@dupliter/dupliter 🪐

Retro BBS-style terminal simulator for the Dupliter gravitational-temporal anchor hypothesis.

Computes the relativistic/classical kinetic-energy ratio and a pedagogical Dupliter Stability Index (DSI).

   ____  _   _  _     _ _ _  _   _  ___  _   _  _____
  |  _ \| | | || |   (_) | \| | | |/ _ \| \ | ||_   _|
  | | | | |_| || |    _| | .` | | | | | |  \| |  | |
  | |_| |  _  || |___| | | |\  |_| | |_| | |\  |  | |
  |____/|_| |_||_____|_|_|_| \_(_) |\___/|_| \_|  |_|

Also available on PyPI: pip install dupliter

Install

npm install -g @dupliter/dupliter

Run

dupliter

Or without installing globally:

npx @dupliter/dupliter

JS API

import { relativisticToClassicalRatio, dupliterStabilityIndex, verdict } from '@dupliter/dupliter';

const ratio = relativisticToClassicalRatio(0.5);   // β = 0.5c
const dsi   = dupliterStabilityIndex(ratio, 2.0, 3.0);
const { level, message } = verdict(dsi);

console.log(`Ratio : ${ratio.toFixed(4)}`);
console.log(`DSI   : ${dsi.toFixed(2)}  [${level}] — ${message}`);

Parameters

| Parameter | Description | |---|---| | β (v/c) | Fractional velocity as a fraction of light speed (0 – 0.9999) | | Dark-matter potential | Dimensionless toy factor representing local DM density | | Anchor strength | Dimensionless toy factor for gravitational anchor magnitude |

Equation

ratio = 2 * (1/√(1−β²) − 1) / β²

| DSI range | Verdict | |---|---| | ≥ 60 | High — plausible Dupliter regime | | 30–59 | Moderate — marginal potential | | 1–29 | Low — unstable | | 0 | None |

Note: DSI is an exploratory, educational metric — not a peer-reviewed physical quantity.

License

MIT © Ashlan Chidester