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Curricular information is subject to change
The student should learn how to recognize, manipulate and apply the foundational concepts of metric analysis: metric spaces and metrics; isometries; the distance between points and sets; the diameter of a set; the boundary, closure and interior of sets; balls; open and closed sets; density; the topology of a metric space; convergence of sequences; continuity of functions; Cauchy sequences; completeness and a selection of additional topics that will be covered in the course (for example, isolated points and accumulation points, fixed point theorems, compactness, connectedness).
Student Effort Type | Hours |
---|---|
Lectures | 18 |
Practical | 11 |
Specified Learning Activities | 44 |
Autonomous Student Learning | 41 |
Total | 114 |
The student is required to have attained the learning outcomes of a module in elementary real analysis such as MATH10320, which includes the rigorous definitions of the convergence of a sequence of real numbers and the continuity of a function on the real numbers.
All questions about eligibility should be addressed to the module coordinator.
Description | Timing | Component Scale | % of Final Grade | ||
---|---|---|---|---|---|
Continuous Assessment: In-trimester assignments | Unspecified | n/a | Standard conversion grade scale 40% | No | 30 |
Examination: Written examination | 2 hour End of Trimester Exam | No | Standard conversion grade scale 40% | No | 70 |
Resit In | Terminal Exam |
---|---|
Spring | Yes - 2 Hour |
• Group/class feedback, post-assessment
Not yet recorded.
Name | Role |
---|---|
Dr Myrto Manolaki | Lecturer / Co-Lecturer |
Konstantinos Maronikolakis | Tutor |