Fixed Point Theory and Algorithms for Sciences and Engineering

Table 2 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	−0.177527	−0.162733	−3.538711	−0.924273	−0.847250	−4.005183	−0.853791	−0.782642	−3.927438
n = 3	−0.081028	−0.079027	−1.869430	−0.513819	−0.501132	−2.440639	−0.487908	−0.475861	−2.369839
n = 4	−0.043427	−0.042974	−1.085664	−0.317798	−0.314488	−1.588992	−0.307701	−0.304496	−1.538505
n = 5	−0.025092	−0.024958	−0.659998	−0.206325	−0.205225	−1.066013	−0.202795	−0.201714	−1.032413
n = 6	−0.015158	−0.015111	−0.412926	−0.137783	−0.137358	−0.728280	−0.137124	−0.136701	−0.706715
n = 7	−0.009444	−0.009426	−0.263964	−0.093772	−0.093590	−0.504027	−0.094344	−0.094161	−0.490588
n = 8	−0.006031	−0.006023	−0.171898	−0.064738	−0.064654	−0.352462	−0.065776	−0.065690	−0.344356
n = 9	−0.003937	−0.003934	−0.113970	−0.045226	−0.045185	−0.248745	−0.046372	−0.046330	−0.244064
n = 10	−0.002627	−0.002626	−0.077009	−0.031937	−0.031916	−0.177107	−0.033029	−0.033007	−0.174582

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