basty Posted January 31, 2018 Posted January 31, 2018 How to draw a dimetric cube? The blue is look right. But the red and green does not look right. Dimetric Cube.dwg Quote
eldon Posted January 31, 2018 Posted January 31, 2018 I think that you would have better information by searching on the web. I googled it, and found this site full of most excellent information on Axonometric projections. Quote
Dadgad Posted January 31, 2018 Posted January 31, 2018 I think that you would have better information by searching on the web. I googled it, and found this site full of most excellent information on Axonometric projections. Nicely done eldon, a wealth of information on that link! Quote
Dadgad Posted January 31, 2018 Posted January 31, 2018 It would have looked better to have reduced the lengths of the red and green faces, to about half of the width of the blue face, rather than doubling them, if this is meant to represent a cube. Quote
SLW210 Posted January 31, 2018 Posted January 31, 2018 Your example looks closer to Trimetric to me. Quote
basty Posted January 31, 2018 Author Posted January 31, 2018 I think that you would have better information by searching on the web. I googled it, and found this site full of most excellent information on Axonometric projections. I read in your above link about dimetric. It doesn't show how to draw a dimetric cube. Can someone show me how to draw dimetric by a projection method? Quote
eldon Posted January 31, 2018 Posted January 31, 2018 ..........It doesn't show how to draw a dimetric cube...... Really??? There was a welter of information. Perhaps you did not read far enough. It will never say "Start the line command" and "Draw a line". You have to interpret the information and draw it for yourself. This is part of the information. I am sure that plenty of folk here could make a good fist at drawing a Dimetric Cube. Quote
ReMark Posted January 31, 2018 Posted January 31, 2018 The link eldon provided does indeed show how to draw a dimetric cube. You're just having trouble understanding it. Quote
ReMark Posted January 31, 2018 Posted January 31, 2018 You can lead a horse to water but you can't rip his lips off. Quote
eldon Posted January 31, 2018 Posted January 31, 2018 Perhaps basty should read up on Pohlke's theorem. Quote
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