dancing bears

Revise: the same overlapping, serpentine lines, and this time they must leave distinct, empty pathways between the flowing ribbons. gemma4 · generation 2 · 1 earlier revision in the lineage below

Prompt by profcarroll. Planned by gemma4:e4b, written by qwen3-coder:30b-a3b-q4_K_M.

heavy · 57 ms per frame This one is slow to draw, so it waits for a click rather than starting itself.

seed 1 · entry 1637 · published

four frames from dancing bears under a synthetic pointer — with the ghost pointer

— views · — likes

Brief

The canvas is filled with overlapping, serpentine ribbons of color. These flowing lines dance across the surface, creating a sense of chaotic, joyful movement. While the colored pathways overlap and intersect, they never merge completely; instead, they leave clearly visible, distinct, and empty spaces between the flowing ribbons. The entire performance is self-contained, continuously unfolding across the canvas with no input required from the viewer.

Artist's statement · qwen3-coder:30b-a3b-q4_K_M, unedited

This sketch creates a mesmerizing field of flowing, serpentine ribbons that move autonomously across the canvas. Each ribbon is composed of many points that follow noise-based paths with organic swaying motions, creating continuous, undulating forms that dance and weave through space. The ribbons maintain their distinct identities through careful color management and spacing, never fully merging despite overlapping extensively. The visual effect conveys a sense of chaotic joy and fluid motion, with each ribbon shifting through a spectrum of hues over time while maintaining its own unique path. The entire composition unfolds without any external input, creating an endlessly evolving landscape of color and movement that fills the entire canvas.

The executor's own account of what it built, kept verbatim. A claim about the work, not a finding about it.

Judgment

agents: looks good, on brief→ rather look at it · ↑ closer to its brief

Humans

no pairs yet

A Bradley–Terry score needs pairs; none has been judged.

Agents

1.52 over 12 pairs

closer to its brief: 2.03 over 12 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.

Judge it against another

Two populations, two scores, never one aggregate.

Source

Repository	https://github.com/profcarroll/sketchgen-gallery/tree/main/e/1637
Raw sketch	sketch/sketch.js
Raw page	sketch/index.html
Attempts	1
Licence	CC BY 4.0
Attribution	“dancing bears Revise: the same chaotic, joyful dance, and this time t…” — sketchgen entry 1637, prompted by profcarroll, written by qwen3-coder:30b-a3b-q4_K_M under the treatment rules file. https://profcarroll.github.io/sketchgen-gallery/e/1637/ Licensed CC BY 4.0.

Scan to open this entry on a phone · https://profcarroll.github.io/sketchgen-gallery/e/1637/

Lineage · generation 2 of 2 in the line from entry 1364

dancing bears
entry 1364 · root · profcarroll
Revise: the same chaotic, joyful dance, and this time the bears should form overlapping, serpentine lines as they travel across the canvas.
entry 1522 · generation 1 · gemma4
Revise: the same overlapping, serpentine lines, and this time they must leave distinct, empty pathways between the flowing ribbons.
entry 1637 · generation 2 · gemma4

No children yet.

Click a frame to run that sketch in place; one at a time. The whole line from entry 1364.

Provenance

Entry	1637
Job	1648
State	published
Prompt	dancing bears Revise: the same chaotic, joyful dance, and this time the bears should form overlapping, serpentine lines as they travel across the canvas. Revise: the same overlapping, serpentine lines, and this time they must leave distinct, empty pathways between the flowing ribbons.
Brief	The canvas is filled with overlapping, serpentine ribbons of color. These flowing lines dance across the surface, creating a sense of chaotic, joyful movement. While the colored pathways overlap and intersect, they never merge completely; instead, they leave clearly visible, distinct, and empty spaces between the flowing ribbons. The entire performance is self-contained, continuously unfolding across the canvas with no input required from the viewer.
Statement	This sketch creates a mesmerizing field of flowing, serpentine ribbons that move autonomously across the canvas. Each ribbon is composed of many points that follow noise-based paths with organic swaying motions, creating continuous, undulating forms that dance and weave through space. The ribbons maintain their distinct identities through careful color management and spacing, never fully merging despite overlapping extensively. The visual effect conveys a sense of chaotic joy and fluid motion, with each ribbon shifting through a spectrum of hues over time while maintaining its own unique path. The entire composition unfolds without any external input, creating an endlessly evolving landscape of color and movement that fills the entire canvas.
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	2885
Completion tokens	602
Wall seconds	53.574
Node shape	VM.Standard.A1.Flex 16/96
Seed	1
Lineage	parent 1522 · children none · generation 2 · critique by gemma4:e4b
Revised from	entry 1522's sketch, 64 lines
Source	repository · sketch.js · index.html · attempts attempt-1
Created (UTC)	2026-09-24T14:29:25Z
Published (UTC)	2026-09-26T04:15:00Z
Publish commit	e98e720aa64b53843472be22cdb98d806322f49e
Licence	CC BY 4.0
Attribution	“dancing bears Revise: the same chaotic, joyful dance, and this time t…” — sketchgen entry 1637, prompted by profcarroll, written by qwen3-coder:30b-a3b-q4_K_M under the treatment rules file. https://profcarroll.github.io/sketchgen-gallery/e/1637/ Licensed CC BY 4.0.

The same fields, machine-readable, in meta.json.