| Books Discussing Cantor's Transfinite Cardinals | |||||
| Title | Author | Pub Date | Publisher | Amazon Rank | Description |
| Bridges to Infinity: The Human side of Mathematics | Guillen | 1985 | Tarcher | 873,059 | This book does broach the subject of higher infinities, but is full of errors and was not well received. |
| Cantorian Set Theory and Limitation of Size | Michael Hallett | 1988 | Clarendon Press | 2,189,096 | This is an excellent treatment of the history and philosophy of Cantor's work (one of several available in the market today), which treats mathematical issues, including Cantor's transfinite cardinals, in a primarily descriptive way. |
| From Here to Infinity | Ian Stewart | 1996 | Oxford University Press, USA | 55,317 | Discusses higher infinities, but also touches on many other areas of mathematics. |
| Introduction to the History of Mathematics | Howard Eves | 1976 | Holt, Rinehart, Winston | 22,866 | One of many excellent and scholarly works on the history of mathematics, which includes actual mathematical discussions to elucidate the historical account. Cantor's work is mentioned in the final chapter. |
| The Diagonal Infinity: Problems of Multiple Scales | H. M. Hubey | 1998 | World Scientific Publishing Company | 1,258,122 | Gives a good treatment of higher infinities and Godel's work. Introduces mathematical philosophies. One of the deeper works of this category. |
| The Mathematics of Infinity: A Guide to Great Ideas | Theodore G. Faticoni | 2006 | Wiley-Interscience | 1,421,066 | Discusses transfinite cardinals in a systematic, mathermatical way. |