Undergraduate: Level 4
Sunday 17 January 2021
Friday 26 March 2021
14 July 2020
Requisites for this module
BSC L1G2 Economics and Mathematics (Including Placement Year),
BSC LG11 Economics and Mathematics,
BSC LG18 Economics and Mathematics (Including Foundation Year),
BSC LG1C Economics and Mathematics (Including Year Abroad),
BSC G100 Mathematics,
BSC G102 Mathematics (Including Year Abroad),
BSC G103 Mathematics (Including Placement Year),
BSC G104 Mathematics (Including Foundation Year),
BSC 5B43 Statistics (Including Year Abroad),
BSC 9K12 Statistics,
BSC 9K13 Statistics (Including Placement Year),
BSC 9K18 Statistics (Including Foundation Year),
BSC G1G4 Mathematics with Computing (Including Year Abroad),
BSC G1G8 Mathematics with Computing (Including Foundation Year),
BSC G1GK Mathematics with Computing,
BSC G1IK Mathematics with Computing (Including Placement Year),
BSC G1F3 Mathematics with Physics,
BSC G1F4 Mathematics with Physics (Including Placement Year),
BSC GCF3 Mathematics with Physics (Including Year Abroad),
BSC I1G3 Data Science and Analytics,
BSC I1G3CE Data Science and Analytics,
BSC I1GB Data Science and Analytics (Including Placement Year),
BSC I1GBCE Data Science and Analytics (Including Placement Year),
BSC I1GC Data Science and Analytics (Including Year Abroad),
BSC I1GF Data Science and Analytics (Including Foundation Year),
MSCIG199 Mathematics and Data Science
This module gives an introduction to the mathematics of sets and relations, and also mathematicsal proof techniques, including prrof by induction. For students outside of the Department, an appropriate A level in Mathematics (or equivalent) is required for this module. If you are unsure whether you meet this criteria please contact email@example.com before attempting to enrol.
This module introduces two essential tools needed to study mathematics: sets (including relations) and logic (including proof by induction).
On completion of this module students should have a basic knowledge of sets and relations together with an appreciation of mathematical proof techniques, including proof by induction.
This module introduces sets and relations on sets, including composition of binary relations, equivalence relations and partial orders, countable and uncountable sets, proof by induction, recursion and logic.
Teaching will be delivered in a way that blends face-to-face classes, for those students that can be present on campus, with a range of online lectures, teaching, learning and collaborative support.
This module does not appear to have any essential texts. To see non-essential items, please refer to the module's reading list.
Assessment items, weightings and deadlines
|Coursework / exam
||90 minutes during Summer (Main Period) (Main)
Module supervisor and teaching staff
Dr Georgios Amanatidis, email: firstname.lastname@example.org.
Dr Georgios Amanatidis, Dr Alexei Vernitski & Professor Chris Saker
Dr Georgios Amanatidis (email@example.com), Dr Alexei Vernitski (firstname.lastname@example.org), Professor Chris Saker (email@example.com)
No external examiner information available for this module.
Available via Moodle
No lecture recording information available for this module.
* Please note: due to differing publication schedules, items marked with an asterisk (*) base their information upon the previous academic year.
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