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make Algorithm for Preimage of an Element Input: a group G acting on t; an invariant partition ~ of fl with vectors ~ and b; the corresponding blocks homomorphism dp; a corresponding base B = [i 1,i2 ..... i r ] of ira(p; generators of GBi,,B~ ..... B~._, , 1 <-- m <- r; the orbit A (m) and Schreier vector v (m) of bi. under the subgroup G~;,,B~ ...... B~._,, 1 _< m <_ r; an element ~ of imp; Output: an dement g ~ G which maps to ~;

make Algorithm for Preimage of an Element Input: a group G acting on t; an invariant partition ~ of fl with vectors ~ and b; the corresponding blocks homomorphism dp; a corresponding base B = [i 1,i2 ..... i r ] of ira(p; generators of GBi,,B~ ..... B~._, , 1 <-- m <- r; the orbit A (m) and Schreier vector v (m) of bi. under the subgroup G~;,,B~ ...... B~._,, 1 _< m <_ r; an element ~ of imp; Output: an dement g ~ G which maps to ~;

Database System Concepts
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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make Algorithm for Preimage of an Element
Input: a group G acting on t;
an invariant partition ~ of fl with vectors ~ and b;
the corresponding blocks homomorphism dp;
a corresponding base B = [i 1,i2 ..... i r ] of ira(p;
generators of GBi,,B~ ..... B~._, , 1 <-- m <- r;
the orbit A (m) and Schreier vector v (m) of bi. under the
subgroup G~;,,B~ ...... B~._,, 1 _< m <_ r;
an element ~ of imp;
Output: an dement g ~ G which maps to ~;

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