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This volume presents the proceedings of the Second European
Conference on Computational Learning Theory (EuroCOLT '95), held in
Barcelona, Spain in March 1995.
The book contains full versions of the 28 papers accepted for
presentation at the conference as well as three invited papers. All
relevant topics in fundamental studies of computational aspects of
artificial and natural learning systems and machine learning are
covered; in particular artificial and biological neural networks,
genetic and evolutionary algorithms, robotics, pattern recognition,
inductive logic programming, decision theory, Bayesian/MDL
estimation, statistical physics, and cryptography are addressed.
This volume presents the proceedings of the 8th International
Workshop on Distributed Algorithms (WDAG '94), held on the island
of Terschelling, The Netherlands in September 1994.
Besides the 23 research papers carefully selected by the program
committee, the book contains 3 invited papers. The volume covers
all relevant aspects of distributed algorithms; the topics
discussed include network protocols, distributed control and
communication, real-time systems, dynamic algorithms,
self-stabilizing algorithms, synchronization, graph algorithms,
wait-free algorithms, mechanisms for security, replicating data,
and distributed databases.
This must-read textbook presents an essential introduction to
Kolmogorov complexity (KC), a central theory and powerful tool in
information science that deals with the quantity of information in
individual objects. The text covers both the fundamental concepts
and the most important practical applications, supported by a
wealth of didactic features. This thoroughly revised and enhanced
fourth edition includes new and updated material on, amongst other
topics, the Miller-Yu theorem, the Gacs-Kucera theorem, the
Day-Gacs theorem, increasing randomness, short lists computable
from an input string containing the incomputable Kolmogorov
complexity of the input, the Lovasz local lemma, sorting, the
algorithmic full Slepian-Wolf theorem for individual strings,
multiset normalized information distance and normalized web
distance, and conditional universal distribution. Topics and
features: describes the mathematical theory of KC, including the
theories of algorithmic complexity and algorithmic probability;
presents a general theory of inductive reasoning and its
applications, and reviews the utility of the incompressibility
method; covers the practical application of KC in great detail,
including the normalized information distance (the similarity
metric) and information diameter of multisets in phylogeny,
language trees, music, heterogeneous files, and clustering;
discusses the many applications of resource-bounded KC, and
examines different physical theories from a KC point of view;
includes numerous examples that elaborate the theory, and a range
of exercises of varying difficulty (with solutions); offers
explanatory asides on technical issues, and extensive historical
sections; suggests structures for several one-semester courses in
the preface. As the definitive textbook on Kolmogorov complexity,
this comprehensive and self-contained work is an invaluable
resource for advanced undergraduate students, graduate students,
and researchers in all fields of science.
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