University of Toronto Mississauga
MAT405H5
Introduction to Topology
What was the average?
Not reported
No student has contributed a result for this offering yet.
How is it graded?
35% final
From the 2025 syllabus. 5 graded components.
How confident is this?
Unknown
A small number of terms, so read it as a range.
From the calendar
Official source · University of Toronto MississaugaSets and functions; Topology in R^n; Topological spaces; Open and closed sets; Closure and interior; Continuous functions; Quotient spaces; Connectedness and compactness; Separation axioms and related theorems.
- Exclusions
- MAT327H1MATC27H3
- Contact hours
- 36 lecture · 12 tutorial
- Total scheduled hours for the course, not per week.
Recommended preparation — not required
The calendar advises these before taking MAT405H5. You can enrol without them.
Where the marks come from
2025 syllabusExtracted from a published 2025 syllabus by deterministic parser. Components that could not be labelled are shown unresolved rather than folded into a neighbouring category.
How well we know this course
2023–2025Pyko’s archive holds 2 documents for MAT405H5, across 2 years between 2023 and 2025.
- 1
- Final exams
- 1
- Syllabi
Counts, not a library. Pyko does not host or distribute course files, and this page is not an offer to supply one — the archive is what lets these pages describe how a course is assessed.
What we don’t have yet
Source ledger
Report an error →| Claim | Source | Captured | Status |
|---|---|---|---|
| Course description, prerequisites, exclusions, contact hours | University of Toronto Mississauga | 2026-07-25 | public fact |
| Assessment weighting | Course syllabus, 2025 | 2026-07-25 | summary permitted |
| 2 archived documents, 2023-2025 | Pyko archive | 2026-07-25 | index only |
Page last verified 2026-07-25. A claim whose source moves is withdrawn before it goes stale.
Around this course
Everything above is history. Yours isn’t written yet.
Add MAT405H5 and the 2025 weighting loads with it — Pyko tracks what you've earned and solves for what the final has to be.
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