Continue with onX Maps
Continue with Facebook
Routes in Extension Boulder
|
Easy Face V-easy 3 |
|
|
Pete's Gritstone Wall V5 6C |
|
|
Pocket Pussy V3 6A |
|
Rocky Top V4 6B |
|
|
Sargent Woody's V8- 7B |
|
|
Sit to Pete's Grit, The V10 7C+ |
|
|
Spooky Tooth V3 6A |
|
|
Sunshine V6 7A |
|
|
Tall Boy (aka "Natural Ice") V7 7A+ |
|
|
Toothless Wonder V0 4 |
|
|
Verdon Face V0 4 |
|
|
West Face [Extension Boulder] V3 6A |
Order Wrong?
Sort Routes
| Type: | Boulder |
| FA: | ??? |
| Page Views: | 1,245 total · 5/month |
| Shared By: | Chip Phillips on Sep 1, 2002 |
| Admins: | James Schroeder, Leo Paik, John McNamee, Frances Fierst, Monty, Monomaniac, Tyler KC |
Your To-Do List:
Add To-Do ·
Your Star Rating:
Use onX Backcountry to explore the terrain in 3D, view recent satellite imagery, and more. Now available in onX Backcountry Mobile apps! For more information see this post.
Description
About 15 yards right (south) of the Extension Wall proper and maybe 10 yeards right of Pete's Gritstone Wall (the V5 or V10 sds problem just right of the descent dihedral) is a rounded arete capped by a small overhang on the left. About eight feet left of the arete, look for good starting flakes on the west-facing wall followed by a secton that may initially look blank.
Start on the good flakes and pull up and slightly right on progressively thinner holds. When it seems like you can go no further, high-step and a long reach to an incut edge becomes possible. From there, pass the "spooky tooth" and use slopers and jams under the overhang to reach for the right side of the overhanging top. Pull over the 20' topout is balancy, but reasonable. All in all, a pretty fun problem.
Start on the good flakes and pull up and slightly right on progressively thinner holds. When it seems like you can go no further, high-step and a long reach to an incut edge becomes possible. From there, pass the "spooky tooth" and use slopers and jams under the overhang to reach for the right side of the overhanging top. Pull over the 20' topout is balancy, but reasonable. All in all, a pretty fun problem.
0 Comments