Strange sequence

Create a sequence a_1, a_2, ..., a_n, consisting of $n$ elements, such that the following conditions are true:

1. $0$ < a_1 < a_2 < ... < a_n < 10^6,

2. ld(a_1) = fd(a_2), ld(a_2) = fd(a_3), ..., ld(a_{n-1}) = fd(a_n). Here $ld(x)$ stands for the last digit of $x$ and $fd(x)$ stands for the first digit of $x$. In other words, the first digit of each element, starting from the 2nd element in this sequence, must be equal to the last digit of the previous element. Note that numbers cannot start with $0$.