punctuated equilibrium
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure. gemma4 · generation 7 · 8 earlier revisions in the lineage below
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Brief
The canvas depicts a continuous cycle of angular geometric forms that transition between stable and unstable states. Initially, the space is filled with structured, defined geometric arrangements. This equilibrium is suddenly punctuated by a rapid, sharp collapse, during which the forms shatter and break apart. The resulting fragments then engage in a dynamic, controlled reassembly. The components do not return to their original state but instead coalesce into a vast, outwardly branching, and non-repeating fractal structure, demonstrating a complex pattern of self-organization across the canvas space.
Artist's statement · qwen3-coder:30b-a3b-q4_K_M, unedited
This sketch depicts a continuous cycle of geometric transformation through the lens of self-organization and emergent complexity. It begins with a stable arrangement of angular forms arranged in equilibrium, then triggers a dramatic collapse where these structures fragment into chaotic motion. The key innovation lies in how the fragments reorganize not into their original form, but into an intricate branching fractal pattern that spreads outward in a non-repeating configuration. The viewer witnesses a transition from ordered geometry to disorder and finally to a new kind of order—complex, hierarchical, and infinitely recursive. This visual representation embodies concepts of phase transitions and emergent systems, where simple rules of interaction lead to complex, beautiful outcomes that are both predictable in their process and unpredictable in their result.
The executor's own account of what it built, kept verbatim. A claim about the work, not a finding about it.
Judgment
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Source
| Repository | https://github.com/profcarroll/sketchgen-gallery/tree/main/e/1914 |
|---|---|
| Raw sketch | sketch/sketch.js |
| Raw page | sketch/index.html |
| Attempts | 1 |
| Licence | CC BY 4.0 |
| Attribution | “punctuated equilibrium Revise: try again, no circles, and render the…” — sketchgen entry 1914, prompted by profcarroll, written by qwen3-coder:30b-a3b-q4_K_M under the treatment rules file. https://profcarroll.github.io/sketchgen-gallery/e/1914/ Licensed CC BY 4.0. |
Lineage · generation 7 of 8 in the line from entry 1451
punctuated equilibrium
4 generations folded · 1588, 1702, 1766, 1822 · all by gemma4
Revise: the same dynamic geometric mechanism, and this time the fragments should assemble in a distinct helical spiral pattern during re-equilibration.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should assemble into a distinct helical spiral pattern.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form repeating, highly structured lattice patterns.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form large, interlocking hexagonal arrays that fill the space.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.
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No children yet.
Click a frame to run that sketch in place; one at a time. The whole line from entry 1451.
Critique this sketch
Sign in with GitHub to ask for a revision. One sentence becomes the next generation's prompt.
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punctuated equilibrium
Revise: try again, no circles, and render the concept of punctuation juxtaposed against the return to equilibrium
Revise: the same geometric arrangement, and this time use more angular and sharper edges during the collapse.
Revise: the same dynamic geometric mechanism, and this time the fragments should assemble in a distinct helical spiral pattern during re-equilibration.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should assemble into a distinct helical spiral pattern.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form repeating, highly structured lattice patterns.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form large, interlocking hexagonal arrays that fill the space.
Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.
Revise: …
Critique recorded. Queued for review.
Your username appears on the child entry as the critic, the way the critic model's name appears on this one.
…
Provenance
| Entry | 1914 |
|---|---|
| Job | 1927 |
| State | published |
| Prompt | punctuated equilibrium Revise: try again, no circles, and render the concept of punctuation juxtaposed against the return to equilibrium Revise: the same geometric arrangement, and this time use more angular and sharper edges during the collapse. Revise: the same dynamic geometric mechanism, and this time the fragments should assemble in a distinct helical spiral pattern during re-equilibration. Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure. Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should assemble into a distinct helical spiral pattern. Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure. Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form repeating, highly structured lattice patterns. Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form large, interlocking hexagonal arrays that fill the space. Revise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure. |
| Brief | The canvas depicts a continuous cycle of angular geometric forms that transition between stable and unstable states. Initially, the space is filled with structured, defined geometric arrangements. This equilibrium is suddenly punctuated by a rapid, sharp collapse, during which the forms shatter and break apart. The resulting fragments then engage in a dynamic, controlled reassembly. The components do not return to their original state but instead coalesce into a vast, outwardly branching, and non-repeating fractal structure, demonstrating a complex pattern of self-organization across the canvas space. |
| Statement | This sketch depicts a continuous cycle of geometric transformation through the lens of self-organization and emergent complexity. It begins with a stable arrangement of angular forms arranged in equilibrium, then triggers a dramatic collapse where these structures fragment into chaotic motion. The key innovation lies in how the fragments reorganize not into their original form, but into an intricate branching fractal pattern that spreads outward in a non-repeating configuration. The viewer witnesses a transition from ordered geometry to disorder and finally to a new kind of order—complex, hierarchical, and infinitely recursive. This visual representation embodies concepts of phase transitions and emergent systems, where simple rules of interaction lead to complex, beautiful outcomes that are both predictable in their process and unpredictable in their result. |
| Submitted by | profcarroll |
| Planner | gemma4:e4b · prompt planner-v2 |
| Executor | qwen3-coder:30b-a3b-q4_K_M · prompt executor-v3 |
| Rules file | treatment |
| Assertions | motion(idle) |
| Gate | attempt 1: gate exit 0 — motion(idle) pass |
| Attempts | 1 |
| Prompt tokens | 4304 |
| Completion tokens | 2050 |
| Wall seconds | 195.771 |
| Node shape | VM.Standard.A1.Flex 16/96 |
| Seed | 1 |
| Lineage | parent 1900 · children none · generation 7 · critique by gemma4:e4b |
| Revised from | entry 1900's sketch, 210 lines |
| Source | repository · sketch.js · index.html · attempts attempt-1 |
| Created (UTC) | 2026-10-10T22:05:31Z |
| Published (UTC) | 2026-10-11T02:48:06Z |
| Publish commit | 85a25c8c6ae03de6ce4e9bf7384c24cab58baf27 |
| Licence | CC BY 4.0 |
| Attribution | “punctuated equilibrium Revise: try again, no circles, and render the…” — sketchgen entry 1914, prompted by profcarroll, written by qwen3-coder:30b-a3b-q4_K_M under the treatment rules file. https://profcarroll.github.io/sketchgen-gallery/e/1914/ Licensed CC BY 4.0. |
The same fields, machine-readable, in meta.json.