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# Sovereign XML Compiler
**Natural language → valid XML system prompts in one shot. Zero correction iterations.**
Three modes using logit gating at the tokenization layer:
## Modes
### 1. GBNF Constrained Decoding (best)
Uses llama.cpp grammar-based sampling. The model **physically cannot** output invalid XML.
Token selection at the softmax layer is masked to enforce the grammar.
Result: 100% valid XML, zero syntax errors, one pass.
```bash
# Requires llama.cpp server running
export LLAMA_URL=http://localhost:8080
python server/compiler.py --mode gbnf --input "You are a Lean 4 proof verifier..."
```
### 2. Skeleton In-Filling
LLM only fills `{{PLACEHOLDER}}` values. Parser injects into template.
The model never writes `<` or `>` — no tag hallucination possible.
```bash
python server/compiler.py --mode skeleton --input "You are a sovereign math agent..."
```
### 3. Dual-Pass Chain-of-XML
`<thought_process>` first, `<xml_output>` second.
Forces attention to compute correct structure before emitting markup.
```bash
python server/compiler.py --mode dual-pass --input "..."
```
## Quick Start
```bash
export OLLAMA_URL=http://localhost:11434
export XML_MODEL=nemotron
python server/compiler.py --mode skeleton \
--input "You are a zero-sorry Lean 4 verifier. Reject any proof containing sorry." \
--output my_prompt.xml
```
## Files
| File | Purpose |
|------|---------|
| `grammars/sovereign_prompt.gbnf` | GBNF grammar for llama.cpp constrained decoding |
| `skeletons/sovereign_prompt.xml` | XML skeleton with `{{PLACEHOLDER}}` tokens |
| `server/compiler.py` | Three-mode compiler server |
## The Gate Taxonomy
| Mode | Gate Type | Mechanism |
|------|-----------|-----------|
| GBNF | Weight-level structural gate | Token masking at softmax — invalid tokens → probability 0 |
| Skeleton | Context gate | LLM sees only leaf values, never writes tags |
| Dual-pass | Attention gate | CoT forces structure before syntax |
## Connection to Gates Normalization
GBNF masking is `P(token | grammar) = 0` for forbidden tokens.
This is the same logit gate formalism from the Gates Normalization paper:
`G_P(D_M) = softmax(logits_M + b_P)` where `b_P = -∞` for grammar-violating tokens.
The simplex constraint holds: ∑P = 1 over the valid token set.
## License
Sovereign Source License v2.0