stuhlmueller + algorithms   23

Homotopy Continuation (pdf)
Homotopy continuation is an approach to solving a system of equations by annealing between the solution of a known system and the system of interest.
mathematics  polynomials  algorithms 
january 2011 by stuhlmueller
Langton's ant
A two-dimensional Turing machine with a very simple set of rules but complicated emergent behavior.
turing  machine  algorithms  emergence  compsci 
may 2008 by stuhlmueller
Analytic Combinatorics
Tries to provide a unified treatment of analytic methods in combinatorics. Might be important to know how to create "averages" of combinatorially exploding things.
math  combinatorics  algorithms  compsci 
september 2007 by stuhlmueller
How to Write a Spelling Corrector
Peter Norvig shows how to achieve 80 to 90% accuracy for English spelling correction in 20 lines of python code.
python  statistics  linguistics  algorithms  probabilitytheory 
april 2007 by stuhlmueller
John's Combinatory Logic Playground
"This design of a minimalistic universal computer was motivated by my desire to come up with a concrete definition of Kolmogorov Complexity, which studies randomness of individual objects."
compsci  complexity  algorithms  programming 
april 2007 by stuhlmueller
Shor, I’ll do it (Scott Aaronson)
Explains Shor’s algorithm (a quantum algorithm for factoring) without using a single ket sign, or for that matter any math beyond arithmetic.
quantum  algorithms  compsci 
february 2007 by stuhlmueller
Competent Program Evolution by Moshe Looks (PDF)
How can we automatically build a problem-specific representation that is more tractable than the general space?
ai  compsci  learning  algorithms 
february 2007 by stuhlmueller
The Fastest and Shortest Algorithm for All Well-Defined Problems (Marcus Hutter)
An algorithm M is described that solves any well-defined problem p as quickly as the fastest algorithm computing a solution to p, save for a factor of 5 and low-order additive terms.
complexity  algorithms  compsci  hutter  dallemolle 
january 2007 by stuhlmueller
Complexity Theory: A Modern Approach / Sanjeev Arora and Boaz Barak
Draft of a textbook on computational complexity theory. Basic complexity classes, lower bounds for concrete computational models and more advanced topics.
compsci  complexity  theory  algorithms  math 
january 2007 by stuhlmueller
A Speed Limit for Evolution
An upper bound on the speed of evolution is derived. The bound concerns the amount of genetic information which is expressed in observable ways in various aspects of the phenotype. Typically it can't increase faster than a few bits per generation.
evolution  rsi  compsci  algorithms 
january 2007 by stuhlmueller
Optimal Ordered Problem Solver (OOPS) by Jürgen Schmidhuber
Introduces a general and in a certain sense time-optimal way of solving one problem after another, efficiently searching the space of programs that compute solution candidates.
ai  algorithms  dallemolle  research 
september 2006 by stuhlmueller
Halting problem - Wikipedia, the free encyclopedia
Alan Turing proved in 1936 that a general algorithm to decide for all program-input pairs whether a program will halt or run forever cannot exist.
compsci  turing  wikipedia  math  algorithms 
september 2006 by stuhlmueller
Ray Solomonoff: Inductive Inference Theory (pdf)
A Unified Approach to Problems in Pattern Recognition and Artificial Intelligence.
ai  algorithms  prediction  solomonoff 
september 2006 by stuhlmueller
Rice's theorem - Wikipedia, the free encyclopedia
For any non-trivial property of partial functions, the question of whether a given algorithm computes a partial function with this property is undecidable.
compsci  algorithms  wikipedia  ai 
september 2006 by stuhlmueller
What is Solomonoff Induction?
Solomonoff induction is a mathematically rigorous, idealized form of induction, that is, predicting what will happen in the future based on prior experiences.
algorithms  statistics  compsci  math 
august 2006 by stuhlmueller
VC dimension - Wikipedia, the free encyclopedia
The VC dimension (for Vapnik Chervonenkis dimension) is a measure of the capacity of a statistical classification algorithm.
wikipedia  algorithms  learning  math 
august 2006 by stuhlmueller
Bookpool: SuperRecursive Algorithms
New discoveries about algorithms are leading scientists beyond the Church-Turing Thesis. Super-recursive algorithms offer prospects for algorithms of much greater computing power and efficiency.
algorithms  compsci  research  recursion 
august 2006 by stuhlmueller
A market-based Eurisko
Market mechanisms suggest how a EURISKO-like system could operate without level boundaries or protected sets of supervisory heuristics.
eurisko  research  algorithms  *informative  ai 
august 2006 by stuhlmueller
Anti-Hebbian Novelty Filtering
A filter that detects new or anomalous patterns.
algorithms  neural-network  cogsci 
august 2006 by stuhlmueller
Naive Bayes classifier - Wikipedia, the free encyclopedia
A naive Bayes classifier (also known as Idiot's Bayes) is a simple probabilistic classifier based on applying Bayes' theorem with strong (naive) independence assumptions.
bayes  statistics  algorithms 
august 2006 by stuhlmueller
Hutter: Universal Artificial Intelligence
Sequential Decisions based on Algorithmic Probability
ai  book  algorithms  people 
august 2006 by stuhlmueller
SL4 Wiki: ShannonInformation
An introduction to Shannon information and Shannon entropy
sl4  shannon  algorithms 
august 2006 by stuhlmueller

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