Number of paths

Consider an equilateral triangle of side n n units, which is divided into unit triangles . Let f ( n ) f(n) be the number of paths from the triangle in the top row to the middle triangle in the bottom row such that adjacent triangles in the path share a common edge and the path never travels from a lower row to higher row or revisit a triangle . Then determine the value of f ( 2025 ) f(2025) .

2022 ! 2022! 2023 ! 2023! 2021 ! 2021! 2020 ! 2020! 2024 ! 2024!

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