Rooftop pack - 13 Pieces 3D model

Rooftop pack - 13 Pieces 3D model

cgtrader

The model boasts impressive complexity, allowing for custom textures and materials assigned directly to individual parts. To enhance the overall visual experience, meticulous attention has been given to detail by incorporating varying levels of polycount throughout each component. A detailed breakdown of polycounts per part is provided below: Piece 1 showcases 554 polygons with a matching 564 vertices. In contrast, Piece 2 stands out for its impressive 616 polygons accompanied by a substantial 680 vertices. A streamlined appearance comes from Piece 3's efficient 269 polygons combined with an even 364 vertices. Meanwhile, Piece 4 features 327 polygons paired neatly with 388 vertices. Piece 5 demonstrates a strong visual presence thanks to its comprehensive 674 polygons supported by robust 768 vertices. At the pinnacle of complexity lies Piece 6, boasting a staggering 2728 polygons paired thoughtfully with an even 2876 vertices. In striking contrast, Piece 7 is notable for its refined 1468 polygons complemented by precisely 1544 vertices. A more textured appearance can be observed in Piece 8, with a significant presence of 1692 polygons expertly supported by 1644 vertices. Next, we see Piece 9 delivering an engaging mix of visual elements with a substantial total of 1574 polygons matched accurately to 1690 vertices. Then there is Piece 10 offering considerable complexity with a comprehensive 1488 polygons expertly accompanied by robust 1692 vertices. An additional refined appearance is offered through the combination of Piece 11's 569 polygons paired with a supporting structure featuring an efficient arrangement of 664 vertices. Further emphasizing detail and sophistication is the unique pairing found in Piece 12: its 452 polygons and neatly-arranged 524 vertices deliver an intriguing overall effect. To conclude this intricate presentation, we note that Piece 13 stands out with its refined combination of 604 polygons skillfully matched by a strong arrangement featuring a neat total of 728 vertices.

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