Professionalism can help build trust between dietitians and service users.

The module will be taught across terms 1, 2 &amp; 3 of the first year of the...

Professional Practice in Dietetics 1 (MEDC0137)

The module will cover:


	The Mediterranean in 1050
	The origins and ideology of the First Crusade
	The Muslim reaction to the arrival of the Franks
	Frankish...

The Crusades...a Clash of Civilizations (MDVL0071)

The module will cover:

The Mediterranean in 1050
	The origins and ideology of the First Crusade
	The Muslim reaction to the arrival of the Franks
	Frankish settlement in the eastern Mediterranean
	Trade and commerce in the twelfth and thirteenth centuries
	Crusader castles and Muslim military architecture
	The Third Crusade and the growth of Jihadi sentiment in the Islamic world
	Usama ibn Munqidh and his writing.
	The thirteenth century: Mongols, Mamluks and Amenians.
	Why did the Crusades fail?

MATHEMATICS. NUMBER THEORY|PRIME NUMBER THEOREM

Prime numbers have fascinated humans for millennia, and one of their cardinal mysteries is their irregular distribution on the number line. One of the great...

Prime Numbers and their Distribution (MATH0083)

Prime numbers have fascinated humans for millennia, and one of their cardinal mysteries is their irregular distribution on the number line. One of the great theorems is mathematics is the Prime Number Theorem, which gives an asymptotic estimate for the number of primes less than a given bound. A simple yet detailed proof of the Prime Number Theorem is the capstone goal of this course.

For a detailed investigation on prime numbers, we will need to build up some tools. The main objects of study in this course are functions of number-theoretic origin, i.e. arithmetic functions. A good deal of the course will be spent building up techniques for estimating sums of arithmetic functions and showing their equivalence with Dirichlet series. The latter allows us to bring to bear powerful techniques from real and complex analysis on the study of arithmetic functions. These tools will lead us to clear proofs of Dirichlet's theorem on primes in arithmetic progressions and the Prime Number Theorem.