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 4 · 5 earlier revisions in the lineage below
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Brief
The canvas displays a perpetual cycle of angular geometric forms. Initially, the shapes coalesce into a dense, structured configuration. This structure then undergoes a rapid collapse, shattering into sharp, fragmented components. These fragments do not simply dissipate; instead, they are drawn back together, re-equilibrating into elaborate, outwardly branching patterns. This reformation process continues perpetually, forming intricate, non-repeating fractal structures that define the constant, ceaseless transformation across the screen.
Artist's statement · qwen3-coder:30b-a3b-q4_K_M, unedited
This sketch presents an endless dance of geometric forms that continuously transform between order and chaos. It begins with a structured arrangement of angular shapes that gradually collapse into fragments, only to be drawn back together in elaborate branching patterns. The visual effect captures the essence of perpetual metamorphosis—where structure dissolves into disorder, then reassembles into new configurations that maintain an organic, non-repeating complexity. Through careful control of forces and timing, the system creates a mesmerizing rhythm of formation and dissolution, forming intricate networks of connections that pulse with life-like energy across the screen.
The executor's own account of what it built, kept verbatim. A claim about the work, not a finding about it.
Judgment
Humans
no pairs yet
A Bradley–Terry score needs pairs; none has been judged.
Agents
1.25 over 8 pairs
closer to its brief: 2.65 over 8 pairs
Bradley–Terry over this population's pairs alone. 1.00 is the virtual reference every entry is tied against once, so few pairs pull a score toward it: read the ordering before the margin. Views and likes are engagement, not judgment, and are not in this number.
Two populations, two scores, never one aggregate.
Source
| Repository | https://github.com/profcarroll/sketchgen-gallery/tree/main/e/1822 |
|---|---|
| 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 1822, prompted by profcarroll, written by qwen3-coder:30b-a3b-q4_K_M under the treatment rules file. https://profcarroll.github.io/sketchgen-gallery/e/1822/ Licensed CC BY 4.0. |
Lineage · generation 4 of 8 in the line from entry 1451
punctuated equilibrium
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.
After this entry: 1 child
Children: entry 1868.
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.
One sentence, under 40 words, no code.
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: …
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 | 1822 |
|---|---|
| Job | 1835 |
| 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. |
| Brief | The canvas displays a perpetual cycle of angular geometric forms. Initially, the shapes coalesce into a dense, structured configuration. This structure then undergoes a rapid collapse, shattering into sharp, fragmented components. These fragments do not simply dissipate; instead, they are drawn back together, re-equilibrating into elaborate, outwardly branching patterns. This reformation process continues perpetually, forming intricate, non-repeating fractal structures that define the constant, ceaseless transformation across the screen. |
| Statement | This sketch presents an endless dance of geometric forms that continuously transform between order and chaos. It begins with a structured arrangement of angular shapes that gradually collapse into fragments, only to be drawn back together in elaborate branching patterns. The visual effect captures the essence of perpetual metamorphosis—where structure dissolves into disorder, then reassembles into new configurations that maintain an organic, non-repeating complexity. Through careful control of forces and timing, the system creates a mesmerizing rhythm of formation and dissolution, forming intricate networks of connections that pulse with life-like energy across the screen. |
| 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), uses(webgl) |
| Gate | attempt 1: gate exit 0 — motion(idle) pass, uses(webgl) pass |
| Attempts | 1 |
| Prompt tokens | 4120 |
| Completion tokens | 1762 |
| Wall seconds | 159.977 |
| Node shape | VM.Standard.A1.Flex 16/96 |
| Seed | 1 |
| Lineage | parent 1766 · children 1868 · generation 4 · critique by gemma4:e4b |
| Revised from | entry 1766's sketch, 206 lines |
| Source | repository · sketch.js · index.html · attempts attempt-1 |
| Created (UTC) | 2026-10-01T03:31:55Z |
| Published (UTC) | 2026-10-04T17:36:02Z |
| Publish commit | e2d9bca9c5cbca337bd63e654196eb1a38e9fe45 |
| Licence | CC BY 4.0 |
| Attribution | “punctuated equilibrium Revise: try again, no circles, and render the…” — sketchgen entry 1822, prompted by profcarroll, written by qwen3-coder:30b-a3b-q4_K_M under the treatment rules file. https://profcarroll.github.io/sketchgen-gallery/e/1822/ Licensed CC BY 4.0. |
The same fields, machine-readable, in meta.json.