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Anyone here able to answer a stats question?Follow

#1 Feb 10 2012 at 1:40 PM Rating: Excellent
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I have 2 data points I want to use to form a ratio. Each data point has some uncertainty associated with it. What's the best way to express the uncertainty associated with the ratio?

For example let's say data point one is: 48.513, 50.058, 29.513

and data point 2 is 259.519, 296.952, 317.482

I'll calculate the mean and std dev for each point and get a ratio, but I'm not sure how to get an uncertainty number for the error associated with the ratio. That and our stats guy is gone for the weekend. Smiley: frown

Anyhoo, I'm google-ing away but feeling tired, just thought I'd see if I could get you people to do my homework for me. Smiley: wink

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#2 Feb 10 2012 at 1:49 PM Rating: Good
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#3 Feb 10 2012 at 2:00 PM Rating: Decent
Uglysasquatch wrote:
(23-2)(2)


#4 Feb 10 2012 at 2:11 PM Rating: Excellent
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BrownDuck wrote:
Uglysasquatch wrote:
(23-2)(2)




Needs more numbers, and maybe some funky math symbols, plus pi. All good equations have pi in them somewhere.
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#5 Feb 10 2012 at 4:01 PM Rating: Good
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Anyone here able to answer a stats question?
The odds are low.
#6 Feb 10 2012 at 4:03 PM Rating: Excellent
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#7 Feb 10 2012 at 4:29 PM Rating: Excellent
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Bardalicious wrote:
Quote:
Anyone here able to answer a stats question?
The odds are low.


That's fine, at least we have some pie now. Would you like some?
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#8 Feb 10 2012 at 4:41 PM Rating: Excellent
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I kind of gave up on the problem anyway, then got distracted making scatter plots showing CVs increasing as concentration decreases.

Screenshot

You know, cutting edge science stuff and all... Smiley: nod
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#9 Feb 10 2012 at 4:52 PM Rating: Excellent
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Bardalicious wrote:
Quote:
Anyone here able to answer a stats question?
The odds are low.
Actually the odds are really high. What is low are the odds that someone will actually bother to answer one.
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#10 Feb 10 2012 at 4:59 PM Rating: Excellent
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Sir Xsarus wrote:
Bardalicious wrote:
Quote:
Anyone here able to answer a stats question?
The odds are low.
Actually the odds are really high. What is low are the odds that someone will actually bother to answer one.


You're holding out on me aren't you... I knew it! Smiley: bah

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#11 Feb 10 2012 at 6:26 PM Rating: Excellent
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someproteinguy wrote:
I have 2 data points I want to use to form a ratio. Each data point has some uncertainty associated with it. What's the best way to express the uncertainty associated with the ratio?

For example let's say data point one is: 48.513, 50.058, 29.513

and data point 2 is 259.519, 296.952, 317.482

I'll calculate the mean and std dev for each point and get a ratio, but I'm not sure how to get an uncertainty number for the error associated with the ratio. That and our stats guy is gone for the weekend. Smiley: frown


Um... Calculate the highest and lowest possible ratios and go from there? So lowest of one set to highest of the other, then the other way around. That gives you a single range of ratios. This assumes that the results aren't linked together directly (so one set is the variable output of one thing, the other the output of something else). If the sets are linked (each pair is the result of a interdependent test of some kind), then you'd want to treat them as three separate ratios and then go from there.


How you analyze it has to take into account how the data was generated. Otherwise, it's just garbage you used math(tm) on.
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#12 Feb 10 2012 at 7:50 PM Rating: Good
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42Smiley: pie


Smiley: nod
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#13 Feb 10 2012 at 8:01 PM Rating: Excellent
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gbaji wrote:
someproteinguy wrote:
I have 2 data points I want to use to form a ratio. Each data point has some uncertainty associated with it. What's the best way to express the uncertainty associated with the ratio?

For example let's say data point one is: 48.513, 50.058, 29.513

and data point 2 is 259.519, 296.952, 317.482

I'll calculate the mean and std dev for each point and get a ratio, but I'm not sure how to get an uncertainty number for the error associated with the ratio. That and our stats guy is gone for the weekend. Smiley: frown


Um... Calculate the highest and lowest possible ratios and go from there? So lowest of one set to highest of the other, then the other way around. That gives you a single range of ratios. This assumes that the results aren't linked together directly (so one set is the variable output of one thing, the other the output of something else). If the sets are linked (each pair is the result of a interdependent test of some kind), then you'd want to treat them as three separate ratios and then go from there.


How you analyze it has to take into account how the data was generated. Otherwise, it's just garbage you used math(tm) on.


You're looking at 6 independent measurements. In 3 of them the protein is at one concentration and in 3 it is at another level. The sampling technique is analogous to estimating the number of, say, red balls in the bin by blindly reaching in and grabbing a few. Those numbers above being the number of 'red balls' you grabbed (the decimal places come from normalization based on the variable number of successful sampling attempts).

Along the lines you were thinking though, I was considering making 6 ratios out of the points by taking the three points and comparing them to each of the other three, and using those values to address the question. The problem is that ratios don't necessarily behave the same way when you do something like average them. So that's where I got stuck.

Looks like I may be grabbing my old stats book from college and having some fun reading over it this weekend... Smiley: lol

Rate-ups for the brainstorming helps. Smiley: smile

Edited, Feb 10th 2012 6:11pm by someproteinguy
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#14 Feb 11 2012 at 9:53 AM Rating: Good
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Did you take the root mean square deviation at all?

That's what we always have to do for our experiential data to find the probable uncertainty value for our results. I'm just a student though, I don't know if you'd do it different professionally.
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#15 Feb 11 2012 at 10:27 AM Rating: Good
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#16 Feb 11 2012 at 10:30 AM Rating: Excellent
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Nilatai wrote:
Did you take the root mean square deviation at all?

That's what we always have to do for our experiential data to find the probable uncertainty value for our results. I'm just a student though, I don't know if you'd do it different professionally.


No it's the right idea, for sure. I'm thinking what I need to do is calculate that for each of the two points and use something like this to combine the uncertainty from the two data points into a single value.

As an aside, I'd wager most students know more about these things than most "professionals" Smiley: lol
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#17 Feb 11 2012 at 10:39 AM Rating: Good
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someproteinguy wrote:
Nilatai wrote:
Did you take the root mean square deviation at all?

That's what we always have to do for our experiential data to find the probable uncertainty value for our results. I'm just a student though, I don't know if you'd do it different professionally.


No it's the right idea, for sure. I'm thinking what I need to do is calculate that for each of the two points and use something like this to combine the uncertainty from the two data points into a single value.

As an aside, I'd wager most students know more about these things than most "professionals" Smiley: lol

That's the badger.

You're probably right on the students knowing more, though. Especially if you're doing labs week in week out. Tends to stick in the mind a bit. As you said, you do the experiment and you have a guy who specifically does the stats portion. It looks like you're on the right track, though!
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#18 Feb 11 2012 at 12:53 PM Rating: Good
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someproteinguy wrote:
I have 2 data points I want to use to form a ratio. Each data point has some uncertainty associated with it. What's the best way to express the uncertainty associated with the ratio?

For example let's say data point one is: 48.513, 50.058, 29.513

and data point 2 is 259.519, 296.952, 317.482

I'll calculate the mean and std dev for each point and get a ratio, but I'm not sure how to get an uncertainty number for the error associated with the ratio. That and our stats guy is gone for the weekend. Smiley: frown

Anyhoo, I'm google-ing away but feeling tired, just thought I'd see if I could get you people to do my homework for me. Smiley: wink


So according to my girlfriend's SPSS Psychologist stat calculating thingy, the first data point should have a standard error of 6.605, the second should be 16.967.

Is that what sort of thing you're looking for?
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#19 Feb 11 2012 at 1:13 PM Rating: Excellent
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Nilatai wrote:

So according to my girlfriend's SPSS Psychologist stat calculating thingy, the first data point should have a standard error of 6.605, the second should be 16.967.

Is that what sort of thing you're looking for?


That's the part I have done. Now let's say I form want to express the difference between the two data points as a ratio (i.e. 5.2:1). How does the uncertainty from the two measurements factor into the uncertainty of the resulting ratio?
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#20 Feb 11 2012 at 1:33 PM Rating: Good
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Smiley: popcorn

I have no idea what's going on, but it looks interesting.
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#21 Feb 11 2012 at 7:15 PM Rating: Good
Something about how it all equals 42, but they are taking the long way to get there.
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#22 Feb 12 2012 at 8:43 AM Rating: Good
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someproteinguy wrote:
Nilatai wrote:

So according to my girlfriend's SPSS Psychologist stat calculating thingy, the first data point should have a standard error of 6.605, the second should be 16.967.

Is that what sort of thing you're looking for?


That's the part I have done. Now let's say I form want to express the difference between the two data points as a ratio (i.e. 5.2:1). How does the uncertainty from the two measurements factor into the uncertainty of the resulting ratio?

I have absolutely no idea. Smiley: grin


I'll ask my girlfriend later. She's better at stats, but I kick her **** at Algebra...

Sorry, SPG!
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