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Selection and Interpretation of Standard Deviation, Standard Error and Confidence Interval in the Data Analysis of Crop Breeding Research
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Korean. J. Breed. Sci. : Korean Journal of Breeding Science

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Selection and Interpretation of Standard Deviation, Standard Error and Confidence Interval in the Data Analysis of Crop Breeding Research


Published online: May 31, 2016

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*Corresponding author (yoonsupso@cbnu.ac.kr, +82-43-261-2517
• Received: May 16, 2016   • Accepted: May 19, 2016

© The Korean Society of Breeding Science

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  • Among agronomists, there appears to be a confusion in selecting among standard deviation (SD), standard error (SE) and confidence interval (CI) in reporting their results as figures and graphs. If there is a confusion in selection among them, there should also be difficulties in interpreting results published in peer-reviewed journals. This review paper aims to help researchers better suited for reporting their results as well as interpreting others by revisiting the definition of SD, SE and CI and explaining in plain words the concepts behind the formula. A variation among observation obtained from an experiment can be explained by the use of SD, a descriptive statistic. If one wants to draw an attention to a variation observed among plant germplasm collected from different regions or countries, SD can be reported along with the mean so that readers can get an idea how much variation exists in the particular set of germplasm. When the purpose of reporting experiment results is about inferring true mean of the population, it is advised to use SE or CI, both inferential statistics. For example, a certain chemical compound is to be quantified from plant materials, estimated mean with SD does not tell the range where the true mean content of the chemical compound would lie. It merely indicates how variable the measured values were from replications. In this case, it would be better to report the mean with SE or CI. The author recommends the use of CI over SE since CI is a sort of adjusted SE. The adjustment comes from t value that considers not only the probability but also n size.
�업연구�서 실험� 통해 얻어진 결과는 통계� �거를 제시 함으로� 결과� �관성과 신뢰성� 확보한다. 실험 결과� 요약 � 주로 표나 그림으로 제시�다. 표나 그림� � 처리군� 산술� 균(arithmetic mean), 범위(range), 표준편차(standard deviation, SD), 변�계수(coefficient of variation, CV), 표준오차(standard error, SE), 신뢰구간(confidence interval, CI), 그리고 유�확률 (p-value)과 함께 게재�다. �반�으로 우리가 �균�� 부르는 산술�균� ��터� 중심경향치를 설명하는 기술통계량 (descriptive statistic)�며 범위와 표준편차 등� ��터(즉, 관 측치)� 분�를 설명하는 기술통계량�다. 즉 실험�가 실험� 통해 현실화 시킨 관측치� 중심경향치와 그 관측치들� 중심경 향치� 분�해 있는 산� 정�를 설명해 주는 통계량�� 할 수 있다. 하지만 표준오차는 ��한 실험� 무수히 반복�으로 수행한다고 가정하였� 때 � 실험�서 얻어지는 표본�균‘들’ � 산�를 추정하는 추정통계량(inferential statistic)�다. �러 한 명백한 개��� 차��� 불구하고 실험�들� 논문작성 과정�서 표와 그림으로 제시하는 실험 결과� 요약� 함께 넣� 통계� �거를 채�함� 있어 표준편차와 표준오차 사�� 서 선�� 어려움� 겪고 있는 듯 하다(Altman & Bland 2005, Lee et al. 2015, Payton et al. 2000).
�러한 혼선� �학분야 � 아니� 통계학� 가설검정� 실시 하는 대부분� 학문분야�서 비슷한 듯 한� �학 임�연구� 경우 표준오차� 사용� 논문� 저�가 ��들�게 연구결과� 정밀성(precision)� 관해 특별히 알리고� 하는 경우�만 한정 하여 사용하�� 권고하였다(Barde & Barde 2012). �들� �한 표와 그래프� 사용� 있어서� 표준오차보다는 표준편차 를 우선 사용할 것과 표준편차� 사용� 있어서 “�균±표준편 차� 보다는 “�균(표준편차)�와 같� 표현함으로� 95%신뢰구 간과 헷갈릴 수 있는 가능성� 배제하고� 하였다.
표준편차와 표준오차� 잘못� 사용� 그 개�� 정확히 �해 하지 못한 경우� 있지만 가설검정�서 대부분� 경우 귀무가설 � 기�하고 대립가설� 채�� 경우�만 제대로 � 실험� 결과를 얻� 것 같� 과학계� 고정관��서� 기�하는 듯 하다. 다시 �하면 저�들� 표준편차보다 항� 작� 값� 가지는 표준오차로 그래프� 오차막대(error bar)를 표시함으로� �� 들로 하여금 관측치� 변�를 실제보다 작게 추정하�� 만들게 �다(Nagele 2003).
본 고찰�서는 통계학�서 설명하는 표준편차, 표준오차 � 신뢰구간� 대한 개�� 공�과 함께 설명하고 �업실험� �� 터분�� 통해 얻어진 결과를 표와 그래프로 요약 제시할 때 사용해야 할 바른 통계량� 가�� �업 실험 예를 들어 제시하고 � 하였다. �는 �한 통계분� 결과 해�� �움� � 것�� 기대한다.
표준편차 (Standard Deviation, SD)
기술통계량� �균과 표준편차는 실험� 관측치를 요약할 때 �히 계산�다. 기술통계량� 어떤 정보를 기술, 즉 서술한다 는 �미�다. 보통 �균�� 부르는 산술�균� 다�과 같� 정��다(Ramsey & Schafer 2013).
[공�1]
X=i=1nxin
� 기술통계량� 통해 우리는 대부분 관측치� 중심위치를 파악할 수 있다. �균� 수많� 관측치들� 중심경향치를 제공해 주기는 하나 �균 하나만으로는 관측치� 분�를 알 수 없다. 따� 서 우리는 관측치들� 분�경향치를 알기 위하여 표준편차를 구하 며 표준편차� 정�는 다�과 같다(Ramsey & Schafer 2013).
[공�2]
s=i=1nxiX2n1
표준편차는 � 관측치가 “�균�으로� 중심위치� 산술�균 으로부터 분�한 경향치를 보여준다. 표준편차� �러한 서술� 설명� [공�2]로 �해하는 것보다 표준편차� 개�� �해하는 � 매우 유용하다. 산술�균� 구한 후 그 �균으로부터 � 관측치 가 “�균�으로� 얼마나 떨어져 있는지 설명해 주는 정보가 표준 편차�므로 표준편차를 구하기 위해서는 우선 �균�서 � 관측 치� �대� 거리를 구해야 한다. 통계학�서는 � �대� 거리를 편차(deviation)로 정�하였다(Ramsey & Schafer 2013).
[공�3]
di = xi - X
편차들� �균� 표준편차�므로 �균� 구하는 방�� 전체 값� 합� 합친 수� 개수로 나누는 것�므로 먼저 편차들� 합� 구해야 하는� 편차� 합� 0�므로 0� 편차� 개수로 나눌 시 그 값� 0� �어 관측치� 분�경향치를 알 수 없다. �를 해결하기 위하여 편차를 제곱하여 합치게 �는� �를 �승합 �는 제곱합(sums of square, SS)�� 한다(Ramsey & Schafer 2013).
[공�4]
SS=i=1ndi2
소위 편차� “�균�� 구하기 위해서 편차� 합� �승합� 형태로 구해지면 그 값� 편차� 개수, 즉 관측치� 개수로 나누 게 �는� � 때 관측치� 개수를 n�� 한다면 �승합(SS)� n으로 나눈 값� 분산(variance)�� 한다. 보다 정확히는 �승합 (SS)� n으로 나눈 값� 모집단� 분산(population variance, σ2) 으로 정�하며 �승합(SS)� n-1로 나눈 값� 표본집단� 분산 (sample variance, s2)�� 한다. � 때 n-1� �유�(degrees of freedom, df)� 한다(Ramsey & Schafer 2013). 표본집단� 분산� �유�로 나누어 계산하는 �유� 대해서는 본 고찰� 목�� 아니므로 �략한다.
[공�5]
s2=SSdf=i=1nxiX2n1
�렇게 얻어진 분산� 그 단위가 �래� 단위�서 제곱� 단위로 표시�는� �를 �래� 단위로 환산하기 위하여 분산� 제곱근� 구하게 �면 [공�2]� 표준편차가 �는 것�다. 따� 서 [공�3], [공�4], [공�5]로 정�� 편차, �승합 � 분산� 모� [공�2]� 표준편차를 �출하는 과정�서 얻어지는 중간산 물�� 할 수 있다.
만약 하나� 처리군� 30±7kg (�균±표준편차)로 표현했다 면 대부분� 관측치는 30kg��는 �균 주변� 위치하고 있으며 �한 관측치는 30kg� 중심으로 �균�으로 ±7kg� 거리 정� 떨어져 있다고 �단할 수 있다. 만약 모집단� 정규분�를 한다고 가정하면 산술�균 30kg� 중위수(median)와 ��하고 �는 곳 관측치� 50% 지�� 알려준다고 할 것�다. �러한 가정 아래서 표준편차 7kg� 30±7kg� 지�� 23kg과 37kg사�� 68.27%� 관측치가 위치한다는 것� 알려준다.
실험� 수행하는 대부분� 경우 실험�가 알고� 하는 전체 집단� 모집단 전체� 전수조사를 실시하기 힘들기 때문� 우리 는 모집단� �부만� 임�추출(random sampling)하여 표본집 단� �성하고 � 표본집단� 대�으로 실험� 실시한 후 관측치 를 확보한 후 � 관측치로부터 통계량(statistic)를 구하여 � 통계량� 통해 모집단� 모수(parameter)를 추정하게 �다. 따� 서 대부분� 경우 우리는 모집단� 분산� 구하는 것� 아니� 표본집단� 분산� 구한다. 즉 우리가 �반�으로 �야기 하는 표준편차는 대부분� 표본집단� 표준편차� 것�다.
표준오차 (Standard Error, SE)
표준편차가 실제 수행한 실험� 결과 얻어진 관측치� 분�� 관한 정보를 제공해 주는 것��면 표준오차는 한 번만 수행한 실험� ��하게 무수히 반복해서 수행하였� 때를 가정하고 얻어 지는 정보�다. 만약 실제로 수행한 실험(realized experiment)과 ��한 개체수를 가지는 표본집단� 그 모집단�서 반복�으로 �성하고 그 때 마다 표본집단� �균� 구했다고 가정하�(Fig. 1). 표본� 추출함으로 �해 발�하는 오차로 �해 표본�균� 변하지 않는 모수� 모�균과 다른 값� 가질 수 있으며 표본�균 들간� 발�한 변�로 �해 표본�균들� �균과 표준편차를 계산할 수 있다. � “표본�균들� 표준편차�를 표준오차�고 하는� 실제 수행한 실험� 아니기 때문� 표본�균들� 표준편 차는 실제로 구할 수 없는 듯 보�나 한 번� 실험� 통해서� 아래� [공�6]� �해 표준오차를 계산할 수 있다(Ramsey & Schafer 2013).
Fig. 1.
Process of statistical inference.
KJBS-48-2-102_F1.gif
[공�6]
SX=sn
표준오차� 기호는 주로 SX 로 표시하는� S 는 표준편차를 �미하며 X는 표본�균� �미하므로 표준오차는 표본�균들 � 표준편차�는 개�� 잘 설명해 주는 기호� 할 수 있� 것�다. 표준오차는 [공�6]�서 보듯� 표준편차� 개체수� 제곱근� 나누어 준 값으로 계산�다. 따�서 한 실험�서� 표준오차는 항� 표준편차보다 작� 값� 가지며 �러한 �유로 그래프로 실험결과를 요약할 시 그래프� 목�과 �관없� 표준 편차보다 표준오차로 오차막대를 표시하여 측정값� 변�가 작게 보��� 유�할 가능성� 있다.
하나� 모집단�서 표본집단� 반복�으로 �성하고 그 때 마다 표본집단� �균� 구하였다면 그 표본�균들� 분�는 모집단� 분�와 �관없� 정규분�를 따르는� �를 확률�론 �서는 중심극한정리(central limit theorem)� 한다. 표본�균 � 수가 무한대� 수렴한다면 그 표본�균들� 분�는 정규분� � � 근접하게 �며 정규분��서 �균 ± 표준편차는 68.27%� 표본�균들� �함한다. � 표본�균들� 분��서 표준편차는 표준오차�므로 만약 한 처리군� 30±7kg (표본�균±표준오차) 로 표현하였다면 ��한 실험� 반복�으로 무한대로 수행하였 � 때 표본� �균� 대략 23kg과 37kg� 범위 사��서 약 68.27%� 표본�균� 위치할 것��는 것� �작할 수 있다.
우리는 모집단� 전수조사를 할 수 없기 때문� 모집단과 관련� 모수� 모�균(population mean, μ)� 알 수 없는 �수로 규정하고 유한� 개체수를 가지는 표본집단� 모집단으로부터 임�추출하여 표본집단으로부터 통계량� 표본�균(X� 구하 여 �를 통해 모�균� 추정하게 �다. 문제는 표본� 추출할 때 마다 표본�균� 표본추출오차로 �해 모�균과 달�지기 때문� 특정 비율(68.27%)� 표본�균들� �할 범위를 표준오 차�는 통계량으로 제시함으로� 알 수 없는 모수� 모�균� 진정한 위치를 추정하게 �는 것�다. 따�서 �미 수행한 실험� 서 얻� 관측치� 분�를 서술하는 기술통계량� 표준편차와는 달리, 비� 관측치로부터 구할 수 있는 값�긴 하지만, 표준오차 는 모�균� 진정한 위치, 즉 값� 추정하기 위한 정보를 제공해 줌으로 추정통계량� �다.
표준오차와 표준편차�서� “표준(standard)��� 함� 표준 화�(standardized) 오차와 편차�는 것�다. 통계학�서 표준화 는 대체로 ��터를 산술�균으로 빼고 그 값� 표준편차로 나누어 주는 것� �미한다. 정규분�를 �균� 0�고 표준편차 가 1� 표준정규분�로 변환하는 과정� 전체 ��터�서 �균 � 빼고 표준편차로 나누어 주는 표준화를 거치는 것�다. 만약 정규분�하는 모집단�서 표본� 추출하여 표본� �균� 구하 였다면 � 표본� �균�서 모�균� 빼고 표본�균들� 표준편 차� 표준오차로 나누어 주면 표본�균들� 분�를 표준화 시킬 수 있다. �것� t 검정통계량 계산시 분모� 표준편차 대신 “표본�균들� 표준편차�� 표준오차를 사용하는 �유�다.
그런� 표준오차는 사실� 많� 정보를 제공하지 않고 단지 신뢰구간(confidence interval, CI)를 계산하기 위한 중간 과정으 로 �용�다.
신뢰구간(Confidence Interval, CI)
표본�균� 신뢰구간� 알려지지 않� �수� 모�균� �해 있� 것�� 예��는 값� 범위� 할 수 있으며 다�� 공�으로 구할 수 있다(Ramsey & Schafer 2013).
[공�7]
XtdfSx
여기서 tα(df) 는 유�수준 α 와 �유�가 df � t분��서� 기�값� �미한다. 유�수준� 0.05로 할 때 신뢰구간� (1-α)*100=95%� 신뢰수준� 가지게 �며 만약 95%� 신뢰구간 � 30±7kg 로 표시하였다면 95%� 확률로 그 범위� 23~37kg � 알 수 없는 모�균� �함할 것��는 추정�다. 모수는 변하 지 않는 �수�므로 고정� 위치를 가지고 있으며 따�서 신뢰구 간� 해� 시 95%� 확률로 모�균� 신뢰구간� �함‘�다’고 표현하는 것� 잘못� 표현�� 할 수 있다.
Fig. 2는 유�수준 0.05�서 �유�� 따른 기�값� 나타낸 그림�다. �유�가 5�하�서는 기�값� �대�으로 매우 � 며 �유�가 5 ��부터 기�값� 2� 수렴하는 것� 볼 수 있다. 통계학�서 �유�는 표본집단� 개체수� n과 밀접한 관계를 가지고 있으므로 표본� 개체수가 �가하면 기�값� 작아지며 결국 신뢰구간� �아지게 �며 �는 모수추정치� 정밀성(precision)� �가함� �미한다. �유�가 1, 즉 n=2� 때� 기�값� 약12.7�며 �유�가 2 (n=3)� 때 기�값� 약 4.3으로 기�값� 3배정� 줄어들며 �유�가 9 (n=10) �때 기�값� 2와 가까워지며 그 ���서는 2와 � 차�가 없으며 df=2� 때 보다 2배정� 줄어드는 것� 볼 수 있다. 따�서 만약 그래프� 오차막대가 표준오차로 표시�었다면 n=3 � 때는 표준오차� 4를 곱하고 n=10 ���서는 표준오차� 2를 곱함으로� 대략� 95% 신뢰구간� 파악할 수 있다.
Fig. 2.
The figure shows that the t value at certain level of significance is a function of the degrees of freedom.
KJBS-48-2-102_F2.gif
�장실험�서� 경우 � 표본집단� � 처리군� � 것�며 � 처리군� n � 대부분� 경우 반복� 수� r 값과 ��하다 할 수 있다. 모수추정치� 정밀성� 높�기 위해서 반복� 수를 10으로 하기는 현실�으로 힘들겠지만 �장실험�서 가능하면 2반복으로 실험하는 것보다 3반복으로 실험하는 것� 정밀성� 3배정� 높� 수 있다는 것� 그림2는 보여준다.
ì � ìš©
Fig. 3� 가�� ��터를 �용하여 분산분�� 실시하고 � 처리군� �균� 막대그래프로 표시한 것�다. 처리군� 3개 였으며 � 처리군당 개체수는 �� 5, 13, 그리고 10개 였다. Fig. 3(a)는 � 처리� �균과 “표준편차�를 나타낸 것�다. 표준편차는 � ��터� 변�분�를 나타내는 것�므로 정규분 �를 한다는 가정하� 오차막대는 � 처리군� �하는 관측치들 � 약 68%가 오차막대 내� 위치한다는 것� 알려준다. 처리군 A� 오차막대, 즉 표준편차가 가장 �므로 ��터� 산�가 가장 넓고 처리군 B� 오차막대가 가장 짧으므로 그 산�가 가장 �� 것� 나타낸다. 만약 처리군(예 품종)� 따른 특정 성분함량� 차�를 파악하기 위해 처리군당 ��한 수� 시료를 채취하여 HPLC등과 같� 분�기기를 통해 분�한 ��터를 통해 � 처리군� 표준편차를 표시하였다면 � 처리군� 표준편 차� �기를 비�함으로� 측정시 오류를 �별할 수 있� 것�다. 즉 특정 처리군�서 다른 처리군� 비해 매우 � 표준편차값� 보�다면 �것� 대부분 측정 오류� 할 수 있다. �반�으로 �런 경우 QQ plot등� 통해 특�값 제거 등� 과정� 거�야 할 것�� ���다. 육종학�서 오차막대를 표준편차로 사용하 는 경우는 보통 품종� 육종시기별 특정 형질� 비�나 유전�� 수집지� 따른 변� 분�를 파악하기 위해 실험� 실시하는 경우� 할 수 있� 것�다. � 경우 � 수집지 ��들� 형질 �균� 어디� 위치하며 �들� 특정(약68%)수가 �균�서 어 � 정�� 범위� 분�하는 것�가� 매우 중요한 정보� 할 수 있� 것�다.
Fig. 3.
Treatment means are displayed with various statistics. (a) mean with standard deviation, (b) mean with standard error of each treatment group, (c) mean with 95% confidence interval computed from the t-value and standard error associated to each treatment group, (d) mean with 95% confidence interval from analysis of variance.
KJBS-48-2-102_F3.gif
Fig. 3(b)는 � 처리� �균� “표준오차�와 함께 나타낸 것� 다. � 경우 (a)와는 달리 �러한 실험� 반복�으로 무수히 수행할 시 � 처리 �균� 추정치가 대략�으로 위치 할 범위를 알려준다. 오차막대가 (a)보다 �� 범위를 나타내는 것� 표준 편차를 개체수� 제곱근으로 나누어 계산하였기 때문�다. 우리 는 �히 (a) �는 (b)로 오차막대를 표시하는� (a)� 경우 그 정보가 분명한� 반하여 (b)� 경우는 추정치� 대략� 범위 �외 유�성 검정 결과 등� 대해 추론하기�는 미�하다. 즉 � 처리� �균과 표준오차를 육안으로 확�함으로� 오차막대 가 겹치지 않는다고 하여 � 처리군간� 유�성� 확신할 수는 없는 것�다. 따�서 유�성검정 결과와 표본�균� 추정치� 범위를 보다 명확히 전달하기 위해서는 표준편차보다는 신뢰구 간� � 좋� 대안� � 수 있다.
Figure 3(c)와 (d)는 �균� 95%신뢰구간으로 표시한 막대그 래프�다. (c)� 경우 � 신뢰구간� 계산� 다�과 같� 실시� 었다. 처리군 A로 예를 들면 처리군 A� 개체수는 n=5, 표준편 차는 s=4.64였으며 표준오차는 sn=2.07�었다. �유� df=4�므로 유�수준 α=0.05�서 t0.05(4) =2.78�었고 �를 표준오차와 곱하였다t0.054∗sn=5.76. �를 �균 ± 95% 신뢰구간으로 처리군 A� 막대그래프� 표시하였다. � 처리군 �서� 표준오차와 t값� 사용� 특별히 문제가 없는 것처럼 보�다. 하지만 여기�는 한가지 � 오류가 �함�다.
보통 �러한 실험� 목�� � 표본�균간 유�한 차�가 있는지 � 대한 가설검정� 위한 것�� �를 위해 우리는 모든 표본�균� 는 차�가 없다는 귀무가설 하�서 분산분�� 실시한다. 표본�균 � 차�가 없다는 것� 엄밀히 �해 � 표본�균� 추정하는 모�균 간� 차�가 없다는 것�며 등분산성(homoscedasticity) 하�서 �것� 모든 표본집단, 즉 처리군� ��한 모수를 가지는 하나� 모집단으로부터 유래� 것�란 가정�다. 그러므로 � 처리군� 서 추정� 표준편차는 � 처리내� 관측치만� 가지고 추정� 통계량�므로 귀무가설 하�서 모집단� 표준편차를 가장 정확 히 추정하는 통계량� 실험 전체 관측치를 모� �용하여 얻어진 표준편차가 � 것�다. �를 위하여 � 처리군�서 얻어진 분산� 대해 � 처리군� �유�를 통해 가중치를 �용한 합�분산 (pooled variance, Sp)� 구하게 �는� � �균� 비��서는 합�분산� 아래 [공�8] 같� � 처리군 분산� 가중�균으로 구하게 �며 여러 �균� 비��서는 분산분��서 얻어진 오차 � �균�승합(MSerror)값� 합�분산 값� 해당한다.
[공�8]
Sp=n11s12+n21s22n1+n22=df1s12+df2s22df1+df2
Fig. 3(d)는 분산분�� 통해 ��한 오차� �균�승합� �용하여 구해진 95% 신뢰구간� 표시한 것�다. 처리군 A만� 예로 들면 개체수는 n=5, 표준편차는 s=4.64였으나 �균�승 합 11.89로부터 얻어진 표준편차� 3.45를 대신 �용하여 표준 오차를 구하였다MSerrorn=1.54. �한 (c)�서는 df=4�때� t0.05(4) =2.78값� �용하지만 귀무가설하�서 얻 어진 �균�승합으로 처리군A내� 분산값� 대체한 것처럼 t값 �한 오차� �유� df=(5-1)+(13-1)+(10-1)=25�때� t0.05(25) =2.06값으로 대체하여 95%� 신뢰구간� 확보하게 � 다t0.0525∗MSerrorn=3.17.
따�서 처리군 A� 95% 신뢰구간� (c)� 비해 (d)가 작� 것� (c)�서는 처리군 A� n=5로부터 확보한 표준오차와 t값� 사용한� 반해 (d)�서는 전체 관측치로부터 얻어진 표준오차와 t값� 사용하였기 때문�며 95%� 신뢰구간� �� � �다는 것� 그만� 추정치� 정밀�가 � 높다는 것� �미한다.
분산분�� 통해 귀무가설� 기��고 대립가설� 채��었 다면 � �균간 비�를 통해 통계� 유�성� �정�는 차�를 가지는 처리군� 파악하는� (d)�서는 처리군들간� 신뢰구간 � 중첩�는지 그렇지 않는지� 따� 대략�� 유�성 검정� 가능해 진다. 만약 � 처리군� 신뢰구간� 중첩�지 않는다면 신뢰구간� 표시할 때 설정한 유�수준�서 유�성� �정� 가능성� 높으며 그렇지 않다면 그 가능성� 매우 낮� 것�다. 실제로 최소유�차검정 결과 � 오차막대가 중첩� �는 처리군 B와 C는 유�성� �정�지 않았고 � 오차막대가 중첩�지 않는 처리군 A와 B, 처리군 A와 C�서는 유�차가 �정�었다.
여기서 “정확한�� 아니� “대략��� 유�성 검정� 가능해 진다는 �유는 분산분� �후� post-hoc 과정� 여러 �균들� 다중검정�는 제1종� 오류 제어를 위해 다양한 방법� 사용� 기 때문�다. 최소유�차검정, �컨� 다중검정(duncan’s multiple range test), tukey, scheffe 등과 같� 다양한 검정법마 다 추정� � �균� 차�와 연관� 95%� 신뢰구간� 달�지기 때문� 그래프�서 � �균 간� 차�를 막대그래프로 보여주는 것� 아니� 우리가 �반�으로 �용하는 � 처리군� �균으로 표시할 경우 �균� 다중비�� 사용한 방법� 맞는 95%� 신뢰구간� 정확히 표시하는 것� 몇 번� 계산� � 해야만 하는 번거로운 작업� � 것�다.
Fig. 4는 통계프로그램� SAS� GLM procedure를 �용하 여 분산분�� 실시 후 means statement를 �용하여 그림� 오차막대를 그리기 위해 필요한 통계량� 구하는 과정� 나타낸 것�다. 여기서는 분산분�� 통해 �미 처리군들 간� 유�성� �정� 후� 과정만� 다루었으며 class와 model statement� 경우 요�수, 시험구 배치법� 따� 달�질 수 있다. 분산분�� 통해 유�성� �정�면 처리 �균들간� 다중검정� 실시한다. 예�서는 means statement와 t 옵션� �용하여 최소유�차검정 � 실시하였다(Fig. 4(a)). 그 결과는 � 처리 �균 간� 차�와 그 차�� 95% 신뢰구간 그리고 차�� 유�성 유무가 별표로 표시�다. 하지만 우리가 �하는 � 처리군� �균, 표준편차는 나타나지 않는다. 따�서 �번�는 means statement�서 t 옵션 � 삭제하고 다시 실행� 하거나 clm 옵션� 넣어 실행� 하면 � 처리� �균과 표준편차를 얻� 수 있다. �한 means statement� t 옵션과 clm옵션� 함께 사용하면 t옵션만� 사용 했� 때� 다중비� 결과는 얻� 수 없으나 � 처리군� �균과 95% 신뢰구간� 확보할 수 있다. SAS는 유�수준� 초기값으로 0.05를 사용한다. 만약 유�수준 0.01�서 99%� 신뢰구간� 구하고� 한다면 means statement� alpha=0.01� 옵션� 넣어 구할 수 있다. SAS를 통해 얻어진 95%� 신뢰구간� 앞서 언급한 Fig. 4(d)� 신뢰구간과 ��하다. �한 신뢰구간� 표준 오차를 t값으로 보정한 �종� 오차막대� ��할 수 있기 때문� n값� �관없� 서로 간� 비�가 가능한 장�� 있다(Cumming et al. 2007).
Fig. 4.
SAS code and output for obtaining 95% confidence interval.
KJBS-48-2-102_F4.gif
지역��성 비�시험, 시비수준 결정� 위한 �장 시험 등�서 는 관측치� 변� 분� 보다는 수량 추정치� 추정범위가 � 중요한 정보가 �므로 �러한 경우 표준편차보다는 표준오차나 � 나아가 신뢰구간으로 표시하는 것� � 바람�할 것�� ���며 표준오차와 신뢰구간 중�서는 신뢰구간� 보다 명확 한 정보를 전달할 것�다.
�업실험 ��터� 분�� 통해 얻어진 통계량 중 산술�균만 으로는 관측치� 중요한 정보를 전달하기�는 부족하다. 따�서 표준편차, 표준오차, 신뢰구간 등과 같� 통계량� 함께 전달함 으로� 모집단� 특성� 대한 보다 정확한 추론� 가능하다. 하지만 연구�들� 표준편차, 표준오차, 신뢰구간� 선�과 해� �서 어려움� 겪는 듯 하다. 본 고찰� �러한 선�� 어려움� 해소하고 학술논문� 제시� 결과� 대한 바른 해�� 위하여 표준편차, 표준오차 � 신뢰구간� 대한 개�� 설명� 정�와 공�� 병행하여 설명함으로� 연구�들� �러한 고충� 해결 하고 힘든 실험� 통해 확보한 ��터� 질� 향�시키기 위해 작성�었다.
본 고찰� 작성하기 위하여 국내 �업관련 학회지� 최근호를 조사하였는� �균 �외 표준편차, 표준오차 �는 신뢰구간� 전혀 표시하지 않는 논문들� 많았으며 그래프� 오차막대가 표준편차�지 표준오차�지 표시하지 않� 논문들� 다수였다. 따�서 논문� 신뢰성� 높�고 결과� 대한 바른 해�� 위해서 � 경우� 맞는 오차막대를 선�하여 사용하여야 할 것�다.
관측치� 변� 분� 정�를 전달하고� 한다면 기술통계량� 표준편차를 표시하여야 할 것�고 그래프와 표가 유�성 검정 결과 전달� 보다 � 목�� 있다면 추정통계량� 표준오차 �는 신뢰구간� 사용해야 할 것�다. � 중 신뢰구간� 결과� 대한 정보를 보다 정확히 전달해 주는 통계량�므로 신뢰구간� 선�� 추천한다. 그래프와 표�는 반드시 n� 표기해야 할 것� 며 그래프� 오차막대가 표시�었다면 어떤 통계량� 사용�었 는지� 대한 명확한 표시가 있어야 할 것�다.
�한 �반�� �업실험� 경우 표준편차, 표준오차, 신뢰구 간� 모� 관측치� 정규분�성� 기반함으로 ��터 분� 전 QQ plot등� 통한 오차� 정규성 조사와 필요시 box-cox power transformation 등� 방법� 통한 ��터� 수치변환� 하여 정규성� 확보하는 것� 논문� 제시한 표준편차, 표준오차 � 신뢰구간� 유효성� 해치지 않는다는 �� �기해야 할 것�다.
표준편차는 가�� 아닌 실제 실험�서 얻어진 관측치� 분� � 관한 기술통계량으로 관측치가 “�균��으로 산술�균�서 떨어진 산�정�를 표시하는 값�다. 모집단� 정규분�를 할 때 �균±표준편차는 약 68%, �균±2표준편차는 관측치� 약 95%� 관측치를 �함하는 범위�다. 따�서 관측치� 변� 분� 전달� 표나 그림� 중요 목��면 표준편차를 표시한다.
표준오차는 ��한 실험� 반복�으로 무수히 실시하는 가�� 경우 매 번� 시행�서 얻� 수 있는 표본집단� �균들� 분�와 관련� 추정통계량�다. �러한 가정 하�서 얻어진 표본�균들� 표준편차를 표준오차� 하며 한 번� 실험� 통해 구할 수 있다.
신뢰구간� 표준오차를 t값으로 보정한 값�며 유�수준� 고려한 값�므로 표준오차보다 보다 명확한 추정 범위를 제공한 다. 실험� 통한 추정치 확보가 목���면 표나 그림� 표준오차 나 신뢰구간� 표시한다.
� 논문� 2014년� 충�대학� 학술연구지�사업� 연구비 지�� �하여 연구�었�.
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  • 4. Lee DK, In J, Lee S. Standard deviation and standard error of the mean. Korean. J. Anesthesiol 2015. 68: 220-223.
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Selection and Interpretation of Standard Deviation, Standard Error and Confidence Interval in the Data Analysis of Crop Breeding Research
Korean. J. Breed. Sci.. ;48(2):102-110.   Published online June 30, 2016
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Selection and Interpretation of Standard Deviation, Standard Error and Confidence Interval in the Data Analysis of Crop Breeding Research
Korean. J. Breed. Sci.. ;48(2):102-110.   Published online June 30, 2016
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Selection and Interpretation of Standard Deviation, Standard Error and Confidence Interval in the Data Analysis of Crop Breeding Research
Image Image Image Image
Fig. 1. Process of statistical inference.
Fig. 2. The figure shows that the t value at certain level of significance is a function of the degrees of freedom.
Fig. 3. Treatment means are displayed with various statistics. (a) mean with standard deviation, (b) mean with standard error of each treatment group, (c) mean with 95% confidence interval computed from the t-value and standard error associated to each treatment group, (d) mean with 95% confidence interval from analysis of variance.
Fig. 4. SAS code and output for obtaining 95% confidence interval.

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Selection and Interpretation of Standard Deviation, Standard Error and Confidence Interval in the Data Analysis of Crop Breeding Research