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Trying new puzzle feed template and had the most fun creating, but while all looks so good on my computer I have run into a problem when putting photos into my Preview App. I got through the process of splitting photos through link you recommended and still look clear on computer, but noticed when uploaded to my iPhotos as well as Dropbox they are very small images. Then when I uploaded images from IPhotos into my Preview App and started arranging I noticed they are very fuzzy and not sharp. When I open the downloaded images from Pinetools in Preview they are super clear in small size, so am not sure what to do to fix. Any suggestions?This is my first time to try to actually use Preview to start posting but I post very sharp images so am hoping to figure out a solution to this issue. Thank you so much for your help!
3x3x3 tilings Larger tiling [POVRay source]Contribution by Robert McGregoContribution by Robert McGregoBlock tilingWritten by Paul BourkeDecember 20062D tiling ... actually an orthographic projection of a 3D modelPerspective from the same position as abovePerspective projection from another positionPOVRay scene file: blocktile.povWeaveWritten by Paul BourkeInspired by work by Quincy KimDecember 2006Single tiling unit (Unit square in red).Perspective view of single tiling unit.Regular tiling.Randomized tiling.Perspective view of the randomized tiling.POVRay scene file: weave.pov for the single unit.Scene file for a random tiling of the plane: weave.pov.Hexagonal LatticeWritten by Paul BourkeDecember 1997, Updated February 2004C libraries:hexlib.h, andhexlib.cOf the three 2 dimensional shapes (equilateral triangle,rectangle, and hexagon) that can be used to tilethe plane without holes, the hexagon is the most complexand has many interesting properties.In what follows, anindexing system will be described for a hexagonal tilingcalled a Spiral Honeycomb Mosaic (SHM). A SHM consists ofgroups of 7n hexagons (n > 0) called super-hexagons.It uses a base 7 numbering system for the hexagonal mesh, this isillustrated below for n = 1, 2, and 3.
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