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Data Science
https://le.ac.uk/modules/2026/ec2062
Module code: EC2062 In this module you learn about numerical programming using language R, and learning the mathematical algorithm and statistical theory that underpins it.
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Student ID Card obligations
https://le.ac.uk/library/information-hub/student-id-cards/student-id-card-obligations
Obligations
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Animals in research resources
https://le.ac.uk/dbs/about/resources
Browse resources and links relating to the research conducted in the Division of Biomedical Services.
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Medical Microbiology
https://le.ac.uk/modules/2024/mb2020
Module code: MB2020 This module will cover the biology of pathogens causing major infectious diseases, such as tuberculosis, cholera, diphtheria, syphilis and others.
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Medical Microbiology
https://le.ac.uk/modules/2025/mb2020
Module code: MB2020 This module will cover the biology of pathogens causing major infectious diseases, such as tuberculosis, cholera, diphtheria, syphilis and others.
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Medical Microbiology
https://le.ac.uk/modules/2026/mb2020
Module code: MB2020 This module will cover the biology of pathogens causing major infectious diseases, such as tuberculosis, cholera, diphtheria, syphilis and others.
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French
https://le.ac.uk/languages-at-leicester/languages/french
Study French courses for all levels at The University of Leicester.
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Computational Partial Differential Equations with Applications
https://le.ac.uk/modules/2026/ma7011
Module code: MA7011 The mathematical models arising from countless physical and natural phenomena as well as social sciences such as economics and finance are based on Partial Differential Equations (PDEs).
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Computational Partial Differential Equations with Applications
https://le.ac.uk/modules/2025/ma7011
Module code: MA7011 The mathematical models arising from countless physical and natural phenomena as well as social sciences such as economics and finance are based on Partial Differential Equations (PDEs).
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Computational Partial Differential Equations with Applications
https://le.ac.uk/modules/2024/ma7011
Module code: MA7011 The mathematical models arising from countless physical and natural phenomena as well as social sciences such as economics and finance are based on Partial Differential Equations (PDEs).