Question: Please Answer Question 1.2 question 1.2 is connected question 1.1 the answer to 1.1 ((2^4)^2)*((2^2)^3)*(2^3)=131072 please answer 1.2 1.2. For the black box device of

Please Answer Question 1.2
 Please Answer Question 1.2 question 1.2 is connected question 1.1 the
answer to 1.1 ((2^4)^2)*((2^2)^3)*(2^3)=131072 please answer 1.2 1.2. For the black box
question 1.2 is connected question 1.1 the answer to 1.1 ((2^4)^2)*((2^2)^3)*(2^3)=131072
please answer 1.2

1.2. For the black box device of Problem 1.1, design a natural string coding that uses eight positions, one position for each switch. Count the number of switch Chapter 1 / A Gentle Introduction to Genetic Algorithms settings represented by your coding and count the number of schemata or simi larity templates inherent in your coding. I PROBLEMS 1.1. Consider a black box containing eight multiple position switches Switches 1 and 2 may be set in any of 16 positions. Switches 3, 4, and 5 are four position switches, and switches 6-8 have only two positions. Calculate the number of unique switch settings possible for this black box device. 1.2. For the black box device of Problem 1.1, design a natural string coding that uses eight positions, one position for each switch. Count the number of switch Chapter 1 / A Gentle Introduction to Genetic Algorithms settings represented by your coding and count the number of schemata or simi larity templates inherent in your coding. 1.3. For the black box device of Problem 1.1, design a minimal binary coding for the eight switches and compare the number of schemata in this coding to a coding for Problem 1.2. 1.2. For the black box device of Problem 1.1, design a natural string coding that uses eight positions, one position for each switch. Count the number of switch Chapter 1 / A Gentle Introduction to Genetic Algorithms settings represented by your coding and count the number of schemata or simi larity templates inherent in your coding. I PROBLEMS 1.1. Consider a black box containing eight multiple position switches Switches 1 and 2 may be set in any of 16 positions. Switches 3, 4, and 5 are four position switches, and switches 6-8 have only two positions. Calculate the number of unique switch settings possible for this black box device. 1.2. For the black box device of Problem 1.1, design a natural string coding that uses eight positions, one position for each switch. Count the number of switch Chapter 1 / A Gentle Introduction to Genetic Algorithms settings represented by your coding and count the number of schemata or simi larity templates inherent in your coding. 1.3. For the black box device of Problem 1.1, design a minimal binary coding for the eight switches and compare the number of schemata in this coding to a coding for Problem 1.2

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