Artist

David Brice Allen

David Brice Allen is a generative artist creating algorithmic compositions based on hexagonal Truchet tiles.

Chain
tezos
Address
tz1N8iC2rP1NuzRRvmtn6szfAMbcdnmZ5GEM

David Brice Allen is a generative artist who publishes his work on the fx(hash) platform. His public profile identifies him by this practice. While details of his background are not provided, his work demonstrates a clear engagement with the communities and tools of creative coding. His decision to direct all primary proceeds from the Wanderer series to the Processing Foundation indicates an affiliation with the ethos of this open source software and its educational mission.

The artist’s practice is grounded in the creation of specific algorithms. For the Wanderer series, Allen developed a system that uses hexagonal Truchet tiles to generate intricate visual fields. A Truchet tile is a shape marked with patterns that do not possess rotational symmetry. When placed in a grid, the orientation of each tile can be varied to create complex emergent patterns. In Allen’s algorithm, these hexagonal tiles produce what he describes as meandering paths of colour. The final output is governed by the logic of the code, yet it allows for viewer interaction. A user can alter the image resolution, demonstrating the work's nature as a live, software based system rather than a static picture.

The Wanderer series engages with foundational concerns of generative art, exploring the emergence of complex visual structures from a constrained set of rules. The use of Truchet tiles connects the work to a history of combinatorial art and design that extends back to the eighteenth century. By applying this historical method within a contemporary computational framework, Allen investigates the interplay between systematic logic and aesthetic outcomes. The resulting compositions present the viewer with a dense network of pathways. These winding forms, rendered in distinct colour palettes, invite visual exploration, encouraging the eye to trace connections and navigate the system’s intricate, algorithmically generated topography. The work offers a meditation on how simple components, when combined according to a procedure, can produce elaborate results.