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Buy-side vs. sell-side analysts’ earnings forecasts. Financial analysts who make forecasts of stock prices and recommendations about whether to buy, sell, or hold specific securities can be categorized as either “buy-side” analysts or “sell-side” analysts. A group of Harvard Business School professors compared earnings forecasts of buy-side and sell-side analysts (Financial Analysts Journal, July/August 2008). Data were collected on 3,526 forecasts made by buy-side analysts and 58,562 forecasts made by sell-side analysts, and the relative absolute forecast error was determined for each.

a. Frequency distributions for buy-side and sell-side analyst's forecast errors (with the sell-side distribution superimposed over the buy-side distribution) are shown in the accompanying figure. Based on the figure, the researchers concluded: “that absolute forecast errors for buy-side analysts have a higher mean and variance than those for the sell-side analysts.” Do you agree? Explain.

b. The mean and standard deviation of forecast errors for both buy-side and sell-side analysts are given in the following table. For each type of analyst, provide an interval that will contain approximately 95% of the forecast errors. Compare these intervals. Which type of analyst is more likely to have a relative forecast error of +2.00 or higher?

Short Answer

Expert verified
  1. No

  2. Buy-side

Step by step solution

01

(a) Buy-side and sell-side analyst

No. Although both data sets have a peak at approximately the same value, the centre of the sell-side data is greater because the buy-side distribution is skewed slightly to the left while sell-side data is symmetric. The sell-side data has a wider distribution than the buy-side data.

02

(b) Buy-side analyst

Buy-side analyst:

Buy-side is likely to have +2, or the whole interval for the sell-side is negative. It is impossible to have a positive error for the sell-side.

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Most popular questions from this chapter

Explain how the relationship between the mean and median provides information about the symmetry or skewness of the data’s distribution.

Question: Construct a scatterplot for the data in the following table.

Variable 1: 5 1 1.5 2 2.5 3 3.5 4 4.5 5

Variable 2: 2 1 3 4 6 10 9 12 17 17

Rankings of research universities.Based on factors (e.g., academic reputation, financial aid offerings, overall cost, and success of graduates in the post-college job market) that actual college freshmen said were most important to their college decision, College Choice developed their 2015 Rankings of National Research Universities. Data for the top 50 universities are saved in the TOPUNIVfile. Several are listed in the accompanying table above.

a) The average financial aid awarded values were determined by recording the financial aid awarded to each freshman who attended the university in 2015. Does this statistic represent a population or sample mean? Interpret this value for Harvard University.

b) The median salary during early career values were determined by recording the salaries of a random selection of alumni with 0 to 5 years of experience. Does this statistic represent a population or sample median? Interpret this value for Harvard University.

Rank

University

Public/

Private

Academic Reputation Score

(100 pt. scale)

Average Financial Aid Awarded

Average Net Cost Attend

Median Salary During Early Career

% High Meaning

%Stem Degrees

1

Harvard University

Private

99

\(41,555

\)14,455

\(61,400

65%

28%

5

Yale University

Private

97

\)39,771

\(18,479

\)60,300

68%

21%

20

University of

California Berkeley

Public

79

\(16,141

\)16,178

\(59,500

50%

31%

23

University of Virginia

Public

76

\)16,834

\(12,672

\)54,700

52%

24%

27

Carnegie Mellon

University

Private

76

\(24,263

\)33,257

\(64,700

46%

51%

47

Pepperdine University

Private

60

\)29,926

\(25,345

\)48,300

51%

4%

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a.Construct a box plot for the time in bankruptcy (months) for each type of firm.

b.Find the median bankruptcy times for the three types.

c.How do the variabilities of the bankruptcy times compare for the three types?

d.The standard deviations of the bankruptcy times are 2.47 for “none,” 1.72 for “joint,” and 0.96 for “prepack.” Do the standard deviations agree with the interquartile ranges concerning the comparison of the variabilities of the bankruptcy times?

e.Is there evidence of outliers in any of the three distributions?

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