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Custom Roof and Determine Valleys and Ridges


cwailes

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I have created a 2-story plan. However, I am having problems determining the valleys and ridges. The roof I want to have has all the same pitch 7:12. I can not figure out how to draw the 2D shapes to fit the roof I want. What is the best way to determine the valleys and ridges. Of course the roof is too complex for VW to do so I have tried breaking the roof up into several pieces and then combining them. However, what I end up with is an area that does not work, almost like a area the will/would just hold water. I have attached the first and second floor plans. Please help.

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If you simplify the outline polygon - with as few short lines & as many collinear lines as possible you can then AEC>Create Roof - with a minimal Eave Overhang (1")

and produce the following result.

Then increase the EO to suit (hopefully without breaking the roof)

Modify>Ungroup to be left with a collection of Roof Faces which you can then modify to fit your design.

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What we need is for VW's to combine and trim roof faces, if it does will someone please tell me how. I'm working on a complex roof with different elevations (just to complicate things). I use the roof tool to it's max, ungroup and then edit the resulting roof faces. It would be so much easier if a tool was available to extend or trim all of the roof faces. For now it involves stretching the unlaying polygons back and forth until one "gets close".

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Yes, it would be great to have roof faces that recognized each other! I find it works adequately to go to a side view and pull a dimension to the intersection point, then back to top/plan to make the needed addition or clipping of the roof faces. But it's really time consuming and a total PITA when there are changes to be made...

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If in Top Plan View you draw & copy a line representing your ridge, hip, valley this can be Pasted in place as an accurate guide when editing & stretching the roof face polygon.

Unlike symbols the roof faces polygons respect the global coordinates.

Liberal use of the Smart Edge - T ensures that parallelograms maintain their parallelogramminesses.

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