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Table 2 Random normal variate when \(\mu =[\mathrm{10,12}]\) and \(\sigma =[\mathrm{3,5}]\)

From: Simulating imprecise data: sine–cosine and convolution methods with neutrosophic normal distribution

Sr#

\({I}_{N}\)=0

\({I}_{N}\)=0.01

\({I}_{N}\)=0.02

\({I}_{N}\)=0.03

\({I}_{N}\)=0.05

\({I}_{N}\)=0.10

 

\({x}_{1N}\)

\({x}_{2N}\)

\({x}_{1N}\)

\({x}_{2N}\)

\({x}_{1N}\)

\({x}_{2N}\)

\({x}_{1N}\)

\({x}_{2N}\)

\({x}_{1N}\)

\({x}_{2N}\)

\({x}_{1N}\)

\({x}_{2N}\)

1

[9.2,10.7]

[15.8,21.6]

[7.8,8.3]

[12.7,16.3]

[13,17]

[10.5,12.8]

[12.2,15.4]

[11.7,14.7]

[13.8,18.1]

[12.8,16.85]

[12.8,16.85]

[9.8,10.28]

2

[7.9,8.5]

[9.9,11.9]

[7.3,7.7]

[6.8,6.5]

[13.1,17.1]

[11.2,13.9]

[4.9,4.1]

[7.1,6.3]

[8,8.7]

[11.1,13.27]

[11.1,13.27]

[8.4,10.56]

3

[9.4,11]

[7.7,8.2]

[9.1,10.9]

[5.3,4.1]

[13.4,17.6]

[10.1,12.2]

[5.9,4.8]

[13.8,17.9]

[9.8,12.8]

[6.9,7.07]

[6.9,7.07]

[9,11.65]

4

[5.7,4.8]

[10.4,12.6]

[11.3,14]

[16.4,22.6]

[5.9,5.1]

[10.9,13.1]

[14.5,19.3]

[12.4,16]

[13.8,18.1]

[10.9,13.46]

[10.9,13.46]

[10.5,12.38]

5

[8.3,9.2]

[6.8,6.7]

[6.8,6.7]

[9.9,11.6]

[11.6,14.5]

[13.6,18]

[8.3,9]

[12.2,15.3]

[11.3,13.8]

[12.8,16.64]

[12.8,16.64]

[7.4,9.19]

6

[11.7,14.8]

[12,15.3]

[12.5,16.5]

[6.3,6]

[7.3,7.8]

[8.6,9.4]

[7.4,8]

[9.7,11.1]

[11,16.4]

[3.1,1.38]

[3.1,1.38]

[10,17.86]

7

[9.2,10.7]

[13.1,17.1]

[9.7,11.7]

[7.4,7.7]

[12.3,15.6]

[14,18.7]

[15,21.1]

[6.4,7.5]

[10.3,12.1]

[13.1,16.95]

[13.1,16.95]

[13,16.57]

8

[6.3,5.8]

[5.5,4.5]

[12.6,16.3]

[12.3,15.8]

[5.6,4.3]

[15,20]

[4.3,3.2]

[7.1,6.2]

[8.9,12.7]

[3.6,1.24]

[3.6,1.24]

[10.3,14.35]

9

[11.9,15.2]

[13.7,18.1]

[11.6,15.1]

[5.9,5.3]

[6.1,5.7]

[8.6,9.2]

[10.5,13.2]

[8.2,9.4]

[7.2,10.2]

[2.3,-1.47]

[2.3,-1.47]

[13.4,17.1]

10

[10.9,13.4]

[3.1,0.5]

[6.8,6.7]

[10.5,12.6]

[11.1,13.7]

[12.1,15.4]

[5.6,4.6]

[11.7,14.3]

[5.2,3.2]

[14.8,18.9]

[14.8,18.9]

[9.9,15.38]

11

[7,7]

[8.5,9.5]

[8.6,9.8]

[11,13.6]

[8.6,9.9]

[9.6,11.3]

[9,10.3]

[11.5,14.2]

[4.7,3.3]

[10.5,11.52]

[10.5,11.52]

[12.5,20.03]

12

[10.9,13.6]

[13.4,17.7]

[11.7,14.8]

[10.9,13.4]

[4.3,3.1]

[6.2,5]

[8.1,9.1]

[10.2,12.1]

[10,11.7]

[12,14.95]

[12,14.95]

[10.6,15.41]

13

[9.7,11.6]

[15.6,21.4]

[9.3,10.9]

[11.5,14.4]

[8.2,9.3]

[9.6,11.3]

[8.8,10.6]

[7.6,7.9]

[8.8,9.7]

[12.7,16]

[12.7,16]

[8.6,11.23]

14

[5,3.7]

[12.9,16.9]

[10.5,12.7]

[12.7,16.5]

[8.8,10.5]

[6.8,6.6]

[11.1,13.7]

[12.1,15.4]

[13,16.6]

[14.5,19.66]

[14.5,19.66]

[12.4,15.2]

15

[5.9,5.2]

[14.6,19.6]

[16.9,23.5]

[11.2,14]

[14,18.4]

[15,20.4]

[12.2,15.5]

[13,17.1]

[10.4,14.2]

[6,5.94]

[6,5.94]

[8,12.08]

16

[5.8,4.9]

[5.1,3.8]

[5.5,4.2]

[15.6,21.2]

[11,13.5]

[11.6,14.5]

[17,23.6]

[10.8,13.3]

[2.7,-0.7]

[13.4,15.87]

[13.4,15.87]

[5.5,5.23]

17

[10.8,13.3]

[8.9,10.1]

[7.8,8.2]

[16.5,22.8]

[5.8,4.9]

[12.1,15.2]

[7.4,7.6]

[11.5,14.1]

[10.8,13.7]

[8.4,10.17]

[8.4,10.17]

[10,15.36]

18

[12.4,16.1]

[12,15.4]

[10.5,12.8]

[11.4,14.3]

[5,3.9]

[9.1,9.9]

[8,9.1]

[8.7,9.6]

[10.4,12.4]

[11.5,14.03]

[11.5,14.03]

[7,7.64]

19

[14.2,18.9]

[12.5,16.2]

[12.4,15.9]

[10.9,13.5]

[12,15.6]

[8.1,9.3]

[10.4,12.5]

[11.4,14]

[10.6,12.3]

[15.4,20.9]

[15.4,20.9]

[13.5,19.18]

20

[9.5,11.1]

[5.7,4.9]

[8.4,9.3]

[11.3,14.1]

[8.1,9]

[9.8,11.5]

[7.7,8]

[12.2,15.2]

[7.1,7.2]

[10.7,12.39]

[10.7,12.39]

[3.8,3.34]

21

[17.5,24.5]

[11.6,14.7]

[8.6,9.8]

[9.5,11.1]

[9.1,10.6]

[11.1,13.7]

[5.5,5.2]

[6.8,5.9]

[13.3,17.3]

[11.1,13.93]

[11.1,13.93]

[10.5,12.32]

22

[12,15.3]

[14.8,20]

[16.3,22.4]

[12,15.4]

[15.4,20.9]

[14.7,19.9]

[14.6,19.4]

[13.2,17.4]

[6.3,5.9]

[10.7,12.21]

[10.7,12.21]

[7.3,7.48]

23

[11.6,14.6]

[12.1,15.5]

[9.8,11.5]

[14.3,19.2]

[11.4,15.3]

[4.3,2.9]

[12.5,16]

[13.1,17.2]

[5.8,4.5]

[12.7,15.47]

[12.7,15.47]

[12.4,16.76]

24

[9.4,11.1]

[8.5,9.4]

[11,13.8]

[6.8,6.9]

[9.3,10.8]

[11.6,14.5]

[7.3,7.3]

[12.3,15.4]

[15,20.2]

[10.3,12.58]

[10.3,12.58]

[7.6,8.29]

25

[12.2,15.6]

[10.8,13.3]

[8.7,10.1]

[6.9,6.8]

[6,5]

[16,21.7]

[9.2,10.6]

[11.6,14.3]

[7.2,8.7]

[6.3,5.17]

[6.3,5.17]

[6.5,7.06]