\begin{table} \caption{Puntos Críticos: Test de Shapiro--Wilks\label{S_W_1}} \tiny $$ \def\arraystretch{1.25} \begin{tabular}{|r|ccccccccc|} \hline &\multicolumn{9}{c|}{$\alpha$}\\ \cline{2-10} $n$&0'01&0'02&0'05&0'10&0'50&0'90&0'95&0'98&0'99\\ \hline 3 & 0'753& 0'756& 0'767& 0'789& 0'959& 0'998& 0'999& 1'000& 1'000\\ 4 & 0'687& 0'707& 0'748& 0'792& 0'935& 0'987& 0'992& 0'996& 0'997\\ 5 & 0'686& 0'715& 0'762& 0'806& 0'927& 0'979& 0'986& 0'991& 0'993\\ 6 & 0'713& 0'743& 0'788& 0'826& 0'927& 0'974& 0'981& 0'986& 0'989\\ 7 & 0'730& 0'760& 0'803& 0'838& 0'928& 0'972& 0'979& 0'985& 0'988\\ 8 & 0'749& 0'778& 0'818& 0'851& 0'932& 0'972& 0'978& 0'984& 0'987\\ 9 & 0'764& 0'791& 0'829& 0'859& 0'935& 0'972& 0'978& 0'984& 0'986\\ 10& 0'781& 0'806& 0'842& 0'869& 0'938& 0'972& 0'978& 0'983& 0'986\\ 11& 0'792& 0'817& 0'850& 0'876& 0'940& 0'973& 0'979& 0'984& 0'986\\ 12& 0'805& 0'828& 0'859& 0'883& 0'943& 0'973& 0'979& 0'984& 0'986\\ 13& 0'814& 0'837& 0'866& 0'889& 0'945& 0'974& 0'979& 0'984& 0'986\\ 14& 0'825& 0'846& 0'874& 0'895& 0'947& 0'975& 0'980& 0'984& 0'986\\ 15& 0'835& 0'855& 0'881& 0'901& 0'950& 0'975& 0'980& 0'984& 0'987\\ 16& 0'844& 0'863& 0'887& 0'906& 0'952& 0'976& 0'981& 0'985& 0'987\\ 17& 0'851& 0'869& 0'892& 0'910& 0'954& 0'977& 0'981& 0'985& 0'987\\ 18& 0'858& 0'874& 0'897& 0'914& 0'956& 0'978& 0'982& 0'986& 0'988\\ 19& 0'863& 0'879& 0'901& 0'917& 0'957& 0'978& 0'982& 0'986& 0'988\\ 20& 0'868& 0'884& 0'905& 0'920& 0'959& 0'979& 0'983& 0'986& 0'988\\ 21& 0'873& 0'888& 0'908& 0'923& 0'960& 0'980& 0'983& 0'987& 0'989\\ 22& 0'878& 0'892& 0'911& 0'926& 0'961& 0'980& 0'984& 0'987& 0'989\\ 23& 0'881& 0'895& 0'914& 0'928& 0'962& 0'981& 0'984& 0'987& 0'989\\ 24& 0'884& 0'898& 0'916& 0'930& 0'963& 0'981& 0'984& 0'987& 0'989\\ 25& 0'888& 0'901& 0'918& 0'931& 0'964& 0'981& 0'985& 0'988& 0'989\\ 26& 0'891& 0'904& 0'920& 0'933& 0'965& 0'982& 0'985& 0'988& 0'989\\ 27& 0'894& 0'906& 0'923& 0'935& 0'965& 0'982& 0'985& 0'988& 0'990\\ 28& 0'896& 0'908& 0'924& 0'936& 0'966& 0'982& 0'985& 0'988& 0'990\\ 29& 0'898& 0'910& 0'926& 0'937& 0'966& 0'982& 0'985& 0'988& 0'990\\ 30& 0'900& 0'912& 0'927& 0'939& 0'967& 0'983& 0'985& 0'988& 0'990\\ 31& 0'902& 0'914& 0'929& 0'940& 0'967& 0'983& 0'986& 0'988& 0'990\\ 32& 0'904& 0'915& 0'930& 0'941& 0'968& 0'983& 0'986& 0'988& 0'990\\ 33& 0'906& 0'917& 0'931& 0'942& 0'968& 0'983& 0'986& 0'989& 0'990\\ 34& 0'908& 0'919& 0'933& 0'943& 0'969& 0'983& 0'986& 0'989& 0'990\\ 35& 0'910& 0'920& 0'934& 0'944& 0'969& 0'984& 0'986& 0'989& 0'990\\ 36& 0'912& 0'922& 0'935& 0'945& 0'970& 0'984& 0'986& 0'989& 0'990\\ 37& 0'914& 0'924& 0'936& 0'946& 0'970& 0'984& 0'987& 0'989& 0'990\\ 38& 0'916& 0'925& 0'938& 0'947& 0'971& 0'984& 0'987& 0'989& 0'990\\ 39& 0'917& 0'927& 0'939& 0'948& 0'971& 0'984& 0'987& 0'989& 0'991\\ 40& 0'919& 0'928& 0'940& 0'949& 0'972& 0'985& 0'987& 0'989& 0'991\\ 41& 0'920& 0'929& 0'941& 0'950& 0'972& 0'985& 0'987& 0'989& 0'991\\ 42& 0'922& 0'930& 0'942& 0'951& 0'972& 0'985& 0'987& 0'989& 0'991\\ 43& 0'923& 0'932& 0'943& 0'951& 0'973& 0'985& 0'987& 0'990& 0'991\\ 44& 0'924& 0'933& 0'944& 0'952& 0'973& 0'985& 0'987& 0'990& 0'991\\ 45& 0'926& 0'934& 0'945& 0'953& 0'973& 0'985& 0'988& 0'990& 0'991\\ 46& 0'927& 0'935& 0'945& 0'953& 0'974& 0'985& 0'988& 0'990& 0'991\\ 47& 0'928& 0'936& 0'946& 0'954& 0'974& 0'985& 0'988& 0'990& 0'991\\ 48& 0'929& 0'937& 0'947& 0'954& 0'974& 0'985& 0'988& 0'990& 0'991\\ 49& 0'929& 0'937& 0'947& 0'955& 0'974& 0'985& 0'988& 0'990& 0'991\\ 50& 0'930& 0'938& 0'947& 0'955& 0'974& 0'985& 0'988& 0'990& 0'991\\ \hline \end{tabular} $$ \end{table} \begin{table} \caption{Coeficientes: Test de Shapiro--Wilks\label{S_W_c1}} \tiny $$ \def\arraystretch{1.25} \tabcolsep 1.7ex \begin{tabular}{|r|cccccccccc|} \hline &\multicolumn{10}{c|}{$n$}\\ \cline{2-11} $i$&2&3&4&5&6&7&8&9&10&\\ \hline 1& 0'7071& 0'7071& 0'6872& 0'6646& 0'6431& 0'6233& 0'6052& 0'5888& 0'5739&\\ 2& & 0'0000& 0'1677& 0'2413& 0'2806& 0'3031& 0'3164& 0'3244& 0'3291&\\ 3& & & & 0'0000& 0'0875& 0'1401& 0'1743& 0'1976& 0'2141&\\ 4& & & & & & 0'0000& 0'0561& 0'0947& 0'1224&\\ 5& & & & & & & & 0'0000& 0'0399&\\ \hline &\multicolumn{10}{c|}{$n$}\\ \cline{2-11} $i$&11&12&13&14&15&16&17&18&19&20\\ \hline 1 &0'5601& 0'5475& 0'5359& 0'5251& 0'5150& 0'5056& 0'4968& 0'4886& 0'4808& 0'4734\\ 2 &0'3315& 0'3325& 0'3325& 0'3318& 0'3306& 0'3290& 0'3273& 0'3253& 0'3232& 0'3211\\ 3 &0'2260& 0'2347& 0'2412& 0'2495& 0'2495& 0'2521& 0'2540& 0'2553& 0'2561& 0'2565\\ 4 &0'1429& 0'1586& 0'1707& 0'1802& 0'1878& 0'1988& 0'1988& 0'2027& 0'2059& 0'20S5\\ 5 &0'0695& 0'0922& 0'1099& 0'1240& 0'1353& 0'1447& 0'1524& 0'1587& 0'1641& 0'1686\\ 6 &0'0000& 0'0303& 0'0539& 0'0727& 0'0880& 0'1005& 0'1109& 0'1197& 0'1271& 0'1334\\ 7 & & & 0'0000& 0'0240& 0'0433& 0'0593& 0'0725& 0'0837& 0'0932& 0'1013\\ 8 & & & & & 0'0000& 0'0196& 0'0359& 0'0496& 0'0612& 0'0711\\ 9 & & & & & & & 0'0000& 0'0163& 0'0303& 0'0422\\ l0& & & & & & & & & 0'0000& 0'0140\\ \hline &\multicolumn{10}{c|}{$n$}\\ \cline{2-11} $i$&21&22&23&24&25&26&27&28&29&30\\ \hline 1 & 0'464&3 0'4590& 0'4542& 0'4493& 0'4450& 0'4407& 0'4366& 0'4328& 0'4291& 0'4254\\ 2 & 0'318&5 0'3156& 0'3126& 0'3098& 0'3069& 0'3043& 0'3018& 0'2992& 0'2968& 0'2944\\ 3 & 0'257&8 0'2571& 0'2563& 0'2554& 0'2543& 0'2533& 0'252Z& 0'2510& 0'2499& 0'2487\\ 4 & 0'211&9 0'2131& 0'2139& 0'2145& 0'2148& 0'2151& 0'2152& 0'2151& 0'2150& 0'2148\\ 5 & 0'173&6 0'1764& 0'1787& 0'1807& 0'1822& 0'1836& 0'1848& 0'1857& 0'1864& 0'1870\\ 6 & 0'139&9 0'1443& 0'1480& 0'1512& 0'1539& 0'1563& 0'1584& 0'1601& 0'1616& 0'1630\\ 7 & 0'109&2 0'1150& 0'1201& 0'1245& 0'1283& 0'1316& 0'1346& 0'1372& 0'1395& 0'1415\\ 8 & 0'080&4 0'0878& 0'0941& 0'0997& 0'1046& 0'1089& 0'1128& 0'1162& 0'1192& 0'1219\\ 9 & 0'053&0 0'0618& 0'0696& 0'0764& 0'0823& 0'0876& 0'0923& 0'0965& 0'1002& 0'1036\\ l0& 0'026&3 0'0368& 0'0459& 0'0539& 0'0610& 0'0672& 0'0728& 0'0778& 0'0822& 0'0862\\ 11& 0'000&0 0'0122& 0'0228& 0'0321& 0'0403& 0'0476& 0'0540& 0'0598& 0'0650& 0'0697\\ 12& & & 0'0000& 0'0107& 0'0200& 0'0284& 0'0358& 0'0424& 0'0483& 0'0537\\ 13& & & & & 0'0000& 0'0094& 0'0178& 0'0253& 0'0320& 0'0381\\ 14& & & & & & & 0'0000& 0'0084& 0'0159& 0'0227\\ 15& & & & & & & & & 0'0000& 0'0076\\ \hline \end{tabular} $$ \end{table} \begin{table} \caption{Coeficientes: Test de Shapiro--Wilks} \tiny $$ \def\arraystretch{1.25} \tabcolsep 1.7ex \begin{tabular}{|r|cccccccccc|} \hline &\multicolumn{10}{c|}{$n$}\\ \cline{2-11} $i$&31&32&33&34&35&36&37&38&39&40\\ \hline 1 & 0'4220& 0'4188& 0'4156& 0'4127& 0'4096& 0'4068& 0'4040& 0'4015& 0'3989& 0'3964\\ 2 & 0'2921& 0'2898& 0'2876& 0'2854& 0'2834& 0'2813& 0'2794& 0'2774& 0'2755& 0'2737\\ 3 & 0'2475& 0'2463& 0'2451& 0'2439& 0'2427& 0'2415& 0'2403& 0'2391& 0'2380& 0'2368\\ 4 & 0'2145& 0'2141& 0'2137& 0'2132& 0'2127& 0'2121& 0'2116& 0'2110& 0'2104& 0'2098\\ 5 & 0'1874& 0'1878& 0'1880& 0'1882& 0'1883& 0'1883& 0'1883& 0'1881& 0'1880& 0'1878\\ 6 & 0'1641& 0'1651& 0'1660& 0'1667& 0'1673& 0'1678& 0'1683& 0'1686& 0'1689& 0'1691\\ 7 & 0'1433& 0'1449& 0'1463& 0'1475& 0'1487& 0'1496& 0'1505& 0'1513& 0'1520& 0'1526\\ 8 & 0'1243& 0'1265& 0'1284& 0'1301& 0'1317& 0'1331& 0'1344& 0'1356& 0'1366& 0'1376\\ 9 & 0'1066& 0'1093& 0'1118& 0'1140& 0'1160& 0'1179& 0'1196& 0'1211& 0'1225& 0'1237\\ 10& 0'0899& 0'0931& 0'0961& 0'0988& 0'1013& 0'1036& 0'1056& 0'1075& 0'1092& 0'1108\\ l1& 0'0739& 0'0777& 0'0812& 0'0844& 0'0873& 0'0900& 0'0924& 0'0947& 0'0967& 0'0986\\ 12& 0'0585& 0'0629& 0'0669& 0'0706& 0'0739& 0'0770& 0'0798& 0'0824& 0'0848& 0'0870\\ 13& 0'0435& 0'0485& 0'0530& 0'0572& 0'0610& 0'0645& 0'0677& 0'0706& 0'0733& 0'0759\\ 14& 0'0289& 0'0344& 0'0395& 0'0441& 0'0484& 0'0523& 0'0559& 0'0592& 0'0622& 0'0651\\ 15& 0'0144& 0'0206& 0'0262& 0'0314& 0'0361& 0'0404& 0'0444& 0'0481& 0'0515& 0'0546\\ 16& 0'0000& 0'0068& 0'0187& 0'0187& 0'0239& 0'0287& 0'0331& 0'0372& 0'0409& 0'0444\\ 17& 0'0000& 0'0062& 0'0119& 0'0172& 0'0220& 0'0264& 0'0305& 0'0343& & \\ 18& 0'0000& 0'0057& 0'0110& 0'0158& 0'0203& 0'0244& & & & \\ 19& 0'0000& 0'0053& 0'0101& 0'0146& & & & & & \\ 20& 0'0000& 0'0049& & & & & & & & \\ \hline &\multicolumn{10}{c|}{$n$}\\ \cline{2-11} i&41&42&43&44&45&46&47&48&49&50\\ \hline 1 & 0'3940& 0'3917& 0'3894& 0'3872& 0'3850& 0'3830& 0'3808& 0'3789& 0'3770& 0'3751\\ 2 & 0'2719& 0'2701& 0'2684& 0'2667& 0'2651& 0'2635& 0'2620& 0'2604& 0'2589& 0'2574\\ 3 & 0'2357& 0'2345& 0'2334& 0'2323& 0'2313& 0'2302& 0'2291& 0'2281& 0'2271& 0'2260\\ 4 & 0'2091& 0'2085& 0'2078& 0'2072& 0'2065& 0'2058& 0'2052& 0'2045& 0'2038& 0'2032\\ 5 & 0'1876& 0'1874& 0'1871& 0'1868& 0'1865& 0'1862& 0'1859& 0'1855& 0'1851& 0'1847\\ 6 & 0'1693& 0'1694& 0'1695& 0'1695& 0'1695& 0'1695& 0'1695& 0'1693& 0'1692& 0'1691\\ 7 & 0'1531& 0'1535& 0'1539& 0'1542& 0'1545& 0'1548& 0'1550& 0'1551& 0'1553& 0'1554\\ 8 & 0'1384& 0'1392& 0'1398& 0'1405& 0'1410& 0'1415& 0'1420& 0'1423& 0'1427& 0'1430\\ 9 & 0'1249& 0'1259& 0'1269& 0'1278& 0'1286& 0'1293& 0'1300& 0'1306& 0'1312& 0'1317\\ 10& 0'1123& 0'1136& 0'1149& 0'1160& 0'1170& 0'1180& 0'1189& 0'1197& 0'1205& 0'l212\\ 11& 0'1004& 0'1020& 0'1035& 0'1049& 0'1062& 0'1073& 0'1085& 0'1095& 0'1105& 0'lU3 \\ 12& 0'0891& 0'0909& 0'0927& 0'0943& 0'0959& 0'0972& 0'0986& 0'0998& 0'1010& 0'1020\\ 13& 0'0782& 0'0804& 0'0824& 0'0842& 0'0860& 0'0876& 0'0892& 0'0906& 0'0919& 0'0932\\ 14& 0'0677& 0'0701& 0'0724& 0'0745& 0'0765& 0'0783& 0'0801& 0'0817& 0'0832& 0'0846\\ 15& 0'0575& 0'0602& 0'0628& 0'0651& 0'0673& 0'0694& 0'0713& 0'0731& 0'0748& 0'0764\\ 16& 0'0476& 0'0506& 0'0534& 0'0560& 0'0584& 0'0607& 0'0628& 0'0648& 0'0667& 0'0685\\ 17& 0'0379& 0'0411& 0'0442& 0'0471& 0'0497& 0'0522& 0'0546& 0'0568& 0'0588& 0'0608\\ 18& 0'0283& 0'0318& 0'0352& 0'0383& 0'04l2& 0'0439& 0'0465& 0'0489& 0'0511& 0'0532\\ 19& 0'018B& 0'0227& 0'0263& 0'0296& 0'0328& 0'0357& 0'0385& 0'0411& 0'0436& 0'0459\\ 20& 0'0094& 0'0136& 0'0175& 0'0211& 0'0245& 0'0277& 0'0307& 0'0335& 0'0361& 0'0386\\ 21& 0'0000& 0'0045& 0'0087& 0'0126& 0'0163& 0'0197& 0'0229& 0'0259& 0'0288& 0'0314\\ 22& & & 0'0000& 0'0042& 0'0081& 0'0118& 0'0153& 0'0185& 0'0215& 0'0244\\ 23& & & & & 0'0000& 0'0039& 0'0076& 0'0111& 0'0143& 0'0174\\ 24& & & & & & & 0'0000& 0'0037& 0'0071& 0'0104\\ 25& & & & & & & & & 0'0000& 0'0035\\ \hline \end{tabular} $$ \end{table}