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2. We Found the Top Wallpaper Patterns to Buy Online - AOL

   www.aol.com/heres-proof-toile-wallpaper-making...

   Toile Removable Wallpaper. A bit more large-scale than the classic toile patterns may come to mind, this pattern offers a touch more modernity. It may come in only one color, but it's such a soft ...

3. 12 Removable Wallpapers for When You’re Tired of White Walls

   www.aol.com/12-removable-wallpapers-youre-tired...

   Gambit Checkered Wallpaper. Embrace the eye-catching pattern-of-the-moment with this two-tone checkered print. Like the rest of Backdrop's wall coverings, this design features original artwork and ...

4. Our Editors Love This Brand's Removable Wallpaper - AOL

   www.aol.com/editors-love-brands-removable...

   There's polyester, nylon, silk, rayon, and canvas, but when it comes to removable peel-and-stick wallpaper, you'll mostly see vinyl patterns because vinyl is a super durable material that won't ...

5. Wallpaper - Wikipedia

   en.wikipedia.org/wiki/Wallpaper

   Modern wallpaper is made in long rolls which are hung vertically on a wall. Patterned wallpapers are designed so that the pattern "repeats", and thus pieces cut from the same roll can be hung next to each other so as to continue the pattern without it being easy to see where the join between two pieces occurs.

6. William Morris wallpaper designs - Wikipedia

   en.wikipedia.org/wiki/William_Morris_wallpaper...

   The period between 1876 and 1882 was the most productive for Morris; he created sixteen different wallpaper designs. In his wallpapers of this period, he reverted to more naturalistic themes, somewhat less three-dimensional than his earlier work, but with an exceptional harmony and rhythm, as in his designs Poppy (1885) and Acorn.

7. File:A wallpaper pattern Overlaid patterns.svg - Wikipedia

   en.wikipedia.org/wiki/File:A_wallpaper_pattern...

   English: Several analogous patterns are overlaid in this "wallpaper", four tiling patterns. An article calls "Pythagorean tiling" such a tiling covering entirely the Euclidean plane by squares of two different sizes, where any tile, by any edge, abuts against exactly one tile of another size.