Skip to main content

Minimal symbolic CLI calculator powered by SymPy

Project description

phil

A minimal command-line calculator for exact arithmetic, symbolic differentiation, integration, algebraic equation solving, and ordinary differential equations.

Powered by SymPy.

Install

Requires uv.

Install from PyPI (no clone required):

uv tool install philcalc

Then run:

phil

Project links:

Local Development Install

From a local clone:

uv tool install .

60-Second Start

uv tool install philcalc
phil --help
phil '1/3 + 1/6'
phil '(1 - 25e^5)e^{-5t} + (25e^5 - 1)t e^{-5t} + t e^{-5t} ln(t)'
phil

Then in REPL, try:

  1. d(x^3 + 2*x, x)
  2. int(sin(x), x)
  3. solve(x^2 - 4, x)

Usage

One-shot

phil '<expression>'
phil --format pretty '<expression>'
phil --no-simplify '<expression>'
phil --latex '<expression>'
phil --latex-inline '<expression>'
phil --latex-block '<expression>'
phil --wa '<expression>'
phil --wa --copy-wa '<expression>'
phil --color auto '<expression>'
phil --color always '<expression>'
phil --color never '<expression>'
phil --latex 'dy/dx = y'
phil 'dsolve(Eq(d(y(x), x), y(x)), y(x))'
phil :examples

Interactive

phil
phil> <expression>

REPL commands:

  • :h / :help show help
  • :examples show sample expressions
  • :v / :version show current version
  • :update / :check compare current vs latest version and print update command
  • :q / :quit / :x exit

The REPL starts with a short hint line and prints targeted hint: messages on common errors. Unknown : commands return a short correction hint. Evaluation errors also include: hint: try WolframAlpha: <url>. Complex expressions also print a WolframAlpha equivalent hint after successful evaluation. REPL sessions also keep ans (last result) and support assignment such as A = Matrix([[1,2],[3,4]]). REPL also accepts inline CLI options, e.g. --latex d(x^2, x) or phil --latex "d(x^2, x)".

Help

phil --help

Wolfram helper

  • By default, complex expressions print a WolframAlpha equivalent link.
  • Links are printed as full URLs for terminal auto-linking (including iTerm2).
  • Use --wa to always print the link.
  • Use --copy-wa to copy the link to your clipboard when shown.
  • Full URLs are usually clickable directly in modern terminals.

Color diagnostics

  • Use --color auto|always|never to control ANSI color on diagnostic lines (E: and hint:).
  • Default is --color auto (enabled only on TTY stderr, disabled for pipes/non-interactive output).
  • NO_COLOR disables auto color.
  • --color always forces color even when output is not a TTY.

Updates

From published package (anywhere):

uv tool upgrade philcalc

From a local clone of this repo:

uv tool install --force --reinstall --refresh .

Quick check in CLI:

phil :version
phil :update
phil :check

In REPL:

  • :version shows your installed version.
  • :update/:check show current version, latest known release, and update command.

For release notifications on GitHub, use "Watch" -> "Custom" -> "Releases only" on the repo page.

Release

Tagged releases are published to PyPI automatically via GitHub Actions trusted publishing.

git pull
git tag -a v0.2.0 -m "Release v0.2.0"
git push origin v0.2.0

Then verify:

Long Expressions (easier input)

phil now uses relaxed parsing by default:

  • 2x works like 2*x
  • {} works like ()
  • ln(t) works like log(t)

So inputs like these work directly:

phil '(1 - 25e^5)e^{-5t} + (25e^5 - 1)t e^{-5t} + t e^{-5t} ln(t)'
phil '(854/2197)e^{8t}+(1343/2197)e^{-5t}+((9/26)t^2 -(9/169)t)e^{8t}'
phil 'dy/dx = y'

Use strict parsing if needed:

phil --strict '2*x'

Examples

$ phil '1/3 + 1/6'
1/2

$ phil 'd(x^3 + 2*x, x)'
3*x**2 + 2

$ phil 'int(sin(x), x)'
-cos(x)

$ phil 'solve(x^2 - 4, x)'
[-2, 2]

$ phil 'N(pi, 30)'
3.14159265358979323846264338328

$ phil --latex 'd(x^2, x)'
2 x

$ phil --latex-inline 'd(x^2, x)'
$2 x$

$ phil --latex-block 'd(x^2, x)'
$$
2 x
$$

$ phil --format pretty 'Matrix([[1,2],[3,4]])'
[1  2]
[3  4]

Test

uv run --group dev pytest

GitHub

  • CI: .github/workflows/ci.yml runs tests on pushes and PRs.
  • License: MIT (LICENSE).
  • Ignore rules: Python/venv/cache (.gitignore).
  • Contribution guide: CONTRIBUTOR.md.

Learn by Doing

Try this sequence in REPL mode:

  1. 1/3 + 1/6
  2. d(x^3 + 2*x, x)
  3. int(sin(x), x)
  4. solve(x^2 - 4, x)
  5. N(pi, 20)

If you get stuck, run :examples or :h.

Reference

Operations

Operation Syntax
Derivative d(expr, var)
Integral int(expr, var)
Solve equation solve(expr, var)
Solve ODE dsolve(Eq(...), func)
Equation Eq(lhs, rhs)
Numeric eval N(expr, digits)
Matrix determinant det(Matrix([[...]]))
Matrix inverse inv(Matrix([[...]]))
Matrix rank rank(Matrix([[...]]))
Matrix eigenvalues eigvals(Matrix([[...]]))

Symbols

x, y, z, t, pi, e, f

Functions

sin, cos, tan, exp, log, sqrt, abs

Matrix helpers

Matrix, eye, zeros, ones, det, inv, rank, eigvals

Syntax notes

  • ^ is exponentiation (x^2)
  • ! is factorial (5!)
  • relaxed mode (default) allows implicit multiplication (2x); use --strict to require 2*x
  • d(expr) / int(expr) infer the variable when exactly one symbol is present
  • Leibniz shorthand is accepted: d(sin(x))/dx, df(t)/dt
  • ODE shorthand is accepted: dy/dx = y, y' = y, y'' + y = 0
  • LaTeX-style ODE shorthand is accepted: \frac{dy}{dx} = y, \frac{d^2y}{dx^2} + y = 0
  • Common LaTeX wrappers and commands are normalized: $...$, \(...\), \sin, \cos, \ln, \sqrt{...}, \frac{a}{b}
  • name = expr assigns in REPL session (ans is always last result)
  • Undefined symbols raise an error

Safety limits

  • Expressions longer than 2000 chars are rejected.
  • Inputs containing blocked tokens like __, ;, or newlines are rejected.

See DESIGN.md for implementation details.

Project details


Download files

Download the file for your platform. If you're not sure which to choose, learn more about installing packages.

Source Distribution

philcalc-0.1.3.tar.gz (32.2 kB view details)

Uploaded Source

Built Distribution

If you're not sure about the file name format, learn more about wheel file names.

philcalc-0.1.3-py3-none-any.whl (12.3 kB view details)

Uploaded Python 3

File details

Details for the file philcalc-0.1.3.tar.gz.

File metadata

  • Download URL: philcalc-0.1.3.tar.gz
  • Upload date:
  • Size: 32.2 kB
  • Tags: Source
  • Uploaded using Trusted Publishing? Yes
  • Uploaded via: uv/0.10.4 {"installer":{"name":"uv","version":"0.10.4","subcommand":["publish"]},"python":null,"implementation":{"name":null,"version":null},"distro":{"name":"Ubuntu","version":"24.04","id":"noble","libc":null},"system":{"name":null,"release":null},"cpu":null,"openssl_version":null,"setuptools_version":null,"rustc_version":null,"ci":true}

File hashes

Hashes for philcalc-0.1.3.tar.gz
Algorithm Hash digest
SHA256 154311785db4b87f6b68e8c1556a7a6aed2a1ab83c453afd5dd3a5a1264352a9
MD5 39bda9e363e5c33199850af3810b1a16
BLAKE2b-256 bf1304a712d1ca0ea29e39af6b7d252318a4fc4343eb195bf42f3ffd96a8ddc8

See more details on using hashes here.

File details

Details for the file philcalc-0.1.3-py3-none-any.whl.

File metadata

  • Download URL: philcalc-0.1.3-py3-none-any.whl
  • Upload date:
  • Size: 12.3 kB
  • Tags: Python 3
  • Uploaded using Trusted Publishing? Yes
  • Uploaded via: uv/0.10.4 {"installer":{"name":"uv","version":"0.10.4","subcommand":["publish"]},"python":null,"implementation":{"name":null,"version":null},"distro":{"name":"Ubuntu","version":"24.04","id":"noble","libc":null},"system":{"name":null,"release":null},"cpu":null,"openssl_version":null,"setuptools_version":null,"rustc_version":null,"ci":true}

File hashes

Hashes for philcalc-0.1.3-py3-none-any.whl
Algorithm Hash digest
SHA256 bb351272c91fee3792a63818e17daed00d11d1fb89a8b71708769f734653c545
MD5 73a1f1d9928caddb9dc01f2a159602b5
BLAKE2b-256 be9fe110ce0d1aaad625d78ca2cbdd4adee0fa01bb7e9f1326bd2163b27c9b6a

See more details on using hashes here.

Supported by

AWS Cloud computing and Security Sponsor Datadog Monitoring Depot Continuous Integration Fastly CDN Google Download Analytics Pingdom Monitoring Sentry Error logging StatusPage Status page