I previously published two logic books with CUP. But I recovered the copyright early in the pandemic, and as a small gesture to students in these very hard times they are now re-published as open-access PDFs, entirely free to download. They are also now available as minimum cost paperbacks using the Amazon print-on-demand system (because this produces acceptable-quality books very inexpensively).

Before I retired from the University of Cambridge, it was my greatest good fortune to have secure, decently paid, university posts for forty years in leisurely times, with almost total freedom to follow my interests wherever they meandered. Like most of my contemporaries, for much of that time I didn’t really appreciate how extraordinarily lucky I was. To give a little back by way of heartfelt thanks, I have also put together three further student-oriented books, which are again free to download. *Beginning Mathematical Logic* is developed from the earlier much-used *Teach Yourself Logic* study guide. * *

So, in a bit more detail, here they all are!

**NEW!** *Category Theory I: Notes towards a gentle introduction* (2003) is a book version of the first half of a set of much-downloaded notes. It aims to provide an accessible entry-point which doesn’t presuppose too much mathematical background.

It is available as a freely downloadable PDF. This is also a low-cost print-on-demand paperback from Amazon.

Note, however, that although there is now a printed copy, I am still thinking of this as a beta version of work in progress. Comments and corrections will be most welcome! For more info, see here.

*An Introduction to Formal Logic *was originally published by Cambridge University Press (2003, 2020). It began life as lecture notes for a course for first-year philosophers which I taught for many years.

A corrected version of the second edition is now available as a freely downloadable PDF. Many people, however, prefer if possible to work from a physical book. So you can get a print-on-demand copy of *IFL* as a very inexpensive large-format paperback from Amazon. There is also a nice but still inexpensive hardback version intended for libraries.

For more info, see here, where you will find answers to exercises etc.

*An Introduction to Gödel’s Theorems* was first published in 2007 also by Cambridge University Press, with the second edition appearing in 2013. It was published in a philosophy series, but is full of theorems — so many mathematics students should find it useful too.

A corrected version of the second edition is now available as a freely downloadable PDF. Again, for people who prefer to work from a physical book, there is a print-on-demand version as an inexpensive large format paperback.

For more info, see here where you will find further support documents.

*Gödel Without (Too Many) Tears* is a much shorter book (2020, 2022) based on the lectures I used to give to undergraduate philosophers taking the Mathematical Logic paper. My notes have been tidied-up into a book format, now in its second edition. You can think of it as a cut-down version of the longer Gödel book, aiming to highlight some of the key technical facts about the incompleteness theorems in an accessible way.

This book is again available as a PDF. There is also an *extremely* inexpensive print-on-demand book available from Amazon, and a hardback too. For more info, see here.

If you want to self-study logic, or are looking for supplementary reading before or during a university course, how do you find your way around the very large literature old and new? *Beginning Mathematical Logic* (2022) provides a study guide, giving introductory overviews of the core topics and then recommending the best books for studying these topics enjoyably and effectively.

This book too is available as a PDF. Once again, there is also a very inexpensive print-on-demand book available from Amazon