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Poisson Fit Climate Audit 20

Poisson Fit Climate Audit
Number 1. Annual hurricane number with statistical errors indicated by the red bars. The particular dashed line is the average number of hurricanes per year, 6.1.
There is Womens Nike Cortez Trainers absolutely no obvious long term trend any place the plot. There is more than enough noise that a lot of very different contours could be well fit for this data, especially data when noisy as the SST data.
We next histogrammed the counts and also overlaid it with a Poisson distribution worked out with an average of 7.1 Ray-ban Uk Online Shop hurricanes per year. The actual Poisson distribution was multiplied through 63, the number of data details so that its area would probably match the area of the histogrammed data. The results are shown in Determine 2. The Poisson distribution is a superb match to the hurricane submitting given the very small number of information points available. I should in addition point out that I did simply no fitting to get this result.
Figure 2. Histogram of the 12-monthly hurricane counts (red set) overlaid with a Poisson distribution (blue series) with an average Ray Ban Uk Glasses of Half-dozen.1 hurricanes per year.
I personally conclude from these two plots that
The annual natural disaster counts from 1945 through 2007 are 100% compatible with a random Poisson course of action with a mean of 6.1 hurricanes per year. This trends and groupings seen in Figure 1 are due to random fluctuations and nothing more.
The excitement in Judith Curry plot at the top of this thread is a spurious result of the 11 year shifting average, an edge effect, as well as some random upward (barely a single standard deviation) fluctuations next 1998.
Posted Jan 7, 2007 at 2:Sixty PM  Permalink  Reply
3 This won't bars in Figure A single assume a completely random approach. That would be the null idea (no deterministic drivers). The Poisson piece shows that the system has a operater, but is a random course of action within the bounds determined by the driver.
It a lovely result, Henry, congratulations. You must have laughed by using delight when you saw which correlation spontaneously emerge, with no fitting at all. This feeling is the true incentive of doing science. I be expecting Steve M. has skilled that, too, now.
Inside of a strategic sense, your final result, Paul, shows that a large fraction of the population of climatologists have a before determined mental paradigm, that is AGW, and are looking for trends making sure that paradigm. They have gravitated in the direction of analyses an 11 season smoothing that produces autocorrelation, for example that leave likely trends in the facts. These are getting published by writers who also accept a paradigm and so accept unquestioningly while correct the analyses that support it. Ralph Ciccerone latest shameful accomodation of Hansen splice on PNAS is an especially obvious example of that. These are otherwise excellent scientists who have decided Ray Ban Stockists Aberdeen they know the answer without actually (fairly) knowing, and end up imposing only their personal certainties.
Truthfully, your result deserves a mail to the same journal the place Emanuel published his trendy (in both senses) hurricane analysis. Why not write it up? It plainly going to take outside repair to bring analytical modesty here we are at the field. Being shown wrong are some things in science. Being shown stupidly wrong is quite another.
Essentially, now that I think about it, does the pre 1945 count produce a Poisson submitting with a different median? In that case, you could show that, and then include things like Margo correction of the pre 1945 rely, add the corrected count to the data set and see if the Poisson marriage extends over the whole fixed. Co publish with Margo. It is going to set the whole field upon its ear. : ) Plus, you do have a really great time.
Actually, ever since I think about it, does the before 1945 count produce a Poisson distribution having a different median? If so, you can show that, and then include Margo correction of the pre 1945 count, add the corrected count to your info set and see if the Poisson relationship expands over the whole set. Corp publish with Margo. It will collection the whole field on it has the ear. : ) Plus, you have a really good time. Since people have both interest and time frame (unfortunately I lacking either right now), just a small suggestion ;) :
I think there was the SST files available somewhere here. On top of that R users look here:
Posted Jan 6, 2007 with 4:06 PM  Permalink  Answer back
Paul, ha, like recently you beat me with it again. I plotted the data out of Judith Curry link from yesterday and it's also not quite such a good fit to a Poisson distribution as the chart you show above, but pretty good. To look at the link to a Poisson distribution I plot of land the fractional probability through the hurricanes per year (the number of years away from 63 that have a particular number of hurricanes in it divided because of the total 63 years) resistant to the probability for that particular quantity of hurricanes from a Poisson distribution your mean value. Then a best correlation would be a straight collection of gradient 1. An investigation error bars on that graph and or chart shows a good correlation with a Poisson distribution with R20.7 although the error bars are so big (a consequence of the small numbers) that it very difficult to rule anything inside or out.
2 TAC, the language bars here are not in the a sense of measurement errors. The assumption we have found that the number of hurricanes is definitely the actual true number devoid of undercounting or any other artifacts distorting the info (as if you had god similar to powers and could count every one infallibly), but if you have a stoichastic process (something that is generated randomly) and then just because you have 5 hurricanes in one year, then whether or not in the next year all the real parameters are exactly the same, you may get 3, or 8. Noticed over many years you will get a variety of numbers of hurricanes a year with a certain standard deviation. That perfectly natural spread is what has been referred to as the clubhouse It is a property of a Poisson Replica Oakley Sunglasses Uk Review syndication that if you have N let loose counts of something, then your standard deviation of the syndication is equal to the square cause N. Try Poisson distribution on Wikipedia. As N becomes bigger and bigger, the asymmetry reduces and it seems to be much more like a normal submission. But where you have a small number of discrete as here using small numbers of hurricanes annually, then the distribution is asymmetrial (since you have less than 0 hard thunder storms per year).
I would say that the wonderful fit to a Poisson distribution shows that hurricanes are essentially with little thought produced and what is more, the small number of hurricanes per year (in a very statistical sense) makes analyzing trends statistically nonsense if you don't have vastly more details (vastly more years).
While i noted in the other bond yesterday, concluding that severe weather are randomly produced would not preclude a correlation together with SST, AGW, the Stock Market, marriages in the Religious organization of England or anything else. If you find a correlation with SST after a while, for the Nike Cortez Mens 10.5 sake of argument, what you would see is a Poisson distribution in later years that has a higher average than the previous years. What always did actually have been omitted in these fights previously like in the going 11 year average by means of Judith Curry is that the error bars (all-natural limitations on confidence) are very large. How certain you may be about whether that typical really has gone up or not, is sort of non existant on this data. You would possibly suspect a trend but could on these numbers demonstrate a significant increase with just about any level of confidence.
By the same token, Landsea improvement is way down in the noises.
3 Steve and Paul, I apologize for mixing your names. Oops!
4 Re miscalculation bars: By convention these are used to indicate uncertainty corresponding to a plotted point. In this case, there isn't any uncertainty (again, of course, overlooking the fact that there is uncertainty due to undercount!). Thus the error bars need to be omitted from the first physique.
Going out on a limb, My spouse and i venture to say that the problem bars were computed to demonstrate something else: That each observation is individually with the assumption of an Poisson df (perhaps with lambda equal to regarding 6). Anyway, it appears that every single error bar is assessed based only on a single datapoint (N=1). This technique results in 62 distinct span estimates of lambda. However, it is far from clear at all why we might want these 62 reports. with a Kolmogorov Smirnov test).
  
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