Beam Leg

Designed by Daniel Lorch

Colour
Please choose ...
Size
Height
Set
56,25 € (incl. 19% VAT)
Tele grey, Aluminium matt, Black grey, Aluminium polished, Oak, Ash
Tele grey, Aluminium matt, Black grey, Aluminium polished, Oak, Ash
Beam Table with matching bench
Beam Table with matching bench
Standing tables
Standing tables
Home Office
Home Office
Single workplace
Single workplace
Conference table
Conference table
Linoleum standing table, desk & bench
Linoleum standing table, desk & bench
Anodized aluminium meets lino
Anodized aluminium meets lino
One table leg, many options ...
One table leg, many options ...

The Beam metal table leg has been developed by Faust Linoleum, together with the Designer Daniel Lorch. They consist of a made-to-measure extrusion press profile made of aluminium. The statically optimised geometry of the table leg ensures maximum stability. In addition to the static characteristics, the Y-profile creates a nice light edge, which emphasises the sculptural approach of the design. A solid connection piece made of die-cast aluminium serves to tightly affix the metal table legs to the table top. The rubber stopper on the bottom end of the leg provides stability and protects the floor.

Round table tops can be optionally equipped with 3 instead of 4 legs, while longer table tops can be equipped with 6 or more metal legs. They are available in S and M, so that a variety of table solutions can be realized. The table leg is on request also available in special lengths for standing and coffee tables.

Manufacturer: Faust Linoleum / Designer: Daniel Lorch / Material: Aluminium powder-coated or anodized, natural rubber feet / Weight: 1,5-5,0 kg / Made in Germany / Details: 3, 4 or 6 table legs, 12/16 screws M6x20, 12/16 threaded inserts (attached to the tabletop), allen keys

The Beam lino table consists of the Beam table legs and our bespoke lino coated table tops.

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Get a free linoleum sample set

The sample set includes all 22 shades of linoleum and two types of tabletops core materials and types of edges.
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