It's not too hard to make your own!

Summary:[br][br][list=1][*]Select a (p,q) pair that satisfies (p-2)(q-2)>4. At the outset p=5 and q=4, which works. [/*][*]The radius of the circumcircle of a regular p-gon that tessellates with q copies at each vertex is automatically calculated and stored in the variable "radius".[/*][*]Create a point anywhere inside the Poincaré Disk. Rename it A (if needed).[/*][*]Create a "Hyperbolic Circle with a Given Radius" centered at A with radius "radius". Rename it d (if needed).[/*][*]Place a point anywhere on d. Rename it B (if needed).[/*][*]Use the Hyperbolic AngleWithGivenSize tool to rotate B around A by an angle "angle". Rename the new point C.[/*][*]Now rotate C around A by "angle" as well. Continue until there are p points on d. These are the vertices of a tessellating regular pentagon.[/*][*]Connect the vertices with Hyperbolic Segments. These are the edges of the hyperbolic tessellation.[/*][*]Reflect vertices through the hyperbolic segments (use [icon]/images/ggb/toolbar/mode_mirroratcircle.png[/icon]) to create new vertices. Connect them with Hyperbolic Segments. [/*][*]Continue until you're satisfied (or crash your computer).[/*][/list][br]Alternative to Steps 9 and 10: Create one copy of a (p,q) polygon (through step 8 above), then trace it to paper, move the one polygon and repeat.[br][br]Read more [url=http://www.malinc.se/noneuclidean/en/poincaretiling.php#distances]here[/url] about the formula for "radius".