580782871847
1564 94.153775055546
1564 187.11481179959
1565 99.0191814623914
1565 18.0124575948747
1625 ................. 0.564189583547756286948 1/(pi^(1/2))
1626 7.7105849500132e-5
1626 .00133733772997339
1627 .0323076579225834
1627 .0479137145607681
1627 .128379167095513
1628 .00301048631703895
1628 .0538971687740286
1629 .375795757275549
1630 ......95517478974 0.564189583547756286948 1/(pi^(1/2))
1631 .....75825088309 7.21110255092797858624 52^(1/2)
1635 790.950925327898 Normal cumulative distribution function (0.46875 < x <= 4.0)
1636 2.10144126479064
1636 26.2370141675169
1637 21.3688200555087
1637 4.6580782871847
1638 94.153775055546
1638 187.11481179959
1639 99.0191814623914
1639 18.0124575948747
1684 100.0
1751 .422784335098468
1751 .771330383816272
1752 .244757765222226
1752 .118378989872749
1752 9.30357293360349e-4
1753 .0118290993445146
1753 .00223047661158249
1753 2.66505979058923e-4
1754 1.32674909766242e-4
1755 Suspicious partial need match (5 out of 11): Calculate threshold of hearing (Bouvigne), in db
1755 .273076135303957
1756 .0559398236957378
1772 ................3 0.577215664901532860607 Euler-Mascheroni constant
1772 .409078193005776
1773 .230975380857675
1773 .0597275330452234
1773 .0076696818164949
1774 .00514889771323592
1774 5.89597428611429e-4
1775 .427569613095214
1775 .158451672430138
1776 .0261132021441447
1776 .00423244297896961
1797 ................3 0.577215664901532860607 Euler-Mascheroni constant
1798 .844203922187225
1799 .168860593646662
1800 ......27615533591 0.780487804878048780488 32/(32+9)
1801 .402055799310489
1802 .0673562214325671
1803 .00271935708322958
1804 2.88743195473681
1805 3.12755088914843
1806 1.56875193295039
1807 .361951990101499
1808 .0325038868253937
1809 6.67465618796164e-4
1815 .422784335098467
1816 .848044614534529
1817 .565221050691933
1818 .156513060486551
1819 .017050248402265
1820 4.97958207639485e-4
1821 1.24313399877507
1822 .548042109832463
1823 .10155218743983
1824 .00713309612391
1825 1.16165475989616e-4
1854 ................. 0.785398163397448309616 pi/4
1856 1.461632144968362341262659542325721325
1861 .0089538502298197
1861 4.77762828042627
1862 142.441585084029
1862 1186.45200713425
1862 3633.51846806499
1863 4138.10161269013
1863 1305.60269827897
1864 44.8452573429826
1864 520.752771467162
1865 2210.0079924783
1865 3641.27349079381
1865 1908.310765963
1866 6.91091682714533e-6
1874 2.12940445131011
1874 7.01677227766759
1875 4.48616543918019
1875 .648157123766197
1876 32.2703493791143
1876 89.2920700481861
1877 54.6117738103215
1877 7.77788548522962
2035 ................3 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
2160 ................|.. 8.33333333333333333333e-2 1/12
2162 7.9365066682539e-4
2163 5.9520293135187e-4
2164 8.37308034031215e-4
2165 .00165322962780713
2223 ................|.. 8.33333333333333333333e-2 1/12
2225 7.9365066682539e-4
2226 5.9520293135187e-4
2227 8.37308034031215e-4
2228 .00165322962780713
2282 .418938533204673
2284 ................|.. 8.33333333333333333333e-2 1/12
2286 7.9365066682539e-4
2287 5.9520293135187e-4
2288 8.37308034031215e-4
2289 .00165322962780713
R-2.13.0/src/nmath/snorm.c
67 0.0000000
82 0.1553497
110 0.70104740 Random sampling from the normal distribution (extension of Forsythe's method)
122 ................3 0.39894228040143267794 1/(2*pi)^(1/2)
123 0.180025191068563
126 2.216035867166471
203 0.884070402298758
205 1.13113163544180
208 0.973310954173898
214 0.986655477086949
218 0.958720824790463
222 0.630834801921960
223 0.755591531667601
225 0.034240503750111
230 0.911312780288703
234 0.479727404222441
234 1.105473661022070
235 0.872834976671790
237 0.049264496373128
246 0.479727404222441
246 0.595507138015940
247 0.805577924423817
275 0.884070402298758
277 1.131131635444180
280 0.973310954173898
286 0.986655477086949
290 0.958720824790463
294 0.630834801921960
295 0.755591531667601
297 0.034240503750111
302 0.911312780288703
306 0.479727404222441
306 1.105473661022070
307 0.872834976671790
309 0.049264496373128
318 0.479727404222441
318 0.595507138015940
320 0.805577924423817
322 0.053377549506886
Matched summary
1 value sequence Random sampling from the normal distribution (extension of Forsythe's method)
2 value sequence Normal cumulative distribution function (0.46875 < x <= 4.0)
1 value sequence Compute ln(1 + x)
1 value sequence Derive Poisson deviates from Normal distribution (error < 2e-8)
1 value sequence ln(x!) using Sterling's approximation
1 value sequence Generate random value drawn from the Beta distribution
1 value sequence Calculate quantile for standard normal distribution
1 value sequence sqrt(32) < fabs(x) Cumulative distribution function for Normal/Gaussian distribution using a rational function approximation
1 value sequence 0.66291 < fabs(x) < sqrt(32) Cumulative distribution function for Normal/Gaussian distribution using a rational function approximation
1 value sequence fabs(x) < 0.66291 Cumulative distribution function for Normal/Gaussian distribution using a rational function approximation
1 value sequence sinh calculated using Taylors series
1 value sequence e^x calculated using Taylors series (divide)
1 value sequence sin calculated using Taylors series
1 value sequence cos calculated using Taylors series
1 value sequence cosh calculated using Taylors series
2 value sequence Luminance calculation according to ITU-R Rec. 624-4 System B, G
2 value sequence Luminance calculation according to SMPTE 170M
2 value sequence NTSC luminance of RGB color signal
1 value sequence Wichmann and Hill (1982) random number generator
1 value sequence Modified quicksort (CACM algorithm # 347)
1 value sequence CIE XYZ to Recommendation BT.709 RGB
1 value sequence Shapiro-Wilk parametric hypothesis test of composite normality
1 value sequence Spearman's rho using edgeworth-series
2 value sequence Log(Gamma function) evaluated using Stirling's approximation (multiple, Abramowitz and Stegun 6.1.41)
1 value sequence Conversion from sRGB to 1931 CIE XYZ (D65 reference white)
3 value sequence sin(pi/2^2)/cos(pi/2^2)
1 value sequence Gauss-Kronrod quadrature coefficients for 21 points
1 value sequence Gauss-Kronrod-Patterson quadrature coefficients for 21 points
1 value sequence Gauss-Kronrod-Patterson quadrature coefficients for 10 points (Numerical recipes in C)
1 value sequence Gauss-Kronrod quadrature weights for 10 points
1 value sequence Gauss-Kronrod quadrature coefficients for 15 points
1 value sequence Gauss-Kronrod quadrature weights for 7 points
3 ................|.. 8.33333333333333333333e-2 1/12
1 .....................|.. 8.33333333333333333333e-2 1/12
1 ...................|.. 8.33333333333333333333e-2 1/12
1 ..............|.. 8.33333333333333333333e-2 1/12
1 ...................155e-2 8.33333333333333333333e-2 1/12
2 ........|.. 8.33333333333333333333e-2 1/12
1 ...............|.. 8.33333333333333333333e-2 1/12
1 ................. 0.785398163397448309616 pi/4
1 ......27615533591 0.780487804878048780488 32/(32+9)
2 .....75825088309 7.21110255092797858624 52^(1/2)
2 ......95517478974 0.564189583547756286948 1/(pi^(1/2))
2 ................. 0.564189583547756286948 1/(pi^(1/2))
1 ........6 0.564189583547756286948 1/(pi^(1/2))
1 ................. 0.333333333333333333333 9^(-1/2)
2 ......... 0.333333333333333333333 9^(-1/2)
2 .......4 0.333333333333333333333 9^(-1/2)
3 .......4 0.333333333333333333333 9^(-1/2)
1 ......1179760821e-2 1.19047619047619047619e-2 1/84
1 .....82361044469e-2 2.38095238095238095238e-2 1/42
1 ...................|.. 2.38095238095238095238e-2 1/42
1 ...............5 0.693147180559945309417 ln(2)
1 .................. 0.693147180559945309417 ln(2)
1 ....................... 0.693147180559945309417 ln(2)
1 ..................3 0.666666666666666666667 32/(32+16)
11 ......7 0.666666666666666666667 32/(32+16)
6 .......9 0.666666666666666666667 32/(32+16)
1 ................4 0.3535533905932737622 8^(-1/2) or 2^(-3/2)
1 ................ 1.1283791670955125739 2/(pi^(1/2))
3 ................3 0.39894228040143267794 1/(2*pi)^(1/2)
1 .......151208813466764 0.39894228040143267794 1/(2*pi)^(1/2)
3 ................3 0.577215664901532860607 Euler-Mascheroni constant
1 ....................... 0.577215664901532860607 Euler-Mascheroni constant
1 ..................7e-2 4.16666666666666666667e-2 1/24
1 .......9e-2 4.16666666666666666667e-2 1/24
1 ......7e-2 4.16666666666666666667e-2 1/24
1 ..................... 0.142857142857142857143 1/7
1 .....006 0.125 2^-3
7 ..... 0.125 2^-3
1 ............ 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
1 ...................... 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
1 ........... 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
2 ................3 0.91893853320467274178 ln((2pi)^(1/2)) or ln(2pi)/2
1 ...................... 8.52516136106541430017 ln(7!)
1 ...................... 6.57925121201010099506 ln(6!)
1 ...................... 4.78749174278204599425 ln(5!)
1 ...................... 3.17805383034794561965 ln(4!)
1 ...................... 1.79175946922805500081 ln(3!)
1 .....148e-2 2.08333333333333333333e-2 1/48
1 ...................... 0.367879441171442321596 1/e
1 ........ 5.65685424949238019521 32^(1/2) or 2^(5/2)
1 ............... 0.166666666666666666667 1/6
1 ...................7 0.166666666666666666667 1/6
1 ...................446 0.166666666666666666667 1/6
1 ...................... 0.166666666666666666667 1/6
1 ......9e-2 1.38888888888888888889e-2 1/72
1 ......9e-2 1.38888889e-2 Inches in a point
1 ...... 1.4142135623730950488 2^(1/2)
2 ..................... 1.4142135623730950488 2^(1/2)
1 ......1378689285515e-2 6.598803584531253e-2 e^(-e)
1 ......43015049089180988 0.133630620956212192342 56^(-1/2)
2 ..................96e-8 1.490116119384765624e-8 DBL_EPSILON^(1/2) 32/64 bit representation
2 ..................96e-8 1.490116119384765625e-8 2^-26
1 ........|... 1.11022302462515654042e-16 2^-53
1 ......................... 6.2044840173323943936e+23 24!
1 ........................ 2.585201673888497664e+22 23!
1 ....................... 1.12400072777760768e+21 22!
1 ..................... 5.109094217170944e+19 21!
1 .................... 2.43290200817664e+18 20!
1 .................... 1.21645100408832e+17 19!
1 .................. 6.402373705728e+15 18!
1 ................. 3.55687428096e+14 17!
1 ................ 2.0922789888e+13 16!
1 ............... 1.307674368e+12 15!
1 .............. 8.71782912e+10 14!
1 ............ 6.2270208e+9 13!
1 ........... 4.790016e+8 12!
1 .......... 3.99168e+7 11!
1 ......... 3.6288e+6 10!
2 ......... 3.6288e+5 9!
2 ........ 4.032e+4 8!
1 ....................... 0.636619772367581343076 2/pi
1 ........|.... 1.491668146240041348e-154 DBL_MIN^(1/2) 32/64 bit representation
1 ...................... 6.28318530717958647693 2*pi
1 .................3e-10 2.32830643653869628906e-10 2^-32
2 ..........7080797e-10 2.32830643653869628906e-10 2^-32
1 ...............9e-10 9.31322574615478515625e-10 2^-30
1 .............. 4.294967296e+9 2^32
4 .............. 4.294967296e+9 2^32
1 ....................|.. 5.55555555555555555556e-2 1/18
2 ..........7e+9 2.147483648e+9 2^31
3 ....... 8.64e+4 Seconds in a solar day (actual)
2 ...................... 1.44269504088896340736 1/ln(2) or log2(e)
1 ........ 1.321e+3 Jupiter volume relative to Earth
1 ...... 1.644934066848226 Zeta(2)
1 ..............6 1.04719755119659774615 pi/3
1 .....1975511966 1.04729412282062671789 2^(1/15)
1 .......... 0.707106781186547524401 2^(-1/2)
2 .....................4 0.707106781186547524401 2^(-1/2)
1 ....................... 0.381966011250105151795 Fraction of circle occupied by Golden angle
1 ...................... 1.83787706640934548356 ln(2*pi)
1 .......... 3.14159265358979323846 pi
1 ........ 3.14159265358979323846 pi
2 ...................... 3.14159265358979323846 pi
1 ............9 3.14159265358979323846 pi
1 .......7 0.4124540336401075 Thue-Morse constant
1 ......... 6.5536e+4 2^16
20 .....449 0.7945071927794792 Kolakoski Constant
2 .....447 0.7945071927794792 Kolakoski Constant
14 ........ 7.227e+1 Points (Anglo-American) in a inch
2 ....................|.. 1.74532925199432957692e-2 Radians in a degree
1 ........ 1.024e+3 2^10
23 ........ 1.024e+3 2^10
1 .............. 1.073741824e+9 2^30
3 ........... 1.048576e+6 2^20
2 ........... 1.048576e+6 2^20
6 ....... 2.54e-2 meters in an inch
1 ...................5 3.32192809488736234787 1/log(2) or log2(10)
5 ......3 0.301029995663981195214 log(2)
2 .....................3 0.301029995663981195214 log(2)
4 ....... 6.25e-2 2^-4
2 ..................... 1.04427378242741384032 2^(1/16)
2 ..................... 1.09050773266525765921 2^(1/8)
2 ..................... 1.18920711500272106672 2^(1/4)
1 ........5e-8 5.9604644775390625e-8 2^-24
1 ............ 1.6777216e+7 2^24
6 ........ 4.096e+3 2^12
1 ....713443086881375936e-2 6.66666666666666666667e-2 1/15
1 ........42335976907279 0.864864864864864864865 32/(32+5)
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