It takes the average reader 8 hours and 57 minutes to read Model Theoretic Methods in Finite Combinatorics by Martin Grohe
Assuming a reading speed of 250 words per minute. Learn more
This volume contains the proceedings of the AMS-ASL Special Session on Model Theoretic Methods in Finite Combinatorics, held January 5-8, 2009, in Washington, DC. Over the last 20 years, various new connections between model theory and finite combinatorics emerged. The best known of these are in the area of 0-1 laws, but in recent years other very promising interactions between model theory and combinatorics have been developed in areas such as extremal combinatorics and graph limits, graph polynomials, homomorphism functions and related counting functions, and discrete algorithms, touching the boundaries of computer science and statistical physics. This volume highlights some of the main results, techniques, and research directions of the area. Topics covered in this volume include recent developments on 0-1 laws and their variations, counting functions defined by homomorphisms and graph polynomials and their relation to logic, recurrences and spectra, the logical complexity of graphs, algorithmic meta theorems based on logic, universal and homogeneous structures, and logical aspects of Ramsey theory.
Model Theoretic Methods in Finite Combinatorics by Martin Grohe is 519 pages long, and a total of 134,421 words.
This makes it 175% the length of the average book. It also has 164% more words than the average book.
The average oral reading speed is 183 words per minute. This means it takes 12 hours and 14 minutes to read Model Theoretic Methods in Finite Combinatorics aloud.
Model Theoretic Methods in Finite Combinatorics is suitable for students ages 12 and up.
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