• Class_2020_1
       [[선형근사,linear_approximation]]
• Class_2022_1
       The 1st order (linear) approximation of $f$ at $x_0$ // [[선형근사,linear_approximation]]
• MIT_Multivariable_Calculus
       [[선형근사,linear_approximation]]
• MIT_Single_Variable_Calculus
       ([[선형근사,linear_approximation]])
• TeX_및_LaTeX_수식_문법
       ||\approx ([[근사,approximation]], curr. goto [[선형근사,linear_approximation]]) ||$\approx$||≈ ||
• 근사,approximation
       Sub: [[선형근사,linear_approximation]]
• 뉴턴_방법,Newton_method
       [[선형근사,linear_approximation]]
• 미분,differential
       [[선형근사,linear_approximation]]와 밀접한데 관계 적을 것 TBW
• 미적분,calculus
        함수의 일종, [[선형근사,linear_approximation]] 참조
       [[선형근사,linear_approximation]]
• 복잡도,complexity
       (김홍종 미적1+ p120-122, [[선형근사,linear_approximation]] 설명 중 언급)
• 선형근사,linear_approximation
       원문: The ideas behind [[선형근사,linear_approximation]]s are sometimes formulated in the terminology and notation of differentials.
• 선형성,linearity
        [[선형근사,linear_approximation]]
• 선형화,linearization
       [[선형근사,linear_approximation]]와... mklink
       매우 밀접: [[선형근사,linear_approximation]]
• 수치해석,numerical_analysis
        [[선형근사,linear_approximation]]
• 접선,tangent_line
        [[선형근사,linear_approximation]], [[뉴턴_방법,Newton_method]]
• 접평면,tangent_plane
       ''(이어서 [[접평면근사,tangent_plane_approximation]], curr at [[선형근사,linear_approximation]]#multivariable case - 설명함.)''
       이하 [[선형근사,linear_approximation]] 관련 얘기가 나오는데 안 적음..
• 테일러_급수,Taylor_series
       어떤 함수를 다항[[함수,function#s-9.1]] ([[다항식,polynomial]], [[테일러_다항식,Taylor_polynomial]]?)로 [[근사,approximation]](curr goto [[선형근사,linear_approximation]])하는?
• 테일러_다항식,Taylor_polynomial
       1차일 때는 [[선형근사,linear_approximation]](함수는 [[선형화,linearization]])이고 그걸 일반화한게 n차일 때의 테일러 근사(함수는 '''테일러 다항식''')?
• 테일러_정리,Taylor_theorem
        and [[선형근사,linear_approximation]]

You can also click here to search title.