ÔËÓÃSPSS¼°AMOS½øÐÐÖнéЧӦ·ÖÎö ÁªÏµ¿Í·þ

·¢²¼Ê±¼ä : ÐÇÆÚÈÕ ÎÄÕÂÔËÓÃSPSS¼°AMOS½øÐÐÖнéЧӦ·ÖÎö¸üÐÂÍê±Ï¿ªÊ¼ÔĶÁ45ff058ca58da0116d174923

Öø£¬Ôò¼±Ðè¼ìÑ鲿·ÖÖнéЧӦºÍÍêÈ«ÖнéЧӦ£»Èç¹û¶¼²»ÏÔÖø£¬ÔòÍ£Ö¹¼ìÑ飻Èç¹ûa»òbÆäÖÐÖ»ÓÐÒ»¸ö½ÏÏÔÖø£¬Ôò½øÐÐsobel¼ìÑ飬¼ìÑé½á¹û¼ûÏÂ±í£º

Model SummaryChange StatisticsModel1R.533aR Square.284AdjustedR Square.283Std. Error ofthe Estimate.76763R SquareChange.284F Change193.247df11df2487Sig. F Change.000a. Predictors: (Constant), ²»±»ÈÏͬ£¨ÖÐÐÄ»¯£© CoefficientsaUnstandardizedCoefficientsBStd. Error.001.035.597.043StandardizedCoefficientsBeta.533Model1t.03413.901(Constant)²»±»ÈÏͬ£¨ÖÐÐÄ»¯£©Sig..973.000a. Dependent Variable: ½¹ÂÇ£¨ÖÐÐÄ»¯£© ÓÉÉÏÃæÁ½¸ö±í¸ñ½á¹û·ÖÎö¿ÉÖª£¬·½³Ìm=ax+eÖУ¬aÖµ0.533ÏÔÖøÐÔp<.000£¬¼ÌÐø½øÐз½³Ìy=c¡¯x+bm+eµÄ¼ìÑ飬½á¹ûÈçÏÂ±í£º

Model SummaryChange StatisticsModel1R.702aR Square.492AdjustedR Square.490Std. Error ofthe Estimate.68485R SquareChange.492F Change235.490df12df2486Sig. F Change.000a. Predictors: (Constant), ½¹ÂÇ£¨ÖÐÐÄ»¯£©, ²»±»ÈÏͬ£¨ÖÐÐÄ»¯£© CoefficientsaUnstandardizedCoefficientsBStd. Error.001.031.670.045.225.040StandardizedCoefficientsBeta.564.213Model1t.04414.7735.577(Constant)²»±»ÈÏͬ£¨ÖÐÐÄ»¯£©½¹ÂÇ£¨ÖÐÐÄ»¯£©Sig..965.000.000a. Dependent Variable: ¹¤×÷¼¨Ð§£¨ÖÐÐÄ»¯£© ÓÉÉÏÃæÁ½¸ö±íµÄ½á¹û·ÖÎö¿ÉÖª£¬·½³Ìy=c¡¯x+bm+eÖУ¬bֵΪ0.213ÏÔ

9

ÖøÐÔΪp<.000,Òò´Ë×ÛºÏÁ½¸ö·½³Ìm=ax+eºÍy=c¡¯x+bm+eµÄ¼ìÑé½á¹û£¬aºÍb¶¼·Ç³£ÏÔÖø£¬½ÓÏÂÀ´¼ìÑéÖнéЧӦµÄµ½µ×ÊDz¿·ÖÖн黹ÊÇÍêÈ«Öн飻

µÚËIJ½:¼ìÑ鲿·ÖÖнéÓëÍêÈ«Öн鼴¼ìÑéc¡¯µÄÏÔÖøÐÔ:

ÓÉÉϱí¿ÉÖª£¬c¡¯ÖµÎª.564ÆäpÖµ<.000,Òò´ËÊDz¿·ÖÖнéЧӦ£¬×Ô±äÁ¿¶ÔÒò±äÁ¿µÄÖнéЧӦ²»Íêȫͨ¹ýÖнé±äÁ¿½¹ÂǵÄÖнéÀ´´ïµ½ÆäÓ°Ï죬¹¤×÷²»±»ÈÏͬ¶Ô¹¤×÷¼¨Ð§ÓÐÖ±½ÓЧӦ£¬ÖнéЧӦռ×ÜЧӦµÄ±ÈֵΪ£º effectm=ab/c=0.533¡Á0.213/0.678=0.167,ÖнéЧӦ½âÊÍÁËÒò±äÁ¿µÄ·½²î±äÒìΪsqrt(0.490-0.459)=0.176£¨17.6%£©

С½á ÔÚ±¾ÀýÖУ¬ÖнéЧӦ¸ù¾ÝÎÂÖÒ÷ëµÄ¼ìÑé³ÌÐò×îºó·¢ÏÖ×Ô±äÁ¿ºÍÒò±äÁ¿Ö®¼ä´æÔÚ²»ÍêÈ«ÖнéЧӦ£¬ÖнéЧӦռ×ÜЧӦ±ÈֵΪ0.167,ÖнéЧӦ½âÊÍÁËÒò±äÁ¿17.6%µÄ·½²î±äÒì¡£ 2.ÔÚspssÖÐÔËÓÃspssmaro½Å±¾À´·ÖÎöÖнéЧӦ

ÏÂÃæÎÒÃDzÉÓÃPreacher(2004)Éè¼ÆµÄspssmaro½Å±¾À´½øÐÐÖнéЧӦ·ÖÎö£¬¸Ã½Å±¾ÊÇÃÀ¹ú¶íº¥¶íºÍÖÝÁ¢´óѧPreacherºÍHayesÓÚ2004Ä꿪·¢µÄÔÚspssÖмÆËã¼ä½ÓЧӦ¡¢Ö±½ÓЧӦºÍ×ÜЧӦµÄ½Å±¾£¬¶Ô¼ä½ÓЧӦµÄ¼ÆËã²ÉÓÃÁËsobel¼ìÑ飬²¢¸ø³öÁËÏÔÖøÐÔ¼ìÑé½á¹û£¬Õâ¸ö½Å±¾¿ÉÔÚÈçÏÂÍøÖ·ÏÂÔØ£ºwww.comm.ohio-state.edu/ahayes/sobel.htm¡£ ½Å±¾ÎļþÃûΪsobel_spss£¬¹ØÓÚÈçºÎÔÚspssʹÓøýű¾Çë¿´¸½¼þ(¸½¼þΪpdfÎļþ£¬ÎļþÃûΪrunningscripts)¡£ÔÚÔËÐÐÁ˽ű¾ºó£¬ÔÚ´ò¿ªµÄ´°¿ÚÖзֱðÊäÈë×Ô±äÁ¿¡¢Öнé±äÁ¿ºÍµ÷½Ú±äÁ¿£¬ÔÚÑ¡Ïî¿òÖпÉÒÔÑ¡Ôñbootstrap£¨×Ô³éÑù£©´ÎÊý£¬ÉèÖúú󣬵ã»÷ok£¬ÔËÐнá¹ûÈçÏ£º

10

11

Run MATRIX procedure:

VARIABLES IN SIMPLE MEDIATION MODEL Y ¹¤×÷¼¨Ð§ X ²»±»ÈÏͬ M ½¹ÂÇ

DESCRIPTIVES STATISTICS AND PEARSON CORRELATIONS

Mean SD ¹¤×÷¼¨Ð§ ²»±»ÈÏͬ ½¹ÂÇ ¹¤×÷¼¨_1 .0000 .9590 1.0000 .6780 .5139 ²»±»ÈÏͬ -.0020 .8085 .6780 1.0000 .5330 ½¹ÂÇ£¨ÖÐ .0000 .9063 .5139 .5330 1.0000

SAMPLE SIZE 489

DIRECT And TOTAL EFFECTS

Coeff s.e. t Sig(two) b(YX) .8042 .0395 20.3535 .0000 c b(MX) .5975 .0430 13.9013 .0000 a b(YM.X) .2255 .0404 5.5773 .0000 b b(YX.M) .6695 .0453 14.7731 .0000 c¡¯

×¢£ºb(yx)Ï൱ÓÚc£¬b(my)Ï൱ÓÚa, b(YM.X)Ï൱ÓÚb, b(YX.M)Ï൱ÓÚc¡¯

INDIRECT EFFECT And SIGNIFICANCE USING NORMAL DISTRIBUTION

Value s.e. LL 95 CI UL 95 CI Z Sig(two) Effect .1347 .0261 .0836 .1858 5.1647 .0000 (sobel)

BOOTSTRAP RESULTS For INDIRECT EFFECT

Data Mean s.e. LL 95 CI UL 95 CI LL 99 CI UL 99 CI Effect .1347 .1333 .0295 .0800 .1928 .0582 .2135

NUMBER OF BOOTSTRAP RESAMPLES 1000

FAIRCHILD ET AL. (2009) VARIANCE IN Y ACCOUNTED FOR BY INDIRECT EFFECT: .2316

********************************* NOTES **********************************

------ END MATRIX -----

´Óspssmacro½Å±¾ÔËÐеĽá¹ûÀ´¿´£¬×ÜЧӦ¡¢ÖнéЧӦ¡¢¼ä½ÓЧӦ

12