• 가우스_적분,Gaussian_integral
       [[정규분포,normal_distribution]]의 [[누적분포함수,cumulative_distribution_function,CDF]]와 관련.
• 결합누적분포함수,joint_cumulative_distribution_function,joint_CDF
        and [[누적분포함수,cumulative_distribution_function,CDF]]
       Up: [[결합,joint]] [[누적분포함수,cumulative_distribution_function,CDF]]
• 누적분포함수,cumulative_distribution_function,CDF
       [[연속확률분포,continuous_probability_distribution]]의 [[누적분포함수,cumulative_distribution_function,CDF]]는
• 마르코프_부등식,Markov_inequality
        [[확률,probability]]과 [[기대값,expected_value]]을 연관짓고, (loose but still useful한) 확률변수의 [[누적분포함수,cumulative_distribution_function,CDF]]의 [[경계,bound]]를 제공한다.
• 불연속성,discontinuity
       cdf([[누적분포함수,cumulative_distribution_function,CDF]])는
• 사분위수,quartile
        [[누적분포함수,cumulative_distribution_function,CDF]]의 [[역함수,inverse_function]].
• 연속확률분포,continuous_probability_distribution
       QQQ 그럼 pdf의 비존재는 cdf([[누적분포함수,cumulative_distribution_function,CDF]])가 항상 존재하는 것이 아님과 어떤 관계? 동치? - CHK.
       예를 들어 [[칸토어_분포,Cantor_distribution]]는 cdf([[누적분포함수,cumulative_distribution_function,CDF]])가 [[칸토어_함수,Cantor_function]]인 '''연속확률분포'''인데, pdf를 갖지 않는다. (writing; curr. see [[https://terms.naver.com/entry.naver?docId=4125467&cid=60207&categoryId=60207 수학백과: 칸토어 분포]])
• 오차함수,error_function
       오차함수는 [[정규분포,normal_distribution]]의 [[누적분포함수,cumulative_distribution_function,CDF]]와 본질적으로 동일하다.
• 함수,function
       [[누적분포함수,cumulative_distribution_function,CDF]]
• 확률밀도함수,probability_density_function,PDF
       The Probability Density Function (PDF) is defined as the derivative of [[누적분포함수,cumulative_distribution_function,CDF]]
       누적분포함수 [[누적분포함수,cumulative_distribution_function,CDF|CDF]]: $F_X(x)$
• 확률함수,probability_function
        [[누적분포함수,cumulative_distribution_function,CDF]]

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