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Table 5 Convergence of the algorithm (46) in Example 4.2

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

n

\(x^{n}_{1}\)

\(x^{n}_{2}\)

\(\| \textbf{x}_{n} - \textbf{x}_{n+1} \|\)

0

1.0000000

0.0000000

1

0.6250000

0.2000000

0.4250000

2

0.3246879

0.3150000

0.3215779

3

0.1794026

0.3774509

0.1581389

4

0.1139924

0.4124193

0.0741707

50

0.0080038

0.4937886

0.0002045

51

0.0078488

0.4939094

0.0001965

52

0.0076997

0.4940257

0.0001890

53

0.0075561

0.4941375

0.0001820

94

0.0042831

0.4966832

0.0000579

95

0.0042383

0.4967179

0.0000567

96

0.0041945

0.4967520

0.0000555

97

0.0041515

0.4967853

0.0000544

98

0.0041094

0.4968180

0.0000533