Algorithm for Exchange Base Points A powerful generating set relative to B is outputted as a base B = [131,132.....13j-1, 13L.+1, 13j, 13j+2, 13j+3.....13k] for G. The programme interchange(var B: sequence of points; vat S: set of elements; j: 1..k-1); Algorithm for Exchange Base Points An integer j between 1 and k-l, a group G, a base [131,132..... 13k] for G and a strong generating set, and an output base [131,132..... 13k] for G and a strong generating set are the inputs.
Algorithm for Exchange Base Points A powerful generating set relative to B is outputted as a base B = [131,132.....13j-1, 13L.+1, 13j, 13j+2, 13j+3.....13k] for G. The programme interchange(var B: sequence of points; vat S: set of elements; j: 1..k-1); Algorithm for Exchange Base Points An integer j between 1 and k-l, a group G, a base [131,132..... 13k] for G and a strong generating set, and an output base [131,132..... 13k] for G and a strong generating set are the inputs.
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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A powerful generating set relative to B is outputted as a base B = [131,132.....13j-1, 13L.+1, 13j, 13j+2, 13j+3.....13k] for G. The programme interchange(var B: sequence of points; vat S: set of elements; j: 1..k-1);
Algorithm for Exchange Base Points
An integer j between 1 and k-l, a group G, a base [131,132..... 13k] for G and a strong generating set, and an output base [131,132..... 13k] for G and a strong generating set are the inputs.
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