Edge Testing Standardization for Ropes
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I don't believe it's a viable cert to offer; regardless of the properties of a given rope, subjecting a safety standard to this is outside of a manufacturer's pervue, basically part of the acceptable risk taken in technical climbing. |
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I guess I disagree with you Mark. I think it would be a handy thing to know when buying a rope. With the different materials and technologies I would assume that there could be instances where a 9.8mm rope would rate as high or higher than a 10.5 from a different manufacturer. |
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moved from Eldo accident reported in DC: |
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John Wilder wrote: rope construction really hasn't changed much since it was invented I wonder if there is a way to embed some abrasion-resistant strands of some other material in with the nylon? It maybe would have to be woven like the kernmantle to not compromise the stretchy-ness of the rope... |
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Probably something quick and dirty that comes to my mind is that there is no real world control over what type of an edge a climber might subject their rope. |
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From Sterling Rope, page 14: |
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Correct me here, but I believe the UIAA cert was abandoned. |
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Mark Nelson wrote:At what confidence can nylon material say edge-certified and actually resist failure from a dynamic hit on a sharp edge? Correct me if I am wrong, but isn't that what the "edge resistance test" is - a factor 2 (or 1.77) fall on an edge with a small radius (0.75mm)? It isn't the "real world", but neither are any of the other ratings for a rope. At some point you can make a standardized test and compare relative results. |
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Mark Nelson wrote:Correct me here, but I believe the UIAA cert was abandoned. AH yes, here: |
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Here also -- midway down the page |
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Casey Bernal wrote:10mm ropes have ~20% more cross-sectional area over 9mm ropes. If the strands per unit area are similar, then you would have ~20% more rope strands. If you want a whopper 11mm rope, you have ~50% more rope strands than a 9mm rope. Some ropes do have a "edge resistance" rating: factor ~2 fall over a 0.75mm radius edge. This is barely a comparable rating, since the edge is 90°. There are several ropes under 10mm with the rating (Edelweiss, Beal). Are these numbers significant? Well maybe. In an abrasive cutting action such as a pendulum, cross section may play a role. In a fall onto or swinging across a sharp edge this may be less significant, imo. |
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Greg D wrote: 9mm has a cross section of 28.27 sq mm. 10mm has a cross section of 31.42 sq mm. Only 11% more. 11mm has a cross section of 34.56 sq mm. Only 22% more than 9mm. Those are circumferences (d*pi), not cross sections (d/2)^2*pi. |
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Greg D wrote: This must be some kind of new math. Sorry for the sarchasm. 9mm has a cross section of 28.27 sq mm. 10mm has a cross section of 31.42 sq mm. Only 11% more. 11mm has a cross section of 34.56 sq mm. Only 22% more than 9mm. Are these numbers significant? Well maybe. In an abrasive cutting action such as a pendulum, cross section may play a role. In a fall onto or swinging across a sharp edge this may be less significant, imo. All sheaths are not created equal. Manufacturers vary the weaves such as more bobbins for greater abrasion resistance and fewer bobbins for increased dynamics in a given diameter. They already know how to make ropes more durable but at the expense of dynamics such as impact force. I guess the question Mark has presented is can they give us a meaningful and objective index. I think they could. But as the durability index goes up, the impact force would go up proportionally. This is the challenge for rope manufacturers. Who cares how burly your rope is to abrasion if a lead fall generates such a high impact force that you are ripping your gear or busting a kidney. It all about balance with the current rope technology. 9x9x3.14 = 254 |
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Brett Brotherton wrote: 9x9x3.14 = 254 10x10x3.14 = 314 (314-254)/254 = 23% In my haste I made a mistake. But you are squaring the diameter when you should square the radius. Not 9 x 9 but 4.5 x 4.5 x 3.14 |
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brenta wrote: Those are circumferences (d*pi), not cross sections (d/2)^2*pi. yes. My mistake. Corrected numbers. |
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For what it's worth, from the Edelweiss web site: I've liked these ropes for many years. They handle well, are tough, and seem to hold up for a long period of time. I can't say as to whether this makes a real difference, but it certainly can't hurt. I would be surprised if there was a way to standardize edge resistance, and if they could, would it really mean the same thing in the field? Probably not. |




