📄 ca_statistics.hlp
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{smcl}
{* 08feb2005}{...}
Statistics reported by {cmd:ca} and {cmd:camat}
{hline}
{title:Decomposition of inertia}
{p2colset 5 26 28 2}{...}
{p2col:statistic}description{p_end}
{p2line}
{p2col:{cmd:total inertia}}(Pearson X2)/n = sum(principal inertia)
{p_end}
{p2col:{cmd:singular values}}computed for matrix of the signed
chi^2-contributions; singular value equals the correlation of the row
and column coordinates
{p_end}
{p2col:{cmd:principal inertia}}square of singular value
{p_end}
{p2line}
{p2colreset}{...}
{title:Summary statistics for the row and column points}
{p2colset 5 26 28 2}{...}
{p2col:statistic}description{p_end}
{p2line}
{p2col:{cmd:overall}}
{p_end}
{p2col:{space 2}{cmd:mass}}mass = marginal probability = f(i+) and f(+j);
The sum of {cmd:mass} over the active categories of a variable equals 1
{p_end}
{p2col:{space 2}{cmd:quality}}measure of fit: squared correlation of
profile with the subspace; in a saturated mode, {cmd:quality} = 1
{p_end}
{p2col:{space 2}{cmd:inertia}}inertia of the profile;
the sum of the inertias of the active categories of a variable
equals the total inertia of the correspondence table
{p_end}
{p2line}
{p2col:{cmd:dimension_}{it:k}}
{p_end}
{p2col:{space 2}{cmd:coord}}coordinate on dimension k
{p_end}
{p2col:{space 2}{cmd:sqcorr}}squared correlation of profile
with dimension k; The sum of {cmd:sqcorr} over the dimensions
equals {cmd:quality}
{p_end}
{p2col:{space 2}{cmd:contrib}}proportion of inertia on dimension k
explained by the profile; The sum of {cmd:contrib} over all categories
of a variable equals 1
{p_end}
{p2line}
{p2colreset}{...}
{pstd}
The normalization of the coordinates is specified in the title of
the table. See {helpb ca} for details.
{pstd}
In the {cmd:compact} display format, names of the statistics in the column
headers are abbreviated to {cmd:qualt} ({cmd:quality}), {cmd:inert}
({cmd:inertia}), {cmd:sqcor} ({cmd:sqcorr}), and {cmd:contr} ({cmd:contrib}).
{title:Also see}
{psee}
Online: help for {helpb ca}, {help ca postestimation}
{p_end}
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