Description Usage Arguments Details Value Author(s) See Also Examples
This function performs an one-factorial analysis of variance to test for spatial bias for a single array. The predictor variable is the average logged intensity of both channels and the response variable is the logged fold-change.
1 | anovaspatial(obj,index,xN=5,yN=5,visu=FALSE)
|
obj |
object of class “marrayRaw” or “marrayNorm” |
index |
index of array (within |
xN |
number of intervals in x-direction |
yN |
number of intervals in y-direction |
visu |
If visu=TRUE, results are visualised (see below) |
The function anovaspatial
performs a one-factorial ANOVA for objects of class “marrayRaw” or
“marrayNorm”. The predictor variable is the average logged intensity of both channels
(A=0.5*(log2(Ch1)+log2(Ch2))
). Ch1,Ch2
are the fluorescence intensities of channel 1
and channel 2, respectively. The response variable is the logged fold-change
(M=(log2(Ch2)-log2(Ch1))
). The spot locations on the array is divided into xN
intervals
in x-direction and yN
intervals in y-direction. This division defines (xN x yN
)
rectangular spatial blocks on
the array, and thus, (xN x yN
) levels (or treatments) for A
. Note that
values chosen for xN
and yN
should divide the array columns and rows approx. equally.
The null hypothesis is the equality of mean(M
) of the different levels.
The model formula used by anovaspatial
is M ~ (A - 1)
(without an intercept term).
The return value is a list of summary statistics of the fitted model as produced by summary.lm
.
For example, the squared multiple correlation coefficient R-square equals the proportion
of the variation of M
that can be related to the spot location (based on the chosen
ANOVA.) Optionally, the distribution of p-values (as derived by t-test and stated in the summary statistics)
can be visualised.
Matthias E. Futschik (http://itb.biologie.hu-berlin.de/~futschik)
anova
, summary.lm
,
anovaint
, marrayRaw
,
marrayNorm
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