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feel free to change/edit anything. you dont have to keep the credit but I appreciate it if you do! if you don't like it at the bottom of the page, feel free to move it to any other page.

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I'm a huge fan of retro FPS games, aka boomer shooters. I wanted to keep a list of games I've finished and games I want to play later. The definition of retro FPS is kinda loose so I'm just kinda freeballing with what to put on the list. I'm not going to put immersive sims like Deus Ex, Thief, etc on here. As much as I love them and there is some crossover, I don't think they fit exactly.

Games I've Beat

Played on medium/normal difficulty unless stated In no real order, just added as I think of them lol
In mathematics, a cube is a three-dimensional geometric shape characterized by six square faces, all of which are identical in size and shape. Each face of a cube is a square, and all angles within the cube are right angles. Cubes are a type of polyhedron, specifically a hexahedron, and are classified as regular polyhedra because all of their faces are congruent regular polygons and their vertices are equidistant from the center. One of the defining features of cubes is their symmetry. Because all faces are identical squares, a cube possesses several axes of symmetry, including through its center and diagonally across opposite faces. These symmetrical properties make cubes useful in various mathematical contexts, including geometry, algebra, and calculus. Cubes are often used to represent volume in three-dimensional space. The volume of a cube is calculated by cubing the length of one of its sides. This formula can be expressed as V = s^3, where V represents volume and s represents the length of a side. In addition to volume, cubes also have surface area, which refers to the total area of all six faces. The surface area of a cube is calculated by multiplying the area of one face by six, or equivalently, by squaring the length of one side and then multiplying by six. This formula can be expressed as A = 6s^2, where A represents surface area and s represents the length of a side. Cubes are also fundamental in algebra, particularly in the context of powers and exponents. When a number is raised to the power of three, it is said to be cubed. For example, 3 cubed (3^3) is equal to 27. This concept extends to polynomials, where terms such as x^3 represent cubic expressions. Overall, cubes play a vital role in mathematics due to their geometric properties, symmetry, and applications in volume, surface area, and algebraic expressions. They provide a fundamental framework for understanding three-dimensional space and are widely utilized in various mathematical contexts and real-world applications.

Games to Play

Added as I think of them Some of these I have played for a bit and I want to go back to