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Table 1 Some numerical results for calculation of \(\varGamma _{q}(x)\) with \(q=\frac{1}{8}\), which is constant, for \(x=9.5, 65, 110, 780\) in Algorithm 2

From: On the existence of solutions for a multi-singular pointwise defined fractional q-integro-differential equation

n

x = 9.5

x = 65

x = 110

x = 780

1

2.679786

4432.545834

1,804,225.634753

1.29090809480473E+45

2

2.674552

4423.888518

1,800,701.756560

1.28838678993206E+45

3

2.673899

4422.808467

1,800,262.132108

1.28807224237593E+45

4

2.673818

4422.673494

1,800,207.192468

1.28803293353064E+45

5

2.673808

4422.656623

1,800,200.325222

1.28802802007493E+45

6

2.673806

4422.654514

1,800,199.466820

1.28802740589531E+45

7

2.673806

4422.654250

1,800,199.359519

1.28802732912289E+45

8

2.673806

4422.654217

1,800,199.346107

1.28802731952634E+45

9

2.673806

4422.654213

1,800,199.344430

1.28802731832677E+45

10

2.673806

4422.654213

1,800,199.344221

1.28802731817683E+45

11

2.673806

4422.654212

1,800,199.344195

1.28802731815808E+45

12

2.673806

4422.654212

1,800,199.344191

1.28802731815574E+45

13

2.673806

4422.654212

1,800,199.344191

1.28802731815545E+45

14

2.673806

4422.654212

1,800,199.344191

1.28802731815541E+45

15

2.673806

4422.654212

1,800,199.344191

1.28802731815541E+45

16

2.673806

4422.654212

1,800,199.344191

1.28802731815541E+45

17

2.673806

4422.654212

1,800,199.344191

1.28802731815541E+45

18

2.673806

4422.654212

1,800,199.344191

1.28802731815541E+45

19

2.673806

4422.654212

1,800,199.344191

1.28802731815541E+45