Build on dynamic programming concepts to efficiently solve complex optimization problems.

Central CIP Path

Dynamic Programming

# Statement
A professional robber plans to rob some houses along a street. These houses are arranged in a circle, which means that the first and the last house are neighbors. The robber cannot rob adjacent houses because they have security alarms installed.  

Following the constraints mentioned above and given an integer array `money` representing the amount of money in each house, return the maximum amount the robber can steal without alerting the police.

**Constraints:**
* $1\leq$ `money.length` $\leq 10^3$
* $0\leq$ `money[i]` $\leq 10^3$

Let's solve the House Robber II problem using the Dynamic Programming pattern.

Solution: House Robber II

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Solution: House Robber II

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