{
  "id": "eigenmath",
  "name": "Eigenmath",
  "version": "2026.09.17.1",
  "abi": 8,
  "console": true,
  "ram_budget": 8388608,
  "stack_kb": 256,
  "permissions": [
    "home"
  ],
  "author": "George Weigt",
  "license": "BSD-2-Clause",
  "source": "https://georgeweigt.github.io",
  "description": "Eigenmath, symbolic math in the Terminal: derivatives, integrals, equations, matrices and exact numbers of any size. Type eigenmath for the prompt, or eigenmath -e 'd(sin(x)^2,x)' for one answer.",
  "usage": "eigenmath -e 'EXPR' [-e 'EXPR'...] (one-line results) | eigenmath FILE | eigenmath (prompt). d(f,x) or diff(f,x) derivative, integral(f,x) or integrate(f,x), defint(f,x,a,b), roots(p) exact, nroots(p) numeric, simplify(e), rationalize(e), float(e), taylor(f,x,n), inv(m), det(m), sum(k,1,10,f) and product(k,1,10,f) with numeric bounds. Results are expanded. Example: eigenmath -e 'integral(x^2*exp(x),x)'",
  "descriptions": {
    "en": "Eigenmath, symbolic math in the Terminal: derivatives, integrals, equations, matrices and exact numbers of any size. Type eigenmath for the prompt, or eigenmath -e 'd(sin(x)^2,x)' for one answer.",
    "it": "Eigenmath, matematica simbolica nel Terminale: derivate, integrali, equazioni, matrici e numeri esatti di qualsiasi grandezza. Scrivi eigenmath per il prompt, oppure eigenmath -e 'd(sin(x)^2,x)' per una risposta."
  },
  "anima": {
    "tags": [
      "math",
      "algebra",
      "calculus",
      "derivative",
      "integral",
      "equation",
      "matrix",
      "fractions",
      "matematica",
      "derivata",
      "integrale",
      "equazione",
      "calcolo"
    ],
    "does": {
      "en": "Exact symbolic math: derivatives, integrals, roots, matrices, big integers, fractions. Run: eigenmath -e 'integral(x^2*exp(x),x)' (one -e per expression, one-line result).",
      "it": "Matematica simbolica esatta: derivate, integrali, radici, matrici, interi enormi, frazioni. Uso: eigenmath -e 'integral(x^2*exp(x),x)' (un -e per espressione, risultato su una riga)."
    }
  }
}