On Computability and Applicability of Mann-Reich-Sabach-Type Algorithms for Approximating the Solutions of Equilibrium Problems in Hilbert Spaces

Table 1

Sequences generated by Algorithms 2 and 19.

	Algorithm 2	Algorithm 2	Algorithm 4	Algorithm 2	Algorithm 2	Algorithm 4
n	K_n	x_n	x_n	K_n	x_n	x_n
0	-4, 10	2	2	-4, 10	-3	-3
1	[-4, 1.126855044]	1.126855044	1.126855044	[-1.532563756, 10]	-1.532563756	-1.532563756
2	[-4, 0.652769535]	0.652769535	0.652769535	[-0.787076007, 10]	-0.787076007	-0.787076007
3	[-4, 0.38284414]	0.38284414	0.38284414	[-0.405188015, 10]	-0.405188015	-0.405188015
4	[-4, 0.226111845]	0.226111845	0.226111845	[-0.208877029, 10]	-0.208877029	-0.208877029
5	[-4, 0.134146663]	0.134146663	0.134146663	[-0.107772707, 10]	-0.107772707	-0.107772707
6	[-4, 0.079836206]	0.079836206	0.079836206	[-0.055641074, 10]	-0.055641074	-0.055641074
7	[-4, 0.047623897]	0.047623897	0.047623897	[-0.028739594, 10]	-0.028739594	-0.028739594
8	[-4, 0.028459121]	0.028459121	0.028459121	[-0.014849721, 10]	-0.014849721	-0.014849721
9	[-4, 0.01703056]	0.01703056	0.01703056	[-0.007674974, 10]	-0.007674974	-0.007674974
10	[-4, 0.010203099]	0.010203099	0.010203099	[-0.003967653, 10]	-0.003967653	-0.003967653
11	[-4, 0.006118509]	0.006118509	0.006118509	[-0.002051501, 10]	-0.002051501	-0.002051501
12	[-4, 0.003672014]	0.003672014	0.003672014	[-0.001060909, 10]	-0.001060909	-0.001060909
13	[-4, 0.002205248]	0.002205248	0.002205248	[-0.00054871, 10]	-0.00054871	-0.00054871
14	[-4, 0.001325149]	0.001325149	0.001325149	[-0.00028383, 10]	-0.00028383	-0.00028383
15	[-4, 0.000796697]	0.000796697	0.000796697	[-0.000146831, 10]	-0.000146831	-0.000146831
16	[-4, 0.0004792]	0.0004792	0.0004792	[-0.000075965, 10]	-0.000075965	-0.000075965
17	[-4, 0.000288345]	0.000288345	0.000288345	[-0.000039304, 10]	-0.000039304	-0.000039304
18	[-4, 0.000173565]	0.000173565	0.000173565	[-0.000020337, 10]	-0.000020337	-0.000020337
19	[-4, 0.000104508]	0.000104508	0.000104508	[-0.000010523, 10]	-0.000010523	-0.000010523
20	[-4, 0.000062945]	0.000062945	0.000062945	[-0.000005445, 10]	-0.000005445	-0.000005445
21	[-4, 0.000037921]	0.000037921	0.000037921	[-0.000002817, 10]	-0.000002817	-0.000002817
22	[-4, 0.000022851]	0.000022851	0.000022851	[-0.000001457, 10]	-0.000001457	-0.000001457
23	[-4, 0.000013772]	0.000013772	0.000013772	[-0.000000754, 10]	-0.000000754	-0.000000754
24	[-4, 0.000008302]	0.000008302	0.000008302	[-0.00000039, 10]	-0.00000039	-0.00000039
25	[-4, 0.000005005]	0.000005005	0.000005005	[-0.000000201, 10]	-0.000000201	-0.000000201
26	[-4, 0.000003018]	0.000003018	0.000003018	[-0.000000103, 10]	-0.000000103	-0.000000103
27	[-4, 0.00000182]	0.00000182	0.00000182	[-0.000000053, 10]	-0.000000053	-0.000000053
28	[-4, 0.000001097]	0.000001097	0.000001097	[-0.000000027, 10]	-0.000000027	-0.000000027
29	[-4, 0.000000661]	0.000000661	0.000000661	[-0.000000013, 10]	-0.000000013	-0.000000013
30	[-4, 0.000000398]	0.000000398	0.000000398	[-0.000000006, 10]	-0.000000006	-0.000000006
31	[-4, 0.00000024]	0.00000024	0.00000024	[-0.000000003, 10]	-0.000000003	-0.000000003
32	[-4, 0.000000144]	0.000000144	0.000000144	[-0.000000001, 10]	-0.000000001	-0.000000001
33	[-4, 0.000000086]	0.000000086	0.000000086		0	0
34	[-4, 0.000000051]	0.000000051	0.000000051
35	[-4, 0.00000003]	0.00000003	0.00000003
36	[-4, 0.000000018]	0.000000018	0.000000018
37	[-4, 0.00000001]	0.00000001	0.00000001
38	[-4, 0.000000005]	0.000000005	0.000000005
39	[-4, 0.000000002]	0.000000002	0.000000002
40	[-4, 0.000000001]	0.000000001	0.000000001
41		0	0