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Not to rush you or anything, but how's this going?Working on something now following the discussion with KLOL up above.
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Not to rush you or anything, but how's this going?Working on something now following the discussion with KLOL up above.
I can post a draft/example calc very soon tonight. Would probably still need a bit of refining afterwards but it would work to show the method.Not to rush you or anything, but how's this going?
That depends on where you get the images from. There might be higher resolution ones out there, but not on the site I usually use.Colored images should be used instead as the are far higher in quality and are better for PX scaling.
I do have the color imagesThat depends on where you get the images from. There might be higher resolution ones out there, but not on the site I usually use.
Well, could you lay out the argument so that CGMs, staff, and knowledgeable members can properly evaluate it.I'd also like to propose using the cloud height scaling as well.
These are my arguments for the cloud scaling;Well, could you lay out the argument so that CGMs, staff, and knowledgeable members can properly evaluate it.
Also I presume that the CGMs should take a look at Damage's version, right?
We don't have to wait weeks. Sorry I didn't respond sooner but I was distracted from the thread. If you can post the color images, please do so and I'll see if they're better than what I have.So i don't really think it's necessary for you to remake the calc again as i also have my version of the calc and I'd rather not have you have us wait a few weeks then end up quitting on us again.
Here are all of the colored images used in your calc. If you need anymore, just let me know.We don't have to wait weeks. Sorry I didn't respond sooner but I was distracted from the thread. If you can post the color images, please do so and I'll see if they're better than what I have.
Thank you. I'll have both versions of the alternate calc posted by tonight so that it can be evaluated and we can move on with the discussion of this thread.Here are all of the colored images used in your calc. If you need anymore, just let me know.
There isn't a reason in the original calc from what I can see.What was the reason for soil? I used stone due to the fact that's the value we typically use for mountains and that's what it's described as along with no indication of it being made of soil.
Mostly because my google searches showed soil density to be of similar metric to rock.There isn't a reason in the original calc from what I can see.
@KLOL506 Do you have any reason for using that value?
Okay, I will adjust the calc accordingly.Mostly because my google searches showed soil density to be of similar metric to rock.
But given from the visuals (Both the black-and-white and colored scans), the mountains have very little to no soil to begin with, almost all are solid rock pieces
Calc is being updated. I'm changing the volume too so that it uses a Truncated Cone like your calc instead of the Cone it was previously. That combined with the updated density figure ought to result in an upgrade.Any update?
I know for sure where Itachi and Sasuke fought is hollow, but I'm not sure about the actual mountain itself as I was never really able to find anything on it.Calc is being updated. I'm changing the volume too so that it uses a Truncated Cone like your calc instead of the Cone it was previously. That combined with the updated density figure ought to result in an upgrade.
Initially I was thinking about a bit of hollowness being taken into account for the mountain volume since the sides of it are more like steps rather than the solid sides of a Truncated Cone. But I can't think of any reasonable value to apply for that, so it might not be worth including in the calc.
The color images don't appear to be a higher resolution than the black & white images tbh, but I think I'll switch over to them anyway just in case they help make things clearer for anyone viewing the calc.I know for sure where Itachi and Sasuke fought is hollow, but I'm not sure about the actual mountain itself as I was never really able to find anything on it.
We're you able to also update the scans used with the color images?
Any update on the calcs?
That's rough, don't kill yourself over it, the calc will still be there when it's cooler.Working on them now - but it is currently also the hottest day of the year so I'm just dying sitting in front of my PC, making it difficult to focus.
Used to be me in collegeI'm just dying sitting in front of my PC
That's rough, don't kill yourself over it, the calc will still be there when it's cooler.
Few issues with this calc.
2.) In this image you stopped scaling, but we can clearly see there is far more to the mountain that you decided not to account for. The diameter is also longer as well, which the text bubble seems to be in the way of.
3.) "The average distance that the column of the mountain was compressed downwards would be half the height of the mountain." I'm just curious where exactly this reasoning come from.
That would very much help as the back half isn't drawn equally to the front halfIn the first image there doesn't appear to be any difference between the front and the back of the pillar. The 2nd image might be a bit inconsistent with that, but I'll re-adjust the scaling to go just from the front end if that will hlep.
The diameter portion is fine, but i very much disagree with the height portion, we can clearly see from all the images of the mountain that they extend lower into the ground. If anything we can see that at least half of the bottom is covered by trees, se we can calc what's shown and then just double it for a more accurate result.We can't see the rest of the base clearly in that image so I stopped at the text bubble to be safe. The height of the mountain is stopped at the top due to the angle from which the mountain is viewed.
This makes sense, was just curious with the justification behind it.Average material distribution in the column; the bottom half of the column is travelling a distance less than halfway the height of the column, the top half of the column is travelling a distance more than halfway of the column. Essentially the two balance out and the midpoint is halfway, so the average distance travelled for the total mass is equal to half the height.