• 가측공간,measurable_space
       두 '''가측공간,measurable_space''' $(\Omega_1,\mathcal{A}_1)\textrm{ and }(\Omega_2,\mathcal{A}_2)$ 가 있다 하자.
       https://mathworld.wolfram.com/BorelSigma-Algebra.html ... "보렐 시그마 대수" Ndict:"보렐 시그마 대수" Ggl:"보렐 시그마 대수" "Borel sigma algebra" Ggl:"Borel sigma algebra" } - [[가측공간,measurable_space]]
• 가측집합,measurable_set
       [[가측공간,measurable_space]]
• 가측함수,measurable_function
       [[가측공간,measurable_space]]
• 계량,metric
       [[측도,measure]] { rel [[측도론,measure_theory]] [[측도공간,measure_space]] [[가측성,measurability]] [[가측공간,measurable_space]] [[시그마대수,sigma-algebra]] }
• 공간,space
       [[가측공간,measurable_space]]
• 측도공간,measure_space
       정의는 [[가측공간,measurable_space]]
       nonnegative_measure 를 possess한(가진??) [[가측공간,measurable_space]]이 바로 '''측도공간'''.
       그래서, '''측도공간'''은 [[가측공간,measurable_space]] 하나와 [[측도,measure]] 하나로 구성.
        i.e. [[가측공간,measurable_space]]과 [[측도,measure]]로 구성.
• 확률변수,random_variable
       두 [[가측공간,measurable_space]] $(\Omega_1,\mathcal{A}_1)\textrm{ and }(\Omega_2,\mathcal{A}_2)$ 가 있다 하자.
       [[가측공간,measurable_space]] $(S',\mathbb{S}')$ (known as [[상태공간,state_space]])

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