Claims
- 1. A spatial network, in particular a climbing device for children, comprising a three-dimensional inner net of tensile members, and a three-dimensional outer net which serves to hold the inner net , said three-dimensional outer net comprises tensile members forming polyhedra and polygonally curved edges and doubly-curved faces, said polyhedra having no more than eight vertices and having their faces, in operation, at an angle to the vertical and said three-dimensional inner net comprises at least one tensile member forming a continuous ring, said ring forming several interlinked polygons having faces defined by its edges which consist of said tensile members.
- 2. A spatial network according to claim 1, wherein the inner net comprises truncated tetrahedra and is built up from rings of interlinked triangular meshes.
- 3. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed truncated octahedra and is buils up from rings of interlinked quadrilateral meshes.
- 4. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed truncated cubes, truncated tetrahedra and truncated cuboctahedra and is build up from rings of interlinked quadrilateral and triangular meshes.
- 5. A spatial network according to Claim 1, wherein the inner net represents the edges of close-packed cubes and truncated cubes (polyhedra comprising six quadrangles and twelve hexagons) and is built up from rings of interlinked quadrilateral meshes and hexagonal meshes.
- 6. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed truncated octahedra, cubes and truncated cuboctahedra and is built up from rings of quadrilateral meshes nd octagonal meshes.
- 7. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed octagonal prisms and truncated cuboctahedra and is built up from rings of interlinked octagonal meshes.
- 8. A spatial network according to clain 1, wherein the inner net represents the edges of close-packed rhombic dodecahedra and is built up from rings of rhombic quadrilateral meshes.
- 9. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed rhombic-hexagonal dodecahedra and is built up from rings of interlinked hexagonal meshes.
- 10. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed octahedra and truncated cubes and is built up teom octahedra made from one single ring each connected to one another by connecting means.
- 11. A spatial network according to claim 10, wherein a plurality of said octahedra are built up from a single continuous ring.
- 12. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed cuboctahedra, truncated octahedra and truncated tetrahedra and is built up from cuboctahedra made from one single ring each connected to one another by connecting means.
- 13. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed cuboctahedra, cubes and rhombicuboctahedra and is built up from cuboctahedra made from one single ring each connected to one another by connecting means.
- 14. A spatial network according to claim 13, wherein the inner net is guilt up from rhombicuboctahedra made from one single ring each connected to one another directly at their vertices.
- 15. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed rhombicuboctahedra, cubes and tetrahedra and is built up from rhombicuboctahedra made from one single ring each connected to one another by connecting means.
- 16. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed octahedra and cuboctahedra and is built up from octahedra made from one individual ring each.
- 17. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed octahedra and tetrahedra (with double edges) and is built up from octahedra made from one single ring each connected to one another by means of S-shaped hooks and connecting circular rings.
- 18. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed triangular prisms and hexagonal prisms and is built up from normally planar rings of interlinked polygonal meshes forming a planar net, and from a plurality of rectilinear tensile members the ends of which may be connected to form continuous rings.
- 19. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed cubes and is built up from normally planar rings of interlinked quadrilateral meshes forming a planer net, and form a plurality of rectilinear tensile members and ends of which may be connected to form continuous rings.
- 20. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed triangular prisms and is built up from planar rings of interlinked triangular meshes forming a net, and from a plurality of rectilinear members the ends of which may be connected to form continuous rings.
- 21. A spatial network according to claim 1, wherein the inner net represents the edges of a diamond lattice and is built up from zig-zag shaped rings which extend in mutually perpendicular planes.
- 22. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed partial truncated octahedra comprising only 16 edges and only two planar faces and is built up from zig-zag shaped rings with quadrilateral meshes which extend in planes perpendicular to the zig-zag planes.
- 23. A spatial network according to claim 1, wherein the inner net is built up from zig-zag shaped rings with triangular meshes and whose plan is a net of triangles and twelve-sided polygons.
- 24. A spatial network according to claim 1, wherein the inner net represents the edges of partial octahedra with only eight edges each and partial tetrahedra with only four edges each, i.e. polyhedra with curved surfaces, and is built up from zig-zag shaped rings which extend around the edges of at least one octahedra.
- 25. A spatial network according to claim 1, wherein the outer net has the shape of one of a tetrahedron, hemioctahefron, hexadeltahedron, an octahedron, a triangular prism, a pentahedron, an heptahedron, a five-sided pyramid, a six-sided pyramid, a hexahedron, rhomobohedron, a hemicuboctahedron, a cubic antiprism, a truncated tetrahedron, and a truncated hemioctahedron.
- 26. A spatial network according to claim 1, wherein the outer net has at least one truncated vertex.
- 27. A spatial network according to claim 26, wherein at least two outer nets are provided which are connected in the region of their truncated vertices forming a continuous outer net structure.
- 28. A spatial network according to claim 1, including at least one compressively rigid member for supporting or assisting in supporting the network.
- 29. A spatial network according to claim 28, wherein a plurality of compressively rigid members are provided each with transverse struts secured to the inner net.
- 30. A spatial network according to claim 28 including a narrow ring fixed to at least one of the inner net and outer net, said compressively rigid member passing theough said narrow ring.
- 31. A spatial network according to claim 1 including inflatable structure elements for supporting the network.
- 32. A spatial network according to claim 1 including at least one S-shaped hook for connecting together at least two tensile members, said hook being clamped to said tensile members.
- 33. A spatial network according to claim 32, wherein the two loops of the hook are in mutually perpendicular planes.
- 34. A spatial network according to claim 1 including plate-type polygonal elements inserted into the inner net preferably by S-shaped hooks.
- 35. A spatial network according to claim 1, wherein at least one of the entire inner net and outer net is built up from a single very long rope ring.
- 36. A spatial network according to claim 1, wherein at least one of the outer net and the inner net is built up from interlinked polyhedra made from one single rope ring each.
- 37. A spatial network according to claim 1 inclusing polygonal tensil surface clements as integral parts of at least one of the inner and outer net replacing said tensile members.
- 38. A spatial network according to claim 37, wherein said tensile surface elements are connected to said tensile members by means of S-shaped hooks.
- 39. A spatial network according to claim 1, wherein at least two networks of equal edge length are connected along at least one location to form groups of networks.
- 40. A spatial network according to claim 1, wherein additional climbing and play devices are suspended between the network and the ground.
- 41. A spatial network according to claim 40, wherein said climbing and play devices are suspension-bridge type connecting elements.
- 42. A spatial network according to claim 1, wherein the inner net is supported and anchored between surface structures.
- 43. A spatial netowrk, in particular a climbing device for children, comprising a three-dimensional inner net of tensile members, an outer net comprising compression membrs which serve to hold the inner net, said three-dimensional inner net consisting of at least one tensile member formine a continuous ring, said ring forming several interlinked polygons having faces defined by its edges which consist of said tensile members.
- 44. A spatial network, in particular a climbing device for children, comprising a three-dimensional inner net of tensile members, an outer net comprising bending members subject to bending moments which serve to hold the inner net, said three-dimensional inner net consisting of at least one tensile member forming a continuous ring, said ring forming several-interlinked polygons having faces defined by its edges which consist of said tensile members.
- 45. A spatial network according to claim 1, wherein the inner net comprises truncated tetrahedra and is built up from rings of interlinked triangular and quadrilateral meshes.
- 46. A spatial network according to claim 1, wherein the inner net represents the edges of close-packed octahedra and cuboctahedra and is built up from several octahedra made from one continuous ring.
- 47. A spatial network according to claim 1 wherein the inner net represents the edges of close-packed octahedra and cubotahedra and is built up from cuboctahedra made from one individual ring each.
- 48. A spatial network according to claim 1, wherein the inner net represents the edges of rhombic hexahedra with quadrilataeral meshes and is built up from normally planar rings of interlinked quadrilateral meshes forming a planar net, and from a plurality of rectilinear tensile members the ends of which may be connected to form continuour rings.
Priority Claims (1)
Number |
Date |
Country |
Kind |
2316141 |
Mar 1973 |
DT |
|
Parent Case Info
This application is a continuation-in-part application of my co-pending application Ser. No. 456,124, filed Mar. 29, 1974, now abandoned.
US Referenced Citations (5)
Continuation in Parts (1)
|
Number |
Date |
Country |
Parent |
456124 |
Mar 1974 |
|