A regularization method for solving the G-variational inequality problem and fixed-point problems in Hilbert spaces endowed with graphs

Journal of Inequalities and Applications

Table 1 Convergence of the algorithm (30) in Example 4.2

n	\(x_{n}\)	\(x_{n+1}\)	\(\lvert x_{n} - x_{n+1} \rvert \)
0	0.166666666667	0.234169560185	0.067502893519
1	0.234169560185	0.279645516164	0.045475955979
2	0.279645516164	0.313633206903	0.033987690739
3	0.313633206903	0.340160992255	0.026527785352
4	0.340160992255	0.361372598770	0.021211606515
5	0.361372598770	0.378608112538	0.017235513769
⋮	⋮	⋮	⋮
396	0.498263926837	0.498268307737	0.000004380900
397	0.498268307737	0.498272666581	0.000004358844
398	0.498272666581	0.498277003536	0.000004336955
399	0.498277003536	0.498281318767	0.000004315230
400	0.498281318767	0.498285612435	0.000004293668
⋮	⋮	⋮	⋮
828,361	0.499999171527	0.499999171528	0.000000000001
828,362	0.499999171528	0.499999171529	0.000000000001
828,363	0.499999171529	0.499999171530	0.000000000001
828,364	0.499999171530	0.499999171531	0.000000000001
828,365	0.499999171531	0.499999171532	0.000000000001
828,366	0.499999171532	0.499999171533	0.000000000001
828,367	0.499999171533	0.499999171533	0.000000000000