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Apr 27, 2016 8:50 PM
(1054 views)

5 REPLIES

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Apr 28, 2016 7:16 AM
(893 views)

If the method to infest each of the individual media (samples) is consistent, then you might assume that the initial spore count is the same. You could then use a GLM with Poisson distribution and log link function without an offset. Enable the option for over-dispersion for a better fit. (Check to see if it is significant.)

The binomial distribution that you chose assumes a dichotomous response but your ratio is not likely to be so.as I understand it. It is continuous, no?

Learn it once, use it forever!

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Apr 28, 2016 7:34 PM
(893 views)

Thanks for the comments and suggestions.

Some of my terminology was not the best. The use of the work survival and

infected is miss leading. A lab populates the medium with viable spores.

The focus is viable spores on the medium and specifically the probability

of viable spores on the medium.

Let me see clarify what we are doing. This is a sanitation study. The

two mediums are steel washers and a square piece of wool. So no spores

would live on the medium if they sprouted. The treatments are to sanitize.

The spore counts are viable spores. We want to know how effective the

treatments are at cleaning up the spores. The initial counts on the wool

averaged 2.2 million, the steel washer averaged 8500. Knowing the

probability of a viable spore on the medium after treatment is valuable.

The counts are integers. They are not continuous. I have used GLM with the

Pioson distribution as Mark suggested. I find significance but not as much

as with the binomial. The probability of a viable spore on the medium is of

interest and the treatments that significantly affect it. Is the binomial

telling me this? A low probability of a viable spore tell us there is a low

likelihood of spreading viable spores.

If the binomial is not the correct approach could the GLM Pioson treatment

estimates be divided by the initial spore estimates to produce the

probability of a viable spore on the medium. Would this be a better way to

estimate this probability?

Or do you have another approach to suggest. Thanks.

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May 5, 2016 8:41 AM
(893 views)

I'm not exactly sure what you're trying to get out of the experiment or how the experiment is set up, so a few more details might be useful.

I suspect that you are comparing the effect of different treatment durations with different disinfectants (chemical, or physical (heat,steam)).

Often one is interested in the log decrease in spore or bacteria counts. For example, I spike my apple sauce with 10^8 cfu/ml of my favorite organism, and then run jars through several sterilization cycles (temp and time). Then I open the jars and do counts on a couple samples from each jar and use the data to find a minimum time temperature combination that gives me a 3 log (or 6) log decrease in counts. The same kind of experiment might be run on a surface, dose the surface, recover with and without treatment, and compare the results.

In either case the response is not binomial (0 or 1) ** unless** I'm only looking at whether I got greater than or less than a 6 log decrease or maybe complete sterilization vs. not complete. In most cases scientists (and regulators) are more interested the estimate of the log reduction and the confidence intervals around the estimate (and whether you can operate in a condition where the CI is below the required threshold.)

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Apr 28, 2016 7:41 PM
(893 views)

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Apr 28, 2016 7:43 AM
(893 views)

*any* spores surviving post-treatment, then your medium *is* contaminated. Your probability is automatically 100%. Now, if some variables related to the treatment (e.g., time of treatment or temperature or...) were included in the model such that you were trying to determine the effectiveness of your treatment, and the final number of spores post-treatment were your response, then I could see the point of this exercise. And to Mark's point, if your response is the post-treatment spore counts, then you'd want the Poisson distribution and log link function for the GLM. Or am I missing something here?