Write Algorithm for Constructing initial ranking in rank adjustment tournaments. Initial-Rank-Adjustment(P,S) in: set P of n unranked players in the tournament; sequence S of m non-negative integers in which Si defines the number of players that have the same rank i (m−1i=0 Si = n) out: set R of ranked players having the ranking structure S local: match sequences M and M of players
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Write
Initial-Rank-Adjustment(P,S)
in: set P of n unranked players in the tournament; sequence S of m non-negative
integers in which Si defines the number of players that have the same rank i
(m−1i=0 Si = n)
out: set R of ranked players having the ranking structure S
local: match sequences M and M of players
Step by step
Solved in 2 steps
- ALL 18. Recurrence Relation to Runtime Given an algorithm with the recurrence relation of T(n) = T(n-1) + n, what is the Big O runtime? This equation means that there is a function that when called with input size n, it performs n work and then recursively calls the function for the n-1 case. 13 Assume T(0) = 1. 14 Pick ONE option 15 O(nlog(n)) O o(n*(log(n)!) 16 O O(log(n)) 17 18 (n^2) Clear Selection 19 20Create a ranking construction algorithm for tournaments with rank adjustment.Initial-Rank-Adjustment(P,S) in: sequence S of m non-negative integers in which Si determines the number of players who have the same rank as I (m1i=0 Si = n); set P of n unranked participants in the competition.out: set R of players with rankings according to the ranking scheme S local: M and M player match sequencesCreate and describe a general m-round winner tournament for players P called Round-Winner-Tournament(P,m), where players are paired at random in rounds 0, 1,..., m 1 and the victors advance to the next round. The winner is chosen at random from the surviving players after round m 1. It's interesting to note that this tournament format has the following special cases: the random selection tournament (m = 0), the random pairing tournament (m = 1), and the single elimination seeding tournament (m = lg |P|).
- Bus timetables specify to the second the exact arrival and departure time of each bus on each stop. You need to pay for the full fare of every bus you ride and different bus lines charge different fees , but they are flat fees (independent of distance travelled on the line) A travel plan is a sequence of stop-time pairs where stop is a location of a bus stop and time is when we arrive at that stop. The plan is feasible if for any two consecutive pairs (a, t) and (b, t′) in the plan there exists a bus that departs after t and arrives at b at exactly t′. That is, a travel plan does not allow us to walk between stops. Assuming that no two buses arrive at the same time at the same stop, a feasible plan uniquely identifies the bus lines that we need to take to realize the plan. The cost of the plan is the sum of the fares we need to pay. Your task is to design an efficient algorithm that given a departure time t, an arrival time t′, an origin stop a and a destination stop b, finds the…As an investor, I always check the stock market in order to find good companies to invest in. Recently, I found that the best companies to invest in, are the ones that have largest sum formed by a strictly increasing set of numbers (a set where the next element is always greater than the current element). But before I invest, I need to know the position of the first element of the consecutive increasing numbers. Help me so we can start investing already! Note: If it is already the last element of the row in the array, the next element is the first element of the next row, if there exists a next row. Input 1. Number of rows Description This is the number of rows of the multidimensional array. 2. Number of columns Description This is the number of columns of the multidimensional array. 3. Elements of the multidimensional array Output The first line will contain a message prompt to input the number of rows. The second line will contain a message prompt to input the…Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. The new scholarly year has begun, and Berland's college has n first-year understudies. They are separated into k scholarly gatherings, in any case, a portion of the gatherings may be vacant. Among the understudies, there are m sets of associates, and every colleague pair may be both in a typical gathering or be in two unique gatherings. Alice is the custodian of the primary years, she needs to have an engaging game to make everybody know one another. To do that, she will choose two unique scholastic gatherings and afterward partition the understudies of those gatherings into two groups. The game requires that there are no colleague sets inside every one of the groups. Alice thinks about the number of sets of gatherings she can choose, with the end goal that it'll be feasible to play a game after that. All understudies of the two chose bunches should participate in the game.…
- Step 1. Intersection over Union # def intersection_over_union(dt_bbox, gt_bbox): ---> return iou Step 2. Evaluate Sample We now have to evaluate the predictions of the model. To do this, we will write a function that will do the following: Take model predictions and ground truth bounding boxes and labels as inputs. For each bounding box from the prediction, find the closest bounding box among the answers. For each found pair of bounding boxes, check whether the IoU is greater than a certain threshold iou_threshold. If the IoU exceeds the threshold, then we consider this answer as True Positive. Remove a matched bounding box from the evaluation. For each predicted bounding box, return the detection score and whether we were able to match it or not. def evaluate_sample(target_pred, target_true, iou_threshold=0.5): # ground truth gt_bboxes = target_true['boxes'].numpy() gt_labels = target_true['labels'].numpy() # predictions dt_bboxes =…Bowling Stat's D.B W R В — 1 В - 2 В — 3 X%3D В —4 В — 5 4 10 2 27 1 14 13 40 3 5 7 12 2 3 22 37, As you can see, a particular row corresponds to a bowler, while the columns represent the information of overs bowled (O), dot-balls (D.B), wickets taken (W) and runs conceded (R). For example, Bowler (B-2) bowled 3 overs, 5 dot-balls, 3 wickets taken, and 14 runs conceded. Stats for other bowlers are represented by the other rows in a similar fashion. Write a MATLAB® script to compute a) The economy rate for each bowler. (hint: In cricket, a bowler's economy rate is total number of runs they have conceded per over bowled.) b) Which bowler has the lowest bowling average. (a player's bowling average is the number of runs they have conceded per wicket taken. hint: min command with index value will be helpful here). c) The total number of dot balls bowled by all five bowlers. (the sum command with appropriate dimension argument will be helpful here; see sum documentation for further help). d)…Instrument FrequencyCounter to use Stopwatch and StdDraw to make a plot where the x-axis is the number of calls on get() or put() and the y-axis is the total running time, with a point plotted of the cumulative time after each call. Run your program for Tale of Two Cities using SequentialSearchST and again using BinarySearchST and discuss the results. Note : Sharp jumps in the curve may be explained by caching, which is beyond the scope of this question.
- You are organizing a conference that has received n submitted papers. Your goal is to get people to review as many of them as possible. To do this, you have enlisted the help of k reviewers. Each reviewer i has a cost sij for writing a review for paper j. The strategy of each reviewer i is to select a subset of papers to write a review for. They can select any subset S; C {1,2, ..., n}, as long as the total cost to write all reviews is less than T (the time before the deadline): 2 Sij 1. (b) Show that for B = 2 this fraction is close to 1/3. [Hint: You can consider an instance with 3n + 1 papers and only n will be reviewed.]Correct answer will be upvoted else downvoted. 2k groups take an interest in a season finisher competition. The competition comprises of 2k−1 games. They are held as follows: as a matter of first importance, the groups are parted into sets: group 1 plays against group 2, group 3 plays against group 4 (precisely in a specific order, etc (thus, 2k−1 games are played in that stage). At the point when a group loses a game, it is wiped out, and each game outcomes in disposal of one group (there are no ties). From that point onward, just 2k−1 groups remain. If by some stroke of good luck one group remains, it is pronounced the hero; in any case, 2k−2 games are played: in the first of them, the champ of the game "1 versus 2" plays against the victor of the game "3 versus 4", then, at that point, the victor of the game "5 versus 6" plays against the champ of the game "7 versus 8, etc. This cycle rehashes until just one group remains. Input :The principal line contains one integer k…Let A = {a, b, c}, B = {x, y}, and C = {0, 1}. Identify B × B × B.