| 1 | mod01lec01 - Introduction to Topology | PDF unavailable |
| 2 | mod01lec02 - Basic Set theory | PDF unavailable |
| 3 | mod01lec03 - Mathematical Logic - Part 1 | PDF unavailable |
| 4 | mod01lec04 - Mathematical Logic - Part 2 | PDF unavailable |
| 5 | mod01lec05 - Functions | PDF unavailable |
| 6 | mod01lec06 - Finite Sets - Part 1 | PDF unavailable |
| 7 | mod01lec07 - Finite Sets - Part 2 | PDF unavailable |
| 8 | mod01lec08 - Infinite Sets | PDF unavailable |
| 9 | mod01lec09 - Infinite Sets and Axiom of Choice | PDF unavailable |
| 10 | mod02lec10 - Definition of aTopology | PDF unavailable |
| 11 | mod02lec11 - Examples of different topologies: | PDF unavailable |
| 12 | mod02lec12 - Basis for a topology | PDF unavailable |
| 13 | mod02lec13 - Various topologies on the real line | PDF unavailable |
| 14 | mod02lec14 - Comparison of topologies - Part 1 : Finer and coarser topologies | PDF unavailable |
| 15 | mod02lec15 - Comparison of topologies - Part 2: Comparing the various topologies on R | PDF unavailable |
| 16 | mod02lec16 - Basis and Sub-basis for a topology | PDF unavailable |
| 17 | mod03lec17 - Various topologies: the subspace topology | PDF unavailable |
| 18 | mod02lec18 - The Product topology | PDF unavailable |
| 19 | mod02lec19 - Topologies on arbitrary Cartesian products | PDF unavailable |
| 20 | mod02lec20 - Metric topology - Part 1 | PDF unavailable |
| 21 | mod03lec21 - Metric topology - Part 2 | PDF unavailable |
| 22 | mod03lec22 - Metric topology - Part 3 | PDF unavailable |
| 23 | mod04lec23 - Closed Sets | PDF unavailable |
| 24 | mod04lec24 - Closure and Limit points | PDF unavailable |
| 25 | mod04lec25 - Continuous functions | PDF unavailable |
| 26 | mod04lec26 - Construction of continuous functions | PDF unavailable |
| 27 | mod04lec27 - Continuous functions on metric spaces - Part 1 | PDF unavailable |
| 28 | mod04lec28 - Continuous functions on metric spaces - Part 2 | PDF unavailable |
| 29 | mod05lec29 - Connectedness | PDF unavailable |
| 30 | mod05lec30 - Some conditions for Connectedness | PDF unavailable |
| 31 | mod05lec31 - Connectedness of the Real Line | PDF unavailable |
| 32 | mod05lec32 - Connectedness of a Linear Continuum | PDF unavailable |
| 33 | mod05lec33 - The Intermediate Value Theorem | PDF unavailable |
| 34 | mod06lec34 - Path-connectedness | PDF unavailable |
| 35 | mod06lec35 - Connectedness does not imply Path-connectedness - Part 1 | PDF unavailable |
| 36 | mod06lec36 - Connectedness does not imply Path-connectedness - Part 2 | PDF unavailable |
| 37 | mod06lec37 - Connected and Path-connected Components | PDF unavailable |
| 38 | mod06lec38 - Local connectedness and Local Path-connectedness | PDF unavailable |
| 39 | mod07lec39 - Compactness | PDF unavailable |
| 40 | mod07lec40 - Properties of compact spaces | PDF unavailable |
| 41 | mod07lec41 - The Heine-Borel Theorem | PDF unavailable |
| 42 | mod07lec42 - Tychonoff't theorem | PDF unavailable |
| 43 | mod07lec43 - Proof of Tychonoff's theorem - Part 1 | PDF unavailable |
| 44 | mod07lec44 - Proof of Tychonoff's theorem - Part 2 | PDF unavailable |
| 45 | mod08lec45 - Compactness in metric spaces | PDF unavailable |
| 46 | mod08lec46 - Lebesgue Number Lemma and the Uniform Continuity theorem | PDF unavailable |
| 47 | mod08lec47 - Different Kinds of Compactness | PDF unavailable |
| 48 | mod08lec48 - Equivalence of various compactness properties for Metric Spaces | PDF unavailable |
| 49 | mod08lec49 - Compactness and Sequential Compactness in arbitrary topological spaces | PDF unavailable |
| 50 | mod09lec50 - Baire Spaces | PDF unavailable |
| 51 | mod09lec51 - Properties and Examples of Baire Spaces | PDF unavailable |
| 52 | mod09lec52 - The Baire Category Theorem | PDF unavailable |
| 53 | mod09lec53 - Complete Metric Spaces and the Baire Category theorem - Part 1 | PDF unavailable |
| 54 | mod09lec54 - Complete Metric Spaces and the Baire Category theorem - Part 2 | PDF unavailable |
| 55 | mod09lec55 - Application of the Baire Category theorem | PDF unavailable |
| 56 | mod10lec56 - Regular and Normal spaces | PDF unavailable |
| 57 | mod10lec57 - Properties and examples of regular and normal spaces | PDF unavailable |
| 58 | mod10lec58 - Urysohn's Lemma | PDF unavailable |
| 59 | mod10lec59 - Proof of Urysohn's Lemma | PDF unavailable |
| 60 | mod10lec60 - Tietze Extension theorem - Part 1 | PDF unavailable |
| 61 | mod10lec61 - Tietze Extension theorem - Part 2 | PDF unavailable |
| 62 | mod11lec62 - Compactness and Completeness in Metric spaces | PDF unavailable |
| 63 | mod11lec63 - The space of continuous functions - Part 1 | PDF unavailable |
| 64 | mod11lec64 - The space of continuous functions - Part 2 | PDF unavailable |
| 65 | mod11lec65 - Equicontinuity | PDF unavailable |
| 66 | mod11lec66 - Total boundedness and Equicontinuity - Part 1 | PDF unavailable |
| 67 | mod11lec67 - Total boundedness and Equicontinuity - Part 2 | PDF unavailable |
| 68 | mod12lec68 - Topology of compact convergence - Part 1 | PDF unavailable |
| 69 | mod12lec69 - Topology of compact convergence - Part 2 | PDF unavailable |
| 70 | mod12lec70 - Equicontinuity revisited - Part 1 | PDF unavailable |
| 71 | mod12lec71 - Equicontinuity revisited - Part 2 | PDF unavailable |
| 72 | mod12lec72 - Locally compact Hausdorff spaces | PDF unavailable |
| 73 | mod12lec73 - The Arzelà- Ascoli theorem | PDF unavailable |