Thanks Mark,
This is what I have been witnessing, thanks for posting the theory behind what I had seen in practical reality.
Peter
This is what I have been witnessing, thanks for posting the theory behind what I had seen in practical reality.
Peter
Not exactly correct; if it were, the theoretical limit of a BayerImagine a single wire stretched across a piece of white paper..
Taken with a Bayer CFA sensor the wire would be at least two pixels
wide all the way across the image (plus some alias to keep the line
smooth). With an X3 sensor the line would be one pixel wide.
sensor would be 1/2 the one-dimensional nominal resolution, whereas
in fact it approaches 1/sqrt(2).
In two dimensions, Bayer's resolution approaches 1/2 the nominal
resolution, rather than 1/4 as this post infers.
This is because the 2x2 averaging required by Bayer is done on
overlapping groups; each pixel's output is used in the calculation
of four averages. If each sensor were only used in the calculation
of a single average (i.e. the 2x2 groups were non-overlapping) this
post would be correct.
Because of the overlapping 2x2 groups, each output pixel has a
correlation of 0.50 with the value of each adjacent output pixel.
Since the input array and the output array have the same number of
elements, the 0.50 correlation indicates that a certain amount of
information has been discarded.
Although Bayer would never correctly render an array of evenly
spaced 1-pixel wide lines, the minimum spacing isn't quite as wide
as 2.0 pixels. That is to say, there would be (at the extreme
limit of resolution) a great deal of aliasing, but a Bayer sensor
is able to resolve an arbitrarily oriented grating where each line
approaches 1.414 pixels in width.