HW_Temp Proxies go to the Movies
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EES 0836
Temperature Proxies go to the Movies
Disasters: Geology vs. Hollywood
Introduction
"Everyone talks about the weather, but no one ever does anything about it."
--Mark Twain
Mark Twain's famous quip no longer
rings true. Apparently, humans are
doing a great deal to influence the
weather. At least that is what the
"hockey stick" plot shows, published
by Mann et al. in 1999 in an issue of
Nature (inset image). The plot shows
time on the x-axis and global average
temperature relative to 1995 in
degrees Celsius on the y-axis. Notice
the rise of approximately half of a
degree coinciding with the industrial
revolution. Why is the plot disputed?
Doesn't it clearly show that the
temperature was stable for hundreds
of years, and then suddenly shot up?
Well, the catch is that we cannot go
back in time and record the actual
temperatures hundreds of years ago,
so the plot is based on "proxy" data. A temperature proxy is something we can measure that is not temperature, but is related to temperature "well enough" to be used as a substitute. Mann et al. used combinations of paleoclimate data – tree rings, coral growth, stable isotope data, etc. – to deduce historic temperatures. For example, the amount a tree grows each year can be seen in the rings, and trees tend to grow more in warmer years. The interpretation of the proxy data is at the heart of the dispute over this famous plot.
Learning Objectives
●
Understand how proxies can be used to help make predictions. (1, 2, a, b)
●
Explain the limitations with proxies relative to their use in climate science. (1, 2, c)
Part 1
: A Hollywood Analogy
Let's get the flavor of proxies by investigating a different type of data set. Suppose we want to predict the first-year box office receipts of a new movie that is based on a best-selling book. Hollywood has made movies based on books many times before, so we have earnings data for previous movies that are spun off
books. We can compare with three things that might
be related (proxies). Three possible proxies:
1.
the movie's production costs (big budget films tend to make more money)
2.
the amount of money spent on promotion (more ads, more sales)
3.
total book sales (movies are usually based on best-sellers)
EES 0836
Here is our data set (all numbers are in millions of dollars):
Box Office Receipts
Production Costs
Promotion Costs
Book Sales
85.1
8.5
5.1
4.7
106.3
12.9
5.8
8.8
50.2
5.2
2.1
15.1
130.6
10.7
8.4
12.2
54.8
3.1
2.9
10.6
30.3
3.5
1.2
3.5
79.4
9.2
3.7
9.7
91.0
9.0
7.6
5.9
135.4
15.1
7.7
20.8
89.3
10.2
4.5
7.9
Using the provided graph, plot the Production Costs (horizontal X values) vs. the Box Office Receipts (vertical Y values). If you plot the data correctly, your plotted points should be close to the best fit line (thin red line).
EES 0836
Questions
1.
Do you think it is reasonable to use production costs to predict box office receipts even though the line does not fit the data perfectly? Why or why not?
I think it is reasonable to estimate box office revenue based on production costs. I believe this because film producers have access to enough data to establish a link between a film's production costs and its box office performance. Making a would presumably be more expensive.
2.
If you were a Hollywood producer, would you rather your new movie plotted above or below the line? Why? If I were a Hollywood producer I would rather have my movie plotted ab
over the line because that would mean I got more box office receipts which would because of high success. 3.
Plotted below are the two other proxies for box office receipts.
Of all three proxies plotted, which do you think is the best predictor? Explain your reasoning.
Clearly, all three proxies hold some predictive value (there is at least some correlation between all three and the box office receipts). Is it possible to combine the information from all three to come up with an even better predictor? The easy answer is: Yes
. This can be accomplished using a method called "multiple
linear regression," which tells us what weighted combination of our three predictors yields the best proxy.
For this data set, it turns out the best predictor is the combination shown in the last column of the table below. (As before, all numbers are in millions of dollars.)
Finish filling in the values for the combined proxy in the last column of the table.
NOTE there is an order of operations issue here. You need to do the multiplication of the values in the parentheses first
, then
add the four terms together to get the final answer.
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EES 0836
Combined Proxy =
7.7 + (3.7 x Production Cost) + (7.6 x Promotion Costs) + (0.8 x Book Sales)
Box Office
Receipts
Production
Costs
Promotion
Costs
Book Sales
Combined Proxy
85.1
8.5
5.1
4.7
81.6
106.3
12.9
5.8
8.8
106.5
50.2
5.2
2.1
15.1
54.98
130.6
10.7
8.4
12.2
120.89
54.8
3.1
2.9
10.6
49.69
30.3
3.5
1.2
3.5
32.57
79.4
9.2
3.7
9.7
77.62
91.0
9.0
7.6
5.9
103.48
135.4
15.1
7.7
20.8
138.73
89.3
10.2
4.5
7.9
85.96
Finish filling in the values and plot this proxy in the graph below. Draw a “best fit” line by eye using a ruler or edge of a book. This is not connect-the-dots
, but more like an average of all the dots. Just try your
best with this line.
EES 0836
1.
Why is there a significant benefit to using this combined proxy over any one of the individual proxies?
the benefit of using this combined proxy over individual will give more data.
2.
Is the new combined proxy as good or better than individual measurements? Why or why not?
it is better due to getting more information. 3.
Our data is limited in that it only accounts for a couple of unidentified recent movies. If we were to expand our data set to reflect the past 50 years worth of information, would you expect the same trends (how the data fits with each other) to continue, or would you expect the data to become more uncertain?
if we were to expand our data to past 50 years, I think it would be uncertain because the finding would be inconsistent. Part 2
: Back to Climate
In this unit’s reaction video, Atsuhiro Muto, PhD, watched a clip from the movie The Day After Tomorrow
(2004) and noted the value of proxies in reconstructing past climates. In reference to the Mann
et al. plot at the beginning of this assignment, the plot includes “uncertainty limits” (fine dashed lines that
surround the main curve). The degree of uncertainty is not constant throughout the plot. I know this might
be difficult to see, but trust me, the “uncertainty” gets wider as you go back in time (to the left on the graph).
1.
Think about what we have seen in this activity about the predictive value of individual vs. combined proxies and the different types of climate/temperature proxy data Dr. Muto discussed in the video we watched?. Because of limitations in proxy data and climate change, historical temperature uncertainty grows. As we look back, reliability decreases, making it more difficult to understand past variations. This problem is exacerbated by changing climate dynamics and data errors.
2.
If there is “uncertainty” with reconstructing past climate, why is it still important to reconstruct past climates?
it is essential to reconstruct past climates to help improve our understanding of past climates to predict future ones. 3.
What function does proxy data and understanding past climate serve when trying to predict future
trends in climate?
If we can trace how the climate has evolved in the past, we can use proxy data to forecast what our climate will be like in the future. It almost has the makings of a forecasting tool.
4.
What role do you think climate science should play in driving the U.S. government
to structure policy associated with curbing climate change?
EES 0836
Climate science should play an important role in guiding the US government's policy making because scientific data shows that our climate is changing, and if it changes in a bad way climate science can help fix it. 5.
What role do you think climate science should play in driving international governments
to structure international agreements associated with curbing climate change?
It should also play a role because science does not change, and all evidence supports the same result in the United States or internationally. This science is the most important evidence we have
for structuring these policies.
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