
OpenLOCK 1 inch Riser Floor Tiles set - Sci-Fi / Industrial Square Grill (1 inch grid)
thingiverse
This is a collection of Sci-Fi/industrial themed openLOCK floor tiles based on an actual 25.4mm grid square, not just a 1 inch grid. It includes at least one 1 inch riser version of each standard floor tile in both the "Primary-Floors" and "Secondary-Floors" collections from the OpenLOCK 8.0 (May 2018) standard. In some cases, multiple versions of individual tiles are included to allow more flexible alignment with the grid. One inch risers are a deeper version of standard floor tiles that allow having floors with raised areas. The 3D models are designed specifically for FDM printing with PLA, including internal volumes and removable support structures where necessary. If you try these files, I would appreciate feedback on any printing issues resulting from them, not issues with slicers or printer hardware, as I could potentially address the former but not the latter. These 3D Models were designed for FDM printing with 0.2mm layer heights and minimal infill of as little as 5%. No slicer generated support should be necessary, as removable support has been pre-designed into the models. See the PDF file for more information on FDM printing settings and built-in support structure locations and removal. Related Items: OpenLOCK Floor Tiles set - Sci-Fi / Industrial Square Grill (1 inch grid) OpenLOCK 2 inch Riser Floor Tiles set - Sci-Fi / Industrial Square Grill (1 inch grid) OpenLOCK Intermediate Step Riser Floor Tiles set - Sci-Fi / Industrial Square Grill (1 inch grid) OpenLOCK Hatchway Floor Tiles set - Sci-Fi / Industrial Square Grill (1 inch grid)
With this file you will be able to print OpenLOCK 1 inch Riser Floor Tiles set - Sci-Fi / Industrial Square Grill (1 inch grid) with your 3D printer. Click on the button and save the file on your computer to work, edit or customize your design. You can also find more 3D designs for printers on OpenLOCK 1 inch Riser Floor Tiles set - Sci-Fi / Industrial Square Grill (1 inch grid).