Conditional Independences Among Four Random Variables I.

@misc{citeulike:519594, abstract = {Introduction Let N be a finite set and S(N) the family of all couples (ijjK) where K ae N and ij is the union of two, not necessarily different, singletons i and j of N \Gamma K. Elements and singletons of N are not distinguished and the unions of subsets of N are written simply as juxtapositions. Having a system of random variables ¸ = (¸ i ) i2N with subsystems ¸ K = (¸ k ) k2K , K ae N , we introduce the notation j[¸]j = f(ijjK) 2 S(N ); ¸ :\<F45.}, author = {Matus, F. and Studeny, M. }, citeulike-article-id = {519594}, keywords = {algebra, graphical}, posted-at = {2006-02-24 01:09:16}, priority = {2}, title = {Conditional Independences Among Four Random Variables I.}, url = {http://citeseer.ist.psu.edu/67156.html} }

TY - GEN ID - citeulike:519594 L3 - citeulike-article-id:519594 TI - Conditional Independences Among Four Random Variables I. N2 - Introduction Let N be a finite set and S(N) the family of all couples (ijjK) where K ae N and ij is the union of two, not necessarily different, singletons i and j of N \Gamma K. Elements and singletons of N are not distinguished and the unions of subsets of N are written simply as juxtapositions. Having a system of random variables ¸ = (¸ i ) i2N with subsystems ¸ K = (¸ k ) k2K , K ae N , we introduce the notation j[¸]j = f(ijjK) 2 S(N ); ¸ :<F45. KW - algebra KW - graphical AU - Matus, F AU - Studeny, M UR - http://citeseer.ist.psu.edu/67156.html ER -