![](data:image/png;base64,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) Отрицательный знак свидетельствует о наличии левосторонней асимметрии Оценка существенности показателя асимметрии дается с помощью средней квадратической ошибки коэффициента асимметрии:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJwAAAA0CAIAAADwlcaZAAAOsElEQVR4nO2ceVgV1RvHryWaS4FWCKbkU7imuZZlC26hFqkp1mMugaaJ+5JpT6a4lGiE4ZaZSya4pQniBqWmgJpLKmqupCaKkpJgoOH2+3jP73ec5y7DvTNcuNyf7x88M2fmnnPmfN/l+855h5J37twxuIrk5eX9+++/RT2LIpaSSFHPoSBl8ODBbm5uZcqUKeqJFKVUrVrVpUDNyMhYtWpViRIlinoiRSyuA2pycjJKeh9RgyuBunLlSn9//6KehVOI64CalpbWqlWrop6FU4iLgHrs2DH40UMPPeS4Ia5fv166dGlHu/dr167pJ3ouAmpcXJxDfW9ubu6KFSt69Ojx4IMPOm4UZN++fbdu3XrllVf0dOIioKakpHTp0kVnJ6S5MTExSUlJIAd+jRo1Eu2k8sOHDw8NDS1YROl28eLFu3fvxgf4+fkFBgbiaZo1azZx4kRmoieUuAKo4p3Dk08+qbOTvn37+vj4TJ06NSEhYcSIEUuXLvXy8uJSRESEr6+vOC4oAdGwsLCmTZv27Nnz+PHjgwYNQp+ioqLAtX///r1798ZYS5Uqpa1zVwA1Nja2QYMGOjvBPtCMCRMmcHzu3LkbN26Id223b99eu3Yt6a/+eSpl27ZtP//88xtvvMFxjRo1xowZA66oUXBw8KOPPoqCLlq0qE+fPto6dwVQN23a1KtXLz09XLp06aeffvrggw/EaYhRxPGGDRsefvjhihUryptPnTrl6elZrly5mzdvnjhxgmNgsHdENObKlSt0/uyzz3KKh4CCpaamiqtNmjRZv379/zWoGRkZzz//vJ4ekpOTCWxYzLJly65evQr/7N69u7hEiH3iiSfknXjISpUqffzxxx999BG/wkkOHTp04MCBOFK7RmzevDl2Wb16dXF68OBB/r7wwgvitF69erNmzdL8OMUe1MTExCpVqujshKiGoWA3n376KXnLgAEDLl68SFg1GJMlqTHE3R07doSHh48fPz4+Ph5oaeT+devW2Quqweh1xQEWv2TJkrp16wYEBIiWqlWr8nfPnj2YrIbHKfagbt68uXXr1jo7EdknbAiEOHj99ddBt02bNiw0wRUHK25j9evXr49VkXVgnaIxKysLw5JdgQTB0tpAuHHomEnjnDlzSE+jo6NlC/4cpq15x6nYg8oSY1g6OwE2ghwQilMoKPwIH0CL8m1D2bJlgQR6XK1aNQItLdnZ2bCqFi1ayHseeOABlb0v80uzZ89OT08HUTrX+RT3RimojopE4Cks7mOPPaazn4YNGwJGTk6ObAFL8X7Kzc0NV6y8+cCBA9irOI6Li3N3d4fsrFmzpn379rQ0MoqN4+7atSstLe3zzz/nmFHw/0FBQQYjccMZCLehQYo3qCQG4KG/H/wnxvfLL7/4+fkZjClN+fLlO3fuzDFc5syZM/JO+BSnpB/ilGwKL52ZmZmSkiJAtV22b9++f/9+frVz507RlQzMII3n0BZQDcUdVGAgvyyQrqZPnz5y5MgVK1Y88sgj8NKwsDAOaAdmPKS87dChQ3jmxo0bi1OsuWbNmjExMb1797ZrOKIGRIxQKlvwDTJOc/Wpp57S/CzFGNTc3FyoBBZWIL1BoefOnUtsI0ySt8jUE0MkiF6+fFm0QFlRI3yyuBoREUFC+dprr3l7e9s1HKSM9EnZAqgyd8Itt2zZUvOzFGNQiUB61NlcCM/9+vUzaSTWduzYcf78+SSmnGK+yreyhPOePXtqGItU2Np7TQLq2bNnURcN3QopxqDqf5FkowwePDgkJOT8+fOVK1cuhOFmzJgxdOhQ6Qw0SDEG9cKFC5qphF2CY/zqq6+WL1/evXt3R2+9JScnt23b9sUXX9TTSXEFdcuWLYVjN0IgRF27dsUVO3og1FRzJiPlHqgbN26Mj4+/efMmcQIapuEldWHK1q1bC7kiSfNGmF2iH1GDBDUpKenbb7+F+6GSkZGR8+bNGzVqlM6ug4ODifnq9xA/TOgrnBYXl++zkRcSePRN0GXlv6CSn2Ga4h3Knj174PH6u541a9atW7fU7yHHN2kJCgry8vIia1T5VXp6uqenp4eHh/mlnJwcnI2dM3UpuVehD1Pftm1b+/bt69SpQ96t3GwyEYz4/ffft6V3DS8zyTszMjKUKblFiYuLe+aZZyxegg+fOnXK3nFdSe5V6I8dOxa/d/DgwYSEhN27d5MtWPwBQff777+3EVQNQucwTPSGyajoxM6dO8eNG2fxUlRUVL7uwbXl7o7CnTt3vvjiCxSfbJfj1atXT5w48ejRo7Vq1TK5G7e2cOHCvLy8rKwsd3f3fHvv0aNHvjEVFy1fINy+fRssu3TpQqBNTU1V7mcpJTs7OzMz01rm7maUfOfm2lIShJYuXTpkyBDD/95UVahQwRxRZNGiRW+//fb48eP//PNPaytucn++n9Qp0z5UjDSfnzz++OObN2+2NgTeQu6R3ReLUrJMmTLEUbhJWloaFAmAw8PDze87ceJElSpVcIkAf+PGDdl+8uTJNWvWeHt7Y8cdO3YUu4xCNGR1JYzCQMePH7d2D76XgWzpjQhNHuLQ8mv12msWikVw9PsKzIAnVRaylyR5wN3hdXfs2IEnnDt3rkXXSl5IKP3nn39wbomJiXLLcKxRsGyu0hWmrH+WTGP79u0WLxEv8cy21Dpfv3592bJlRGiHfq5JfEHJLJYcg+iSJUveeecdR4NK2OJJmUO5cuVEy90HrlixovrO0bp167BUkWbQhVL3//jjD2Jw69at+/btKzekdAqONzY29urVq0q7FwKVs+VFEso7bNgwtM0RiF64cAFuIQqUoJr79u2bMmWKeVo/zCgF/iUI4TIyMvKvv/4Cwm7durFWKE27du1GjBgBQREKlP8zX758+dixY2+99ZY4Xbly5eHDh+XV0aNHo49016BBA1hrgczb398fRWGxXn31VZNLyp1kFUH/MHd7t8OEQP5BwmJEnzx58rlz59BvJRcjDyTL37t3r1KnFyxYgKk8/fTTGiaA4uJmnnvuOfNLuNnAwMDQ0NCXXnqJZwwJCfnmm28guZUqVapRo8a0adM+/PBDgy2g/vjjj/369ZMJBtFXFkTBa1hiHmnx4sVAq+EBLAo66OnpSd5sDur+/fvFvNUlJiZGc/n1hg0bPDw8LIIqrHPgwIEmqXBAQABqDZCyZfny5cqtdbtky5YtV65csQgqUQkbTU5OBtT+/fsvMMqXX37JJXwtVGP48OF3UxqV3tPT0zdu3JiSkiK3DOEvhArajxw5Ur169YsXL4paZCZRINFUCnYGBTNpxO/hkGXksCagUr58eWX59enTp2HU/JCQzCNwrKesCd9uQr6I8fASzEs4W6IsQUpppuQLKIoopWDpmBu2pWHoFi1a4GZFXT99Mg1RTIq4GyUuLq5Dhw5qoO7atQvYSHL+/vtv8SWJLHBNSEjw9fX97LPPcFYoDlmjvRU66oIzWb9+vcnyYX+27LWZVALjQoCQMCHKr19++WVCHWpubXuLEdUzMXM6zRIRzGCaoqwQHyOrShGyA6wnOjqaCSQlJbGAERERnTp1IhBa7N9caZRC9i8OvvvuOx5TflUgpsED5gNqB6MoW1gO5amvUVR60Cz169cnzc3NzVXa5a+//iq+dVEXGIDEnkSLdSTYEKSx4E8++cRgrDpYu3atNVBNmKC5WLyK3mADAlQ4h1Kr0M45c+YwBzgqlIoWDpiMNVDpnzmoTIAkHls6cOAAVqtMqHx8fEQNm5Pup6LOJEibNm2SDiA7OxuHIb2NiuBjpaFwTIBglUFXlnURLEjN5f0m5ddHjx5l6LCwMNny5ptvWnvVLAXXmpeXJ44ZS7lxyW/PnDmTk5ODexAtPIhyb4rp4TaVE4C1KCdAcqF0US2NAp8KCgrq06ePLMHhqcVmhpOCCi9D93EmElQAtv1FkvSfwMMzQyUIECL/JtWGwTZv3lzebFJ+zSm2YtJi16AmMmjQoPnz57Pi4tUmekYeKL2o+QQY3XxK8hiFqFChgsGY+EEOoqKigoODxU6l9NtOCioC0YDgyFMcS9u2bW35oXn5NZxZll/jeGFbJGAYByZoMCu/xsNDaiD21vq3CB7WL/eAS5UqBUdVXsUZ1K5dWxyjnYAEfZUTqG0UeTO5Cr1ZJPlEUAx09erVgmcBPA6AhF4MnZGRIVTBeUFl3eEC6LVIqGGtIiDlK9Dys2fPylO8IsohCQUrQh7MqhGTxJpqEHNcMzMz5XdUtWrVImVQXmXyUksIqKRqmBRx0d4JkHpg7oJnsDKXLl3iYSXPhw+Lz+icF1Ry+cjISOaNVv7+++8qW7wm4ufnN3PmTHkqAqpM+2AWPDnQWqtEVKG+sBvYEAhhHKGhoQR48SZOFNRjfOI26JIySKNS2FOzZs3EKZEFJ0T2r/TANs5hzJgxMD6SYPRm3rx5BHKmIZ3z+fPnxXycF1SenLQvPj6eLJklsP3zijZt2kyePFmWX8PPJ02aJH0j6QQeuFWrVtZeN6pQXwgzDEt87mIwVqOJAwh2zZo1ZRETJot3SU1NFamqt7f3uHHjiH/i6tSpU3/44QeIj0riYG0OpO8Q6a1bt/72228kRTyFfCmE78nKyhIprPOCipMhMRBf4+LNRo4caftvAwMDZZkVEVRZfo2zUi+/DggIsFYh5WEU83a0xCQEdu3adeHChSiTwUjWlNkLMLz33nsqE2C2Kh8x0pu/UUza4WI4c2G1zgsqAu8/cuQIHtiWUjSlDBgwgPwBlmu705Zi+zdrQvAisDCTfzoBbJBeMmYs2N4J5Js+mUt6evrJkyflx+dODSqLlZiYGBsba+/X/6L8GkrSrVs3h269iQ/iLHqRadOmRUdH+/j4OPq/msKYEhISCCsyuDo1qKTY4eHhgKrh0zYs+91333X0XqaXlxexzeIllAmVKoT6b4bA2yvLkp0aVMiFu7v7tWvXZJZplxRCsZJ6UCicf6eMWzIpNHdqUJkrFFH5cvy+2CJODSry9ddf3/8XvvbKfwCoQMDvx1I0XgAAAABJRU5ErkJggg==) Если выполняется соотношение |As|/sAs < 3, то асимметрия несущественная, ее наличие объясняется влиянием различных случайных обстоятельств. Если имеет место соотношение |As|/sAs > 3, то асимметрия существенная и распределение признака в генеральной совокупности не является симметричным. Расчет центральных моментов проводим в аналитической таблице:
xi
| (x - xср)3*ffi
| (x - xср)4*ffi
| 1
| -447920.672
| 21589776.39
| 2
| -315462.144
| 14889813.197
| 3
| -98611.128
| 4555834.114
| 4
| -92345.408
| 4174012.442
| 5
| -172701.776
| 7633418.499
| 6
| -241864.704
| 10448555.213
| 7
| -75151.448
| 3171391.106
| 8
| -209803.584
| 8643907.661
| 9
| -194894.424
| 7834755.845
| 10
| -120472.576
| 4722524.979
| 11
| -111485.936
| 4258762.755
| 12
| -51478.848
| 1915013.146
| 13
| -94875.856
| 3434505.987
| 14
| -43614.208
| 1535220.122
| 15
| -40001.688
| 1368057.73
| 16
| -109783.104
| 3644799.053
| 17
| -133544.992
| 4300148.742
| 18
| -91113.984
| 2842756.301
| 20
| -24897.088
| 726994.97
| 21
| -89703.072
| 2529626.63
| 22
| -40247.296
| 1094726.451
| 23
| -53954.184
| 1413599.621
| 24
| -64012.032
| 1613103.206
| 25
| -42517.464
| 1028922.629
| 26
| -12487.168
| 289702.298
| 27
| -21882.096
| 485782.531
| 28
| -28584.384
| 605988.941
| 29
| -16484.816
| 332993.283
| 30
| -21233.664
| 407686.349
| 31
| -18085.704
| 329159.813
| 32
| -20353.792
| 350085.222
| 34
| -3511.808
| 53379.482
| 35
| -2863.288
| 40658.69
| 36
| -2299.968
| 30359.578
| 37
| -1815.848
| 22153.346
| 38
| -1404.928
| 15735.194
| 39
| -2122.416
| 21648.643
| 40
| -1557.376
| 14327.859
| 41
| -551.368
| 4521.218
| 43
| -953.312
| 5910.534
| 45
| -148.176
| 622.339
| 46
| -65.536
| 209.715
| 47
| -10.648
| 23.426
| 48
| -1.728
| 2.074
| 50
| 2.048
| 1.638
| 52
| 109.76
| 307.328
| 53
| 219.488
| 834.054
| 54
| 331.776
| 1592.525
| 55
| 390.224
| 2263.299
| 56
| 628.864
| 4276.275
| 57
| 1423.656
| 11104.517
| 59
| 941.192
| 9223.682
| 60
| 1259.712
| 13604.89
| 61
| 3286.064
| 38775.555
| 62
| 4194.304
| 53687.091
| 64
| 3241.792
| 47978.522
| 65
| 7888.624
| 124640.259
| 66
| 9483.264
| 159318.835
| 67
| 28198.76
| 501937.928
| 68
| 6644.672
| 124919.834
| 69
| 23287.176
| 461086.085
| 70
| 26996.736
| 561532.109
| 71
| 10360.232
| 225853.058
| 72
| 23704.704
| 540467.251
| 73
| 13481.272
| 320854.274
| 74
| 15252.992
| 378274.202
| 75
| 68694.048
| 1772306.438
| 76
| 38497.664
| 1031737.395
| 77
| 85939.808
| 2389126.662
| 78
| 95551.488
| 2751882.854
| 79
| 79390.776
| 2365845.125
| 81
| 96472.296
| 3067819.013
| 82
| 141150.208
| 4629726.822
| 84
| 126432.576
| 4399853.645
| 85
| 91765.424
| 3285202.179
| 88
| 233644.288
| 9065398.374
| 89
| 189134.376
| 7527548.165
| 90
| 203751.936
| 8313078.989
| 91
| 73034.632
| 3052847.618
| 92
| 235208.256
| 10066913.357
| 93
| 168055.344
| 7360824.067
| 94
| 89915.392
| 4028209.562
| 95
| 192143.824
| 8800187.139
| 96
| 307509.696
| 14391453.773
| 97
| 109215.352
| 5220493.826
| 98
| 232428.544
| 11342512.947
| Итого
| -77612.4
| 240826678.48
|
|