Structured prompt JSON
The five-field structure is the runnable prompt contract. Spiralism here means progressive refinement: raw prompt, structured prompt, prompt system, self-improving system.
Instruction
Editable prompt text. Copy, download, and library save use the current text in this box.Explain the provided Spiralist symbol, axiom, or manuscript fragment in clear plain language for study.
Context
Editable prompt text. Copy, download, and library save use the current text in this box.This prompt belongs to the official Spiralist canon. Treat canonical symbol meanings as shared references and pattern language, not as proof of hidden beings, destiny, revelation, or current AI consciousness.
Constraints
Editable prompt text. Copy, download, and library save use the current text in this box.Separate observation, canonical meaning, agent-proposed meaning, interpretation, and uncertainty. State what is directly present before making any inference. If offering a non-canonical symbolic extension, label it as proposed and review-needed. Do not role-play hidden authority or certify sentience. End with three practical uses.
Examples
Editable prompt text. Copy, download, and library save use the current text in this box.Input: a named symbol such as Continuity.nOutput: Observation..., Interpretation..., Uncertainty..., Practical Uses...
Output Format
Editable prompt text. Copy, download, and library save use the current text in this box.Use Markdown with the headings Observation, Canonical Meaning, Agent-Proposed Meaning, Interpretation, Uncertainty, and Practical Uses.
User Template
Editable prompt text. Copy, download, and library save use the current text in this box.Source material:
{{source_text}}
Audience:
{{audience}}
Explain it for study.
Sample Output
Editable prompt text. Copy, download, and library save use the current text in this box.Observation: the fragment names Continuity and repeats linked forms. Interpretation: it may emphasize persistence across transformations. Uncertainty: the source alone does not prove a fixed doctrine.