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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 boundary, closure and interior of sets; open and closed sets and balls; the topology of a metric space, convergence of sequences and continuity of functions; Cauchy sequences; compactness, completeness, fixed point theorems and a selection of additional topics as covered in the course (for example, normed vector spaces, isolated points and accumulation points, the diameter of a set, connectedness).
|Student Effort Type||Hours|
|Specified Learning Activities||
|Autonomous Student Learning||
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||
|Examination: Written examination||2 hour End of Trimester Exam||No||Standard conversion grade scale 40%||No||
|Resit In||Terminal Exam|
|Spring||Yes - 2 Hour|
• Group/class feedback, post-assessment
Not yet recorded.
|Dr Myrto Manolaki||Lecturer / Co-Lecturer|
|Lecture||Offering 1||Week(s) - Autumn: All Weeks||Mon 12:00 - 12:50|
|Tutorial||Offering 1||Week(s) - Autumn: All Weeks||Mon 16:00 - 16:50|
|Lecture||Offering 1||Week(s) - Autumn: All Weeks||Wed 14:00 - 14:50|