What runtime does neo-mcp-logic-analyze require?
Python 3.11 or later.

@giseldo
Basic information
Python MCP server for controlled logic analysis from natural language, with an emphasis on auditable output and teaching-oriented explanations.
Add this server to your MCP-compatible client using the configuration below.
{
"mcpServers": {
"neo-mcp-logic-analyze": {
"command": "neo-mcp-logic-analyze"
}
}
}Tool list not available yet
This listing does not currently have a tool list to display. This does not mean the server has no tools; check its documentation for supported capabilities.
We auto-extract tools from the README. The maintainer can list them under a ## Tools heading to populate this section.
neo-mcp-logic-analyze is a Python MCP server that provides controlled logic analysis from natural-language statements and arguments. It emphasizes auditable output and teaching-oriented explanations, making it suitable for educators, students, and developers who need structured logical formalization, ambiguity detection, consistency/entailment checking, and counterexample generation.
Install the package with pip install . after cloning the repository. The server is designed to be launched by an MCP client (e.g., Claude Desktop, Cursor) over stdio. Configure the client with the command neo-mcp-logic-analyze. Then invoke the exposed tools, resources, or prompts from your MCP host.
nl_parse_logic for structured formalization into propositional or first-order logic.detect_ambiguities (e.g., quantifier‑scope issues).check_consistency) with unsat core support.check_entailment) with proof sketches.find_counterexample) when entailment fails.teach_logic_step_by_step, review_formalization).Python 3.11 or later.
It is launched by an MCP client over stdio. The command is `neo-mcp-logic-analyze` (the installed package entry point). The process waits for a client connection until interrupted.
No. The project is optimized for short inputs; natural‑language interpretation is heuristic and intentionally restricted. Long free‑form texts are not supported.
Propositional logic and a restricted fragment of first‑order logic (FOL).
Yes. The `explain_formalization` tool and the `teach_logic_step_by_step` prompt offer natural‑language explanations of the formalization process.
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