Problem Statement

It is generally known that Hello Kitty's weight is equal to that of 3 apples.
Here, we define the weight of 3 apples as 1 Kitty.
Given a natural number N as input, output the value M, the weight of N apples in Kitties.
However, if N is a multiple of 8, output "iki"; if it is a multiple of 10, output "sugi"; and if it is both a multiple of 8 and a multiple of 10, output "ikisugi".

$N$ is a multiple of $3$, a multiple of $8$, or a multiple of $10$.

Input

$i$
$N_1$
$N_2$
$N_3$
.
.
.
$N_i$

The input consists of i+1 lines.
The i on the first line represents the number of lines given as input. (1≦i≦5)
Lines 2 through i+1 represent the integers given as input.
It is guaranteed that $N_x$ (1≦x≦i) is always 3*a, 8*a, or 10*a (a=0,1,2.....).
$ 1 \le N_x \le 1000000$

Output

The output consists of i lines.
For each input, output the integer that is the answer.
However, if the input is a multiple of 8, output the string "iki"; if it is a multiple of 10, output the string "sugi"; and if it is both a multiple of 8 and a multiple of 10, output the string "ikisugi".

Sample

3
3
6
30

1
2
sugi

4
36
8
30
160

12
iki
sugi
ikisugi