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Recommendations needed for printing support structures

MF
mike.fraser.1945+osc@gmail.com
Sun, Nov 3, 2024 12:07 PM

The part below is a portion of a larger project being crafted in PLA on a FDM system.  As such it will not print.  It gets to about where the RED dot is then the webs start breaking or shifting.  I'm looking  for recommendations for a support structure that will not require extensive cleanup.
Thanks again, Mike





// Testing....
include <BOSL2/std.scad>

my_dia=50 ;
my_thick=3 ;
n_slots = 16 ;
my_slot=my_dia*PI/(n_slots*2);

// This will not print successfully, so, top_half then print two. Leave brim on, glue then separate brim
top_half() {
  difference() {
    difference() {
      // Body
      difference() {
        sphere(d=my_dia, $fn=180) ;
        sphere(d=my_dia-(2*my_thick)) ;
      }
      // slots
      zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1], center=true) {
        polygon ([
          [0,0],
          [1,-1],
          [my_dia/2,0],
          [my_dia/2, my_slot*1.5],
          [1,1]        
        ]) ;
      }
    }
    cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ;
  }
}

ReplyForwardAdd reaction

The part below is a portion of a larger project being crafted in PLA on a FDM system.  As such it will not print.  It gets to about where the RED dot is then the webs start breaking or shifting.  I'm looking  for recommendations for a support structure that will not require extensive cleanup.\ Thanks again, Mike ![](data:image/png;base64,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)\ \ \ \ // Testing....\ include <BOSL2/std.scad>\ \ my_dia=50 ;\ my_thick=3 ;\ n_slots = 16 ;\ my_slot=my_dia\*PI/(n_slots\*2);\ \ // This will not print successfully, so, top_half then print two. Leave brim on, glue then separate brim\ top_half() {\   difference() {\     difference() {\       // Body\       difference() {\         sphere(d=my_dia, $fn=180) ;\         sphere(d=my_dia-(2\*my_thick)) ;\       }\       // slots\       zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=\[0,0,1\], center=true) {\         polygon (\[\           \[0,0\],\           \[1,-1\],\           \[my_dia/2,0\],\           \[my_dia/2, my_slot\*1.5\],\           \[1,1\]        \         \]) ;\       }\     }\     cylinder(h=my_dia+1, r=my_thick\*2, center=true, $fn=90) ;\   }\ } ![](https://lh3.googleusercontent.com/a/ACg8ocKbAvUFM__9VH-7TeqCCDIC6PfKSceHibtzE8kljYbVGptMLA=s40-p-mo)**ReplyForward**Add reaction
P
pca006132
Sun, Nov 3, 2024 12:22 PM

Flip it?

On Sun, Nov 3, 2024, 8:08 PM mike.fraser.1945+osc--- via Discuss <
discuss@lists.openscad.org> wrote:

The part below is a portion of a larger project being crafted in PLA on a
FDM system.  As such it will not print.  It gets to about where the RED dot
is then the webs start breaking or shifting.  I'm looking  for
recommendations for a support structure that will not require extensive
cleanup.
Thanks again, Mike

// Testing....
include <BOSL2/std.scad>

my_dia=50 ;
my_thick=3 ;
n_slots = 16 ;
my_slot=my_diaPI/(n_slots2);

// This will not print successfully, so, top_half then print two. Leave
brim on, glue then separate brim
top_half() {
difference() {
difference() {
// Body
difference() {
sphere(d=my_dia, $fn=180) ;
sphere(d=my_dia-(2my_thick)) ;
}
// slots
zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1],
center=true) {
polygon ([
[0,0],
[1,-1],
[my_dia/2,0],
[my_dia/2, my_slot
1.5],
[1,1]
]) ;
}
}
cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ;
}
}

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Flip it? On Sun, Nov 3, 2024, 8:08 PM mike.fraser.1945+osc--- via Discuss < discuss@lists.openscad.org> wrote: > The part below is a portion of a larger project being crafted in PLA on a > FDM system. As such it will not print. It gets to about where the RED dot > is then the webs start breaking or shifting. I'm looking for > recommendations for a support structure that will not require extensive > cleanup. > Thanks again, Mike > > > > > > // Testing.... > include <BOSL2/std.scad> > > my_dia=50 ; > my_thick=3 ; > n_slots = 16 ; > my_slot=my_dia*PI/(n_slots*2); > > // This will not print successfully, so, top_half then print two. Leave > brim on, glue then separate brim > top_half() { > difference() { > difference() { > // Body > difference() { > sphere(d=my_dia, $fn=180) ; > sphere(d=my_dia-(2*my_thick)) ; > } > // slots > zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1], > center=true) { > polygon ([ > [0,0], > [1,-1], > [my_dia/2,0], > [my_dia/2, my_slot*1.5], > [1,1] > ]) ; > } > } > cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ; > } > } > > *ReplyForward*Add reaction > _______________________________________________ > OpenSCAD mailing list > To unsubscribe send an email to discuss-leave@lists.openscad.org >
JB
Jon Bondy
Sun, Nov 3, 2024 12:23 PM

I do not see a red dot, but in situations like this, I often create my
own support.  I would recommend something like this at the end of your code:

// support
intersection() {
    for (a = [0:360/n_slots:359])
        rotate([0, 0, a - 360/(4*n_slots)])
            translate([0, -0.25, 0])
                cube([35, 0.5, 35]);
        sphere(d=my_dia, $fn=180) ;
    }

Jon

On 11/3/2024 7:07 AM, mike.fraser.1945+osc--- via Discuss wrote:

The part below is a portion of a larger project being crafted in PLA
on a FDM system.  As such it will not print.  It gets to about where
the RED dot is then the webs start breaking or shifting.  I'm looking 
for recommendations for a support structure that will not require
extensive cleanup.
Thanks again, Mike

// Testing....
include <BOSL2/std.scad>

my_dia=50 ;
my_thick=3 ;
n_slots = 16 ;
my_slot=my_diaPI/(n_slots2);

// This will not print successfully, so, top_half then print two.
Leave brim on, glue then separate brim
top_half() {
  difference() {
    difference() {
      // Body
      difference() {
        sphere(d=my_dia, $fn=180) ;
        sphere(d=my_dia-(2my_thick)) ;
      }
      // slots
      zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1],
center=true) {
        polygon ([
          [0,0],
          [1,-1],
          [my_dia/2,0],
          [my_dia/2, my_slot
1.5],
          [1,1]
        ]) ;
      }
    }
    cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ;
  }
}

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I do not see a red dot, but in situations like this, I often create my own support.  I would recommend something like this at the end of your code: // support intersection() {     for (a = [0:360/n_slots:359])         rotate([0, 0, a - 360/(4*n_slots)])             translate([0, -0.25, 0])                 cube([35, 0.5, 35]);         sphere(d=my_dia, $fn=180) ;     } Jon On 11/3/2024 7:07 AM, mike.fraser.1945+osc--- via Discuss wrote: > > The part below is a portion of a larger project being crafted in PLA > on a FDM system.  As such it will not print.  It gets to about where > the RED dot is then the webs start breaking or shifting.  I'm looking  > for recommendations for a support structure that will not require > extensive cleanup. > Thanks again, Mike > > > > > > // Testing.... > include <BOSL2/std.scad> > > my_dia=50 ; > my_thick=3 ; > n_slots = 16 ; > my_slot=my_dia*PI/(n_slots*2); > > // This will not print successfully, so, top_half then print two. > Leave brim on, glue then separate brim > top_half() { >   difference() { >     difference() { >       // Body >       difference() { >         sphere(d=my_dia, $fn=180) ; >         sphere(d=my_dia-(2*my_thick)) ; >       } >       // slots >       zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1], > center=true) { >         polygon ([ >           [0,0], >           [1,-1], >           [my_dia/2,0], >           [my_dia/2, my_slot*1.5], >           [1,1] >         ]) ; >       } >     } >     cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ; >   } > } > > *ReplyForward*Add reaction > > > _______________________________________________ > OpenSCAD mailing list > To unsubscribe send an email todiscuss-leave@lists.openscad.org -- This email has been checked for viruses by AVG antivirus software. www.avg.com
LM
Leonard Martin Struttmann
Sun, Nov 3, 2024 12:24 PM

I agree, flip it upside-down and use a raft.

On Sun, Nov 3, 2024, 06:08 mike.fraser.1945+osc--- via Discuss <
discuss@lists.openscad.org> wrote:

The part below is a portion of a larger project being crafted in PLA on a
FDM system.  As such it will not print.  It gets to about where the RED dot
is then the webs start breaking or shifting.  I'm looking  for
recommendations for a support structure that will not require extensive
cleanup.
Thanks again, Mike

// Testing....
include <BOSL2/std.scad>

my_dia=50 ;
my_thick=3 ;
n_slots = 16 ;
my_slot=my_diaPI/(n_slots2);

// This will not print successfully, so, top_half then print two. Leave
brim on, glue then separate brim
top_half() {
difference() {
difference() {
// Body
difference() {
sphere(d=my_dia, $fn=180) ;
sphere(d=my_dia-(2my_thick)) ;
}
// slots
zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1],
center=true) {
polygon ([
[0,0],
[1,-1],
[my_dia/2,0],
[my_dia/2, my_slot
1.5],
[1,1]
]) ;
}
}
cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ;
}
}

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I agree, flip it upside-down and use a raft. On Sun, Nov 3, 2024, 06:08 mike.fraser.1945+osc--- via Discuss < discuss@lists.openscad.org> wrote: > The part below is a portion of a larger project being crafted in PLA on a > FDM system. As such it will not print. It gets to about where the RED dot > is then the webs start breaking or shifting. I'm looking for > recommendations for a support structure that will not require extensive > cleanup. > Thanks again, Mike > > > > > > // Testing.... > include <BOSL2/std.scad> > > my_dia=50 ; > my_thick=3 ; > n_slots = 16 ; > my_slot=my_dia*PI/(n_slots*2); > > // This will not print successfully, so, top_half then print two. Leave > brim on, glue then separate brim > top_half() { > difference() { > difference() { > // Body > difference() { > sphere(d=my_dia, $fn=180) ; > sphere(d=my_dia-(2*my_thick)) ; > } > // slots > zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1], > center=true) { > polygon ([ > [0,0], > [1,-1], > [my_dia/2,0], > [my_dia/2, my_slot*1.5], > [1,1] > ]) ; > } > } > cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ; > } > } > > *ReplyForward*Add reaction > _______________________________________________ > OpenSCAD mailing list > To unsubscribe send an email to discuss-leave@lists.openscad.org >
AM
Adrian Mariano
Sun, Nov 3, 2024 1:12 PM

I agree that printing it upside down seems promising, but as designed, it
doesn't have much flat surface on the top to contact the build plate, so it
might still come loose.  But if you can make that method work, it would be
the best.  You might be able to make a loosely connected disk in the top
hole to provide more build-plate contact and then cut that out.  For
printing as shown, I don't think removing the necessary supports if you
only place them in the middle region would be a major operation, but the
surface left would be rough as is generally the case with supports.

On Sun, Nov 3, 2024 at 7:25 AM Leonard Martin Struttmann via Discuss <
discuss@lists.openscad.org> wrote:

I agree, flip it upside-down and use a raft.

On Sun, Nov 3, 2024, 06:08 mike.fraser.1945+osc--- via Discuss <
discuss@lists.openscad.org> wrote:

The part below is a portion of a larger project being crafted in PLA on a
FDM system.  As such it will not print.  It gets to about where the RED dot
is then the webs start breaking or shifting.  I'm looking  for
recommendations for a support structure that will not require extensive
cleanup.
Thanks again, Mike

// Testing....
include <BOSL2/std.scad>

my_dia=50 ;
my_thick=3 ;
n_slots = 16 ;
my_slot=my_diaPI/(n_slots2);

// This will not print successfully, so, top_half then print two. Leave
brim on, glue then separate brim
top_half() {
difference() {
difference() {
// Body
difference() {
sphere(d=my_dia, $fn=180) ;
sphere(d=my_dia-(2my_thick)) ;
}
// slots
zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1],
center=true) {
polygon ([
[0,0],
[1,-1],
[my_dia/2,0],
[my_dia/2, my_slot
1.5],
[1,1]
]) ;
}
}
cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ;
}
}

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I agree that printing it upside down seems promising, but as designed, it doesn't have much flat surface on the top to contact the build plate, so it might still come loose. But if you can make that method work, it would be the best. You might be able to make a loosely connected disk in the top hole to provide more build-plate contact and then cut that out. For printing as shown, I don't think removing the necessary supports if you only place them in the middle region would be a major operation, but the surface left would be rough as is generally the case with supports. On Sun, Nov 3, 2024 at 7:25 AM Leonard Martin Struttmann via Discuss < discuss@lists.openscad.org> wrote: > I agree, flip it upside-down and use a raft. > > On Sun, Nov 3, 2024, 06:08 mike.fraser.1945+osc--- via Discuss < > discuss@lists.openscad.org> wrote: > >> The part below is a portion of a larger project being crafted in PLA on a >> FDM system. As such it will not print. It gets to about where the RED dot >> is then the webs start breaking or shifting. I'm looking for >> recommendations for a support structure that will not require extensive >> cleanup. >> Thanks again, Mike >> >> >> >> >> >> // Testing.... >> include <BOSL2/std.scad> >> >> my_dia=50 ; >> my_thick=3 ; >> n_slots = 16 ; >> my_slot=my_dia*PI/(n_slots*2); >> >> // This will not print successfully, so, top_half then print two. Leave >> brim on, glue then separate brim >> top_half() { >> difference() { >> difference() { >> // Body >> difference() { >> sphere(d=my_dia, $fn=180) ; >> sphere(d=my_dia-(2*my_thick)) ; >> } >> // slots >> zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1], >> center=true) { >> polygon ([ >> [0,0], >> [1,-1], >> [my_dia/2,0], >> [my_dia/2, my_slot*1.5], >> [1,1] >> ]) ; >> } >> } >> cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ; >> } >> } >> >> *ReplyForward*Add reaction >> _______________________________________________ >> OpenSCAD mailing list >> To unsubscribe send an email to discuss-leave@lists.openscad.org >> > _______________________________________________ > OpenSCAD mailing list > To unsubscribe send an email to discuss-leave@lists.openscad.org >
K
Ken
Mon, Nov 4, 2024 4:51 AM

Not sure if the information is any use to you Mike, but I took out top_half()  and printed the whole part in pla on my Prusa I3Mk3s+ with no problems.  I can attach a photo of the part if that would be useful.
I did enable brim in the slicer, but that is easily removed.
So perhaps you might need to look at your slicer or printer setup?

On 2024-11-03 23:07, mike.fraser.1945+osc--- via Discuss wrote:

The part below is a portion of a larger project being crafted in PLA on a FDM system.  As such it will not print.  It gets to about where the RED dot is then the webs start breaking or shifting.  I'm looking  for recommendations for a support structure that will not require extensive cleanup.
Thanks again, Mike

// Testing....
include <BOSL2/std.scad>

my_dia=50 ;
my_thick=3 ;
n_slots = 16 ;
my_slot=my_diaPI/(n_slots2);

// This will not print successfully, so, top_half then print two. Leave brim on, glue then separate brim
top_half() {
  difference() {
    difference() {
      // Body
      difference() {
        sphere(d=my_dia, $fn=180) ;
        sphere(d=my_dia-(2my_thick)) ;
      }
      // slots
      zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1], center=true) {
        polygon ([
          [0,0],
          [1,-1],
          [my_dia/2,0],
          [my_dia/2, my_slot
1.5],
          [1,1]
        ]) ;
      }
    }
    cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ;
  }
}

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--
Cheers, Ken
bats059@gmail.com
https://vk7krj.com
https://vk7krj.com/running.html

A baby can be defined as an ego with a noise at one end and a smell at the other.
Your job as parents is to teach them to control all three.
My job as a grandad is to tell you how you are doing it all wrong!

Not sure if the information is any use to you Mike, but I took out top_half()  and printed the whole part in pla on my Prusa I3Mk3s+ with no problems.  I can attach a photo of the part if that would be useful. I did enable brim in the slicer, but that is easily removed. So perhaps you might need to look at your slicer or printer setup? On 2024-11-03 23:07, mike.fraser.1945+osc--- via Discuss wrote: > > The part below is a portion of a larger project being crafted in PLA on a FDM system.  As such it will not print.  It gets to about where the RED dot is then the webs start breaking or shifting.  I'm looking  for recommendations for a support structure that will not require extensive cleanup. > Thanks again, Mike > > > > > > // Testing.... > include <BOSL2/std.scad> > > my_dia=50 ; > my_thick=3 ; > n_slots = 16 ; > my_slot=my_dia*PI/(n_slots*2); > > // This will not print successfully, so, top_half then print two. Leave brim on, glue then separate brim > top_half() { >   difference() { >     difference() { >       // Body >       difference() { >         sphere(d=my_dia, $fn=180) ; >         sphere(d=my_dia-(2*my_thick)) ; >       } >       // slots >       zrot_copies(n=n_slots, r=9) linear_extrude(height=60, v=[0,0,1], center=true) { >         polygon ([ >           [0,0], >           [1,-1], >           [my_dia/2,0], >           [my_dia/2, my_slot*1.5], >           [1,1] >         ]) ; >       } >     } >     cylinder(h=my_dia+1, r=my_thick*2, center=true, $fn=90) ; >   } > } > > *ReplyForward*Add reaction > > > _______________________________________________ > OpenSCAD mailing list > To unsubscribe send an email todiscuss-leave@lists.openscad.org -- Cheers, Ken bats059@gmail.com https://vk7krj.com https://vk7krj.com/running.html ---------------------------------------- A baby can be defined as an ego with a noise at one end and a smell at the other. Your job as parents is to teach them to control all three. My job as a grandad is to tell you how you are doing it all wrong!