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1. ããžã¹ãã£ãã¯ååž°ã§ã¯äœãå ±åããã®ã
ããžã¹ãã£ãã¯ååž°åæã¯ãã¢ãŠãã«ã ãäºå€å€æ°ã§ããå Žåã«ã説æå€æ°ãšã¢ãŠãã«ã ãšã®é¢é£ãæ€èšããææ³ã§ããããšãã°ã以äžã®ãããªã¢ãŠãã«ã ãæ±ããŸãã
ãã€å°ºåºŠïŒéœæ§ïŒé°æ§
çç¶ã®æ¹åïŒããïŒãªã
å蚺ïŒããïŒãªã
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ä»å ¥ç¶ç¶ïŒããïŒãªã
ããžã¹ãã£ãã¯ååž°ã®çµæãè«æã«èšèŒããå Žåãäž»ã«ä»¥äžã®æ å ±ãå ±åããŸãã

ãããããã¹ãŠæ¬æã«è©³ããæžãå¿ èŠã¯ãããŸãããæ¬æã衚ã衚泚ãçµã¿åãããŠãèªè ãã¢ãã«ã®å 容ãçè§£ã§ããããã«æŽçããããšãéèŠã§ãã
2. ORã®åºæ¬çãªèªã¿æ¹
ORã¯odds ratioãã€ãŸããªããºæ¯ã§ãã
ããžã¹ãã£ãã¯ååž°ã§ã¯ã説æå€æ°ãšã¢ãŠãã«ã ãšã®é¢é£ãORãšããŠç€ºãããšãå€ããããŸããORã¯ãåç §ã«ããŽãªãŸãã¯æ¯èŒå¯Ÿè±¡ãšæ¯ã¹ãŠãã¢ãŠãã«ã ã®ãªããºãã©ã®çšåºŠé«ããããŸãã¯äœããã瀺ããŸãã
åºæ¬çãªèªã¿æ¹ã¯ä»¥äžã®éãã§ãã

ããšãã°ãããåæã§ãé«ã¹ãã¬ã¹çŸ€ãã®ORã2.10ã§ãã£ããšããŸãããã®å Žåãé«ã¹ãã¬ã¹çŸ€ã§ã¯ãåç §ã«ããŽãªã§ããäœã¹ãã¬ã¹çŸ€ãšæ¯èŒããŠãã¢ãŠãã«ã ã®ãªããºãé«ãããšãæå³ããŸãã
æ¬æã§ã¯ãããšãã°ä»¥äžã®ããã«èšèŒã§ããŸãã
é«ã¹ãã¬ã¹çŸ€ã§ã¯ãäœã¹ãã¬ã¹çŸ€ãšæ¯èŒããŠãã€éœæ§ã®ãªããºãé«ãã£ãïŒOR = 2.10, 95% CI [1.45, 3.05], p < .001ïŒã
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3. ORãã確çãäœåããšæžããªãçç±
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ããšãã°ãOR = 2.00ã§ãã£ãå Žåã«ã以äžã®ããã«æžããããªãããšããããŸãã
ã¢ãŠãã«ã ãçãã確çã2åã§ãã£ãã
ãããããã®è¡šçŸã¯å³å¯ã«ã¯é©åã§ã¯ãããŸããã
ORã¯ã確çã®æ¯ãã§ã¯ãªããããªããºã®æ¯ãã§ããç¹ã«ãã¢ãŠãã«ã ã®çºçå²åãååã«äœããªãå ŽåãORããªã¹ã¯æ¯ãç¢ºçæ¯ã®ããã«è§£éãããšãé¢é£ã®å€§ãããé倧ã«è¡šçŸããŠããŸãå¯èœæ§ããããŸãã
ãã®ãããè«æã§ã¯ä»¥äžã®ããã«æžãæ¹ãæ£ç¢ºã§ãã
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ãšæžãããšããããŸãããã ãããåŸåããšãã衚çŸã¯ããææ§ã§ãããããçµ±èšçµæãæ£ç¢ºã«ç€ºãããå Žåã¯ããªããºãé«ãã£ãããšèšèŒããæ¹ãæç¢ºã§ãã
4. 95%ä¿¡é Œåºéãšpå€ã®æžãæ¹
ããžã¹ãã£ãã¯ååž°ã®çµæãèšèŒããéã«ã¯ãORã ãã§ãªãã95%ä¿¡é Œåºéãšpå€ã䜵èšããããšãäžè¬çã§ãã
4-1. 95%ä¿¡é Œåºéã¯æšå®å€ã®äžç¢ºå®æ§ã瀺ã
95%ä¿¡é Œåºéã¯ãæšå®å€ã®äžç¢ºå®æ§ãç€ºãææšã§ããããžã¹ãã£ãã¯ååž°ã§ã¯ãORãšãšãã«95%ä¿¡é Œåºéã瀺ãããšãäžè¬çã§ãã
ããšãã°ã以äžã®ãããªçµæããã£ããšããŸãã
OR = 1.80, 95% CI [1.20, 2.70]
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95%ä¿¡é Œåºéã1ããŸãããªãå Žåãéåžžã¯5%æ°Žæºã§çµ±èšçã«ææã§ããããšãšæŽåããŸããäžæ¹ã95%ä¿¡é Œåºéã1ããŸããå ŽåãOR = 1ãããªãã¡å·®ããªãå¯èœæ§ãä¿¡é Œåºéã«å«ãŸãããããçµ±èšçã«ææãšã¯ãããŸããã
ãã ããä¿¡é Œåºéã¯åã«ãææãã©ãããã倿ããããã ãã®ãã®ã§ã¯ãããŸãããæšå®å€ãã©ã®çšåºŠäžç¢ºå®ããçµæãã©ã®çšåºŠå®å®ããŠãããã確èªããããã«ãéèŠã§ãã
ããšãã°ãåãOR = 2.00ã§ãã£ãŠãã以äžã®2ã€ã§ã¯æšå®ã®ç²ŸåºŠã«å¯Ÿããå°è±¡ãç°ãªããŸãã
OR = 2.00, 95% CI [1.80, 2.20]
OR = 2.00, 95% CI [1.05, 3.80]
åŸè ã®æ¹ãä¿¡é Œåºéã®å¹ ãåºããæšå®å€ã®äžç¢ºå®æ§ã倧ãããšèããããŸãã
4-2. på€ã ãã§ãªããORãš95%CIã䜵èšãã
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ããšãã°ã以äžã®ãããªæžãæ¹ã§ã¯æ å ±ãäžè¶³ããŠããŸãã
é«ã¹ãã¬ã¹çŸ€ã¯ææã§ãã£ãïŒp < .001ïŒã
ãã®èšèŒã§ã¯ãé¢é£ã®æ¹åã倧ãããæšå®å€ã®äžç¢ºå®æ§ãããããŸããã
ããé©åã«ã¯ã以äžã®ããã«èšèŒããŸãã
é«ã¹ãã¬ã¹çŸ€ã§ã¯ãäœã¹ãã¬ã¹çŸ€ãšæ¯èŒããŠãã€éœæ§ã®ãªããºãé«ãã£ãïŒOR = 2.10, 95% CI [1.45, 3.05], p < .001ïŒã
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äœãšäœãæ¯èŒããã®ã
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4-3. çµ±èšè¡šèšã®è£è¶³
å¿çåŠç³»ã®è«æã§ããçšããããAPAã¹ã¿ã€ã«ã§ã¯ãpå€ã®ããã«1ãè¶ ããªãå€ã«ã€ããŠã¯ãå é ã®0ãçç¥ã㊠p = .023, p < .001 ã®ããã«è¡šèšããŸãã
äžæ¹ã§ãORã95%CIã®ããã«1ãè¶ ããå¯èœæ§ãããå€ã«ã€ããŠã¯ãOR = 0.62, 95% CI [0.41, 0.94] ã®ããã«ã1æªæºã®å€ã§ãã£ãŠãå é ã®0ãä»ããŸãã
ãã ããå®éã«ã¯æçš¿å ã®éèªã«ãã£ãŠè¡šèšã«ãŒã«ãç°ãªããããæçµçã«ã¯æçš¿èŠå®ã«åŸãå¿ èŠããããŸãã
5. åç §ã«ããŽãªãæèšãã
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ããšãã°ãæ§å¥ããç·æ§ããšã女æ§ãã«åããç·æ§ãåç §ã«ããŽãªãšããå Žåã女æ§ã®ORã¯ãç·æ§ãšæ¯èŒãã女æ§ã®ORããæå³ããŸãã
ãŸããã¹ãã¬ã¹çŸ€ããäœã¹ãã¬ã¹çŸ€ããšãé«ã¹ãã¬ã¹çŸ€ãã«åããäœã¹ãã¬ã¹çŸ€ãåç §ã«ããŽãªãšããå Žåãé«ã¹ãã¬ã¹çŸ€ã®ORã¯ãäœã¹ãã¬ã¹çŸ€ãšæ¯èŒããé«ã¹ãã¬ã¹çŸ€ã®ORããæå³ããŸãã
åç §ã«ããŽãªãæžããªããšãèªè ã¯ORã®æå³ãæ£ç¢ºã«çè§£ã§ããŸããã
åç §ã«ããŽãªã®ç€ºãæ¹ã«ã¯ãäž»ã«2ã€ã®æ¹æ³ããããŸãã
衚泚ã§èª¬æããæ¹æ³
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6. 調æŽå€æ°ãæèšãã
å€å€éããžã¹ãã£ãã¯ååž°åæãè¡ã£ãå Žåã¯ãã©ã®å€æ°ã調æŽããããæèšããŸãã
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Note. å¹Žéœ¢ãæ§å¥ãæè²æŽã調æŽããã¢ãã«ã§ããã
調æŽå€æ°ãæžããªããšããã®ORãæªèª¿æŽã¢ãã«ã®çµæãªã®ããå€å€éã¢ãã«ã®çµæãªã®ããããããŸããããŸããã©ã®å€æ°ãèæ ®ããããã§ã®é¢é£ãªã®ããäžæã«ãªããŸãã
è€æ°ã®ã¢ãã«ã瀺ãå Žåã«ã¯ãModel 1ãModel 2ãªã©ã§èª¿æŽå€æ°ãåããŠèª¬æããããšããããŸãã
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Model 1ã¯æªèª¿æŽã¢ãã«ãModel 2ã¯å¹Žéœ¢ãšæ§å¥ã調æŽããã¢ãã«ãModel 3ã¯ããã«æè²æŽãšåå ¥ã远å ããŠèª¿æŽããã¢ãã«ã§ããã
7. æ¬æã®èšèŒäŸ
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7-1. ORã1ãã倧ããå Žå
å¹Žéœ¢ãæ§å¥ãæè²æŽã調æŽããããžã¹ãã£ãã¯ååž°åæã®çµæãé«ã¹ãã¬ã¹çŸ€ã§ã¯ãäœã¹ãã¬ã¹çŸ€ãšæ¯èŒããŠãã€éœæ§ã®ãªããºãé«ãã£ãïŒOR = 2.10, 95% CI [1.45, 3.05], p < .001ïŒã
7-2. ORã1ããå°ããå Žå
ãœãŒã·ã£ã«ãµããŒãããã矀ã§ã¯ããµããŒãããªãçŸ€ãšæ¯èŒããŠãã€éœæ§ã®ãªããºãäœãã£ãïŒOR = 0.62, 95% CI [0.41, 0.94], p = .024ïŒã
7-3. 説æå€æ°ãé£ç¶å€æ°ã®å Žå
幎霢ã¯ã¢ãŠãã«ã ãšææã«é¢é£ããŠããã幎霢ã1æ³é«ãããšã«å¯Ÿå¿ããŠãã€éœæ§ã®ãªããºãé«ãã£ãïŒOR = 1.03, 95% CI [1.01, 1.05], p = .004ïŒã
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7-4. çµ±èšçã«ææã§ã¯ãªãã£ãå Žå
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9. ãããããã¹
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ORãã確çãäœåããšè§£éãã
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