Count Asterisks - Problem
Imagine you have a string containing text, asterisks (*), and vertical bars (|) that act as toggle switches. Your mission is to count the asterisks, but here's the twist: some asterisks are "hidden" between pairs of vertical bars!
The Rules:
- Vertical bars (
|) always come in pairs: the 1st and 2nd form a pair, the 3rd and 4th form a pair, and so on - Asterisks between a pair of vertical bars are hidden and should NOT be counted
- Asterisks outside any pair should be counted
Example: In the string "l|*e*et|c**o|*de|", the asterisks between the 1st-2nd bars (*e*) and between the 3rd-4th bars (*) are hidden. Only the two asterisks in c**o should be counted, giving us 2.
Think of the vertical bars as curtains that hide the asterisks inside them!
Input & Output
example_1.py โ Basic Case
$
Input:
s = "l|*e*et|c**o|*de|"
โบ
Output:
2
๐ก Note:
The asterisks between the 1st-2nd bars (*e*) and between the 3rd-4th bars (*) are hidden. Only the two asterisks in 'c**o' are visible and counted.
example_2.py โ No Hidden Stars
$
Input:
s = "iamprogrammer"
โบ
Output:
0
๐ก Note:
There are no asterisks in the string, so the count is 0.
example_3.py โ All Stars Visible
$
Input:
s = "yo|bro|***|sis|"
โบ
Output:
3
๐ก Note:
All three asterisks are between the 2nd and 3rd bars (in the visible area), so all are counted.
Constraints
- 1 โค s.length โค 1000
- s consists of lowercase English letters, '*', and '|'
- s contains an even number of '|'
Visualization
Tap to expand
Understanding the Visualization
1
Curtains Open
We start with curtains open (visible=true). Any asterisks here are counted.
2
First Curtain
When we hit the first '|', the curtain closes (visible=false). Asterisks are now hidden.
3
Second Curtain
The next '|' opens the curtain again (visible=true). We can count asterisks again.
4
Continue Pattern
This pattern continues: each '|' toggles between open/closed states.
Key Takeaway
๐ฏ Key Insight: The optimal solution treats each vertical bar as a toggle switch. We maintain a single boolean state and flip it each time we encounter a bar. This elegant approach eliminates the need to track all bar positions and pair relationships, achieving O(n) time complexity.
๐ก
Explanation
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// Output will appear here after running code