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Seriamente Yourdreamslut Ro Gb Cs Your Dream Slut

Seriamente Seriamente à Yourdreamslut P Yourdreamslut R Seriamente W Seriamente Y Seriamente ø Seriamente Ð Yourdreamslut ÇÎ0ý Yourdreamslut wsearch%searchEsearchD1%C% Seriamente 6searchDsearch%3 Seriamente C0%search8C Seriamente % Seriamente E Seriamente D Seriamente %2searchEsearch% Seriamente 41A Yourdreamslut %BRAZZERS%B3%F6%C6%B74 Seriamente B Seriamente %search7 Seriamente F8aSe1I Seriamente S Yourdreamslut x Yourdreamslut 2 Yourdreamslut B Seriamente a Yourdreamslut dosearch2 Seriamente 8%C3%AB%D4%F3%B6%AB%B5%C4%C7%E9%C8%CB%D7%D4%B0%D7%C2%BC% Seriamente E Seriamente o Seriamente ¥searchò Seriamente Ø Seriamente ½ Yourdreamslut î Seriamente Ö Yourdreamslut ö

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NPAR1WAY¹ý³ÌµÄµ÷ÓÃÓëANOVA¹ý³Ì²»Í¬£¬ÒòΪËüÊǵ¥ÒòËØ·½²î·ÖÎö¹ý³Ì£¬ËùÒÔÖ»ÒªÓÃCLASS Óï¾ä¸ø³ö·ÖÀà±äÁ¿£¨ÒòËØ£©£¬ÓÃVARÓï¾ä¸ø³öÖ¸±ê¾Í¿ÉÒÔÁË£¬Ò»°ã¸ñʽΪ£º

			PROC NPAR1WAY DATA=Êý¾Ý¼¯ WILCOXON;
				CLASS ÒòËØ;
				VAR Ö¸±ê;
			RUN;

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proc npar1way data=sasuser.veneer wilcoxon;
 class brand;
 var wear;
run;
µÃµ½ÈçϽá¹û£º
  N P A R 1 W A Y P R O C E D U R E
 Wilcoxon Scores (Rank Sums) for Variable WEAR
  Classified by Variable BRAND

 Sum of  Expected Std Dev Mean
 BRAND  N Scores  Under H0  Under H0  Score

 ACME 4 40.0 42.0 10.4830691 10.0000000
 CHAMP  4 44.0 42.0 10.4830691 11.0000000
 AJAX 4 12.0 42.0 10.4830691  3.0000000
 TUFFY  4 69.0 42.0 10.4830691 17.2500000
 XTRA 4 45.0 42.0 10.4830691 11.2500000

 Average Scores Were Used for Ties
¡¡
 Kruskal-Wallis Test (Chi-Square Approximation)
 CHISQ = 11.982  DF = 4  Prob > CHISQ = 0.0175

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ÔÚANOVA¹ý³ÌÖÐʹÓÃMEANSÓï¾ä¿ÉÒÔ½øÐжàÖØ±È½Ï¡£¸ñʽÈçÏ£º

		MEANS ÒòËØ / Ñ¡Ïî;

Èç¹û²»Ê¹ÓÃÑ¡ÏÔòÖ»¶ÔÒòËØµÄ¸÷ˮƽ¼ÆËãÖ¸±êµÄƽ¾ùÖµºÍ±ê×¼²î£¬±ÈÈ磺

proc anova data=sasuser.veneer;
 class brand;
 model wear=brand;
 means brand;
run;
ÔòÔÚͨ³£µÄ·½²î·ÖÎö½á¹û»ù´¡ÉÏÔö¼ÓÈçϽá¹û£º
 Level of  -------------WEAR------------  
 BRAND  N  Mean  SD  

 ACME  4 2.32500000  0.17078251  
 AJAX  4 2.05000000  0.12909944  
 CHAMP  4 2.37500000  0.17078251  
 TUFFY  4 2.60000000  0.14142136  
 XTRA  4 2.37500000  0.09574271  

Òª½øÐÐÁ½Á½±È½Ï£¬ÓжàÖÖ·½·¨£¬¿ÉÒÔÔÚMEANSÓï¾äµÄÑ¡ÏîÖÐÖ¸¶¨¼ìÑé·½·¨¡£

Ò»¡¢ÓÃÖØ¸´t¼ìÑé¿ØÖÆµ¥´Î±È½Ï´íÎóÂÊ

ÖØ¸´t¼ìÑéµÄÏë·¨ºÜ¼òµ¥£ºÔÚÊʵ±µÄ¼ìÑéˮƽ϶ÔÁ½×éÖ®¼ä½øÐÐÁ½Ñù±¾t¼ìÑé²¢¶Ô ËùÓÐ×éÁ½Á½Ö®¼ä¼ìÑé¡£¿ØÖƵÄÊÇÿ´Î±È½ÏµÄµÚÒ»Àà´íÎó¸ÅÂÊ¡£È±Ê¡Ê¹ÓÃ0.05ˮƽ¡£×¢ÒâÕâÑù ¼ìÑéµÄ×Ü´íÎóÂʽ«´ó´ó¸ßÓÚÿ´Î±È½ÏµÄ´íÎóÂÊ¡£±ÈÈ磬ÔÚÉÏÃæ³ÌÐòºó¼ÓÈ루ANOVAÊǽ»»¥Ê½¹ý ³Ì£©

 means brand / t;
run;
¿ÉµÃÈçϽá¹û£º
 T tests (LSD) for variable: WEAR 

  NOTE: This test controls the type I comparisonwise error rate not the 
 experimentwise error rate. 

  Alpha= 0.05 df= 15 MSE= 0.020833  
 Critical Value of T= 2.13  
 Least Significant Difference= 0.2175 

  Means with the same letter are not significantly different. 

  T Grouping  Mean  N BRAND  

 A 2.6000  4 TUFFY  

 B 2.3750  4 XTRA 
 B 
 B 2.3750  4 CHAMP  
 B 
 B 2.3250  4 ACME 

 C 2.0500  4 AJAX 

½á¹ûÏÈ˵Ã÷Á˼ìÑéµÄÖ¸±êÊDZäÁ¿WEAR£¬È»ºó˵Ã÷ÁËÕâÖÖ¼ìÑé¿ØÖÆµ¥´Î±È½ÏµÄµÚÒ»Àà´íÎó¸Å Âʶø²»ÊÇ×ܵĵÚÒ»Àà´íÎó¸ÅÂÊ¡£ÏÂÃæ¸ø³öÁ˼ìÑéµÄһЩָ±ê£¬±ÈÈçˮƽ£¨Alpha£©Îª0.05£¨¿Ø ÖÆµ¥´Î±È½ÏµÄµÚÒ»Àà´íÎó¸ÅÂÊ£©£¬×ÔÓɶȣ¨df£©Îª15£¬Îó²îµÄ¾ù·½£¨MSE£¬ÊÇ·½²î·ÖÎö±íÖÐÎó ²îµÄ¾ù·½£©Îª0.020833£¬Á½Ñù±¾t¼ìÑéµÄtͳ¼ÆÁ¿µÄÁÙ½çÖµ£¨Critical Value of T£©Îª2.13£¬ Èç¹ûÁ½Ñù±¾t¼ìÑéµÄtͳ¼ÆÁ¿Öµ¾ø¶ÔÖµ³¬¹ýÁÙ½çÖµÔòÈÏΪÁ½×éÓÐÏÔÖø²îÒ죬»òÕߵȼ۵أ¬Èç¹û Á½×éµÄ¾ùÖµÖ®²î¾ø¶ÔÖµ´óÓÚ×îСÏÔÖø²î±ð£¨Least Significant Difference£©0.2175Ò²ÊÇÓÐ ÏÔÖø²îÒì¡£ÏÂÃæÁгöÁ˼ìÑéµÄ½á¹û£¬°ÑÒòËØ¸÷ˮƽµÄÖ¸±êƽ¾ùÖµÓÉ´óµ½Ð¡ÅÅÁУ¬È»ºó°ÑÁ½Á½ ±È½ÏµÄ½á¹ûÓõÚÒ»ÁеÄ×ÖĸÀ´±íʾ£¬×ÖĸÏàͬµÄˮƽûÓÐÏÔÖø²îÒ죬×Öĸ²»Í¬µÄˮƽÓÐÏÔÖø ²îÒì¡£ËùÒÔÎÒÃÇ¿´µ½£¬Öظ´t¼ìÑéµÄ½á¹û°ÑÎåÖÖÅÆ×Ó·Ö³ÉÁËA¡¢B¡¢CÈý¸ö×飬TUFFYµ¥¶ÀÊÇÒ»×é £¬ËüµÄÄ¥ËðÁ¿×î´ó£»XTRA¡¢CHAMP¡¢ACMEÊÇÒ»×飬ÕâÈýÖÖÁ½Á½Ö®¼äûÓÐÏÔÖø²îÒ죻AJAXµ¥¶ÀÊÇ Ò»×飬ÆäÄ¥ËðÁ¿×îС¡£

¶þ¡¢ÓÃBonferroni t¼ìÑé¿ØÖÆ×Ü´íÎóÂÊ

Bonferroni t¼ìÑéͨ¹ý°Ñÿ´Î±È½ÏµÄ´íÎóÂÊÈ¡µÃºÜСÀ´¿ØÖÆ×ÜÎó²îÂÊ¡£±ÈÈ磬¹² ÓÐ10´Î±È½Ïʱ£¬°Ñÿ´Î±È½ÏµÄ´íÎóÂÊ¿ØÖÆÔÚ0.005¾Í¿ÉÒÔ±£Ö¤×Ü´íÎóÂʲ»³¬¹ý0.05£¬µ«ÊÇ£¬Õâ ÑùµÃµ½µÄʵ¼Ê×ܵÚÒ»Àà´íÎóÂÊ¿ÉÄÜÒª±ÈÔ¤¶¨µÄˮƽСµÃ¶à¡£ÔÚMEANSÓï¾äÖÐʹÓÃBONÓï¾ä¿ÉÒÔ Ö´ÐÐBonferroni t¼ìÑ飬ȱʡ×Ü´íÎóÂÊ¿ØÖÆË®Æ½Îª0.05¡£¶ÔÉÏÃæµÄ½ººÏ°åÊý¾ÝÔö¼ÓÈçÏÂÓï¾ä £º

 means brand / bon;
run;
½á¹ûÈçÏ£º
 Bonferroni (Dunn) T tests for variable: WEAR  

  NOTE: This test controls the type I experimentwise error rate, but
 generally has a higher type II error rate than REGWQ. 

  Alpha= 0.05 df= 15 MSE= 0.020833  
 Critical Value of T= 3.29  
 Minimum Significant Difference= 0.3354 

  Means with the same letter are not significantly different. 

 Bon Grouping  Mean  N BRAND  

 A 2.6000  4 TUFFY  
 A  
 B  A 2.3750  4 XTRA  
 B  A  
 B  A 2.3750  4 CHAMP  
 B  A  
 B  A 2.3250  4 ACME  
 B  
 B 2.0500  4 AJAX  

½á¹ûÏÈ˵Ã÷Á˼ìÑéÀàÐͺÍÖ¸±ê£¨±äÁ¿WEAR£©£¬È»ºó˵Ã÷Á˼ìÑé¿ØÖÆ×ܵÚÒ»Àà´íÎóÂÊ£¬µ«Ò» °ã±ÈREGWQ·½·¨µÄµÚ¶þÀà´íÎó¸ÅÂʸߣ¨¼ìÑ鹦Ч½ÏµÍ£©¡£ÏÂÃæ¸ø³öÁ˼¸¸ö¼ìÑéÓõÄÖµ¡£×îºó¸ø ³öÁËBonferroni t¼ìÑéµÄ½á¹û£¬ÓÐÏàͬ·Ö×é×ÖĸµÄÒòËØË®Æ½¼äÎÞÏÔÖø²îÒ죬·ñÔòÓÐÏÔÖø²îÒì ¡£ÎÒÃÇ¿´µ½£¬TUFFYÓëXTRA¡¢CHAMP¡¢ACMEûÓÐÏÔÖø²îÒ죬ÓëAJAXÓÐÏÔÖø²îÒ죻XTRA¡¢CHAMP¡¢ACME Á½Á½Ö®¼äûÓÐÏÔÖø²îÒ죬¶øÇÒÓëÆäËüÁ½¸öÒ²¶¼Ã»ÓÐÏÔÖø²îÒ죻AJAXÓëTUFFYÓÐÏÔÖø²îÒ죬ÓëÆä ËüÈý¸öûÓÐÏÔÖø²îÒì¡£Æä·Ö×éÊÇÓн»²æµÄ¡£

Èý¡¢ÓÃREGWQ¼ìÑé¿ØÖÆ×Ü´íÎóÂÊ

ÓÃBonferroni t¼ìÑé¿ØÖÆ×Ü´íÎóÂʹýÓÚ±£ÊØ£¬¹¦Ð§½ÏµÍ£¬²»Ò×·¢ÏÖʵ¼Ê´æÔÚµÄÏÔ Öø²îÒì¡£REGWQ·½·¨¿ÉÒÔ¿ØÖÆ×Ü´íÎóÂʲ¢ÇÒÒ»°ã±ÈBonferroni t¼ìÑéÒªºÃ¡£ÕâÖÖ·½·¨Ö´Ðжà½× ¶ÎµÄ¼ìÑ飬Ëü¶ÔÒòËØË®Æ½µÄ¸÷ÖÖ×Ó¼¯½øÐмìÑé¡£ÔÚMEANSÓï¾äÖÐÓÃREGWQÑ¡Ïî¿ÉÒÔ½øÐÐREGWQ¼ì Ñé¡£ÀýÈ磬ÔÚÇ°ÃæµÄÀý×ÓºóÔÙÔËÐÐ

 means brand/ regwq;
run;
½á¹ûÈçÏÂ
  Ryan-Einot-Gabriel-Welsch Multiple Range Test for variable: WEAR  
  
  NOTE: This test controls the type I experimentwise error rate. 
  
  Alpha= 0.05 df= 15 MSE= 0.020833  
  
 Number of Means 2 3 4 5  
 Critical Range  0.264828 0.2917322 0.2941581  0.31516  
  
  Means with the same letter are not significantly different. 
  
 REGWQ Grouping  Mean  N BRAND 
  
 A 2.6000  4 TUFFY 
 A  
 A 2.3750  4 XTRA  
 A  
 A 2.3750  4 CHAMP 
 A  
 A 2.3250  4 ACME  
  
 B 2.0500  4 AJAX  

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34, 36

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38, 41

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data rubber;
 input A B STREN;
 cards;
1 1 31
1 1 33
1 2 34
1 2 36
1 3 35
1 3 36
1 4 39
1 4 38
2 1 33
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;
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