It seems like you're listing a sequence of numbers: $n-1, n, n+1$. Based on this pattern, the next numbers would follow logically by incrementing by 1:

• The number after $n+1$ would be $n+2$,
• The number after $n+2$ would be $n+3$,
• The number after $n+3$ would be $n+4$.

So the full sequence is:

$n-1, n, n+1, n+2, n+3, n+4$

Would you like to explore more about sequences or patterns?

Here are some related questions to consider:

1. What are arithmetic sequences and how are they formed?
2. How do you find the nth term in an arithmetic sequence?
3. What is the sum of an arithmetic sequence?
4. How would this sequence change if the common difference was not 1?
5. What is the difference between an arithmetic and a geometric sequence?

Tip: When dealing with sequences, always check the common difference or ratio to determine the type of sequence (arithmetic or geometric).