******************************************************************************** ** ** E 4 8 _ E 2 4 _ C o m b i n a t i o n s _ 2 _ B . t x t ** ******************************************************************************** ** ** FUNCTIONAL DESCRIPTION ** ** This text file contains a concise table of feasible combinations of the ** form 1/X = 1/x1 + 1/x2, where x1 and x2 are two values taken from the com- ** bined E48+E24 series of preferred values and X is the resulting value of ** this combination. The different E series of preferred values are specified ** in IEC Standard 60063. ** ** The combined E48+E24 series consists of the following 69 base values: ** ** 100 105 110 115 120 121 127 130 133 140 147 150 ** 154 160 162 169 178 180 187 196 200 205 215 220 ** 226 237 240 249 261 270 274 287 300 301 316 330 ** 332 348 360 365 383 390 402 422 430 442 464 470 ** 487 510 511 536 560 562 590 619 620 649 680 681 ** 715 750 787 820 825 866 909 910 953 ** ** This list includes 21 values from the E24 series that are not contained in ** the E48 series, namely: ** ** 120 130 150 160 180 200 220 240 270 300 330 360 ** 390 430 470 510 560 620 680 820 910 ** ** The above type of combinations applies to parallel connections of two ** resistors, parallel connections of two inductors, or series connections of ** two capacitors, respectively. The latter two cases, however, are of minor ** practical importance. Single values are seamlessly included, in which case ** one of the x values is infinite. ** ** In order to limit the potentially infinite number of possible combinations ** to a reasonable amount, combinations where the ratio between the largest ** finite value and the smallest non-zero value would exceed an upper limit ** of 100 are excluded. Such an upper limit corresponds to nominal component ** tolerances in the order of 1% for the dominant values of a combination, ** which should be sufficient for most cases of interest. Also, equivalent ** permutations are eliminated by ensuring that x1 <= x2. ** ** The table of feasible combinations below is sorted in ascending order of ** resulting values X, and these values are normalised such that they gener- ** ally fall into the base decade from 100 to 1000, thus 100 <= X < 1000. Of ** course, all table entries can be arbitrarily scaled up or down by factors ** of 10, 100, 1000, and so forth. ** ** This is best illustrated with resistors: ** ** ____ r1 ** +----|____|----+ ** o-----+ ____ r2 +-----o ** +----|____|----+ ** ** r1..r2 = resistance values of the used resistors ** R = total resistance of the resistor combination ** M = maximum allowed ratio of resistance values ** ** M = 100 ** 1/R = 1/r1 + 1/r2 ** 100 <= R < 1000 ** r1 <= r2 ** r2 may be infinite (one resistor) ** 1 <= r2/r1 <= M ; if r2 < inf ** ** All in all, the resulting table of feasible combinations contains a total ** of 9660 entries. As some values can be realised in different ways, how- ** ever, there are only 9547 distinct values. The maximum relative difference ** between adjacent values is 0.2092 percent. ** ** The normalised relative uncertainty (NRU) value, which is also given for ** each combination, is calculated via the common error propagation formula ** for independent variables and gives an estimate for the mean relative ** uncertainty of the resulting value X of this combination in relation to ** the mean relative uncertainties of its x values. This estimate is valid ** under the simplifying assumption that the x values are statistically inde- ** pendent and normally distributed about their nominal values and that they ** have identical relative uncertainties, in which case 0.707 <= NRU <= 1. ** ** This means that the relative dispersion of the resulting value X of a ** combination is somewhat reduced compared to the relative dispersions of ** its individual x values. The worst-case behaviour is not improved, though. ** Note, however, that the above independence assumption may already be vio- ** lated when a combination is made up of components from the same production ** batch, just to name one potential caveat. ** ** As regards the required series for a particular combination, the combined ** E48+E24 series is treated such that values from the E48 series take prece- ** dence over values from the E24 series, because the E24 series here merely ** serves as a supplement to the E48 series. Hence, E24 means that at least ** one of the x values is not contained in the E48 series. ** ** One last note on the file format: This is a Unix plain text file that uses ** single line-feed (LF) characters as line terminators and assumes a fixed ** tab spacing of eight characters. Thus, a monospaced font and proper tab ** settings are recommended for best readability; and on Windows, it may be ** necessary, too, to replace LF with CR LF. ** ******************************************************************************** ** ** VERSION HISTORY ** ** Author: Gert Willmann, Stuttgart, Germany ** ** Version: 1.0, 30-Jul-2017 (376366 bytes) ** ** Copyright: (C) 2017 Gert Willmann ** ** This file is free software; it can be redistributed and/or modified under ** the terms of the GNU Lesser General Public License (LGPL) as published by ** the Free Software Foundation, either Version 3 of the License or (at your ** option) any later version. ** ** This file is distributed in the hope that it will be useful, but without ** any warranty; without even the implied warranty of merchantability or fit- ** ness for a particular purpose. See the GNU Lesser General Public License ** for more details. ** ** A copy of the GNU Lesser General Public License should have come along ** with this file. If not, see . ** ******************************************************************************** Table of Combinations: ====================== ---------------------------------------------------------- Line X x1 x2 NRU Series ---------------------------------------------------------- 1 100 100 - 1 E48 2 100 110 1.1k 0.914 E48 3 100 150 300 0.745 E24 4 100 200 200 0.707 E24 5 100.01243781 187 215 0.709 E48 6 100.11086475 105 2.15k 0.955 E48 7 100.11086475 150 301 0.746 E48+E24 8 100.19704433 180 226 0.712 E48+E24 9 100.19950125 196 205 0.707 E48 10 100.21691974 105 2.2k 0.956 E48+E24 11 100.22222222 154 287 0.739 E48 12 100.32829374 147 316 0.753 E48 13 100.33813747 115 787 0.882 E48 14 100.33826638 105 2.26k 0.957 E48 15 100.3968254 110 1.15k 0.917 E48 16 100.40787623 121 590 0.847 E48 17 100.45454545 130 442 0.805 E48+E24 18 100.46511628 160 270 0.73 E24 19 100.51420839 120 619 0.853 E48+E24 20 100.54054054 120 620 0.853 E24 21 100.54545455 105 2.37k 0.959 E48 22 100.5988024 105 2.4k 0.959 E48+E24 23 100.6722488 169 249 0.72 E48 24 100.73127036 127 487 0.82 E48 25 100.75144509 105 2.49k 0.96 E48 26 100.76335878 110 1.2k 0.92 E48+E24 27 100.8 140 360 0.773 E48+E24 28 100.83333333 110 1.21k 0.92 E48 29 100.85561497 115 820 0.886 E48+E24 30 100.93085106 115 825 0.886 E48 31 100.93922652 105 2.61k 0.962 E48 32 101.01382488 160 274 0.731 E48+E24 33 101.06951872 105 2.7k 0.963 E48+E24 34 101.08108108 187 220 0.709 E48+E24 35 101.12478032 105 2.74k 0.964 E48 36 101.12792793 133 422 0.797 E48 37 101.18811881 140 365 0.774 E48 38 101.21486486 121 619 0.852 E48 39 101.23188406 110 1.27k 0.924 E48 40 101.2345679 200 205 0.707 E48+E24 41 101.24156545 121 620 0.852 E48+E24 42 101.25 162 270 0.729 E48+E24 43 101.27438231 120 649 0.858 E48+E24 44 101.29411765 105 2.87k 0.965 E48 45 101.41843972 110 1.3k 0.925 E48+E24 46 101.44927536 105 3k 0.967 E48+E24 47 101.46067416 105 3.01k 0.967 E48 48 101.51885831 115 866 0.891 E48 49 101.54882155 130 464 0.811 E48+E24 50 101.58081705 133 430 0.799 E48+E24 51 101.59722222 110 1.33k 0.927 E48 52 101.62327718 105 3.16k 0.968 E48 53 101.65301205 178 237 0.714 E48 54 101.67974882 127 510 0.825 E48+E24 55 101.69811321 147 330 0.757 E48+E24 56 101.7167382 150 316 0.751 E48+E24 57 101.71943574 127 511 0.825 E48 58 101.76211454 105 3.3k 0.97 E48+E24 59 101.76211454 154 300 0.743 E48+E24 60 101.7810219 105 3.32k 0.97 E48 61 101.80733945 162 274 0.73 E48 62 101.83333333 130 470 0.813 E24 63 101.87692308 154 301 0.743 E48 64 101.88726514 147 332 0.758 E48 65 101.92468619 105 3.48k 0.971 E48 66 101.98571429 121 649 0.857 E48 67 101.98675497 110 1.4k 0.93 E48 68 102 120 680 0.863 E24 69 102.02247191 120 681 0.863 E48+E24 70 102.0242915 105 3.6k 0.972 E48+E24 71 102.06391478 105 3.65k 0.972 E48 72 102.08496094 115 909 0.895 E48 73 102.09756098 115 910 0.895 E48+E24 74 102.19822109 105 3.83k 0.974 E48 75 102.20095694 178 240 0.715 E48+E24 76 102.23652174 133 442 0.803 E48 77 102.24719101 105 3.9k 0.974 E48+E24 78 102.30215827 180 237 0.714 E48+E24 79 102.32727273 105 4.02k 0.975 E48 80 102.32929782 187 226 0.71 E48 81 102.34177215 110 1.47k 0.933 E48 82 102.45086705 105 4.22k 0.976 E48 83 102.48447205 110 1.5k 0.934 E48+E24 84 102.49716232 105 4.3k 0.976 E48+E24 85 102.5 205 205 0.707 E48 86 102.52390057 140 383 0.78 E48 87 102.53041363 196 215 0.708 E48 88 102.56353591 105 4.42k 0.977 E48 89 102.57906977 169 261 0.723 E48 90 102.60940032 130 487 0.817 E48+E24 91 102.6170412 115 953 0.899 E48 92 102.66666667 110 1.54k 0.936 E48 93 102.67269985 127 536 0.831 E48 94 102.67650158 105 4.64k 0.978 E48 95 102.70551509 105 4.7k 0.978 E48+E24 96 102.721598 121 680 0.862 E48+E24 97 102.72930649 160 287 0.735 E48+E24 98 102.74438903 121 681 0.862 E48 99 102.75449102 120 715 0.868 E48+E24 100 102.7839196 105 4.87k 0.979 E48 101 102.85714286 180 240 0.714 E24 102 102.88184438 105 5.1k 0.98 E48+E24 103 102.88590604 105 5.11k 0.98 E48 104 102.92397661 110 1.6k 0.938 E48+E24 105 102.98261665 105 5.36k 0.981 E48 106 103.00578035 110 1.62k 0.939 E48 107 103.01886792 140 390 0.782 E48+E24 108 103.06748466 105 5.6k 0.982 E48+E24 109 103.07423581 105 5.62k 0.982 E48 110 103.125 150 330 0.755 E24 111 103.13901345 115 1k 0.903 E48 112 103.16402998 105 5.9k 0.983 E48 113 103.24861001 105 6.19k 0.983 E48 114 103.25138779 105 6.2k 0.983 E48+E24 115 103.27777778 110 1.69k 0.941 E48 116 103.31950207 150 332 0.756 E48+E24 117 103.328279 105 6.49k 0.984 E48 118 103.34545455 147 348 0.763 E48 119 103.37018425 133 464 0.809 E48 120 103.40333092 105 6.8k 0.985 E48+E24 121 103.40563991 105 6.81k 0.985 E48 122 103.44827586 120 750 0.873 E48+E24 123 103.48035837 105 7.15k 0.986 E48 124 103.48684211 121 715 0.867 E48 125 103.52256186 127 560 0.836 E48+E24 126 103.54042553 154 316 0.748 E48 127 103.55011136 162 287 0.734 E48 128 103.55029586 105 7.5k 0.986 E48 129 103.59071118 127 562 0.836 E48 130 103.59375 130 510 0.822 E24 131 103.5978836 110 1.78k 0.944 E48 132 103.61445783 200 215 0.708 E48+E24 133 103.61755486 105 7.87k 0.987 E48 134 103.6349454 130 511 0.823 E48+E24 135 103.64806867 115 1.05k 0.907 E48 136 103.65384615 196 220 0.708 E48+E24 137 103.66492147 110 1.8k 0.944 E48+E24 138 103.66500829 133 470 0.81 E48+E24 139 103.67248645 105 8.2k 0.987 E48+E24 140 103.68043088 105 8.25k 0.988 E48 141 103.7421563 105 8.66k 0.988 E48 142 103.79859485 178 249 0.717 E48 143 103.80097879 105 9.09k 0.989 E48 144 103.80228137 105 9.1k 0.989 E48+E24 145 103.83763838 140 402 0.785 E48 146 103.8557343 105 9.53k 0.989 E48 147 103.88888889 110 1.87k 0.946 E48 148 103.90895596 105 10k 0.99 E48 149 103.94077449 169 270 0.726 E48+E24 150 103.96039604 105 10.5k 0.99 E48 151 104.11522634 115 1.1k 0.91 E48 152 104.12348401 120 787 0.878 E48+E24 153 104.15458937 110 1.96k 0.948 E48 154 104.19058553 121 750 0.872 E48 155 104.26540284 110 2k 0.949 E48+E24 156 104.34782609 160 300 0.739 E24 157 104.37869822 147 360 0.767 E48+E24 158 104.39814815 110 2.05k 0.95 E48 159 104.46854664 160 301 0.739 E48+E24 160 104.46935484 133 487 0.814 E48 161 104.47552448 180 249 0.716 E48+E24 162 104.50488145 127 590 0.842 E48 163 104.5259434 187 237 0.712 E48 164 104.5282167 169 274 0.727 E48 165 104.54545455 115 1.15k 0.914 E48 166 104.62462462 130 536 0.828 E48+E24 167 104.6460177 110 2.15k 0.953 E48 168 104.68085106 120 820 0.882 E24 169 104.76190476 110 2.2k 0.954 E48+E24 170 104.76190476 120 825 0.882 E48+E24 171 104.76190476 200 220 0.708 E24 172 104.79492188 147 365 0.769 E48 173 104.81927711 150 348 0.761 E48+E24 174 104.87555066 121 787 0.877 E48 175 104.89451477 110 2.26k 0.955 E48 176 104.94047619 205 215 0.707 E48 177 104.94296578 115 1.2k 0.917 E48+E24 178 104.96682464 196 226 0.709 E48 179 105 105 - 1 E48 180 105 154 330 0.752 E48+E24 181 105.01886792 115 1.21k 0.917 E48 182 105.10538642 187 240 0.713 E48+E24 183 105.12096774 110 2.37k 0.957 E48 184 105.12455516 140 422 0.791 E48 185 105.17928287 110 2.4k 0.957 E48+E24 186 105.19480519 162 300 0.738 E48+E24 187 105.20164609 154 332 0.753 E48 188 105.3174946 162 301 0.738 E48 189 105.34615385 110 2.49k 0.959 E48 190 105.37935657 127 619 0.847 E48 191 105.39553753 120 866 0.887 E48+E24 192 105.40829987 127 620 0.847 E48+E24 193 105.44102019 121 820 0.881 E48+E24 194 105.45126354 115 1.27k 0.921 E48 195 105.48989114 133 510 0.82 E48+E24 196 105.50724638 130 560 0.833 E24 197 105.52325581 121 825 0.881 E48 198 105.5326087 133 511 0.82 E48 199 105.55147059 110 2.61k 0.96 E48 200 105.57803468 130 562 0.834 E48+E24 201 105.61403509 140 430 0.793 E48+E24 202 105.65371025 115 1.3k 0.922 E48+E24 203 105.69395018 110 2.7k 0.962 E48+E24 204 105.75438596 110 2.74k 0.962 E48 205 105.82687927 178 261 0.72 E48 206 105.84775087 115 1.33k 0.924 E48 207 105.88235294 150 360 0.765 E24 208 105.93959732 110 2.87k 0.964 E48 209 106.0058309 120 909 0.891 E48+E24 210 106.01941748 120 910 0.891 E24 211 106.10328638 200 226 0.708 E48+E24 212 106.10932476 110 3k 0.965 E48+E24 213 106.11764706 205 220 0.708 E48+E24 214 106.12179487 110 3.01k 0.965 E48 215 106.16616008 121 866 0.886 E48 216 106.21520619 127 649 0.852 E48 217 106.21848739 160 316 0.744 E48+E24 218 106.22830189 147 383 0.774 E48 219 106.27062706 115 1.4k 0.927 E48 220 106.29969419 110 3.16k 0.967 E48 221 106.31067961 150 365 0.766 E48+E24 222 106.32302405 140 442 0.797 E48 223 106.36622807 169 287 0.73 E48 224 106.4516129 110 3.3k 0.968 E48+E24 225 106.47230321 110 3.32k 0.968 E48 226 106.52777778 130 590 0.839 E48+E24 227 106.53061224 180 261 0.719 E48+E24 228 106.55904335 133 536 0.825 E48 229 106.57968313 120 953 0.895 E48+E24 230 106.62952646 110 3.48k 0.97 E48 231 106.65615142 115 1.47k 0.93 E48 232 106.73854447 110 3.6k 0.971 E48+E24 233 106.75697211 154 348 0.758 E48 234 106.75977654 147 390 0.776 E48+E24 235 106.78191489 110 3.65k 0.971 E48 236 106.78543689 121 909 0.89 E48 237 106.79587156 187 249 0.714 E48 238 106.79922405 121 910 0.89 E48+E24 239 106.81114551 115 1.5k 0.932 E48+E24 240 106.92893401 110 3.83k 0.972 E48 241 106.98254364 110 3.9k 0.973 E48+E24 242 107.00906344 115 1.54k 0.933 E48 243 107.01363073 127 680 0.857 E48+E24 244 107.03836634 127 681 0.857 E48 245 107.07021792 110 4.02k 0.974 E48 246 107.09623431 162 316 0.743 E48 247 107.14285714 120 1k 0.899 E48+E24 248 107.20554273 110 4.22k 0.975 E48 249 107.25623583 110 4.3k 0.975 E48+E24 250 107.27678571 178 270 0.722 E48+E24 251 107.27944573 196 237 0.71 E48 252 107.28862974 115 1.6k 0.935 E48+E24 253 107.32891832 110 4.42k 0.976 E48 254 107.36778399 121 953 0.894 E48 255 107.37752161 115 1.62k 0.936 E48 256 107.43658211 130 619 0.844 E48+E24 257 107.45263158 110 4.64k 0.977 E48 258 107.46666667 130 620 0.845 E24 259 107.47474747 133 560 0.831 E48+E24 260 107.48440748 110 4.7k 0.977 E48+E24 261 107.49419954 205 226 0.708 E48 262 107.5 215 215 0.707 E48 263 107.54820144 133 562 0.831 E48 264 107.54966887 140 464 0.802 E48 265 107.57028112 110 4.87k 0.978 E48 266 107.63934426 147 402 0.78 E48 267 107.67313019 115 1.69k 0.938 E48 268 107.67754319 110 5.1k 0.979 E48+E24 269 107.68199234 110 5.11k 0.979 E48 270 107.69230769 120 1.05k 0.903 E48+E24 271 107.75510204 160 330 0.748 E24 272 107.78611632 150 383 0.772 E48+E24 273 107.78793419 110 5.36k 0.98 E48 274 107.84441805 127 715 0.862 E48 275 107.85992218 154 360 0.762 E48+E24 276 107.86885246 140 470 0.804 E48+E24 277 107.88091068 110 5.6k 0.981 E48+E24 278 107.88830716 110 5.62k 0.981 E48 279 107.88990826 196 240 0.711 E48+E24 280 107.90265487 178 274 0.723 E48 281 107.93933988 121 1k 0.899 E48 282 107.96747967 160 332 0.749 E48+E24 283 107.98668885 110 5.9k 0.982 E48 284 108 180 270 0.721 E24 285 108.02110818 115 1.78k 0.941 E48 286 108.07936508 110 6.19k 0.983 E48 287 108.08240887 110 6.2k 0.983 E48+E24 288 108.09399478 115 1.8k 0.942 E48+E24 289 108.10234542 169 300 0.734 E48+E24 290 108.16666667 110 6.49k 0.983 E48 291 108.19672131 120 1.1k 0.907 E48+E24 292 108.23191489 169 301 0.734 E48 293 108.24891462 110 6.8k 0.984 E48+E24 294 108.25144509 110 6.81k 0.984 E48 295 108.3044316 154 365 0.763 E48 296 108.3055199 130 649 0.85 E48+E24 297 108.33333333 110 7.15k 0.985 E48 298 108.33333333 150 390 0.774 E24 299 108.33753149 115 1.87k 0.944 E48 300 108.40998686 110 7.5k 0.986 E48 301 108.46681922 200 237 0.71 E48+E24 302 108.48370927 110 7.87k 0.986 E48 303 108.4970111 121 1.05k 0.903 E48 304 108.53388658 133 590 0.837 E48 305 108.54392298 110 8.2k 0.987 E48+E24 306 108.55263158 110 8.25k 0.987 E48 307 108.60889396 127 750 0.867 E48 308 108.62029647 110 8.66k 0.988 E48 309 108.62650602 115 1.96k 0.946 E48 310 108.63436123 180 274 0.722 E48+E24 311 108.65853659 162 330 0.747 E48+E24 312 108.66141732 120 1.15k 0.91 E48+E24 313 108.68478261 110 9.09k 0.988 E48 314 108.68621064 110 9.1k 0.988 E48+E24 315 108.73563218 215 220 0.707 E48+E24 316 108.7400319 140 487 0.808 E48 317 108.74481328 110 9.53k 0.989 E48 318 108.74704492 115 2k 0.947 E48+E24 319 108.80316518 110 10k 0.989 E48 320 108.85956645 110 10.5k 0.99 E48 321 108.87449393 162 332 0.748 E48 322 108.89145497 115 2.05k 0.948 E48 323 108.91089109 110 11k 0.99 E48 324 108.94419643 187 261 0.717 E48 325 109.00900901 121 1.1k 0.906 E48 326 109.0228471 147 422 0.785 E48 327 109.09090909 120 1.2k 0.914 E24 328 109.09090909 200 240 0.71 E24 329 109.13580247 130 680 0.855 E24 330 109.1611479 115 2.15k 0.951 E48 331 109.16152898 130 681 0.855 E48+E24 332 109.17293233 120 1.21k 0.914 E48+E24 333 109.23913043 150 402 0.777 E48+E24 334 109.28725702 115 2.2k 0.952 E48+E24 335 109.35339168 127 787 0.872 E48 336 109.43157895 115 2.26k 0.953 E48 337 109.47739362 133 619 0.842 E48 338 109.48072384 121 1.15k 0.91 E48 339 109.50863214 133 620 0.842 E48+E24 340 109.54939341 147 430 0.788 E48+E24 341 109.60629921 160 348 0.754 E48+E24 342 109.64028777 120 1.27k 0.918 E48+E24 343 109.67191011 196 249 0.712 E48 344 109.67806841 115 2.37k 0.955 E48 345 109.7415507 115 2.4k 0.955 E48+E24 346 109.83612663 154 383 0.769 E48 347 109.84615385 140 510 0.814 E48+E24 348 109.85915493 120 1.3k 0.919 E24 349 109.86236559 178 287 0.726 E48 350 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12.1k 0.987 E48+E24 1914 157.92141952 178 1.4k 0.894 E48 1915 157.94871795 220 560 0.771 E24 1916 158 316 316 0.707 E48 1917 158.00933126 160 12.7k 0.988 E48+E24 1918 158.05471125 160 13k 0.988 E24 1919 158.05472038 162 6.49k 0.976 E48 1920 158.09806835 160 13.3k 0.988 E48+E24 1921 158.10741688 220 562 0.772 E48+E24 1922 158.10810811 180 1.3k 0.887 E24 1923 158.18181818 240 464 0.742 E48+E24 1924 158.18897638 196 820 0.83 E48+E24 1925 158.1920904 160 14k 0.989 E48+E24 1926 158.23039357 162 6.8k 0.977 E48+E24 1927 158.23580034 162 6.81k 0.977 E48 1928 158.25339367 261 402 0.723 E48 1929 158.25874389 169 2.49k 0.939 E48 1930 158.27725437 160 14.7k 0.989 E48+E24 1931 158.31134565 160 15k 0.99 E24 1932 158.35475578 160 15.4k 0.99 E48+E24 1933 158.36140888 270 383 0.718 E48+E24 1934 158.374143 196 825 0.831 E48 1935 158.41083151 162 7.15k 0.978 E48 1936 158.41584158 160 16k 0.99 E24 1937 158.54304636 180 1.33k 0.889 E48+E24 1938 158.57478465 162 7.5k 0.979 E48 1939 158.72256207 169 2.61k 0.941 E48 1940 158.73080032 187 1.05k 0.862 E48 1941 158.73256972 162 7.87k 0.98 E48 1942 158.77427184 178 1.47k 0.899 E48 1943 158.86151638 162 8.2k 0.981 E48+E24 1944 158.87323944 240 470 0.743 E24 1945 158.88017118 162 8.25k 0.981 E48 1946 158.97112861 226 536 0.763 E48 1947 159.02516436 162 8.66k 0.982 E48 1948 159.0449634 169 2.7k 0.943 E48+E24 1949 159.11799762 178 1.5k 0.9 E48+E24 1950 159.16342412 162 9.09k 0.983 E48 1951 159.16648672 162 9.1k 0.983 E48+E24 1952 159.18184943 169 2.74k 0.944 E48 1953 159.27351664 249 442 0.734 E48 1954 159.29219975 162 9.53k 0.983 E48 1955 159.32065217 205 715 0.808 E48 1956 159.41743751 162 10k 0.984 E48 1957 159.41850829 237 487 0.748 E48 1958 159.47315096 200 787 0.823 E48+E24 1959 159.49367089 180 1.4k 0.893 E48+E24 1960 159.53854811 162 10.5k 0.985 E48 1961 159.54545455 270 390 0.719 E24 1962 159.55762515 178 1.54k 0.902 E48 1963 159.57434053 215 619 0.786 E48 1964 159.60184271 169 2.87k 0.946 E48 1965 159.64071856 215 620 0.786 E48+E24 1966 159.64880846 162 11k 0.986 E48 1967 159.69088099 287 360 0.712 E48+E24 1968 159.72907154 274 383 0.717 E48 1969 159.74961413 162 11.5k 0.986 E48 1970 159.826742 196 866 0.836 E48 1971 159.82905983 187 1.1k 0.867 E48 1972 159.84213123 162 12k 0.987 E48+E24 1973 159.85972924 162 12.1k 0.987 E48 1974 159.95957083 162 12.7k 0.987 E48 1975 159.98737772 169 3k 0.948 E48+E24 1976 160 160 - 1 E24 1977 160.0060781 162 13k 0.988 E48+E24 1978 160.01572822 169 3.01k 0.948 E48 1979 160.05051255 162 13.3k 0.988 E48 1980 160.14687191 162 14k 0.989 E48 1981 160.1799775 178 1.6k 0.905 E48+E24 1982 160.23415422 162 14.7k 0.989 E48 1983 160.24691358 220 590 0.777 E48+E24 1984 160.26909379 162 15k 0.989 E48+E24 1985 160.31358437 162 15.4k 0.99 E48 1986 160.36363636 180 1.47k 0.898 E48+E24 1987 160.37619107 162 16k 0.99 E48+E24 1988 160.378198 178 1.62k 0.906 E48 1989 160.3960396 162 16.2k 0.99 E48 1990 160.42054671 169 3.16k 0.951 E48 1991 160.66717791 287 365 0.712 E48 1992 160.71428571 180 1.5k 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