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Borromean rings with Support (printable version) – 3D printable model from Thingiverse Thingiverse

Borromean rings with Support (printable version)

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In mathematics, the Borromean rings consist of three topological circles which are linked and form a Brunnian link (i.e., removing any ring results in two unlinked rings). In other words, no two of the three rings are linked with each other as a Hopf link, but nonetheless all three are linked.
Source
Thingiverse
What you need to print this: Intermediate Medium confidence
Why?
supports needed
Single piece Supports required Hardware needed
Supports 2/3
Assembly 0/3
Settings 1/3
Bed size 0/3
Post-process 1/3
Printer
FDM / FFF
File format
STL
Material
Min. bed size
50 mm (Small)
Post-processing
Hardware
Software
Cura, PrusaSlicer, or similar
Frequently Asked Questions
Which 3D printer is suitable for Borromean rings with Support (printable version)?
Any FDM printer should handle Borromean rings with Support (printable version) just fine. It's been printed on machines like Bambu Lab A1 Mini, Prusa Mini+, Creality Ender 3, most FDM printers. A minimum build volume of 50 mm is recommended.
Does Borromean rings with Support (printable version) need supports when printing?
Yes, Borromean rings with Support (printable version) will probably need supports for the overhangs. Tree supports work well here and are easier to remove than regular ones.
What file format is Borromean rings with Support (printable version) available in?
Borromean rings with Support (printable version) is available in STL format. These files can be opened and sliced using free software such as Cura, PrusaSlicer, Bambu Studio, or OrcaSlicer for FDM printing, or ChiTuBox and Lychee Slicer for resin printing. The download is provided through Thingiverse.
Is Borromean rings with Support (printable version) free to download?
Yes, Borromean rings with Support (printable version) is available as a free download through Thingiverse. Always check the license on the original platform to understand commercial use, remixing, and attribution requirements.
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