Fundering by Willem Springer jr.

Fundering c. 1864

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drawing, paper, pen, architecture

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drawing

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paper

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geometric

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pen

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modernism

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architecture

Copyright: Rijks Museum: Open Domain

Curator: This delicate line drawing is titled "Fundering," dating back to about 1864. It was created using pen on paper by Willem Springer Jr. Editor: My first thought? Blueprint for a particularly minimalist dollhouse. Or maybe a slightly spooky boarding school. There’s something stark about its geometry. Curator: Yes, well, “Fundering” is Dutch for “Foundation.” Springer, who seems to have been drawn to architectural subjects, likely captured this particular building's blueprint to reflect on the essential support system, not just literally, but also metaphorically, of course. Editor: It does invite thoughts on structure, doesn't it? These neat rows of what I imagine are supports almost remind me of ancient ruins laid bare. Pink ruins! Makes you wonder about what vanished to bring these foundations into view. What ghosts live here? Curator: I think you're seeing past, present and perhaps, potential futures—a collapsed empire awaiting rebuilding, to make it symbolic perhaps, a statement about temporal and cyclical aspects, as we build again upon what was established? What might have stood where all we see now is geometric patterns. Editor: Definitely something cyclical in it, the repetition is mesmerizing in a calming and reassuring sense, and the almost whimsical, fragile linework, the hint of blush in those pink squares - feels like finding strength in unexpected places. Almost vulnerable. Curator: Exactly. It presents a paradox. That pink injects a note of warmth, suggesting, perhaps, that the cold precision can still suggest an enduring presence. This piece reminds us that, underneath everything solid, there is always vulnerability but it should not frighten us, but encourage. Editor: Indeed. A lot to contemplate within a few precise lines on paper. Now, when I see the buildings rising. Thanks, Willem. Curator: Yes, something so linear contains great complexity. Thanks to Springer Jr. indeed, this 'skeleton' of space leaves us room to think.

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