Диссертация (1173417), страница 33
Текст из файла (страница 33)
Для анализа использовались первые 1 из канонических дискриминантныхфункций.Лямбда УилксаКритерий для функций1Лямбда Уилкса.286Хи-квадрат548.782ст.св.знач.26.000Коэффициенты канонической дискриминантной функцииФункция1а2.685а3.281а4.806а9-.302а10-.818а11.593а15.262а211.303а22.883а23-.331а24-.370а26-1.555в5.089в13.082в19.171A.083F-.107G-.116I-.127M.180УР_МОТИВ_ДОСТИЖ.090СОТРУДНИЧЕСТВО-.166КОМПРОМИСС-.170ИЗБЕГАНИЕ.096ПРИСПОСОБЛЕНИЕ.081(Константа)-4.162198Функции в центроидах группФункциягруппа11-1.99821.246Нестандартизованные канонические дискриминантные функции, вычисленные вгрупповых среднихКоэффициенты функции классификациигруппа12а25.0187.240а36.6007.511а46.4259.039а93.8472.868а106.9014.246а114.7316.655а151.2892.139а2121.91526.143а2214.79517.661а23.137-.937а241.783.584а2619.64314.599в5.384.672в131.0721.339в192.1432.699MD1.0361.422A-.074.195F.547.200G-.519-.896I.031-.381M1.1301.715УР_МОТИВ_ДОСТИЖ1.7462.039СОТРУДНИЧЕСТВО2.3571.818КОМПРОМИСС1.523.971ИЗБЕГАНИЕ1.8982.208ПРИСПОСОБЛЕНИЕ1.1731.435(Константа)-115.316-127.599Линейные дискриминантные функции Фишера199Статистика по наблюдениямДискриминантныНаивысшая группаВторая по высоте группае баллыКвадратP(D>d | G=g)расстояниНомер Фактиче ПредсканаблюскаязаннаядениягруппагруппаИсх 1одн 2ый 34PMст.св.КвадратярасстоянияМахаланоМахаланоббиса доP(G=gиса доГруппP(G=g || D=d)центроидааD=d)центроид 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.75024.52916.81017.83635.33123.23025.83117.94029.76611111112.042.037.001.025.001.000.000.25030.80023.33931.70942.63937.25647.50735.02031.95842042142242342442542642742842922222222221**2.412.727.026.214.552.816.302.475.019.35026 .96126 .97426 .98426 .97726 1.00026 1.00026 .99426 .98926 .56426 .99626.94921.29241.82031.37824.42719.47729.20325.77943.17328.1811111111121.039.026.016.023.000.000.006.011.436.00433.33828.52550.06138.89047.78536.92339.53034.74943.69239.2554304312222.413.9612626.978.98826.93914.81711.022.01234.50223.6054324332222.638.75026 .99626 1.00022.91120.83411.004.00034.17540.8074344352222.048.21426 1.00026 .92539.04431.39211.000.07562.24736.4194364372222.412.0662626.999.99426.94437.61511.001.00641.73147.9924384392222.083.09826 1.00026 .99936.48235.65611.000.00152.54349.08044022.0012652.8981.01361.4871**22222222.98722044144244344444544644744844945045145222222222222245322222222221**22.726.037.283.582.020.243.410.114.518.559.383.0002626262626262626262626261.000.772.980.9251.000.967.997.849.974.6111.0001.00021.30540.26829.63923.88942.85530.62526.99534.90925.02524.30227.50670.575111111111211.000.228.020.075.000.033.003.151.026.389.000.00036.74842.71137.43428.91359.63237.37638.32638.36332.24325.20347.34187.7972.00026.99987.6601.001101.893Для исходных данных расстояние Махаланобиса в квадрате основано на канонических функциях.Для перекрестно проверенных данных расстояние Махаланобиса в квадрате основано на наблюдениях.**.