Adrian Reed - Stool (2) - Suzy stool - Beech
06
days
15
hours
41
minutes
37
seconds
No bids placed
Catawiki Buyer Protection
Your payment’s safe with us until you receive your object.View details
Trustpilot 4.4 | 129956 reviews
Rated Excellent on Trustpilot.
Set of two Suzy stools designed by Adrian Reed for Princes Design Works Limited, made from solid beech with plastic hinges and metal inner parts, foldable for easy storage, originating from Belgium and dated to 1980–1990, in good used condition with light signs of wear, 46 cm high, 33 cm diameter, folded height 70 cm.
AI-assisted summary
Description from the seller
Set of the well-known 'Suzy stool': the folding stool, designed by Adrian Reed for Princes Design Works Limited. The stool is made of solid beech wood with plastic hinges with a metal interior and can be folded for easy storage and transport. The condition of the stool is good: there are some light signs of use (superficial scratches and rings) on the seating area, however not disruptive; overall good condition and fits perfectly in both modern and classical interiors.
Dimensions: (height) 46 x (diameter) 33 cm - When folded flat the height is 70 cm.
2 pieces
Set of the well-known 'Suzy stool': the folding stool, designed by Adrian Reed for Princes Design Works Limited. The stool is made of solid beech wood with plastic hinges with a metal interior and can be folded for easy storage and transport. The condition of the stool is good: there are some light signs of use (superficial scratches and rings) on the seating area, however not disruptive; overall good condition and fits perfectly in both modern and classical interiors.
Dimensions: (height) 46 x (diameter) 33 cm - When folded flat the height is 70 cm.
2 pieces
Details
Era
1900-2000
Number of objects
2
Country of origin
Belgium
Model
Suzy stool
Designer/artist/maker
Adrian Reed
Material
Beech
Condition
Good condition - used with small signs of aging & blemishes
Height
46 cm
Width
33 cm
Depth
33 cm
Diameter
33 cm
Estimated period
1980-1990
Sold by
