Seating On Bus

公交车上左右各两列座位，每列 $n$ 排。现有编号为 $1 \sim m$ 的 $m$ 名乘客按编号从小到大依次上车，就座顺序为左 1 排靠窗，右 1 排靠窗，左 2 排靠窗，右 2 排靠窗，$\ldots$，左 $n$ 排靠窗，右 $n$ 排靠窗，左 1 排不靠窗，右 1 排不靠窗，左 2 排不靠窗，右 2 排不靠窗，$\ldots$，左 $n$ 排不靠窗，右 $n$ 排不靠窗，下车顺序为左 1 排不靠窗，左 1 排靠窗，右 1 排不靠窗，右 1 排靠窗，左 2 排不靠窗，左 2 排靠窗，右 2 排不靠窗，$\ldots$，左 $n$ 排不靠窗，左 $n$ 排靠窗，右 $n$ 排不靠窗，右 $n$ 排靠窗，按顺序输出下车乘客编号。

Consider $ 2n $ rows of the seats in a bus. $ n $ rows of the seats on the left and $ n $ rows of the seats on the right. Each row can be filled by two people. So the total capacity of the bus is $ 4n $ . Consider that $ m $ ( $ m<=4n $ ) people occupy the seats in the bus. The passengers entering the bus are numbered from $ 1 $ to $ m $ (in the order of their entering the bus). The pattern of the seat occupation is as below: $ 1 $ -st row left window seat, $ 1 $ -st row right window seat, $ 2 $ -nd row left window seat, $ 2 $ -nd row right window seat, ... , $ n $ -th row left window seat, $ n $ -th row right window seat. After occupying all the window seats (for $ m&gt;2n $ ) the non-window seats are occupied: $ 1 $ -st row left non-window seat, $ 1 $ -st row right non-window seat, ... , $ n $ -th row left non-window seat, $ n $ -th row right non-window seat. All the passengers go to a single final destination. In the final destination, the passengers get off in the given order. $ 1 $ -st row left non-window seat, $ 1 $ -st row left window seat, $ 1 $ -st row right non-window seat, $ 1 $ -st row right window seat, ... , $ n $ -th row left non-window seat, $ n $ -th row left window seat, $ n $ -th row right non-window seat, $ n $ -th row right window seat. The seating for $ n=9 $ and $ m=36 $ .You are given the values $ n $ and $ m $ . Output $ m $ numbers from $ 1 $ to $ m $ , the order in which the passengers will get off the bus.

The only line contains two integers, $ n $ and $ m $ ( $ 1<=n<=100,1<=m<=4n $ ) — the number of pairs of rows and the number of passengers.

Print $ m $ distinct integers from $ 1 $ to $ m $ — the order in which the passengers will get off the bus.

2 7

5 1 6 2 7 3 4

9 36

19 1 20 2 21 3 22 4 23 5 24 6 25 7 26 8 27 9 28 10 29 11 30 12 31 13 32 14 33 15 34 16 35 17 36 18