Algorithm implement to Backtrack Search Using Shortened Base Images Input : a group G with a base B=[131,132 ...... 13k] and a strong generating set S; a decidable property P whose elements form a subgroup; Output : a strong generating set relative to B for the subgroup K = H (P) ; procedure search( G : group; P : property; s : 1..k+l; 1 : 1..k+l; varK : group ); (* Search G (s) for the subgroup K of elements satisfying P. It is known that the elements of G (0 satisfy P. *)
Algorithm implement to Backtrack Search Using Shortened Base Images Input : a group G with a base B=[131,132 ...... 13k] and a strong generating set S; a decidable property P whose elements form a subgroup; Output : a strong generating set relative to B for the subgroup K = H (P) ; procedure search( G : group; P : property; s : 1..k+l; 1 : 1..k+l; varK : group ); (* Search G (s) for the subgroup K of elements satisfying P. It is known that the elements of G (0 satisfy P. *)
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Input : a group G with a base B=[131,132 ...... 13k] and a strong generating set S;
a decidable property P whose elements form a subgroup;
Output : a strong generating set relative to B for the subgroup K = H (P) ;
procedure search( G : group; P : property; s : 1..k+l; 1 : 1..k+l; varK : group );
(* Search G (s) for the subgroup K of elements satisfying P.
It is known that the elements of G (0 satisfy P. *)
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