|
Aztech Smalls
 | Shaped in the style of the Aztec pyramids. These holds are hard to hold onto. |
 hs008 |
B.F.D. Edges
 | Big Friendly Divoted Edges inspiring dynamic moves with slapping sounds. |
hs014 |
Beefy Edges
 | Large, flat and slightly incut edges, almost ledges... big and beefy, nearly pinches. |
hs042 |
Big Shell
 | This giant shell feature is absolutely beautiful. Positive on the top side. |
h0005 |
Groovy Pinches
 | Positive pinches for positively fun climbing. The grooves feel good. |
hs026 |
KAPOW!
 | KAPOW! Climb like a superhero on this huge onomatopoeia |
hs120 |
Smoothered Edges Medi
 | Surprising features in the details that feel great and function fun! |
hs112 |
Smoothered Edges Small
 | Surprising features in the details that feel great and function fun! |
hs113 |
System Edges
 | Four pairs of two pad holds with edges ranging from easy to hard. |
hs086 |
System Ledges
 | Serious training tools for climbing, that will give you the best results. |
hs087 |
The Force Edges A
 | Amazing dual texture holds, providing perfect grip only where you want it! |
hs039 |
The Force Edges B
 | The largest pair of The Force Edges simply must haves for every route setter. |
hs040 |
The Force Edges Medi
 | Big edges for big moves. Dual texture for easy sequencing. |
hs080 |
The Force Edges Mini
 | From big crimps to small edges, omnidirectional fun with dual textures. |
hs079 |
The Force Edges YY
 | The smallest of The Force Edges. Feel both the Yin and the Yang with this pair. |
hs038 |
The Rail
 | A nice long gritty textured edge with the smooth shine everywhere else. |
h0012 |
Trip Hole
 | Three tricky intertwining holes with two amazing textures. |
h0010 |
Twisties
 | Great twisting shapes that fit your hands just right at any orientation. |
hs041 |
Two Shells
 | These large holds have a few fairly positive edges on the good sides. |
hs012 |
Edges are bigger than crimps but not quite jugs. Usually enough gripping surface for up to two digits of your fingers. The sets that include the word "edges" in their names fit our definition of edges best. The other sets shown here are not far off from that.