Belinda:
Your alpha looks fine to me. It seems to have converged. Alpha will
converge to a distribution of values, so some fluctuation is normal.
There is a pointer on this matter by Dr. Pritchard which I posted to
the list a while ago. Please take a look at that.
Delta K is the rate of change of log likelihood. So it is correctly
reflecting the drastic change you're observing in log probability
between k4 and k5. But also note that your k5 and k6 lnpd have a lot
of noise (variance between independent runs). If this is not caused
by non-convergence, you may have to run more mcmc steps during the
data collection phase.
Plotting the membership assignment probabilities using CLUMPP and
DISTRUCT will shed more light on the matter.
All the best
V
>>>> From:
structure...@googlegroups.com
>>>> [
structure...@googlegroups.com] On Behalf Of belinda
>>>> To:
structure...@googlegroups.com
>>>> Subject: [structure-group] Interpretation results for Structure
>>>> Harvester
>>>>
>>>> Hi,
>>>> I have done a Structure analysis for 6 "populations" and 252 individuals
>>>> with the default settings, a burn-in of 10000 and 50000 replications. When I
>>>> analyse my results with Structure Harvester K=4 has the highest probabilty
>>>> (see below). However, I cannot think about a biological reason that could
>>>> explain this 4 clusters. In addition, when I look at one plot for K=4 (see
>>>> below) it seems to me that there is no structure at all. What do you think
>>>> about my results? How would you interpret them?
>>>> Thanks for your help.
>>>>
>>>> [data:image/png;base64,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][data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAhwAAAGTCAIAAADskly7AAAgAElEQVR4nOydd5hU1fnHR0DERI1JjLEkJjExllgSE/gFTSGWWAhqRAFjj0Z9ALGBoIAoRRGVJhZUbEhTRBCVCKiIUaRKWSnissuW2d2pd24/9fv748xclmLEuOzO4Pt55uGZnXLvuTP6fuac95z3xEAQBEEQTUSspRtAEARB7D2QVAiCIIgmg6RCEARBNBkkFYIgCKLJIKkQBEEQTQZJhSAIgmgySCoEQRBEk0FSIQiCIJoMkgpBEATRZJBUCIIgiCaDpEIQBEE0GSQVgiAIoskgqRAEQRBNBkmFIAiCaDJIKgRBEESTQVIhCIIgmgySCkEQBNFkkFQIgiCIJoOkQhAEQTQZJBWCIAiiySCpEARBEE0GSYUgCIJoMkgqBEEQRJNBUiEIgiCaDJIKQRAE0WSQVAiCIIgmg6RCEARBNBkkFYIgCKLJIKkQBEEQTQZJhSAIgmgySCrElxMEAQDf933fV0pJKZVSADjn5ilDIpFgjGmtzZ/Lli275ZZbOOcAMpmM67oAcrkcAMdxAHieByAMQwD19fXZbNa8UQhhXmbuSynNfbUrzGvMs0II3/cBMMaiI5tnGWPmQdMGpZRpjyE6dfReQzqdjk5tjhaGoWnbp59+OnLkSPOCc84557HHHjNvNB+IuWrOufk0zL+2bUet+uijj7797W+bT0YIoZQybTDPZrNZxtjRRx/92WefAaitrQUQi8USiQSAK6+8sk+fPtHHaL4Uc95cLielzOVy0VWYjwVAZWWlObLW2nzy5sO577773njjDXOW999/v2/fvqlUynzmpmGNL8p13X333be8vDyZTJojcM5t25Z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>>>>
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