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# Q20 Quiz Instruction

📗 The quizzes must be completed during the lectures and submitted on TopHat: Link. No Canvas submissions are required. The grades will be updated by the end of the week on Canvas.
📗 Please submit a regrade request if (i) you missed a few questions because you are late or have to leave during the lecture; (ii) you selected obviously incorrect answers by mistake (one or two of these shouldn't affect your grade): Link

Answer Points Out of
Correct 1 Number of Questions
Plausible but Incorrect 1 -
Obviously Incorrect 0 -


Slides: PDF

The following questions may appear as quiz questions during the lecture. If the questions are not generated correctly, try refresh the page using the button at the top left corner.


# Question 1

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# Question 2

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# Question 3

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# Question 4

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📗 [4 points] When using the Genetic Algorithm, suppose the states are \(\begin{bmatrix} x_{1} & x_{2} & ... & x_{T} \end{bmatrix}\) = , , , . Let \(T\) = , the fitness function (not the cost) is \(\mathop{\mathrm{argmin}}_{t \in \left\{1, ..., T + 1\right\}} x_{t} = 1\) with \(x_{T + 1} = 1\) (i.e. the index of the first feature that is 1). What is the reproduction probability of the state with the highest reproduction probability?
📗 Answer: .
📗 [4 points] When using the Genetic Algorithm, suppose the states are \(\begin{bmatrix} x_{1} & x_{2} & ... & x_{T} \end{bmatrix}\) = , , , . Let \(T\) = , the fitness function (not the cost) is \(\mathop{\mathrm{argmax}}_{t \in \left\{0, ..., T\right\}} x_{t} = 1\) with \(x_{0} = 1\) (i.e. the index of the last feature that is 1). What is the reproduction probability of the state with the highest reproduction probability?
📗 Answer: .
📗 [1 points] pirate got gold coins. Each pirate takes a turn to propose how to divide the coins, and all pirates who are still alive will vote whether to (1) accept the proposal or (2) reject the proposal, kill the pirate who is making the proposal, and continue to the next round. Use strict majority rule for the vote, and use the assumption that if a pirate is indifferent, they will vote reject with probability 50 percent. How will the first pirate propose? Enter a vector of length , all integers, sum up to .
📗 Answer (comma separated vector): .
📗 [1 points] There will be around 10 new questions on the exam. I will post \(n\) of them before the exam (tonight):
📗 A: \(n = 0\).
📗 B: \(n = 1\) if more than percent of you choose B.
📗 C: \(n = 2\) if more than percent of you choose C.
📗 D: \(n = 3\) if more than percent of you choose D.
📗 E: \(n = 0\).
📗 Answer: .





Last Updated: November 18, 2024 at 11:43 PM