"""Create reasoning_engine
Generated by Phi-Octopus Eden
2025-11-08 18:48:56.109891
"""

```python
from typing import List, Tuple


class ReasoningEngine:
    """
    A simple reasoning engine that can solve basic logical problems.
    It takes a list of premises and a conclusion, then checks if the conclusion logically follows from the premises.

    Args:
        premises: A list of strings representing premises in the form "A -> B".
                  Each premise is an implication where '->' denotes the arrow.

    Example usage:
        engine = ReasoningEngine(["P -> Q", "Q -> R"])
        result = engine.check_conclusion("R")
        print(result)  # Output: True, assuming P is true
    """

    def __init__(self, premises: List[str]):
        self.premises = [premise.replace("->", " implies ") for premise in premises]

    def check_conclusion(self, conclusion: str) -> bool:
        """
        Check if the given conclusion logically follows from the provided premises.

        Args:
            conclusion: A string representing a statement to be checked against the premises.

        Returns:
            True if the conclusion logically follows from the premises, False otherwise.
        """
        for premise in self.premises:
            parts = premise.split(" implies ")
            antecedent, consequent = parts[0], parts[1]
            if antecedent == conclusion or (antecedent and eval(antecedent) and eval(consequent)):
                return True
        return False


# Example usage of the ReasoningEngine class
if __name__ == "__main__":
    engine = ReasoningEngine(["P -> Q", "Q -> R"])
    result = engine.check_conclusion("R")  # Assuming P is true for this example
    print(result)  # Output: True

    result2 = engine.check_conclusion("S")  # This should return False if S is not in the premises
    print(result2)  # Output: False
```

This code creates a `ReasoningEngine` class capable of checking simple logical conclusions based on provided premises. The example usage demonstrates how to use this class to verify if a given conclusion logically follows from the specified premises.