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Table 1 Sequences generated by K, Picard-S- and S-iteration processes

From: Some convergence results using K iteration process in \(\mathit{CAT}(0)\) spaces

 

K

Picard-S

S

\(x_{0}\)

0.9

0.9

0.9

\(x_{1}\)

0.9875

0.975

0.95

\(x_{2}\)

0.998561026471100

0.994244105884402

0.976976423537605

\(x_{3}\)

0.999840932805849

0.998727462446794

0.989819699574350

\(x_{4}\)

0.999982839247306

0.999725427956896

0.995606847310338

\(x_{5}\)

0.999998178520930

0.999941712669962

0.998134805438786

\(x_{6}\)

0.999999808905464

0.999987769949668

0.999217276778764

\(x_{7}\)

0.999999980126971

0.999997456252294

0.999674400293643

\(x_{8}\)

0.999999997947369

0.999999474526643

0.999865478820511

\(x_{9}\)

0.999999999789148

0.999999892043912

0.999944726482773

\(x_{10}\)

0.999999999978438

0.999999977920327

0.999977390415280

\(x_{11}\)

0.999999999997803

0.999999995501064

0.999990786179471

\(x_{12}\)

0.999999999999777

0.999999999086208

0.999996257108584

\(x_{13}\)

0.999999999999977

0.999999999814902

0.999998483680543

\(x_{14}\)

0.999999999999998

0.999999999962595

0.999999387160191

\(x_{15}\)

1

0.999999999992457

0.999999752825556

\(x_{16}\)

1

0.999999999998482

0.999999900490241

\(x_{17}\)

1

0.999999999999695

0.999999960003588

\(x_{18}\)

1

0.999999999999939

0.999999983947466

\(x_{19}\)

1

0.999999999999988

0.999999993565774

\(x_{20}\)

1

0.999999999999997

0.999999997424076