You and Alice and Bob are considering variants of the Pokemon problem. In the opti-mization problem we are looking for the minimum set of packs, and there are multipleways to convert it to a decision problem (you probably used the standard method ofadding a threshold variable k above).Alice considers the question "Is there a collection of packs of size 5 (or less) that includesone of every card in the set?".Bob considers the question "Is there a collection of packs of size [2] (or less) thatincludes one of every card in the set?".Are Alice and Bob's versions of the problem NP-complete? Either way, justify your answerwith a proof.

Given: Bob, Alice and You are considered as variant of pokemon problem.

Answered: zation problem we are looking for t ys…

zation problem we are looking for t ys to convert it to a decision probl ding a threshold variable k above). ce considers the question "Is there a

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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Concept explainers

Decision Tree

A decision tree is a unique kind of probability tree. A popular and powerful tool used for prediction and classification. The decision tree structure is the same as a flowchart with a tree structure. The internal node refers to the attribute test, the branch refers to the outcome of the test, and the leaf node(terminal) contains the class label.

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You and Alice and Bob are considering variants of the Pokemon problem. In the opti-
mization problem we are looking for the minimum set of packs, and there are multiple
ways to convert it to a decision problem (you probably used the standard method of
adding a threshold variable k above).
Alice considers the question "Is there a collection of packs of size 5 (or less) that includes
one of every card in the set?".
Bob considers the question "Is there a collection of packs of size [2] (or less) that
includes one of every card in the set?".
Are Alice and Bob's versions of the problem NP-complete? Either way, justify your answer
with a proof.

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