P2 Chp 5 Analyzing the Spread of Industry Performance Flashcards
Why should you analyze the spread of industry performance? (this is also the Learning Objective covered in the chapter
Because assessing whether information about the dispersion of an industry’s sustainability performance influences interpretations of a company’s performance
When it comes to the evolution of the public understanding of ESG data, compare and contrast GHG accounting from human capital performance data
GHG accounting is widely understood and practiced by companies around the world, supplying generally robust data across the market.
Human capital performance continues to evolve as corporate and investor focus on human capital continues to increase.
Users of ESG data must be able to interpret performance across a ______ of data types
range
As the volume of sustainability disclosed by companies around the globe continues to _______, asset managers and other investment professionals are challenged with the task of managing the ________ of sustainability data to ensure quality inputs into the investment process
increase
proliferation of sustainability data
In an information environment often characterized by fragmentation, the ability to effectively and efficiently aggregate quality ESG data of different types from different sources may present a _______ _______.
competitive advantage
What is the dispersion of ESG performance data and how can it be used?
the natural spread or “higher and lower” results of performance of ESG to know where companies stand relative to one another or to an industry benchmark
It represents an important source of information that can be used in comparative and fundamental analysis
What can the dispersion of company performance in an industry be shaped by? (three answers)
-regulatory environment
-industry-level competitive drivers
-data quality (in some cases)
Descriptive statistics help summarize a given data set. They can generally be grouped into one of two categories. Name the two categories and the types of measures each category includes
Measures of central tendancy, such as:
-mean / average
-median
-mode
Measures of variability, such as:
-standard deviation
-mean absolute deviation (MAD) (average distance between each data value and the mean)
-Minimum and Maximum variables (difference between the two)
When is normalization likely needed related to dispersion? And which descriptive statistics can provide a less subjective means of assessing dispersion?
When the spread of industry performance is too large to effectively interpret
Mesures of variability can provide a less subjective means to assess the spread
Consider and interpret the following example from the Investment Banking & Brokerage industry: ISSUE CATEGORY: BUSINESS ETHICS
Professional Integrity
FN-IB-510b.3:
Total amount of monetary losses as a result of legal proceedings associated with professional integrity, including duty of care.
Companies in the industry reported the following information on this metric
COMPANY
AMOUNT OF MONETARY
LOSSES (IN MILLIONS)
REVENUE (MILLIONS)
FINES AND
SETTLEMENTS AS
A PERCENTAGE OF REVENUE
Company A $4,006 $33,565 11.94%
Company B $1,337 $23,220 5.76%
Company C $563 $34,537 1.63%
Company D $2,455 $92,342 2.66%
Company E $1,200 $83,270 1.44%
Company F $1,534 $76,100 2.02%
Company G $2,362 $61,897 3.82%
Company H $6,705 $26,787 25.03%
Company I $11 $2,228 0.50%
Company J $188 $1,171 16.02%
Mean $2,036 7.08%
MAD $1,477 6.35%
The average amount of monetary losses in this industry is $2.03 billion (rounded). Yet the spread of industry performance is quite wide, ranging from a minimum value of $11 million to a maximum value of $6.7 billion. The mean absolute deviation of the un-normalized
data is nearly $1.5 billion. This further indicates that this data is widely dispersed and would benefit from normalization. Normalizing the data by company revenue can provide an effective way to understand the financial impact of fines and settlements on a company.
Within the normalized data, the majority of the results are clustered in a much narrower range—between 0.5 percent and 5.76 percent—with a few outliers. Notice also that one standard deviation in the normalized dataset is much smaller than that in the un-normalized dataset. Perhaps most interestingly, Company J has gone from one performance extreme to the other. While the firm paid out a relatively small amount in terms of absolute data ($188 million in fines and settlements), this turns out to be a comparatively high percentage of its revenue when the results are normalized (the total represents more than 16 percent of its revenues). Company D, on the other hand, which paid out a relatively high absolute total (almost $2.5 billion), appears to be an above-average performer when normalized data is looked at, as its results are lower than the mean (7.08 percent) for the dataset.
Which sustainability dimension often have fines as a metric? And what is a typical normalization activity metric for fines / why is it good to normalize with it?
Recall that fines, a metric that often appears in the Leadership & Governance sustainability dimension, can be normalized by revenue to better assess the cash flow implications of fine-related losses.
Why is it true that the direct effect of fines or settlements may not be the only material impacts from managing or mismanaging the issue for invesment banking / professional integrity / total monetary losses as a result of legal proceedings associated with professional integrity including duty of care?
Because companies could also face material impacts or indirect costs associated with:
-potential reputational damage
-diminished customer trust
-loss of market share
What is a quantile and how is it used?
A quantile divides a frequency distribution into equally sized groups, each containing the same number of observations.
Quantiles are another way to simply compare ESG performance and can be helpful in determining thresholds for good, average, and poor performance in an industry
What are the two ways a quantile is used for comparing ESG performance?
1) to indicate the data value at a given quartile (e.g. “the 90th percentile is 15 million cubic meters)
2) to indicate the ranking of a given data value (e.g. Company A’s performance, 18 million cubic meters, was in the top quartile).
What are the four most commonly used quantiles / quantile measurements?
-quartiles (four)
-quintiles (five)
-deciles (ten)
-percentiles (100)
What might an analyst conclude from this quantile data?
COMPANY
EMPLOYEE
ENGAGEMENT AS A
PERCENTAGE
QUARTILE
1
A 77%
B 75%
C 68%
D 60%
2
E 55%
F 55%
G 51%
H 50%
3
I 46%
J 45%
K 41%
L 32%
4
M 31%
N 23%
O 23%
P 14%
using quartiles, one could divide companies that report on the metric
“employee engagement as a percentage” so that the top quartile represents the best performers. An analyst looking at this dispersion might conclude that companies in the top quartile are best at managing human capital, while those in the middle two quartiles are average, and those in the bottom are the laggards
What is important to note about the “top” quantile?
The “top” quantile is not always an indicator of superior performance. E.g. companies falling into the bottom quantiles based upon GHG emissions, energy consumption or regulatory fines would be industry leaders
What is a normal distribution / what does it look like?
A normal distribution is in
essence a smooth, bell-shaped graph representing the most common distribution of data—one with many datapoints concentrated in the middle (mean) of the range of performance and the remaining values trailing off symmetrically on each side. In other words, normal distribution of data represents a common range of
probabilities that one point in a dataset will take on a specific value or set of values. Most data values cluster around the average value. The farther a value is from the
mean, the less likely it is to occur.
On a normal distribution bell curve, what is the significance of 68 percent, 95 percent and 99.7 percent? What is the significance related to these percentages for evaluating ESG performance?
Within a normal distribution curve, the percent (or probability) of values occurring within a range are always the same: 68 percent of values will fall within one standard deviation of the mean, 95 percent will fall within two standard deviations, and 99.7 percent will fall within three standard deviations. Interpreting data through standard deviation offers another effective way to understand companies’ relative performance on ESG issues.
Interpret the data and standard deviations of this distribution for the Meat, Poultry & Dairy industry, Water Management disclosure topic for metric: (1) Total water withdrawn, and
(2) total water consumed percentage of each in regions with High or Extremely High baseline water stress
Ten companies in the industry report the following data:
COMPANY
PERCENTAGE OF TOTAL WATER WITHDRAWN IN REGIONS WITH HIGH OR
EXTREMELY HIGH BASELINE WATER STRESS
Company A 9%
Company B 12%
Company C 15%
Company D 17%
Company E 17%
Company F 18%
Company G 19%
Company H 22%
Company I 23%
Company J 29%
Mean 18.1%
Standard deviation 5.69
The mean for this dataset is 18.1 percent. One standard deviation is 5.69. Assuming normal distribution, this means that 68 percent of companies in this dataset reported a percentage of total water withdrawn in water-stressed regions that falls within the range of 12.41 percent (18.1 percent - 5.69) to 23.79 percent (18.1 + 5.69). Consider a user who is particularly focused on evaluating Company J, which has the highest rate of water withdrawn from water-stressed regions, at 29 percent. Company J seems
to be an outlier. To evaluate its performance relative to its peers, a user can apply standard deviation. This company is nearly two standard deviations above the mean:
29% - 18.1% = 10.9
10.9 ÷ 5.69 = 1.92 standard deviations
Still assuming normal distribution, this company has a greater ratio of water withdrawn from water-stressed regions than approximately 97.5 percent of its peers, accounting for a percent of the population in a normal distribution that falls below 2 (1.92 rounded) standard deviations above the mean.