Path Analysis for Refining Verb Relations

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Date: 2004-08-04 04:00:30 Symmetry Graph Binary relation Finitary relation Opposite Mathematics Graph theory Symmetric relation		Path Analysis for Refining Verb Relations Add to Reading List Source URL: www.cs.cmu.edu Download Document from Source Website File Size: 203,48 KB Share Document on Facebook

	1 From groups to graphs Setting: G, H, X. G a group, H a subgroup; X a set of generators for H. Often we assume X is symmetric: 1 ∈ X, X = X −1 . DocID: 1pfSl - View Document
	Internal draft. Available online from http://www.cl.cam.ac.uk/∼ljw1004 Symmetric action calculi Philippa Gardner and Lucian J. Wischik DocID: 1pew7 - View Document
	  :  A.1.8 Defining Acyclicity for an Undirected Graph An undirected graph can be represented as a binary relation, constrained to be symmetric. Write const DocID: 1nFIz - View Document
	Shimura varieties and moduli J.S. Milne Abstract. Connected Shimura varieties are the quotients of hermitian symmetric domains by discrete groups defined by congruence conditions. We examine their relation with moduli va DocID: 1kQM7 - View Document
	Stream cipher A stream cipher is a symmetric cipher which operates with a time-varying transformation on individual plaintext digits. By contrast, block ciphers operate with a fixed transformation on large blocks of plai DocID: 1kEdV - View Document