Канал: Donald Timpson

Extreme Value Theorem and Mean Value Theorem - Lecture 12 (Calculus 1)

Extreme Value Theorem and Mean Value Theorem - Lecture 12 (Calculus 1)

Parallel Lines and Non-Euclidean Geometries – Lecture 10 (Geometry)

Parallel Lines and Non-Euclidean Geometries – Lecture 10 (Geometry)

Solving Exercise Problems - Lecture 4 (Logic)

Solving Exercise Problems - Lecture 4 (Logic)

Differentials, Linearization, and Related Rates - Lecture 11 (Calculus 1)

Differentials, Linearization, and Related Rates - Lecture 11 (Calculus 1)

Euclid's Elements & Constructions – Lecture 9 (Geometry)

Euclid's Elements & Constructions – Lecture 9 (Geometry)

Common Tautologies and Indirect Proof - Lecture 3 (Logic)

Common Tautologies and Indirect Proof - Lecture 3 (Logic)

Chain Rule and Implicit Differentiation - Lecture 10 (Calculus 1)

Chain Rule and Implicit Differentiation - Lecture 10 (Calculus 1)

Congruence of Triangles and Angle Inequalities – Lecture 8 (Geometry)

Congruence of Triangles and Angle Inequalities – Lecture 8 (Geometry)

Tautologies and Theory of Inference - Lecture 2 (Logic)

Tautologies and Theory of Inference - Lecture 2 (Logic)

Differentiation Rules, Rates of Change, & Derivatives of Trig Functions - Lecture 9 (Calculus 1)

Differentiation Rules, Rates of Change, & Derivatives of Trig Functions - Lecture 9 (Calculus 1)

Congruence of Angles and Triangles – Lecture 7 (Geometry)

Congruence of Angles and Triangles – Lecture 7 (Geometry)

Logical Operators and Truth Tables - Lecture 1 (Logic)

Logical Operators and Truth Tables - Lecture 1 (Logic)

Derivative at a Point & Derivative Functions - Lecture 8 (Calculus 1)

Derivative at a Point & Derivative Functions - Lecture 8 (Calculus 1)

Euclid of Alexandria – Lecture 31 (History of Philosophy)

Euclid of Alexandria – Lecture 31 (History of Philosophy)

Limits Involving Infinity or Zero, and Asymptotes - Lecture 7 (Calculus 1)

Limits Involving Infinity or Zero, and Asymptotes - Lecture 7 (Calculus 1)

Comparing and Measuring Segments – Lecture 6 (Geometry)

Comparing and Measuring Segments – Lecture 6 (Geometry)

Alexander the Great & Aristotle Review – Lecture 30 (History of Philosophy)

Alexander the Great & Aristotle Review – Lecture 30 (History of Philosophy)

Continuous Functions & Continuity at a Point - Lecture 6 (Calculus 1)

Continuous Functions & Continuity at a Point - Lecture 6 (Calculus 1)

Postulates and Definitions Concerning Congruence – Lecture 5 (Geometry)

Postulates and Definitions Concerning Congruence – Lecture 5 (Geometry)

Definition of Limits & One-Sided Limits - Lecture 5 (Calculus 1)

Definition of Limits & One-Sided Limits - Lecture 5 (Calculus 1)

Postulates and Definitions Concerning Lines – Lecture 4 (Geometry)

Postulates and Definitions Concerning Lines – Lecture 4 (Geometry)

Limits, Rates of Change, and Main Ideas of Calculus - Lecture 4 (Calculus 1)

Limits, Rates of Change, and Main Ideas of Calculus - Lecture 4 (Calculus 1)

Set Theory and Proofs – Lecture 3 (Geometry)

Set Theory and Proofs – Lecture 3 (Geometry)

Aristotle's Politics – Lecture 29 (History of Philosophy)

Aristotle's Politics – Lecture 29 (History of Philosophy)

Trig Identities, Graphs, & Theorems - Lecture 3 (Calculus 1)

Trig Identities, Graphs, & Theorems - Lecture 3 (Calculus 1)

Review Functions, Function Operations, & Graphing - Lecture 2 (Calculus 1)

Review Functions, Function Operations, & Graphing - Lecture 2 (Calculus 1)

Predicate Logic and Identity – Lecture 2 (Geometry)

Predicate Logic and Identity – Lecture 2 (Geometry)

Aristotle's Ethics – Lecture 28 (History of Philosophy)

Aristotle's Ethics – Lecture 28 (History of Philosophy)

Geometry, Trig, Sets, Relations, & Functions Review - Lecture 1 (Calculus 1)

Geometry, Trig, Sets, Relations, & Functions Review - Lecture 1 (Calculus 1)

Propositional Logic & History – Lecture 1 (Geometry)

Propositional Logic & History – Lecture 1 (Geometry)

Aristotle's Metaphysics & Psychology – Lecture 27 (History of Philosophy)

Aristotle's Metaphysics & Psychology – Lecture 27 (History of Philosophy)

Aristotle's Metaphysics & Physics – Lecture 26 (History of Philosophy)

Aristotle's Metaphysics & Physics – Lecture 26 (History of Philosophy)

Aristotle's Organon: Posterior Analytics & Science – Lecture 25 (History of Philosophy)

Aristotle's Organon: Posterior Analytics & Science – Lecture 25 (History of Philosophy)

Aristotle's Organon: Prior Analytics & Logic – Lecture 24 (History of Philosophy)

Aristotle's Organon: Prior Analytics & Logic – Lecture 24 (History of Philosophy)

Aristotle's Organon: Categories & On Interpretation – Lecture 23 (History of Philosophy)

Aristotle's Organon: Categories & On Interpretation – Lecture 23 (History of Philosophy)

Aristotle's Philosophy Summary – Lecture 22 (History of Philosophy)

Aristotle's Philosophy Summary – Lecture 22 (History of Philosophy)

Aristotle's Life – Lecture 21 (History of Philosophy)

Aristotle's Life – Lecture 21 (History of Philosophy)

Plato's Politics – Lecture 20 (History of Philosophy)

Plato's Politics – Lecture 20 (History of Philosophy)

Plato's Ethics – Lecture 19 (History of Philosophy)

Plato's Ethics – Lecture 19 (History of Philosophy)

Plato's Epistemology – Lecture 18 (History of Philosophy)

Plato's Epistemology – Lecture 18 (History of Philosophy)

Plato's Metaphysics and Life – Lecture 17 (History of Philosophy)

Plato's Metaphysics and Life – Lecture 17 (History of Philosophy)

Socrates and the Golden Age of Philosophy – Lecture 16 (History of Philosophy)

Socrates and the Golden Age of Philosophy – Lecture 16 (History of Philosophy)

The Peloponnesian Wars – Lecture 15 (History of Philosophy)

The Peloponnesian Wars – Lecture 15 (History of Philosophy)

Prodicus and Thrasymachus: Starting the Republic – Lecture 14 (History of Philosophy)

Prodicus and Thrasymachus: Starting the Republic – Lecture 14 (History of Philosophy)

Gorgias: The Nihilist – Lecture 13 (History of Philosophy)

Gorgias: The Nihilist – Lecture 13 (History of Philosophy)

Protagoras: The First Sophist – Lecture 12 (History of Philosophy)

Protagoras: The First Sophist – Lecture 12 (History of Philosophy)

The Sophists – Lecture 11 (History of Philosophy)

The Sophists – Lecture 11 (History of Philosophy)

Kurt Gödel’s Ontological Argument – Line By Line Explanation

Kurt Gödel’s Ontological Argument – Line By Line Explanation

The Atomists: Leucippus & Democritus – Lecture 10 (History of Philosophy)

The Atomists: Leucippus & Democritus – Lecture 10 (History of Philosophy)

Anaxagoras: Mind and Matter – Lecture 9 (History of Philosophy)

Anaxagoras: Mind and Matter – Lecture 9 (History of Philosophy)

Empedocles: Master of the 4 Elements – Lecture 8 (History of Philosophy)

Empedocles: Master of the 4 Elements – Lecture 8 (History of Philosophy)

The Greco-Persian Wars – Lecture 7 (History of Philosophy)

The Greco-Persian Wars – Lecture 7 (History of Philosophy)

Parmenides, Zeno, and Melissus: The Eleatics – Lecture 6 (History of Philosophy)

Parmenides, Zeno, and Melissus: The Eleatics – Lecture 6 (History of Philosophy)

Lecture 22 (Intermediate Algebra) Logarithms, Compound Interest, and Trig Functions

Lecture 22 (Intermediate Algebra) Logarithms, Compound Interest, and Trig Functions

Lecture 21 (Geometry) Trigonometric Functions and The Unit Circle

Lecture 21 (Geometry) Trigonometric Functions and The Unit Circle

Pythagoras of Samos: The Mystic Mathematician – Lecture 5 (History of Philosophy)

Pythagoras of Samos: The Mystic Mathematician – Lecture 5 (History of Philosophy)

Heraclitus of Ephesus: Everything is Becoming – Lecture 4 (History of Philosophy)

Heraclitus of Ephesus: Everything is Becoming – Lecture 4 (History of Philosophy)

Lecture 21 (Intermediate Algebra) Functions and Function Operations

Lecture 21 (Intermediate Algebra) Functions and Function Operations

Lecture 20 (Geometry) Analytic Geometry and Equations of Lines

Lecture 20 (Geometry) Analytic Geometry and Equations of Lines

Anaximander, Anaximenes, and Xenophanes – Lecture 3 (History of Philosophy)

Anaximander, Anaximenes, and Xenophanes – Lecture 3 (History of Philosophy)

Proving God (Anselm, Thomas Aquinas, and Kurt Godel’s Proofs)

Proving God (Anselm, Thomas Aquinas, and Kurt Godel’s Proofs)

Lecture 20 (Intermediate Algebra) Quadratic Equation Applications

Lecture 20 (Intermediate Algebra) Quadratic Equation Applications

Lecture 19 (Geometry) Solid Geometry or Space Geometry

Lecture 19 (Geometry) Solid Geometry or Space Geometry

Historical Context and Thales of Miletus – Lecture 2 (History of Philosophy)

Historical Context and Thales of Miletus – Lecture 2 (History of Philosophy)

Crash Course on Logic: Propositions, Predicates, Identity – Lecture 1 (History of Philosophy)

Crash Course on Logic: Propositions, Predicates, Identity – Lecture 1 (History of Philosophy)

Lecture 19 (Intermediate Algebra) Quadratic Equations and the Quadratic Formula

Lecture 19 (Intermediate Algebra) Quadratic Equations and the Quadratic Formula

Compactness & Extreme Value Theorem: Last Lecture! – Lecture 22 (Topology)

Compactness & Extreme Value Theorem: Last Lecture! – Lecture 22 (Topology)

Lecture 18 (Intermediate Algebra) Solving Quadratic Equations with Radicals and Exponents

Lecture 18 (Intermediate Algebra) Solving Quadratic Equations with Radicals and Exponents

Compactness & Open Covers – Lecture 21 (Topology)

Compactness & Open Covers – Lecture 21 (Topology)

Lecture 17 (Intermediate Algebra) Radicals and Exponents

Lecture 17 (Intermediate Algebra) Radicals and Exponents

Lecture 18 (Geometry) Centroid, Incenter, Circumcenter, and Orthocenter

Lecture 18 (Geometry) Centroid, Incenter, Circumcenter, and Orthocenter

Intermediate Value Theorem, Path Connected, & Compactness– Lecture 20 (Topology)

Intermediate Value Theorem, Path Connected, & Compactness– Lecture 20 (Topology)

Lecture 16 (Intermediate Algebra) Radicals

Lecture 16 (Intermediate Algebra) Radicals

Lecture 17 (Geometry) Angles, Arcs, and the Unit Circle

Lecture 17 (Geometry) Angles, Arcs, and the Unit Circle

Connectedness, Homeomorphisms, & IVT – Lecture 19 (Topology)

Connectedness, Homeomorphisms, & IVT – Lecture 19 (Topology)

Lecture 15 (Intermediate Algebra) Rational Expressions

Lecture 15 (Intermediate Algebra) Rational Expressions

Lecture 16 (Geometry) Limits, Circumference, and Area of Circles

Lecture 16 (Geometry) Limits, Circumference, and Area of Circles

Connected Topological Spaces – Lecture 18 (Topology)

Connected Topological Spaces – Lecture 18 (Topology)

Lecture 14 (Intermediate Algebra) Rational Expressions

Lecture 14 (Intermediate Algebra) Rational Expressions

Lecture 15 (Geometry) Circles, Regular Polygons, and Limits

Lecture 15 (Geometry) Circles, Regular Polygons, and Limits

Lecture 13 (Intermediate Algebra) Factoring

Lecture 13 (Intermediate Algebra) Factoring

Lecture 14 (Geometry) Area

Lecture 14 (Geometry) Area

Properties of Metric Spaces & Isometries – Lecture 17 (Topology)

Properties of Metric Spaces & Isometries – Lecture 17 (Topology)

Lecture 13 (Geometry) Similar Triangles and the Pythagorean Theorem

Lecture 13 (Geometry) Similar Triangles and the Pythagorean Theorem

Lecture 12 (Intermediate Algebra) Factoring

Lecture 12 (Intermediate Algebra) Factoring

Metric Spaces – Lecture 16 (Topology)

Metric Spaces – Lecture 16 (Topology)

Lecture 11 (Intermediate Algebra) Midterm Review, No New Material

Lecture 11 (Intermediate Algebra) Midterm Review, No New Material

Lecture 12 (Geometry) Parallel Lines and the Pythagorean Theorem

Lecture 12 (Geometry) Parallel Lines and the Pythagorean Theorem

Continuity & Homeomorphisms – Lecture 15 (Topology)

Continuity & Homeomorphisms – Lecture 15 (Topology)

Continuity and the Epsilon-Delta Definition – Lecture 14 (Topology)

Continuity and the Epsilon-Delta Definition – Lecture 14 (Topology)

Lecture 11 (Geometry) Euclid's Elements, Constructions, and Non-Euclidean Geometries

Lecture 11 (Geometry) Euclid's Elements, Constructions, and Non-Euclidean Geometries

Product and Quotient Space Topologies – Lecture 13 (Topology)

Product and Quotient Space Topologies – Lecture 13 (Topology)

Lecture 10 (Geometry) Right Angles, Angle Inequalities, and Exterior Angles

Lecture 10 (Geometry) Right Angles, Angle Inequalities, and Exterior Angles

Lecture 10 (Intermediate Algebra) Adding, Multiplying, and Dividing Polynomials

Lecture 10 (Intermediate Algebra) Adding, Multiplying, and Dividing Polynomials

Subspace & Product Topologies – Lecture 12 (Topology)

Subspace & Product Topologies – Lecture 12 (Topology)

Lecture 9 (Intermediate Algebra) Properties of Exponents

Lecture 9 (Intermediate Algebra) Properties of Exponents

Lecture 9 (Geometry) Congruent Triangles

Lecture 9 (Geometry) Congruent Triangles

Lecture 8 (Intermediate Algebra) Solving Systems of Equations

Lecture 8 (Intermediate Algebra) Solving Systems of Equations

Lecture 8 (Geometry) Congruent Angles

Lecture 8 (Geometry) Congruent Angles

Lecture 7 (Intermediate Algebra) Solving Systems of Equations

Lecture 7 (Intermediate Algebra) Solving Systems of Equations

Lecture 7 (Geometry) Comparing and Measuring Segments

Lecture 7 (Geometry) Comparing and Measuring Segments

Lecture 6 (Intermediate Algebra) Test Review, No New Material

Lecture 6 (Intermediate Algebra) Test Review, No New Material

Lecture 6 (Geometry) Comparing and Measuring Segments

Lecture 6 (Geometry) Comparing and Measuring Segments

Limit Points & Boundaries – Lecture 11 (Topology)

Limit Points & Boundaries – Lecture 11 (Topology)

Lecture 5 (Intermediate Algebra) Solving Inequalities and Absolute Value inequalities

Lecture 5 (Intermediate Algebra) Solving Inequalities and Absolute Value inequalities

Lecture 5 (Geometry) Postulates and Definitions Concerning Congruence

Lecture 5 (Geometry) Postulates and Definitions Concerning Congruence

Interior and Closure of Sets – Lecture 10 (Topology)

Interior and Closure of Sets – Lecture 10 (Topology)

Lecture 4 (Geometry) Postulates and Definitions Concerning Lines

Lecture 4 (Geometry) Postulates and Definitions Concerning Lines

Lecture 4 (Intermediate Algebra) Graphs and Equations of Lines

Lecture 4 (Intermediate Algebra) Graphs and Equations of Lines

Closed Sets – Lecture 9 (Topology)

Closed Sets – Lecture 9 (Topology)

Lecture 3 (Intermediate Algebra) Linear Equations, Absolute Value Equations, and Applications

Lecture 3 (Intermediate Algebra) Linear Equations, Absolute Value Equations, and Applications

Lecture 3 (Geometry) Set Theory

Lecture 3 (Geometry) Set Theory

Basis for a Topology – Lecture 8 (Topology)

Basis for a Topology – Lecture 8 (Topology)

Lecture 2 (Intermediate Algebra) Solving Linear Equations

Lecture 2 (Intermediate Algebra) Solving Linear Equations

Lecture 2 (Geometry) Predicate Logic and Logic with Identity

Lecture 2 (Geometry) Predicate Logic and Logic with Identity

Basis for a Topology – Lecture 7 (Topology)

Basis for a Topology – Lecture 7 (Topology)

Lecture 1 (Intermediate Algebra) Integers, Rationals, Order of Operations, and Properties of Algebra

Lecture 1 (Intermediate Algebra) Integers, Rationals, Order of Operations, and Properties of Algebra

Lecture 1 (Geometry) History and Propositional Logic

Lecture 1 (Geometry) History and Propositional Logic

Open Sets – Lecture 6 (Topology)

Open Sets – Lecture 6 (Topology)

Functions & Open Sets in a Topology – Lecture 5 (Topology)

Functions & Open Sets in a Topology – Lecture 5 (Topology)

Relations and Functions – Lecture 4 (Topology)

Relations and Functions – Lecture 4 (Topology)

Set Theoretical Relations – Lecture 3 (Topology)

Set Theoretical Relations – Lecture 3 (Topology)

Axiomatic Set Theory & Intro to Topology – Lecture 2 (Topology)

Axiomatic Set Theory & Intro to Topology – Lecture 2 (Topology)

Axiomatic Set Theory – Lecture 1 (Topology)

Axiomatic Set Theory – Lecture 1 (Topology)

Lecture 12 (Logic) Theory of Definition and Intro to Set Theory

Lecture 12 (Logic) Theory of Definition and Intro to Set Theory

Lecture 11 (Logic) Proofs with Axioms of Arithmetic and Dividing by 0

Lecture 11 (Logic) Proofs with Axioms of Arithmetic and Dividing by 0

Lecture 10 (Logic) Axioms of Arithmetic

Lecture 10 (Logic) Axioms of Arithmetic

Lecture 9 (Logic) Theorems of Logic and Group Theory

Lecture 9 (Logic) Theorems of Logic and Group Theory

Lecture 8 (Logic) Interchanging Quantifiers and Introducing Identity

Lecture 8 (Logic) Interchanging Quantifiers and Introducing Identity

Lecture 7 (Logic) Validity, Consistency, and Independence of Axioms

Lecture 7 (Logic) Validity, Consistency, and Independence of Axioms

Lecture 6 (Logic) Axiomatic System Example

Lecture 6 (Logic) Axiomatic System Example

Lecture 21 (Discrete Math) Trigonometry Identities

Lecture 21 (Discrete Math) Trigonometry Identities

Lecture 5 (Logic) Inference with Quantifiers and an Axiomatic System

Lecture 5 (Logic) Inference with Quantifiers and an Axiomatic System

Lecture 20 (Discrete Math) Trig Review with Basic Definitions and the Unit Circle

Lecture 20 (Discrete Math) Trig Review with Basic Definitions and the Unit Circle

Lecture 4 (Logic) Terms, Predicates, and Quantifiers

Lecture 4 (Logic) Terms, Predicates, and Quantifiers

Lecture 3 (Logic) Common Tautologies and Indirect Proof

Lecture 3 (Logic) Common Tautologies and Indirect Proof

Lecture 2 (Logic) Tautologies and Theory of Inference

Lecture 2 (Logic) Tautologies and Theory of Inference

Lecture 19 (Discrete Math) Number Theory, Modular Arithmetic, and Factoring

Lecture 19 (Discrete Math) Number Theory, Modular Arithmetic, and Factoring

Lecture 1 (Logic) Logical Operators and Truth Tables

Lecture 1 (Logic) Logical Operators and Truth Tables

Lecture 18 (Discrete Math) Number Theory, GCD, and Modular Arithmetic

Lecture 18 (Discrete Math) Number Theory, GCD, and Modular Arithmetic

Lecture 18 (Computation Theory) Undecidable Problems and Mapping Reducibility

Lecture 18 (Computation Theory) Undecidable Problems and Mapping Reducibility

Lecture 17 (Discrete Math) Number Theory and Dividing

Lecture 17 (Discrete Math) Number Theory and Dividing

Lecture 16 (Discrete Math) Probability, Expectation, and Variance

Lecture 16 (Discrete Math) Probability, Expectation, and Variance

Lecture 15 (Discrete Math) Probability, Random Variables, and Expectation

Lecture 15 (Discrete Math) Probability, Random Variables, and Expectation

Lecture 17 (Computation Theory) Reducibility and Undecidable Problems

Lecture 17 (Computation Theory) Reducibility and Undecidable Problems

Lecture 14 (Discrete Math) Probability, Events, Conditional Probability and Independence

Lecture 14 (Discrete Math) Probability, Events, Conditional Probability and Independence

Lecture 13 (Discrete Math) Probabilities and Sample Spaces

Lecture 13 (Discrete Math) Probabilities and Sample Spaces

Lecture 16 (Computation Theory) Decidability and Undecidability

Lecture 16 (Computation Theory) Decidability and Undecidability

Lecture 12 (Discrete Math) Permutations

Lecture 12 (Discrete Math) Permutations

Lecture 11 (Discrete Math) Functions and Function Composition

Lecture 11 (Discrete Math) Functions and Function Composition

Lecture 15 (Computation Theory) Decidable and Undecidable Languages

Lecture 15 (Computation Theory) Decidable and Undecidable Languages

Lecture 14 (Computation Theory) Church-Turing Thesis and the Definition of an Algorithm

Lecture 14 (Computation Theory) Church-Turing Thesis and the Definition of an Algorithm

Lecture 10 (Discrete Math) Smallest Counterexample and Induction

Lecture 10 (Discrete Math) Smallest Counterexample and Induction

Lecture 13 (Computation Theory) Turing Machine Variants

Lecture 13 (Computation Theory) Turing Machine Variants

Test Review and HW (Discrete Math)

Test Review and HW (Discrete Math)

Lecture 9 (Discrete Math) Proof by Contradiction

Lecture 9 (Discrete Math) Proof by Contradiction

Lecture 8 (Discrete Math) Binomial Coefficients and Theorem

Lecture 8 (Discrete Math) Binomial Coefficients and Theorem

Lecture 7 (Discrete Math) Equivalence Relations and Partitions

Lecture 7 (Discrete Math) Equivalence Relations and Partitions

Lecture 12 (Computation Theory) Turing Machines

Lecture 12 (Computation Theory) Turing Machines

Lecture 6 (Discrete Math) Relations

Lecture 6 (Discrete Math) Relations

Lecture 5 (Discrete Math) Set Operations and Combinatorial Proofs

Lecture 5 (Discrete Math) Set Operations and Combinatorial Proofs

Lecture 4 (Discrete Math) Factorial, Sets, and Quantifiers

Lecture 4 (Discrete Math) Factorial, Sets, and Quantifiers

Lecture 11 (Computation Theory) Pumping Lemma, Non-Context-Free Languages, and Review

Lecture 11 (Computation Theory) Pumping Lemma, Non-Context-Free Languages, and Review

Lecture 3 (Discrete Math) Lists

Lecture 3 (Discrete Math) Lists

Lecture 2 (Discrete Math) Proof, Counterexample, and Boolean Algebra

Lecture 2 (Discrete Math) Proof, Counterexample, and Boolean Algebra

Substituting (Algebra 2)

Substituting (Algebra 2)

Lecture 10 (Computation Theory) Pushdown Automata, Non-Context-Free Languages, and Pumping Lemma 2.0

Lecture 10 (Computation Theory) Pushdown Automata, Non-Context-Free Languages, and Pumping Lemma 2.0

Lecture 1 (Discrete Math) Reasoning, Definitions, and Theorems

Lecture 1 (Discrete Math) Reasoning, Definitions, and Theorems

Lecture 9 (Computation Theory) Context-Free Grammars and Pushdown Automata

Lecture 9 (Computation Theory) Context-Free Grammars and Pushdown Automata

Lecture 8 (Computation Theory) Pumping Lemma, Right Linear Grammars, and Context-Free Grammars

Lecture 8 (Computation Theory) Pumping Lemma, Right Linear Grammars, and Context-Free Grammars

Lecture 7 (Computation Theory) Regular Expressions and the Pumping Lemma

Lecture 7 (Computation Theory) Regular Expressions and the Pumping Lemma

Lecture 6 (Computation Theory) Nondeterministic Finite Automata and Regular Expressions

Lecture 6 (Computation Theory) Nondeterministic Finite Automata and Regular Expressions

Lecture 5 (Computation Theory) Nondeterministic Finite Automata

Lecture 5 (Computation Theory) Nondeterministic Finite Automata

Lecture 4 (Computation Theory) Finite Automata

Lecture 4 (Computation Theory) Finite Automata

Lecture 3 (Computation Theory) Graph Theory and Finite Automata

Lecture 3 (Computation Theory) Graph Theory and Finite Automata

Lecture 2 (Computation Theory) Set Theory and Functions

Lecture 2 (Computation Theory) Set Theory and Functions

Lecture 1 (Computation Theory) Propositional and Predicate Logic

Lecture 1 (Computation Theory) Propositional and Predicate Logic

Lecture 25 (Physics) Bonus

Lecture 25 (Physics) Bonus

Lecture 24 (Physics) Bonus

Lecture 24 (Physics) Bonus

Lecture 12 (College Algebra)

Lecture 12 (College Algebra)

Lecture 23 (Physics)

Lecture 23 (Physics)

Lecture 22 (Physics)

Lecture 22 (Physics)

Lecture 11 (College Algebra)

Lecture 11 (College Algebra)

Lecture 21 (Physics)

Lecture 21 (Physics)

Lecture 10 (College Algebra)

Lecture 10 (College Algebra)

Lecture 20 (Physics)

Lecture 20 (Physics)

Lecture 19 (Physics)

Lecture 19 (Physics)

Lecture 9 (College Algebra)

Lecture 9 (College Algebra)

Lecture 12 (Physics)

Lecture 12 (Physics)

Lecture 18 (Physics)

Lecture 18 (Physics)

Lecture 17 (Physics)

Lecture 17 (Physics)

Lecture 16 (Physics)

Lecture 16 (Physics)

Lecture 8 (College Algebra)

Lecture 8 (College Algebra)

Lecture 15 (Physics)

Lecture 15 (Physics)

Lecture 14 (Physics)

Lecture 14 (Physics)

Lecture 7 (College Algebra)

Lecture 7 (College Algebra)

Lecture 13 (Physics)

Lecture 13 (Physics)

Lecture 6 (College Algebra)

Lecture 6 (College Algebra)

Lecture 5 (College Algebra)

Lecture 5 (College Algebra)

Lecture 11 (Physics)

Lecture 11 (Physics)