Usage: 3dAnhist [options] dataset
Input dataset is a T1-weighted high-res of the brain (shorts only).
Output is a list of peaks in the histogram, to stdout, in the form
( datasetname #peaks peak1 peak2 ... )
In the C-shell, for example, you could do
set anhist = `3dAnhist -q -w1 dset+orig`
Then the number of peaks found is in the shell variable $anhist[2].
Options:
-q = be quiet (don't print progress reports)
-h = dump histogram data to Anhist.1D and plot to Anhist.ps
-F = DON'T fit histogram with stupid curves.
-w = apply a Winsorizing filter prior to histogram scan
(or -w7 to Winsorize 7 times, etc.)
-2 = Analyze top 2 peaks only, for overlap etc.
-label xxx = Use 'xxx' for a label on the Anhist.ps plot file
instead of the input dataset filename.
-fname fff = Use 'fff' for the filename instead of 'Anhist'.
If the '-2' option is used, AND if 2 peaks are detected, AND if
the -h option is also given, then stdout will be of the form
( datasetname 2 peak1 peak2 thresh CER CJV count1 count2 count1/count2)
where 2 = number of peaks
thresh = threshold between peak1 and peak2 for decision-making
CER = classification error rate of thresh
CJV = coefficient of joint variation
count1 = area under fitted PDF for peak1
count2 = area under fitted PDF for peak2
count1/count2 = ratio of the above quantities
NOTA BENE
---------
* If the input is a T1-weighted MRI dataset (the usual case), then
peak 1 should be the gray matter (GM) peak and peak 2 the white
matter (WM) peak.
* For the definitions of CER and CJV, see the paper
Method for Bias Field Correction of Brain T1-Weighted Magnetic
Resonance Images Minimizing Segmentation Error
JD Gispert, S Reig, J Pascau, JJ Vaquero, P Garcia-Barreno,
and M Desco, Human Brain Mapping 22:133-144 (2004).
* Roughly speaking, CER is the ratio of the overlapping area of the
2 peak fitted PDFs to the total area of the fitted PDFS. CJV is
(sigma_GM+sigma_WM)/(mean_WM-mean_GM), and is a different, ad hoc,
measurement of how much the two PDF overlap.
* The fitted PDFs are NOT Gaussians. They are of the form
f(x) = b((x-p)/w,a), where p=location of peak, w=width, 'a' is
a skewness parameter between -1 and 1; the basic distribution
is defined by b(x)=(1-x^2)^2*(1+a*x*abs(x)) for -1 < x < 1.
-- RWCox - November 2004
++ Compile date = Jan 17 2020 {AFNI_20.0.00:linux_ubuntu_16_64}