findSeTheta(pooledSE.raw, R, dist = "manhattan", pNorm = NULL)createAlleleSet)cart2polcart2polcreateAlleleSet. The standard
errors of the Cartesian intensities transformChannels), the standard error of each bead-type
is independent of the signal intensities. In a Cartesian plot of
dist and pNorm. The circumference of a circle in
Manhattan geometry, using a Euclidean metric, is
4*sqrt(2)*R, and the circumference of a Euclidean circle is
2*pi*R. It follows that the arc-lengths in the first quadrant
only are sqrt(2)*R and pi*R/2, respectively. The more
general arc-length of a Minkowski geometry circle is estimated by
numerical integration along the the curve of the super-ellipse between
0 to 90 degrees.cart2pol, createAlleleSet#A single standard error value for points of increasing intensity
R <- .1:10
pooledSE.raw <- 1
pooledSE.theta <- findSeTheta(pooledSE.raw=pooledSE.raw,R=R)
print(pooledSE.theta)Run the code above in your browser using DataLab