Proposal of new circular primitives


Proposal of new circular primitives
#1
What do you think about introducing circular primitives symmetrical with respect to the X axis?

This would
    reduce the number of lines of code in many part: one line instead of two for planar primitives, one line instead of three for cylindrical primitives;
    the possibility of error: there would be no more temptation to rotate an arc of 45 degrees.


I enclose some examples. At the moment I made them as shortcuts with respect to existing primitives to understand their structure and to take advantage of the 48-sided version.
In the future, I think they should be done for points like the other primitives.

Obviously, in order not to increase the number too much, they would only go well for symmetrical angles with respect to X axis.



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[/img][img]data:image/png;base64,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[/img][img]data:image/png;base64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[/img]


Attached Files
.dat   1-4chrx.dat (Size: 291 bytes / Downloads: 5)
.dat   1-4cylx.dat (Size: 294 bytes / Downloads: 3)
.dat   1-4edgx.dat (Size: 292 bytes / Downloads: 1)
.dat   1-4ndix.dat (Size: 291 bytes / Downloads: 1)
.dat   1-4rinx1.dat (Size: 298 bytes / Downloads: 0)
.dat   1-8chrx.dat (Size: 297 bytes / Downloads: 1)
.dat   1-8cylx.dat (Size: 297 bytes / Downloads: 1)
.dat   1-8edgx.dat (Size: 295 bytes / Downloads: 0)
.dat   1-8ndix.dat (Size: 302 bytes / Downloads: 0)
.dat   2-4chrx.dat (Size: 290 bytes / Downloads: 1)
.dat   2-4cylx.dat (Size: 293 bytes / Downloads: 1)
.dat   2-4edgx.dat (Size: 291 bytes / Downloads: 1)
.dat   2-4ndix.dat (Size: 298 bytes / Downloads: 1)
.dat   2-4rinx1.dat (Size: 297 bytes / Downloads: 1)
.dat   3-4chrx.dat (Size: 291 bytes / Downloads: 0)
.dat   3-4cylx.dat (Size: 294 bytes / Downloads: 1)
.dat   3-4edgx.dat (Size: 292 bytes / Downloads: 1)
.dat   3-4ndix.dat (Size: 299 bytes / Downloads: 1)
.dat   3-4rinx1.dat (Size: 298 bytes / Downloads: 1)
Reply
RE: Proposal of new circular primitives
#2
A few things:


  1. I'm not going to express an opinion about whether or not these primitives are a good idea.
  2. If they are created, they should not be created from raw points. I am not going to add support for such raw points to LDView.
  3. The LDraw file format no longer has 8.3 limitations. If the files are created, then x should be added to the full base filename of the source primitive.
  4. If they are created as shortcuts to existing primitives, they should do so in the most succinct way possible. Unless I'm missing something, a 1-4cylix.dat should contain a single reference to a 1-4cyli.dat, not two references to 1-8cyli.dat. (If this is expected to produce undesirable rounding errors, I guess having them split might be ok.)
Reply
RE: Proposal of new circular primitives
#3
Sorry to say I'm not really convinced Wink
Saving a few code lines is not extremely useful, and mistake possibility won't be avoided anyway...
Reply
RE: Proposal of new circular primitives
#4
I am not convinced as well. I can understand the reason, but I think we can achieve this pretty easy with a few more lines of code and to mirror the portion of the part.
Reply
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