Table 3.

The EDEOW $E_{edeow}$, Deng entropy $E_d$, Yager’s dissonance measure $E_Y$, Dubois & Prade’s weighted Hartley entropy $E_{DP}$, Hohle’s confusion measure $C_H$, Klir & Ramer’s discord measure $D_{KR}$, Klir & Parviz’s strife measure $S_{KP}$ and George & Pal’s total conflict measure $T{C}_{GP}$ with the variable proposition Y. (For computing the $E_Y$ and $C_H$, we treat ’Y = ∅’ as a special proposition in this case to compute the corresponding values.)

Proposition	${\mathit{E}}_{\mathit{edeow}}$	${\mathit{E}}_{\mathit{d}}$	${\mathit{E}}_{\mathit{Y}}$	${\mathit{E}}_{\mathit{DP}}$	${\mathit{C}}_{\mathit{H}}$	${\mathit{D}}_{\mathit{KR}}$	${\mathit{S}}_{\mathit{KP}}$	${\mathit{TC}}_{\mathit{GP}}$
$Y=\varnothing$	14.7216	N/A	(0.5312)	N/A	(1.0219)	N/A	N/A	N/A
$Y=\left\{1\right\}$	2.6623	2.6623	0.3952	0.4699	1.0219	6.4419	3.3804	0.3317
$Y=\left\{1,2\right\}$	3.9303	3.9303	0.3952	1.2699	1.0219	5.6419	3.2956	0.3210
$Y=\left\{1,2,3\right\}$	4.9082	4.9082	0.1997	1.7379	1.0219	4.2823	2.9709	0.2943
$Y=\left\{1,\dots ,4\right\}$	5.7878	5.7878	0.1997	2.0699	1.0219	3.6863	2.8132	0.2677
$Y=\left\{1,...,5\right\}$	6.6256	6.6256	0.1997	2.3274	1.0219	3.2946	2.7121	0.2410
$Y=\left\{1,\dots ,6\right\}$	7.4441	7.4441	0.0074	2.5379	1.0219	2.4888	2.4992	0.2250
$Y=\left\{1,\dots ,7\right\}$	8.2532	8.2532	0.0074	2.7158	1.0219	2.4562	2.5198	0.2219
$Y=\left\{1,...,8\right\}$	9.0578	9.0578	0.0074	2.8699	1.0219	2.4230	2.5336	0.2170
$Y=\left\{1,...,9\right\}$	9.8600	9.8600	0.0074	3.0059	1.0219	2.3898	2.5431	0.2108
$Y=\left\{1,\dots ,10\right\}$	10.6612	10.6612	0.0074	3.1275	1.0219	2.3568	2.5494	0.2037
$Y=\left\{1,\dots ,11\right\}$	11.4617	11.4617	0.0074	3.2375	1.0219	2.3241	2.5536	0.1959
$Y=\left\{1,\dots ,12\right\}$	12.2620	12.2620	0.0074	3.3379	1.0219	2.2920	2.5562	0.1877
$Y=\left\{1,\dots 13\right\}$	13.0622	13.0622	0.0074	3.4303	1.0219	2.2605	2.5577	0.1791
$Y=\left\{1,\dots ,14\right\}$	13.8622	13.8622	0.0074	3.5158	1.0219	2.2296	2.5582	0.1701