Harold Cohen

Harold Cohen, tireless computer art pioneer dies at 87   Harold Cohen at the Tate (1983) Aaron image in background   Harold Cohen died at 87 in his studio on 27th April 2016 in Encintias California, USA.The first time I hear...


Dancing with Pixies?...

At TEDx Tottenham, London Mark Bishop (the former chair of the Society) demonstrates that if the ongoing EU flagship science project - the 1.6 billion dollar "Human Brain Project” - ultimately succeeds in understanding all as...


Computerised Minds. ...

A video sponsored by the society discusses Searle's Chinese Room Argument (CRA) and the heated debates surrounding it. In this video, which is accessible to the general public and those with interest in AI, Olly's Philosophy Tube ...


Erden in AI roundtab...

On Friday 4th September, philosopher and AISB member Dr Yasemin J Erden, participated in an AI roundtable at Second Home, hosted by Index Ventures and SwiftKey.   Joining her on the panel were colleagues from academia and indu...


AISB Convention 2016

The AISB Convention is an annual conference covering the range of AI and Cognitive Science, organised by the Society for the Study of Artificial Intelligence and Simulation of Behaviour. The 2016 Convention will be held at the Uni...


Bishop and AI news

Stephen Hawking thinks computers may surpass human intelligence and take over the world. This view is based on the ideology that all aspects of human mentality will eventually be realised by a program running on a suitable compu...


Connection Science

All individual members of The Society for the Study of Artificial Intelligence and Simulation of Behaviour have a personal subscription to the Taylor Francis journal Connection Science as part of their membership. How to Acce...


Al-Rifaie on BBC

AISB Committee member and Research Fellow at Goldsmiths, University of London, Dr Mohammad Majid al-Rifaie was interviewed by the BBC (in Farsi) along with his colleague Mohammad Ali Javaheri Javid on the 6 November 2014. He was a...


AISB YouTube Channel

The AISB has launched a YouTube channel: http://www.youtube.com/user/AISBTube (http://www.youtube.com/user/AISBTube). The channel currently holds a number of videos from the AISB 2010 Convention. Videos include the AISB round t...



AISB opportunities Bulletin Item

PhD Studentships at University of Kent

Funding is available for the following five PhD studentships within
the TCS group at the University of Kent. Applicants should contact the
project supervisor directly for further details.

Project Supervisor: Dr Eerke Boiten (E.A.Boiten@kent.ac.uk)
Project Title: Reasoning about Scratch Cards

Scratch cards are used widely in lotteries and games, and recently
also in e-voting protocols. However, public confidence in e-voting is
very low. This research project can make a difference by developing
mathematical and logical abstractions of scratch cards that allow
formal reasoning, and consequently watertight proofs of the security of
protocols using them. This would be a great project if you are interested
in practical symbolic reasoning; knowledge of security, cryptography,
formal methods, probability, or logics would be a bonus.

Project Supervisor: Dr Olaf Chitil (O.Chitil@kent.ac.uk)
Project Title: Tracing Functional Programs with Hat

Hat (www.haskell.org/hat) is a sophisticated tool for locating faults in
Haskell programs. Hat consists of a trace generation system plus various
tools for viewing a trace. The aim of the research project is to improve
Hat by both extending it and easing its application in practise: (1)
Apply several theoretical results of a recent EPSRC project on tracing
in Hat (e.g. algorithmic debugging with functions as finite maps). (2)
Integrate the trace generator of Hat into the byte code interpreter
of the Glasgow Haskell system (GHC). (3) Enable traced code to call
and be called from unmodified non-tracing code, such that Hat can use
pre-compiled libraries of GHC.

Project Title: The Essence of Transfinite Reductions
Project Supervisor: Dr Stefan Kahrs (S.M.Kahrs@kent.ac.uk)

Infinitary Rewriting is an area of Term Rewriting in which research has
studied infinitary terms and infinitary reductions. While the notion of
infinitary terms is fairly settled, the existing notions of infinitary
reduction leave a lot to be desired - the definitions are suspiciously
complicated, the established results less than impressive. Thus, there
appears to be a lot of room for improvement. There are different angles
that are worth exploring. Firstly, there are several alternative ways
to define transfinite reductions. Secondly, one would hope that some of
these alternative ways lead to good properties of transfinite reduction.
Thirdly, it is not even a priori clear what would constitute such a
good property.

Project Title: Finding Security Bugs in x86 code
Project Supervisor: Dr Andy King (A.M.King@kent.ac.uk)

The project will investigate how security vulnerabilities can be
automatically located in x86 code. Rather than trap a fault when it occurs
as the program is running, the project will devise compile-time techniques
for locating faults before the program is executed.  The project will
apply techniques from compiling, constraint solving and semantics,
though the applicant need not have expertise in all these fields.

Project Title: Refactoring Proofs
Project Supervisor: Prof Simon Thompson (S.J.Thompson@kent.ac.uk)

Refactoring allows the programmer to modify the design or structure of
a program without changing its behaviour. Recent work in the Functional
Programming group at Kent has developed refactoring systems for Haskell 98
(HaRe) and Erlang (Wrangler). Programming and proof have much in common,
and indeed under the "propositions as types" analogy, they are different
views of the same objects. The aim of this project is to explore how
refactoring can be incorporated into proof development systems, and will
combine theoretical work, implementation and usability analysis to ensure
that the results will be of value to users of proof assistants. The aim
of this project is to investigate refactoring for proofs.