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This function generates random samples from the gamma distribution.

Usage

r_g(lots, n, mu, k, ...)

Arguments

lots

The number of lots

n

The sample size

mu

The mean of the gamma distribution

k

The shape parameter of the gamma distribution

...

Additional arguments to be passed to rgamma() from the stats package

Value

A matrix of random samples

Examples

r_g(lots = 5, n = 10, mu = 5, k = 2)
#>               n_1       n_2      n_3      n_4      n_5      n_6       n_7
#> sample_1 5.957473  7.928890 5.464507 5.196444 8.838120 1.659009 1.2526876
#> sample_2 4.421920  2.503306 4.423087 6.198565 0.399009 7.169252 4.6145926
#> sample_3 2.371882 13.906414 5.899216 2.734700 5.414502 5.565400 0.1104306
#> sample_4 5.680469  3.320305 5.017543 6.546413 5.882522 3.288721 3.4473737
#> sample_5 7.448738  5.230865 7.288507 6.581854 7.531707 3.833780 1.6505902
#>                 n_8       n_9     n_10
#> sample_1  0.8348413 3.4057171 6.617045
#> sample_2  4.4130611 3.3513799 4.876379
#> sample_3 14.2938307 0.3320052 5.783699
#> sample_4 13.4970626 6.4183344 1.416673
#> sample_5  8.0355939 9.3259512 1.068377
r_g(lots = 10, n = 20, mu = 10, k = 3)
#>                 n_1       n_2       n_3       n_4       n_5       n_6       n_7
#> sample_1   9.470461 10.973128  3.361450 23.302114 21.696144  9.776866  9.682267
#> sample_2  16.672141 12.759295 11.643940  7.988178  1.274184  1.608469 20.057369
#> sample_3  16.703383 15.745755 10.971888 17.418835  6.435449  1.419308  4.409258
#> sample_4   4.568837 23.212204  8.099853  8.309550 20.929427  3.419891 19.034693
#> sample_5   8.834609  8.501506 16.695118  2.816933  5.172600  5.472581  8.771406
#> sample_6  20.997784 12.319499 16.906056  3.790916 12.306398 11.577292  9.612835
#> sample_7   4.976414  2.863152  8.998031 11.491319 19.815295 15.163191  5.688238
#> sample_8   3.530481  7.397948  7.851622  5.551949 14.818226 10.908829 14.372578
#> sample_9   7.372012 10.630724 10.927591 20.945807 20.654539  2.934069  3.039184
#> sample_10  8.401100  3.721737 10.527813 13.930297 13.199237  9.487278 15.909253
#>                 n_8       n_9       n_10      n_11      n_12      n_13
#> sample_1  13.651874  6.495899 10.4517663  4.859107 10.466220 13.753148
#> sample_2  12.111977  8.970102 11.2526856  6.804881 13.989358  3.352700
#> sample_3  14.644892 12.247765 13.4309191 14.536973 12.381193  8.158253
#> sample_4  14.595135 14.442554 17.0776484 13.022099  4.020971  7.624362
#> sample_5  15.435095  6.212757  1.6960405 10.033468  8.102398  9.870453
#> sample_6   6.567392 15.355429  4.1164122  2.905751 19.399744 14.088284
#> sample_7   3.959074  9.973281  6.8451264 12.899595 24.783073  6.406518
#> sample_8   9.129771  6.722556  3.7385312  9.863152  7.902794  5.294624
#> sample_9   8.234441  9.320469  9.1361765  4.164230  6.264210 18.293541
#> sample_10 18.253533  8.594222  0.7011864  3.473195 17.320778  8.250692
#>                n_14      n_15      n_16      n_17      n_18      n_19      n_20
#> sample_1   6.475410  5.367061 18.439833 19.641567  7.737478  6.280294  8.257611
#> sample_2   4.057832  5.525591  4.374584 12.577409 14.564593 12.511782 13.835623
#> sample_3   5.227290  9.815558  5.583585  7.112826 20.398534  7.575938  8.208494
#> sample_4   8.088397  7.512834  3.814838 11.212246 12.793706  8.487088  9.933950
#> sample_5   5.991553 21.378734 17.927578 16.146793 10.571182  3.452604  9.699701
#> sample_6  15.096870 13.027301  6.346571 10.492527 10.572409  3.520232 10.517260
#> sample_7  13.120818  4.088458 11.551197  3.697391 14.755739  8.090635 10.028891
#> sample_8   3.205841 18.615816  5.030002  3.600857  3.318017  3.301137 14.255051
#> sample_9  19.703589  3.493325  5.756015  3.446601 12.204097 14.285327  7.118099
#> sample_10  5.380769 12.035494  6.477259 23.769549 13.467987  7.004121  3.323648