io.github.daedalus/mcp-parigp

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v0.1.0io.github.daedalusUnknownUpdated 3mo agoGitHub

MCP server exposing cypari2 (PARI/GP) number theory library

MCP server exposing cypari2 (PARI/GP) number theory library mcp-name: io.github.daedalus/mcp-parigp Or use with an MCP client by configuring in your settings: - Greatest common divisor - Euler's totient function - Sum of k-th power of divisors - Multiplicative order modulo n - Find roots of polynomial - n-th cyclotomic polynomial - Derivative of polynomial - Substitute in polynomial - Initialize…

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3mo agoLast update
Package
Authorio.github.daedalus
LicenseUnknown
Version0.1.0
Sourcemcp-registry
Trust Status
B
60/100Good
Listed in Forge index+10/10
Publisher identity verified+0/25
Publisher: run `forge publish` from the package repo to claim ownership
Ed25519 publish signature+0/10
Included automatically when the publisher runs `forge publish`
Domain verification+0/5
Publisher: host /.well-known/forge.json on the package homepage with { "publisher": "<github-login>" }
CVE scan · clean+30/30
Static analysis · clean+20/20
npm provenance (Sigstore)+0/5
Publish from GitHub Actions with the --provenance flag
Paste into Claude Code, Cursor, or any AI assistant to fix all gaps
StatusCommunity-indexed
PublisherUnverified
SignatureUnsigned
Domain
Provenance
DependenciesNot audited
Tool surface
Security scan✓ Cleanv0.1.0 · 19d ago
EvalsNone
IndexedJun 13, 2026

Verification confirms publisher identity (repo ownership), not code safety. The security scan covers known CVEs and suspicious install scripts — it cannot prove the absence of malicious code.

About

MCP server exposing cypari2 (PARI/GP) number theory library mcp-name: io.github.daedalus/mcp-parigp Or use with an MCP client by configuring in your settings: - Greatest common divisor - Euler's totient function - Sum of k-th power of divisors - Multiplicative order modulo n - Find roots of polynomial - n-th cyclotomic polynomial - Derivative of polynomial - Substitute in polynomial - Initialize number field - Initialize with Buchmann's algorithm - Initialize elliptic curve - Trace of Frobenius…

Keywords
mcp