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1.5 Activity - Discussion
Rachel Arnold
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40 видео с канала:
Rachel Arnold
1.5 Activity - Discussion
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Lecture 7.3 - Inverses
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4.2 Example - Determining a Local Bound
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Lecture 15.2 Example 5
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“Necessary” versus “Sufficient”
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4.4 Example: The Sequential Criterion for the Absence of Uniform Continuiity
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Intellectual Need
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6.2 Uniform Convergence of a Sequence of Functions: Uniform Convergence
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6.2 Uniform Convergence of a Sequence of Functions: Pointwise Convergence
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Chapter 3: An Introduction to Topology
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2.6 The Cauchy Criterion: Cauchy Implies Convergent
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2.6 The Cauchy Criterion: Convergent Implies Cauchy
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2.6 The Cauchy Criterion: Introduction
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2.5 Subsequences and the Bolzano-Weierstrass Theorem: BW
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2.5 Subsequences and the Bolzano-Weierstrass Theorem: Subsequences
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2.4 The Monotone Convergence Theorem: MCT
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2.3 The Algebraic and Order Limit Theorems: OLT
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2.3 The Algebraic and Order Limit Theorems: ALT
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2.3 The Algebraic and Order Limit Theorems: Boundedness
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2.2 The Limit of a Sequence: Divergence
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1.5 Cardinality: Intervals
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1.5 Cardinality: The Reals and the Rationals
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1.5 Cardinality: Introduction
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1.4 The Density of Q in R: Case 3
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1.4 Consequences of Completeness: The Nested Interval Property
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1.3 Examples - Explanation of Solution to (d)
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1.3 Axiom of Completeness - Lecture 2
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Introduction to Chapter 1: Real Numbers
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Measuring Distances
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Set Theory Review
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5.3 The Mean Value Theorems: MVT
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5.3 The Mean Value Theorems: Rolle’s Theorem
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4.5 - The Intermediate Value Theorem
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4.4 Continuous Functions on Compact Sets - Proving Uniform Continuity By Theorem
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4.2 Functional Limits: The Sequential Criterion for Functional Limits
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3.3 Compact Sets: Introduction
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3.2 Open and Closed Sets: The Relationship Between Open and Closed
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3.2 Open and Closed Sets: Introduction to Closed Sets
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3.2 Open and Closed Sets: Open Sets Continued
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3.2 Open and Closed Sets: Introduction to Open Sets
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Канал: Rachel Arnold
1.5 Activity - Discussion
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Lecture 7.3 - Inverses
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4.2 Example - Determining a Local Bound
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Lecture 15.2 Example 5
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“Necessary” versus “Sufficient”
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4.4 Example: The Sequential Criterion for the Absence of Uniform Continuiity
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Intellectual Need
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6.2 Uniform Convergence of a Sequence of Functions: Uniform Convergence
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6.2 Uniform Convergence of a Sequence of Functions: Pointwise Convergence
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Chapter 3: An Introduction to Topology
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2.6 The Cauchy Criterion: Cauchy Implies Convergent
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2.6 The Cauchy Criterion: Convergent Implies Cauchy
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2.6 The Cauchy Criterion: Introduction
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2.5 Subsequences and the Bolzano-Weierstrass Theorem: BW
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2.5 Subsequences and the Bolzano-Weierstrass Theorem: Subsequences
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2.4 The Monotone Convergence Theorem: MCT
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2.3 The Algebraic and Order Limit Theorems: OLT
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2.3 The Algebraic and Order Limit Theorems: ALT
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2.3 The Algebraic and Order Limit Theorems: Boundedness
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2.2 The Limit of a Sequence: Divergence
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1.5 Cardinality: Intervals
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1.5 Cardinality: The Reals and the Rationals
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1.5 Cardinality: Introduction
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1.4 The Density of Q in R: Case 3
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1.4 Consequences of Completeness: The Nested Interval Property
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1.3 Examples - Explanation of Solution to (d)
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1.3 Axiom of Completeness - Lecture 2
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Introduction to Chapter 1: Real Numbers
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Measuring Distances
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Set Theory Review
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5.3 The Mean Value Theorems: MVT
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5.3 The Mean Value Theorems: Rolle’s Theorem
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4.5 - The Intermediate Value Theorem
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4.4 Continuous Functions on Compact Sets - Proving Uniform Continuity By Theorem
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4.2 Functional Limits: The Sequential Criterion for Functional Limits
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3.3 Compact Sets: Introduction
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3.2 Open and Closed Sets: The Relationship Between Open and Closed
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3.2 Open and Closed Sets: Introduction to Closed Sets
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3.2 Open and Closed Sets: Open Sets Continued
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3.2 Open and Closed Sets: Introduction to Open Sets
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