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ccss17
Index
ccss17
  • 개발 환경 정리
  • 기초 컴퓨터 보안
  • AI
  • dev
  • 심화 수학
ccss17
  • 개발 환경 정리
    • Docker
    • Git
    • VSCode
    • Tmux
    • Vim
    • CLI
  • 기초 컴퓨터 보안
    • Base
    • Computer Principle 1
    • Computer Principle 2
    • Reversing 1
    • Reversing 2
    • Exploit 1
    • Exploit 2
    • Exploit 3
    • Exploit 4
    • Pentesting
    • Machine Learning
    • Transformer
        • Vector Space
        • Linear Transformation
        • Matrix Operation
        • Determinants
        • Diagonalization
        • InnerProduct Spaces[1/2]
        • InnerProduct Spaces[2/2]
        • Canonical Forms
        • Real Numbers
        • Sequence and Series
        • Topology in R
        • Functional Limit
        • Continuity
        • Derivative
        • Function Sequence and Series
        • Integral
      • Metric Space
        • 위상수학 in Rⁿ
        • 미분
        • Extrema
        • 변분법Calculus of Variations
        • Probability
        • Probability Distribution
        • Statistics
    • C
    • C++
    • uv
    • Rust
    • pixi
    • torch
  • 심화 수학

Index

Contents
    • Set theory

      • Set[ZFC]

      • Numbers

      • Infinite Set

      • Hyperreal/Surreal Numbers

    • Mathematical logic

      • First-Order Logic[completeness]

      • Formal number theory[incompleteness]

      • NBG Set Theory[consistency]

      • Computability

      • Turing's Proof(to AI)

      • Second-Order Logic

      • (ml legacy):

        • MathematicalLogic

        • Enderton

    • Proof Theory

      • Ordinal Analysis for PA

      • (pt legacy):

        • Proof Theory(Takeuti)

        • Proof Theory(Pohlers)

        • Ordinal Analysis for PA(Pohlers)

        • Ordinal analysis(Arai)

        • Human Analysis

    • Operation

    • Polynomials

    • Linear Algebra

      • Vector Space

      • Linear Transformation

      • Matrix Operation

      • Determinants

      • Diagonalization

      • InnerProduct Spaces[½]

      • InnerProduct Spaces[2/2]

      • Canonical Forms

    • Analysis

      • Analysis in R

        • Real Numbers

        • Sequence and Series

        • Topology in R

        • Functional Limit

        • Continuity

        • Derivative

        • Function Sequence and Series

        • Integral

      • Metric Space

      • Analysis in Rⁿ

        • Topology in Rⁿ

        • Differentiation

        • Extrema

        • (ann legacy):

          • Matrix Calculus
      • Differential Equation

      • Calculus of Variations

    • Topology

      • Set

      • Topological Space

      • Connectedness and Compactness

    • Study of Uncertainty

      • Probability

      • Probability Distribution

      • Statistics