Climate Change 2001: The Scientific Basis
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The average value of emissions for the 1980s given by Marland et al. (2000) is 5.44 ± 0.3 PgC/yr
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The average value of emissions in the 1990s was 6.3 ± 0.4 PgC/yr.
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Looks like the actual figure for anthropogenic emissions in a given year can only be off by about 6.5% off from the estimates.
That just about settles this. You were only able to show co2 rise could outweigh co2 emissions in a given year by assuming anthropogenic emissions could be off by about 30%.
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Originally Posted by Cato
Yes, it does imply that. You still haven't read your source. I'll repeat it for you:
Two measurements are taken at exactly the same time in the same place. These two measurements are compared. As long as the measurements do not differ by more than .5ppmv they are included in the data set. Therefore, two measurements exist in the data set for one data point. It is possible these two measurements differ from each other by .5ppmv. Which measurement is the "true" measurement? They don't know, they only know the "true" measurement is somewhere within the range. It has nothing to do with probability, and everything to do with the inaccuracy of the data collection method.
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That is true for one measurement, but not the average of many measurements which is where the co2 figure for a given year comes from. The error range for that figure will follow a normal disribution. co2 measurements are taken thousands of times during a year, so the error range due to measurement error is far lower for the average than for a single measurement.
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Do you have a distribution for the data set? Mode? Median? Range? Standard deviation? If not, then you're just making shit up.
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I used your assumptions:
1. that the max co2 rise is 3.33 for 2006
2. that the error range of 1.33-3.33 for 2006 co2 rise has equal probability distribution.
Those are nice assumptions for me to use because they are the best case senario for you. If the error range is normally distributed (as I believe it is) in which case co2 rise above 3ppm in 2006 is unlikely, then the results will show the co2 rise is close to the actual average figure given of 2.33, and that makes it very difficult for co2 rise to be more than co2 emissions.
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And as I have repeatedly tried to point out to you, we're not taking measurements every 10 years. We're taking measurements every hour. Ergo, every measurement has the very real possibility of being within .5ppmv of the reported value.
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Right, so from what you are saying then at most the average of the 1997 measurements could be 1ppm off, and the average of the 2006 measurements could be 1ppm. That means subtracting the average 2006 level from the average 1997 level gives you the 10 year rise with a max of 2ppm off. That is what I am doing, and none of your arguments address that at all. I don't know what you mean by "we're not taking measurements every 10 years". Yes we are.
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That's why I went to great pains to show you multiple years. The fact remains that in 5 of those 10 years, 50% of the time, the rise in CO2 could be greater than the anthropogenic emisions.
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But most probably is not. You'd be lucky to find one year in 10 that did that.
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All values within the error ranges have equal probability of occuring.
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That is not necessarily true I believe it follows a normal distribution where the further you get from the average the less liklihood there is.
But I did show you what happens by even assuming equal probability:
1.33-1.73 20%
1.73-2.13 20%
2.13-2.53 20%
2.53-2.93 20%
2.93-3.33 20%
That represents an equal probability across the error range for co2 in 2006. Any value has as equal chance of being the actual value as any other. But ranges of course have differeing probabilities. The probability of the actual value falling above 2.93 is just 20% for example.
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It is no more accurate to say that 7.1GtC is the correct figure for anthropogenic emissions than it is to say that 6.0GtC is the correct figure for anthropogenic emissions. Both have a 90% probability of occuring, according to your source.
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No the source does not say that. It says that the actual value has 90% chance of falling somwhere between 6.0-8.2 has 90% chance, not that all those values inbetween have equal probability. You might find that the 50% confidence interval is just 6.8-7.4 for example (and it looks like from the above links that the error range is even less that this)
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It is no more accurate to say that 2.33ppmv is the correct increase in CO2 concentrations than it is to say that 2.83ppmv is the correct increase in CO2 concentrations. Both have 100% probability of occuring, according to your source. All irregardless of how badly you want them to be something definite.
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But the probability of the actual value being more than 2.93 is 20%, with 80% probability of it being less than 2.93.
1.33|-----20%-----|1.73|-----20%-----|2.13|-----20%-----|2.53|-----20%-----|2.93|-----20%-----|3.33
Ie
1.33|--------------------------------------------80%--------------------------------------|2.93|-----20%-----|3.33|
Only 20% probability of the actual value being higher than 2.93
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Then we should just start taking measurements every 100 years, that way we can be certain.
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We can be certain with just 10, more certain with 20. More than 50 and we have to start using ice core measurements for the pre 1950's period. But it would still work out as higher co2 emissions than co2 rise.
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Oh, no doubt. As I wrote, let's take measurements every 100 years, then the estimate will only be off by 2%. Hell, we could approach fact by never taking measurements at all.
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Why not use a period in which the error rate gives us good enough certainty of the result? 20 years does it for sure.
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Don't be dishonest, onon. I've used the data you provided. I've used it as nearly in accordance with how the data is collected and how it was meant to be used
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It's meant to be used exactly how they have used it. Observe:
co2graph
Notice they are perfectly happy to use the data to show long term trends. They even show the rise for the last 60 years. Yet you seem to be complaining that we shouldn't calculate the rise over the last 10...
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The data was meant to show hourly variation in CO2 concentrations.
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And monthly, annually, and on decadal time scales. All of them, not just hourly. That's like claiming that because market levels are measured every few seconds, therefore they intend to see variation over only a few seconds and that they don't intend to perform analysis on weeks, months, or even 10 years of stock market trends.
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Without the hourly data, and their concomitant error ranges, we can't make as accurate an analysis as the data would provide. We should go to the next best thing, which would be the monthly averages
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You say "the next best thing" as if the monthly averages are somehow inferior to the hourly averages. You are aware that by measuring every hour they implicitly measure every month too? I don't see you argument at all.
If you only want to use measurements on the 1st hour of the 15th day of every month then that option is available. However it won't be as accurate as taking the average measurements over each month.
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I only needed to use the third best option - the yearly averages - which is still a damn sight closer to the intent of the data set than 10 years of averages.
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The intent of the dataset is not to take hourly readings, it's to compile hourly, daily, monthly, yearly and decadal trends. All of them, not just hourly.
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You're implying an average of the average of the average of the average is a better indication of reality than an average of an average. The more you manipulate the data, the farther from reality you get.
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Seeing as I am performing the same calculation you did, but for two year - 2006 and 1997, I don't see your point. I am not averaging an average of an average, I am taking the difference of two averages of averages.
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And yet 5 of the past ten years could have had an increase in CO2 concentrations greater than the estimated amount of anthropogenic emissions.
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With a very low probability. On the otherhand the probability that co2 emissions over the past 10 years are more than the co2 rise is very high to be beyond reasonable doubt.
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Doesn't matter. The two flasks are collected at the same time, in the same place. If there is background noise, it is not possible that one flask would contain it and the other would not.
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The background noise affects the yearly figure, not a single measurement. Measurement error has very little impact on the yearly average, as by taking many measurements you reduce the overall measurement error. For example imagine co2 levels were static at 380ppm for an entire year, and you took 8760 hourly measurements over the course of that year.
A single measurement has an error range of 379.5ppm - 380.5ppm, and assuming equal probability across this error range any one measurement could fall anywhere between with equal probability. But the average of 8760 such measurements does not have the same equally distrbuted error range between 379.5ppm - 380.5ppm.
I did 1000 runs of averaging 8760 hourly measurements of random value between 379.5 and 380.5 and got these results:
The lowest average I got was 379.912, the highest was 380.083
That's an error range for an average of about +-0.085. rather than an error range of +-0.5 for a single measurement.
Also you can see it the probability of an average falls the further away it is from the actual value, ie a normal distribution.
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Doesn't matter. It's still possible the entire anthropogenic emissions could be absorbed by non-atmospheric sinks.
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It's overwhelmingly certain that this isn't the case.
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Land use changes aren't emissions, ergo they are not part of the amount that needs to be absorbed. That claim fits the data.
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Land use changes are technically not emissions, but because they result in loss of absorption they therefore result in extra co2 in the atmosphere, and that's why scientists do include them as anthropogenic emissions. Anthropogenic sources might be a better phrase, but that's just an argument over words.
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Your claim does not fit the data because the researchers did not argue atmospheric absorption is a 100% certainty.
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When the 90% confidence interval is between 3.1 and 3.5, 0 is not going to be likely at all. Beyond reasonable doubt.
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Ahhh, that's good science. Let's just plug in numbers that make our conclusion true.
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Your the one trying to use the table wrongly, not me. That table simply shows the partitioning of co2 emissions into natural reservoirs. It's probably based on ratios, ie they know the oceans absorb a certain proportion more co2 than forests, so they plug in the first set of numbers to get the second.
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I never argued anything definitive, so I don't have to prove anything is fact. Still, one fact remains: 50% of the time, your statements are false.
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That is not true, it is based on false assumptions on your part that a figure of 0 into the atmosphere is just as likely as a figure of 2.9 going into the atmosphere. Just becuase both are outside the 90% confidence interval doesn't mean both are just as likely.