Book D Basics

Entering the weird and wonderful world of metric spaces. Your life will never be the same again!

Analysis revision

Fun lecture I gave at M203 summerschool covering most of Chapter 13. Includes the story of how I killed my friend Nigel.

Mixed metric

How to find Cl, Int and Bd with a scary metric.

Tutorial handouts + formative notes

Placeholder

Book E Rings and fields

Book E Basics

My take on what this book is about.

Hierarchy of domains

Like the pickie on HB p96 (but more gorgeous) with brief notes on the properties of each domain. There's a version in the folder which prints better than the gorgeous one.

Tutorial handouts

Placeholder

Book F basics

Brief intro to the very last book - ending on a high.

Non-Euclidean spaces

A few reminders of spaces of sequences & functions

The three Cs

Pickie to summarise (very briefly) how connectedness, compactness and completeness relate to each other

Tutorial questions notes and slides.

Placeholder

Core & non-core stuff

Copied from the planner to make it easy to print

Proving things

General advice on finding and presenting proofs, and a summary of standard strategies.

Geometric series

Cribsheet to remind you of some standard results.

Health warning: This is not official Open University material. All errors, misconceptions and misleading statements are my very own

Book A Basics

Very short intro notes / tips for each chapter in this book.

TMA01 notes

A few tips, mainly about the formative questions

Tutorial handouts

Dayschool slides, questions, solutions/notes from a previous year.

Book B Basics

Very brief notes, warnings and enthusiasms to get you in the mood for this block.

Notes folder, containing:

1) Summaries of basic stuff,

2) Dicyclic groups note,

3) D6 - the full Monty (everything applied to D6)

4) Direct products

Tutorial handouts

Dayschool from 2017, updated to include extra stuff from 1 Dec 2018 as well.

Book C Numbers and rings

Book C Basics

Usual brief meander through the topics in each chapter of this block

From Ring to Field

The hierarchy; each entity is a subset of the previous one. This will be expanded in Book E.

Tutorial handouts

Placeholder

Revision tutorials

Placeholder

My exam solutions

This is totally unofficial. Not to be relied upon. Updated 3/5/2018

Do not read until you've had a serious go at the paper yourself.