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To solve this problem, we first need a clear understanding of the problem statement and input-output patterns. However, based on the provided information (image link and partial examples), the problem details are not fully accessible.

Request for Clarification:

Could you please provide the problem description in text and list the input-output pairs clearly? For example:

• What is the exact question (e.g., find minimal squares sum, count rectangles, etc.)?
• Are there more input-output examples to infer the pattern?

Once we have these details, we can quickly provide a correct solution.

For now, if you can share the problem's text (like the original question in Chinese or English), we can proceed effectively.

Note: If the problem is a common one (e.g., minimal number of squares summing to n, number of ways to write n as sum of squares), feel free to specify, and we'll adjust the solution accordingly.

Looking forward to your clarification!

Example (Placeholder for a Common Problem):

Suppose the problem was "Find the minimal number of perfect squares that sum up to n" (a classic dynamic programming problem), here's how to solve it:

Approach:

Use dynamic programming where dp[i] is the minimal number of squares for i.

• Base case: dp[0] =0
• For each i from 1 to n, compute dp[i] as min(dp[i-j2] + 1) for all j where j2 ≤i.

Solution Code:

def numSquares(n):
    dp = [float('inf')]*(n+1)
    dp[0] = 0
    for i in range(1, n+1):
        j =1
        while j*j <=i:
            dp[i] = min(dp[i], dp[i-j*j]+1)
            j +=1
    return dp[n]

# Example: numSquares(10) →2 (since10=9+1)

Please share the exact problem details so we can give the right solution!

Answer: (Depends on the problem; waiting for clarification)

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