Maszyna do szycia Singer z 1907 roku Model 3D
0
Licencja bezpłatnaTylko redakcyjne
Proste zwroty
Gwarancja najlepszej ceny
Działa po wyjęciu z pudełka
Specyfikacje
- Geometriapolygonal_quads only
- Wieloboki9,821
- Wierzchołki10,687
- TeksturyYes
- RiggedNo
- OżywionyNo
- Gotowy do druku 3DNo
- Game Ready (low poly)No
- Mapowanie UVYes
- Nieopakowane UVoverlapping
Opis
High detailed and accurate 1907's Singer Sewing Machine model.
Fully layered, textured and mapped.
High quality polygonal model, correctly real-world scaled and centered at 0, 0, 0 for an accurate representation of the original object.
- Units: centimeters
- Fully UV textured (unwrapped maps) with all materials applied.
- The lighting scene included with the model
- Objects are grouped and named according to their real purpose
- All object colors can be easily modified.
- Clean and optimized topology is used for maximum polygon efficiency.
- Model is fully sub-dividable to increase mesh smoothness if needed.
- The V-Ray plugin is required. It is available for free on the Chaosgroup web page
- The presentation images were rendered with V-Ray
- Renders images have no postprocessing.
Included textures for models:
kitchen.exr
BASE_Diffuse.png - 4096 X 4096
BASE_Glossiness.png - 4096 X 4096
BASE_ior.png - 4096 X 4096
BASE_Normal.png - 4096 X 4096
BASE_Reflection.png - 4096 X 4096
BODY_Diffuse.png - 4096 X 4096
BODY_Glossiness.png - 4096 X 4096
BODY_ior.png - 4096 X 4096
BODY_Normal.png - 4096 X 4096
BODY_Opacity.png - 4096 X 4096
BODY_Reflection.png - 4096 X 4096
TABLE_Diffuse.png - 4096 X 4096
TABLE_Glossiness.png - 4096 X 4096
TABLE_tor.png - 4096 X 4096
TABLE_Normal.png - 4096 X 4096
TABLE_Opacity.png - 4096 X 4096
TABLE_Reflection.png - 4096 X 4096
WHEEL_Diffuse.png - 4096 X 4096
WHEEL_Glossiness.png - 4096 X 4096
WHEEL_ior.png - 4096 X 4096
WHEEL_Normal.png - 4096 X 4096
WHEEL_Reflection.png - 4096 X 4096
Please RATE this model if you are satisfied.
Sep 16, 2020
Data dodania
Sep 30, 2022
Ostatnia aktualizacja
Recenzje
Obecnie nie ma recenzji tego produktu.
Dlaczego nie być pierwszym, który złamie lód?













