Official first-launch edition: What you see is what you get. Available on: www.etsy.com/shop/terraliving "The EcoCube - R", with "Tessellated Obsidians", a series of algorithmically generated structures in a truncated cube glass vessel by TerraLiving. Design concept & philosophy: Tessellation refers to dividing and rearranging elements to fit together like puzzle pieces. Applying this concept to art allows us to create a tessellated surface from polygonal shapes, then turn th

Geometric tessellation, the new generation design language used for the R variant of Vertex Family. Tessellation refers to the process of dividing and rearranging elements to fit together like puzzle pieces. Applying this concept to art allows us to create a tessellated surface from polygonal shapes, then turn that into 3D-printable geometry. Tessellations span various fields, from computer graphics to nature, such as hexagonal cells found in honeycombs and regular / irregula

Early access available via: www.etsy.com/shop/terraliving Today, we'll take a first glance at the "Vertex Ultra, R - Variant". This is also an official photo for its exclusive 01 launch, for everyone who participated in its Early Access launch program. #terraliving #vertexultra #terrarium #minimalist #tessellation

"The Vertex - R", ZERO Moss Wall with "Tessellated Obsidian", computer-aided Generated Sculpture in a geometrical glass vessel by TerraLiving. • • • Design concept & philosophy • • • Tessellation refers to the process of dividing and rearranging elements to fit together like puzzle pieces. Applying this concept to art allows us to create a tessellated surface from polygonal shapes, then turn that into 3D-printable geometry. Tessellations span various fields, from computer gra

"The Vertex - R", ZERO Moss Wall with Computer-aided Generated Sculpture in a geometrical glass vessel by TerraLiving. • • • Design concept & philosophy • • • A tessellation or tiling of a flat surface is the covering of a plane using one or more geometric shapes, called tiles, with no overlaps and no gaps. In mathematics, tessellations can be generalized to higher dimensions and a variety of geometries.* Tessellations span across various fields, ranging from computer graphic