SScheetz
Cracking frames since '88
Do any of you remember this “Death March Invite” post from mtbr? I’m going to do this ride on Saturday July 1st. (not the White Mountain ride) I’ve lived here at the foot of Baldy all my life and I’m embarrassed to say that I have never bagged it. This sounds like a nice challenging way to do it. I have a couple of sick endurance freak friends who will probably join me. So the invite is out.
For those of you considering this, here is a brief description:
The “trail” is uninteresting but the view is great. The ride is all fire roads and paved roads, except near the top.
Elevation gain: 10,500 (12,500 with optional Sunset return climb)
Miles: 45
Hours: 9-10
Here is the plan:
Start at 6:00 AM from Oak Mesa Park. Go through the gated community at the top of Wheeler. Ride to the top of Sunset. This will take about 2 hours.
From the top of Sunset we’ll descend down to Glendora Ridge Road. Here we hit the pavement and descend down to Baldy Village. We can get water here and then continue up the road to Manker Flats campground. We should reach the campground by 9:30. Water is available here also.
From the campground we’ll climb up the fire road to the Baldy ski area Notch. This is at the top of the parking lot chair. Here water and food is available. The food service should be open but I wouldn't depend on it. We should be at the Notch by 10:30. This much of the ride I have done many times.
From here we begin new territory for me. From what I hear it becomes a little more adventurous. The Notch is just a little under 8,000’ and Baldy is over 10,000’. The Devil’s Backbone trail is narrow with drops on both sides. With the hike-a-bike involved, I’m guessing it will take 1.5 hours to reach the top. So we should be there by 12:00.
We’ll descend back to the notch at 1:00 1:30ish. The fire road and road descent back to the village is very fast. We should be in the Village by 2:00.
From here we could either descend all the way down for a quick trip back to the start, or climb back up Sunset.
The original “Death March” ride climbed back up Sunset. I would still consider this option if everyone else was up for it. If I’m going solo, I’ll just have to see how I feel.
Are any of you crazies out there up for this?
For those of you considering this, here is a brief description:
The “trail” is uninteresting but the view is great. The ride is all fire roads and paved roads, except near the top.
Elevation gain: 10,500 (12,500 with optional Sunset return climb)
Miles: 45
Hours: 9-10
Here is the plan:
Start at 6:00 AM from Oak Mesa Park. Go through the gated community at the top of Wheeler. Ride to the top of Sunset. This will take about 2 hours.
From the top of Sunset we’ll descend down to Glendora Ridge Road. Here we hit the pavement and descend down to Baldy Village. We can get water here and then continue up the road to Manker Flats campground. We should reach the campground by 9:30. Water is available here also.
From the campground we’ll climb up the fire road to the Baldy ski area Notch. This is at the top of the parking lot chair. Here water and food is available. The food service should be open but I wouldn't depend on it. We should be at the Notch by 10:30. This much of the ride I have done many times.
From here we begin new territory for me. From what I hear it becomes a little more adventurous. The Notch is just a little under 8,000’ and Baldy is over 10,000’. The Devil’s Backbone trail is narrow with drops on both sides. With the hike-a-bike involved, I’m guessing it will take 1.5 hours to reach the top. So we should be there by 12:00.
We’ll descend back to the notch at 1:00 1:30ish. The fire road and road descent back to the village is very fast. We should be in the Village by 2:00.
From here we could either descend all the way down for a quick trip back to the start, or climb back up Sunset.
The original “Death March” ride climbed back up Sunset. I would still consider this option if everyone else was up for it. If I’m going solo, I’ll just have to see how I feel.
Are any of you crazies out there up for this?