Fixed Point Theory and Algorithms for Sciences and Engineering

Table 1 The values of ${z_{n}}$ , ${y_{n}}$ , and ${x_{n}}$ with initial value $x_{1} = 10$

From: An iterative algorithm for system of generalized equilibrium problems and fixed point problem

	Algorithm 3.1			Algorithm 3.2 with $F = F_{1}$			Algorithm 3.2 with $F = F_{2}$
	$z_{n}$	$y_{n}$	$x_{n}$	$z_{n}$	$y_{n}$	$x_{n}$	$z_{n}$	$y_{n}$	$x_{n}$
n = 1	0.714286	0.238095	10.000000	2.857143	0.952381	10.000000	2.500000	0.833333	10.000000
n = 2	0.174115	0.159605	3.470684	0.908574	0.832860	3.937156	0.839002	0.769085	3.859410
n = 3	0.078010	0.076084	1.799806	0.497992	0.485696	2.365460	0.472515	0.460848	2.295072
n = 4	0.040919	0.040493	1.022977	0.303544	0.300382	1.517720	0.293530	0.290472	1.467648
n = 5	0.023015	0.022893	0.605373	0.193853	0.192819	1.001573	0.190192	0.189177	0.968249
n = 6	0.013425	0.013383	0.365708	0.126958	0.126566	0.671062	0.126044	0.125655	0.649610
n = 7	0.007982	0.007966	0.223090	0.084379	0.084215	0.453535	0.084628	0.084464	0.440068
n = 8	0.004782	0.004776	0.136314	0.056557	0.056483	0.307922	0.057242	0.057167	0.299676
n = 9	0.002859	0.002856	0.082755	0.038063	0.038028	0.209346	0.038845	0.038809	0.204446
n = 10	0.001685	0.001684	0.049394	0.025624	0.025607	0.142095	0.026353	0.026336	0.139297

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