This module will introduce diagnosis and management of incomitant mechanical and myogenic cases. It will also introduce you to both quantitative and...

This module will introduce diagnosis and management of incomitant mechanical and myogenic cases. It will also introduce you to both quantitative and qualitative statistics and research methods. The module will cover:

Clinical:

Enhanced Orthoptic assessment of incomitant aetiologies – Hess/Lees, Uniocular Fields Of Fixation, field of Binocular Single Vision which will allow any progression, recovery, pre and post-operative patient outcomes to be monitored appropriately.
	Knowledge, aetiology, documentation and management of nystagmus both congenital and acquired
	Surgical and nonsurgical management of incomitant cases
	Neuroorthoptics including stroke, supra/infranuclear eye movement disorders
	Complex strabismus and ocular motility defects
	Opportunity to practice assessments in-house.

This is the overall result for the end of year 6 summative examination which comprises a written and a clinical assessment.

This is the overall result for the end of year 5 summative examination which comprises a written and a clinical assessment.

This is the overall result for the end of year 4 summative examination which comprises a written and a clinical assessment.

This is the overall result for the end of year 2 summative examination which comprises a written and a practical assessment.

This is the overall result for the end of year 1 summative examination which comprises a written and a practical assessment.

Measure theory and theory of the integral developed by Lebesgue at the beginning of this century found numerous applications in other branches of pure and...

Measure theory and theory of the integral developed by Lebesgue at the beginning of this century found numerous applications in other branches of pure and applied mathematics, for example in the theory of (partial) differential equations, functional analysis and fractal geometry; it is used to give mathematical foundation to probability theory and statistics, and on the real line it gives a natural extension of the Riemann integral which allows for better understanding of the fundamental relations between differentiation and integration. This course provides the essential foundations of this important aspect of mathematical analysis. Normal prerequisites are MATH0003 (previously MATH1101), MATH0004 (previously MATH1102) and MATH0051 (previously MATH7102).