- a conference series (and links to related conferences and workshops)
- a list of members (including references to homepages and email addresses)
- a mailing list
- a bibliography.

- Vasco Brattka, chair (Munich, Germany and Cape Town, South Africa)
- Peter Hertling (Munich, Germany)
- Akitoshi Kawamura (Kyoto, Japan)
- Klaus Weihrauch (Hagen, Germany)
- Ning Zhong (Cincinnati, USA)
- Martin Ziegler (Daejeon, Republic of Korea)

Most mathematical models in physics and engineering, however,
are based on the real number concept. Thus, a computability
theory and a complexity theory over the real numbers and over
more general continuous data structures is needed. Despite
remarkable progress in recent years many important fundamental
problems have not yet been studied, and presumably numerous
unexpected and surprising results are waiting to be detected.

Scientists working in the area of computation on real-valued
data come from different fields, such as theoretical computer
science, domain theory, logic, constructive mathematics,
computer arithmetic, numerical mathematics and all branches
of analysis. The conference provides a unique opportunity for
people from such diverse areas to meet, present work in progress
and exchange ideas and knowledge.

The topics of interest include foundational work on various models and approaches for describing computability and complexity over the real numbers. They also include complexity-theoretic investigations, both foundational and with respect to concrete problems, and new implementations of exact real arithmetic, as well as further developments of already existing software packages. We hope to gain new insights into computability-theoretic aspects of various computational questions from physics and from other fields involving computations over the real numbers.

- Computable analysis
- Complexity on real numbers
- Constructive analysis
- Domain theory and analysis
- Theory of representations
- Computable numbers, subsets and functions
- Randomness and computable measure theory
- Models of computability on real numbers
- Realizability theory and analysis
- Reverse analysis
- Real number algorithms
- Implementation of exact real number arithmetic