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Free textbooks
Jim Hefferon
2,08 тыс. подписчиков
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121 видео с канала:
Jim Hefferon
Free textbooks
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How to study college mathematics
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Using Asymptote like MetaPost
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Chapter One Section 1 (part a) Definition of a Turing machine
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Chapter One Section 1 (part b), Definition of computable function
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Chapter Two Section 5 (part b), Unsolvability
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Chaper Five Section 5 (part b), NP
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Chapter Two Section 5 (part a), Unsolvability
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Chapter Five Section 5 (part a), NP
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Chapter Five Section 7 (part e), NP completeness
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Chatper Five Section 7 (part d), NP completeness
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Chapter Five Section 7 (part c), NP completeness
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Chatper Five Section 7 (part b), NP completeness
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Chapter Five Section 7 (part a), NP completeness
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Chapter Five Section 6 (part c), More on polytime reduction
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Chapter Five Section 6 (part b), Reductions between problems
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Chapter Five Section 6 (part a), Reductions between problems
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Chapter Five Section 4, The complexity class P
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Chapter Five, Section 6 (part one) Problem reduction
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Chapter Five Section 3, Reflections on problems
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Chapter Five Section 2, Problems
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Chapter Five Section 1, Big-O
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Chapter Four Section 7, Pushdown machines
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Chapter Four Section 5, Languages that are not regular
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Chapter Four Section 4, Regular languages
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Chapter Four Section 3 (part b), Kleene's Theorem
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Chapter Four Section 3 (part a), Regular Expressions
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Chapter Four Section 2 (part b), Nondeterministic Finite State machines
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Chapter Four Section 2 (part a), Nondeterminism
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Chapter Four Section 1, Finite State machines
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Chapter Three Section 3, Graphs
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Chapter Three Section 2, Grammars
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Chapter Three Section 1, Languages
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Chapter Two Section 8, Kleene's Fixed Point Theorem
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Chapter Two Section 7, Computably enumerable sets
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Chapter Two Section 6, Rice's Theorem
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Chapter Two Section 4, Universal Turing machine
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Chapter Two Section 3, Diagonalization
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Chapter Two Section 2, Cantor's correspondence
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Chapter Two Section 1, Infinity
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Chapter One Section 3, Recursive functions
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Chapter One Section 2, Church's Thesis
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Introduction to the Theory of Computation
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Introduction to Linear Algebra by Hefferon
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Five.II.3 Geometry of Eigenvalues and Eigenvectors
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Five.II.3 Eigenvalues and Eigenvectors, Part Two
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Five.II.3 Eigenvalues and Eigenvectors, Part One
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Five.II.2 Diagonalizability
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Five.II.1 Similarity
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Five.I.1 Complex Vector Spaces
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Four.III.1 Laplace's formula for the determinant
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Four.II.1 Geometry of Determinants
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Four.I.4 Determinants Exist (optional)
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Four.I.3 Permutation Expansion, Part Two
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Four.I.3 Permutation Expansion, Part One
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Four.I.1 Determinants
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Three.VI Projection
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Three.V.2 Changing Map Representations, Part Two
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Three.V.2 Changing Map Representations, Part One
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Three.V.1 Changing Vector Representations
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Three.IV.4 Matrix Inverse, Part Two
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Three.IV.4 Matrix Inverse, Part One
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Three.IV.3 Mechanics of Matrix Multiplication
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Three.IV.2 Matrix Multiplication, Part Two
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Three.IV.2 Matrix Multiplication, Part One
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Three.IV.1 Sums and Scalar Products of Matrices
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Three.III.2 Any Matrix Represents a Linear Map
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Three.III.1 Representing Linear Maps, Part Two
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A First Set of LaTeX Packages
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Three.III.1 Representing Linear Maps, Part One.
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Three.II.Extra Transformations of the Plane
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Three.II.2 Range Space and Null Space, Part Two.
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Three.II.2 Range Space and Null Space, Part One
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Three.II.1 Homomorphism, Part Two
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Three.II.1 Homomorphism, Part One
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Three.I.2 Dimension Characterizes Isomorphism
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Three.I.1 Isomorphism, Part Two
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Three.I.1 Isomorphism, Part One
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Two.III.3 Vector Spaces and Linear Systems
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Two.III.2 Dimension
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Two.III.1 Basis, Part Two
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Two.III.1 Basis, Part One
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Two.II.1 Linear Independence, Part Two
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Two.II.1 Linear Independence, Part One
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Two.I.2 Subspaces, Part Two
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TUG2020
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Two.I.2 Subspaces, Part One
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Two.I.1 Vector Spaces, Part Two
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Two.I.1 Vector Spaces, Part One
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One.III.2 The Linear Combination Lemma
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One.III.1 Gauss-Jordan Elimination
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One.II.2 Vector Length and Angle Measure
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One.II.1 Vectors in Space
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One.I.3 General = Particular + Homogeneous
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One.I.2 Describing Solution Sets, Part Two
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One.I.2 Describing Solution Sets, Part One
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One.I.1 Solving Linear Systems, Part Two
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One.I.1 Solving Linear Systems, Part One
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A First Set of LaTeX Packages
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Chapter 7, section 1 homework
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Chapter 7, section 1
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Chapter 6, section 5 homework
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Chapter 6, section 5
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Homework for Chapter Six, section 4
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Chapter 6, section 4
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Chapter 6, section 3 homework questions
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Chapter 6, section 3
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Some homework for Chapter 6, section 2.
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Chapter 6, Section 2
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Homework answers in chapter 6, section 1
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Chapter 6, section 1
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5.2 Homework
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5.1 homework
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Chapter five from the Lock book
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Review of Chapter 3 and 4
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Proofs, Two.18
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Homework from 4.3
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four 2 homework
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Chapter Four, Sections 2 and 3 P-values
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LaTeX introduction, video one
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The P versus NP Problem by Scott Aaronson
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Канал: Jim Hefferon
Free textbooks
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How to study college mathematics
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Using Asymptote like MetaPost
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Chapter One Section 1 (part a) Definition of a Turing machine
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Chapter One Section 1 (part b), Definition of computable function
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Chapter Two Section 5 (part b), Unsolvability
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Chaper Five Section 5 (part b), NP
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Chapter Two Section 5 (part a), Unsolvability
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Chapter Five Section 5 (part a), NP
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Chapter Five Section 7 (part e), NP completeness
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Chatper Five Section 7 (part d), NP completeness
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Chapter Five Section 7 (part c), NP completeness
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Chatper Five Section 7 (part b), NP completeness
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Chapter Five Section 7 (part a), NP completeness
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Chapter Five Section 6 (part c), More on polytime reduction
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Chapter Five Section 6 (part b), Reductions between problems
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Chapter Five Section 6 (part a), Reductions between problems
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Chapter Five Section 4, The complexity class P
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Chapter Five, Section 6 (part one) Problem reduction
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Chapter Five Section 3, Reflections on problems
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Chapter Five Section 2, Problems
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Chapter Five Section 1, Big-O
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Chapter Four Section 7, Pushdown machines
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Chapter Four Section 5, Languages that are not regular
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Chapter Four Section 4, Regular languages
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Chapter Four Section 3 (part b), Kleene's Theorem
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Chapter Four Section 3 (part a), Regular Expressions
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Chapter Four Section 2 (part b), Nondeterministic Finite State machines
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Chapter Four Section 2 (part a), Nondeterminism
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Chapter Four Section 1, Finite State machines
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Chapter Three Section 3, Graphs
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Chapter Three Section 2, Grammars
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Chapter Three Section 1, Languages
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Chapter Two Section 8, Kleene's Fixed Point Theorem
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Chapter Two Section 7, Computably enumerable sets
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Chapter Two Section 6, Rice's Theorem
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Chapter Two Section 4, Universal Turing machine
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Chapter Two Section 3, Diagonalization
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Chapter Two Section 2, Cantor's correspondence
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Chapter Two Section 1, Infinity
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Chapter One Section 3, Recursive functions
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Chapter One Section 2, Church's Thesis
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Introduction to the Theory of Computation
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Introduction to Linear Algebra by Hefferon
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Five.II.3 Geometry of Eigenvalues and Eigenvectors
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Five.II.3 Eigenvalues and Eigenvectors, Part Two
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Five.II.3 Eigenvalues and Eigenvectors, Part One
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Five.II.2 Diagonalizability
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Five.II.1 Similarity
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Five.I.1 Complex Vector Spaces
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Four.III.1 Laplace's formula for the determinant
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Four.II.1 Geometry of Determinants
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Four.I.4 Determinants Exist (optional)
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Four.I.3 Permutation Expansion, Part Two
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Four.I.3 Permutation Expansion, Part One
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Four.I.1 Determinants
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Three.VI Projection
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Three.V.2 Changing Map Representations, Part Two
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Three.V.2 Changing Map Representations, Part One
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Three.V.1 Changing Vector Representations
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Three.IV.4 Matrix Inverse, Part Two
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Three.IV.4 Matrix Inverse, Part One
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Three.IV.3 Mechanics of Matrix Multiplication
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Three.IV.2 Matrix Multiplication, Part Two
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Three.IV.2 Matrix Multiplication, Part One
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Three.IV.1 Sums and Scalar Products of Matrices
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Three.III.2 Any Matrix Represents a Linear Map
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Three.III.1 Representing Linear Maps, Part Two
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A First Set of LaTeX Packages
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Three.III.1 Representing Linear Maps, Part One.
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Three.II.Extra Transformations of the Plane
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Three.II.2 Range Space and Null Space, Part Two.
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Three.II.2 Range Space and Null Space, Part One
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Three.II.1 Homomorphism, Part Two
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Three.II.1 Homomorphism, Part One
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Three.I.2 Dimension Characterizes Isomorphism
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Three.I.1 Isomorphism, Part Two
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Three.I.1 Isomorphism, Part One
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Two.III.3 Vector Spaces and Linear Systems
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Two.III.2 Dimension
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Two.III.1 Basis, Part Two
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Two.III.1 Basis, Part One
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Two.II.1 Linear Independence, Part Two
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Two.II.1 Linear Independence, Part One
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Two.I.2 Subspaces, Part Two
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TUG2020
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Two.I.2 Subspaces, Part One
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Two.I.1 Vector Spaces, Part Two
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Two.I.1 Vector Spaces, Part One
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One.III.2 The Linear Combination Lemma
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One.III.1 Gauss-Jordan Elimination
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One.II.2 Vector Length and Angle Measure
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One.II.1 Vectors in Space
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One.I.3 General = Particular + Homogeneous
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One.I.2 Describing Solution Sets, Part Two
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One.I.2 Describing Solution Sets, Part One
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One.I.1 Solving Linear Systems, Part Two
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One.I.1 Solving Linear Systems, Part One
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A First Set of LaTeX Packages
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Chapter 7, section 1 homework
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Chapter 7, section 1
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Chapter 6, section 5 homework
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Chapter 6, section 5
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Homework for Chapter Six, section 4
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Chapter 6, section 4
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Chapter 6, section 3 homework questions
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Chapter 6, section 3
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Some homework for Chapter 6, section 2.
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Chapter 6, Section 2
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Homework answers in chapter 6, section 1
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Chapter 6, section 1
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5.2 Homework
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5.1 homework
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Chapter five from the Lock book
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Review of Chapter 3 and 4
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Proofs, Two.18
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Homework from 4.3
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four 2 homework
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Chapter Four, Sections 2 and 3 P-values
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LaTeX introduction, video one
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The P versus NP Problem by Scott Aaronson
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