Table 5.

Values of Goodman and Kruskal’s gamma for several combinations of $\tau$ and number of categories of the two identical marginal triangular distributions

$\tau .K$	2	3	5	7	10	20	50	100
$-$1	$-$1	$-$1	$-$1	$-$1	$-$1	$-$1	$-$1	$-$1
$-$0.9	$-$1	$-$0.99467	$-$0.99648	$-$0.99377	$-$0.98691	$-$0.96792	$-$0.93751	$-$0.92107
$-$0.8	$-$0.99933	$-$0.97729	$-$0.96629	$-$0.94876	$-$0.92616	$-$0.88070	$-$0.83783	$-$0.82001
$-$0.7	$-$0.98525	$-$0.94097	$-$0.90166	$-$0.86891	$-$0.83421	$-$0.77835	$-$0.73459	$-$0.71792
$-$0.6	$-$0.93982	$-$0.87473	$-$0.80945	$-$0.76715	$-$0.72757	$-$0.67084	$-$0.63032	$-$0.61554
$-$0.5	$-$0.85853	$-$0.77767	$-$0.69721	$-$0.65222	$-$0.61317	$-$0.56094	$-$0.52560	$-$0.51304
$-$0.4	$-$0.74150	$-$0.65396	$-$0.57108	$-$0.52900	$-$0.49425	$-$0.44974	$-$0.42065	$-$0.41048
$-$0.3	$-$0.59061	$-$0.50867	$-$0.43537	$-$0.40046	$-$0.37255	$-$0.33779	$-$0.31557	$-$0.30788
$-$0.2	$-$0.41063	$-$0.34734	$-$0.29328	$-$0.26853	$-$0.24914	$-$0.22540	$-$0.21041	$-$0.20526
$-$0.1	$-$0.20993	$-$0.17580	$-$0.14740	$-$0.13465	$-$0.12476	$-$0.11275	$-$0.10522	$-$0.10263
0	0	0	0	0	0	0	0	0
0.1	0.20632	0.17431	0.14685	0.13436	0.12462	0.11271	0.10521	0.10263
0.2	0.39722	0.34185	0.29120	0.26742	0.24857	0.22525	0.21039	0.20525
0.3	0.56388	0.49802	0.43112	0.39810	0.37130	0.33745	0.31551	0.30786
0.4	0.70149	0.63884	0.56453	0.52516	0.49212	0.44911	0.42053	0.41044
0.5	0.80905	0.76064	0.68892	0.64700	0.61008	0.55992	0.52540	0.51298
0.6	0.88837	0.85940	0.80082	0.76119	0.72370	0.66940	0.62999	0.61544
0.7	0.94297	0.93060	0.89462	0.86338	0.83011	0.77651	0.73411	0.71777
0.8	0.97707	0.97283	0.96064	0.94475	0.92278	0.87863	0.83717	0.81978
0.9	0.99482	0.99377	0.99154	0.98915	0.98460	0.96620	0.93662	0.92070
1	1	1	1	1	1	1	1	1