{
  "assertions": [
    "motion(idle)"
  ],
  "attempts": 1,
  "attribution": "\u201cpunctuated equilibrium Revise: try again, no circles, and render the\u2026\u201d \u2014 sketchgen entry 1920, prompted by profcarroll, written by qwen3-coder:30b-a3b-q4_K_M under the treatment rules file. https://profcarroll.github.io/sketchgen-gallery/e/1920/ Licensed CC BY 4.0.",
  "brief": "The canvas displays a continuous, self-contained cycle of geometric transformation. Large, angular structures accumulate in a defined space before undergoing a dramatic collapse, scattering into numerous sharp fragments. These fragments immediately begin re-assembling into highly ordered formations. The re-assembly cycles through several distinct patterns: tight helical spirals, sprawling, non-repeating fractal branches, crystalline lattice arrays, and robust hexagonal tessellations. The movement is purely structural, showing a constant dynamic process where decay is immediately followed by complex, structured emergence.",
  "completion_tokens": 1741,
  "created_utc": "2026-10-11T03:07:08Z",
  "entry_id": 1920,
  "executor": "qwen3-coder:30b-a3b-q4_K_M",
  "executor_prompt_version": "executor-v3",
  "gate": [
    {
      "assertions": {
        "motion(idle)": true
      },
      "attempt": 1,
      "checks": {
        "audio_context_running": null,
        "console_clean": true,
        "frame_advancing": true,
        "frame_budget": true,
        "is_looping": true,
        "revised": true,
        "sound_lib_ok": null
      },
      "completion_tokens": 1741,
      "evidence": null,
      "exit": 0,
      "ghost": {
        "events": 40,
        "ms": 4000,
        "played": 40,
        "script": "wander",
        "source": "default"
      },
      "given": {
        "kind": "parent",
        "lines": 248,
        "sha256": "f0db00cfb2815afd43e38a0cc22e20d76cbf334a6dffe54b8f4319437461b9f4",
        "shown": true
      },
      "model": "qwen3-coder:30b-a3b-q4_K_M",
      "ms_per_frame": 5.1,
      "num_ctx": 16384,
      "preload_s": 0.049,
      "prompt_tokens": 4531,
      "resources_loaded": [],
      "rules_file": "treatment",
      "source": "attempt-1",
      "total_s": 4.828,
      "wall_s": 175.641
    }
  ],
  "ghost": {
    "by": "default",
    "events": 40,
    "script": "wander"
  },
  "job_id": 1933,
  "last_error": null,
  "licence": "CC BY 4.0",
  "lineage": {
    "children": [],
    "critique": "the same continuous cycle of angular geometric forms, and this time the re-assembled components should form repeating, highly structured lattice patterns.",
    "critique_by": "gemma4:e4b",
    "generation": 8,
    "inherits_source": true,
    "parent_entry_id": 1914,
    "root_entry_id": 1451
  },
  "loads": [],
  "note": null,
  "off_node": [],
  "planner": "gemma4:e4b",
  "planner_prompt_version": "planner-v2",
  "process": null,
  "prompt": "punctuated equilibrium\n\nRevise: try again, no circles, and render the concept of punctuation juxtaposed against the return to equilibrium\n\nRevise: the same geometric arrangement, and this time use more angular and sharper edges during the collapse.\n\nRevise: the same dynamic geometric mechanism, and this time the fragments should assemble in a distinct helical spiral pattern during re-equilibration.\n\nRevise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.\n\nRevise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should assemble into a distinct helical spiral pattern.\n\nRevise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.\n\nRevise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form repeating, highly structured lattice patterns.\n\nRevise: 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.\n\nRevise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form an outwardly branching, non-repeating fractal structure.\n\nRevise: the same continuous cycle of angular geometric forms, and this time the re-assembled components should form repeating, highly structured lattice patterns.",
  "prompt_tokens": 4531,
  "publish_commit": "fbdb9ca74b77982cf89d0a20466d5b8e2d7b094c",
  "published_utc": "2026-10-11T23:54:15Z",
  "rules_file": "treatment",
  "seed": 1,
  "shape": "VM.Standard.A1.Flex 16/96",
  "source": {
    "attempts": [
      "attempt-1"
    ],
    "entry": "https://profcarroll.github.io/sketchgen-gallery/e/1920/",
    "index_html": "sketch/index.html",
    "repository": "https://github.com/profcarroll/sketchgen-gallery/tree/main/e/1920",
    "sketch_js": "sketch/sketch.js"
  },
  "state": "published",
  "statement": "This sketch depicts a continuous cycle of geometric transformation where angular structures form and dissolve in an endless loop. The visualization begins with a stable equilibrium of angular fragments arranged in a loose cluster. When the system enters its shattering phase, these fragments scatter dramatically into space, each carrying momentum from their explosion. Immediately after this destruction, the fragments begin reassembling into highly ordered lattice patterns \u2014 a structured arrangement that reflects crystalline symmetry and mathematical regularity. The transition is fluid: from chaotic dispersal to ordered emergence, with structural connections visible between particles during both phases. The motion conveys an underlying rhythm where decay is immediately followed by reconstruction, emphasizing dynamic balance and the eternal cycle of destruction and creation in geometric form.",
  "submitted_by": "profcarroll",
  "wall_s": 175.641
}