llll.09.8 is a variation of the llll.09 family, developed for designers who want to work with longer, more directional elements allowing compositions that feel more linear, more dynamic, or more spatially interwoven than the standard llll.09 configuration.
Where llll.09 is often used in soft clusters or vertical cascades, llll.09.8 introduces a new vocabulary of cross‑wise arrangements. The elongated elements can be suspended in two distinct orientations:
Diagonal–Horizontal
The element hangs at a slight diagonal while maintaining a horizontal reading.
This creates a sense of movement across the plane — ideal for long tables, counters, corridors, or architectural axes.
Multiple elements can be arranged in alternating diagonals, producing a subtle rhythm or a woven‑like pattern.
Vertical–Diagonal
Here the element is oriented vertically but tilted on its axis, creating a dynamic, leaning gesture.
This orientation works beautifully in stairwells, double‑height spaces, or anywhere a vertical emphasis is desired without strict symmetry.
When grouped, the elements form cross‑wise spatial intersections, adding depth and complexity to the composition.
The result is a composition that feels woven rather than clustered, with lines that intersect, diverge, and overlap in space.
Suspension and lighting
Like the other models in the series, llll.09.8 is suspended on fine current‑carrying steel cables, keeping the installation visually clean and allowing precise control over angle and height.
A warm white LED strip integrated along the inner edge of the frame illuminates the textile evenly, enhancing the moiré effect and giving the extended forms a soft, continuous glow.
For designers seeking directional expression
Where llll.09 offers softness and volume, llll.09.8 introduces direction, tension, and spatial crossing. It is ideal for architects and lighting designers who want to create installations that feel:
It expands the vocabulary of the collection while remaining fully consistent with its material logic and minimal‑surface geometry.
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