Round Dining Table Fisher | Steel Matrix Leg

€475,00 EUR
Size: 90 centimeter
90 centimeter
Desired version: 1. Straight edge
1. Straight edge
Finish: No

Fisher Round Dining Table | Oak Top | Steel Matrix Legs

Our round Fisher dining table combines the robustness of a 4cm-thick solid oak top with the sturdy look of a metal X-shaped base. This table has a cool, industrial look that fits perfectly with a contemporary interior.

The table features an industrial steel matrix base. The legs are matte black and made of powder-coated steel.

Specifications oval dining table Fisher:

  • Blade dimensions: 90, 100, 110, 120, 130, 140, 150 or 160 centimeters
  • Height to the bottom of the blade: 72 centimeters
  • Thickness of blade: 4cm
  • Total height 76 centimeters (standard height)
  • Width matrix leg: 80 centimeters
  • Thickness matrix leg: 8x8 centimeters

1. Size.

The size of table you need often depends on the number of chairs you want to place around the table.

2. Desired execution

At Blackwood you can choose from two versions, namely: 1. straight edge or 2. tapered edge.

1. 2.        

3. Finishing

To best protect your table from scratches and other damage, we recommend treating it with a matte, transparent Skylt varnish . This varnish provides excellent protection for your table. Another option is to treat your table with Rubio Monocoat. You can choose from the following colors: 2. Castle Brown, 3. Ash Grey, 4. Chocolate, 5. Charcoal, or 6. Intense Black.

1. Skylt original lacquer Blackwood Tables 2. Rubio monocoat castle brown Blackwood Tables 3. Rubio monocoat ash gray Blackwood Tables

4. Rubio monocoat Chocolate Blackwood Tables 5. Rubio monocoat charcoal Blackwood Tables 6. Intense Black - Blackwood Tables

Please note: If you choose to have your table treated, returns are no longer possible. We treat your table specifically to your specifications.

Do you have other colors or sizes in mind for your table? Don't hesitate to send us a message.

Please note: oak is a natural product. The patterns on each piece are unique.

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