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dimensionful's Introduction

Dimensionful

A simple library for making your data dimensionful.

Install

Dimensionful depends on sympy-0.71+. Please install (or upgrade) sympy first.

$ pip install sympy

If you do not have pip in your current environment, I recommend installing it with easy_install pip.

Then install dimensionful.

$ cd dimensionful
$ python setup.py install

I'm looking into putting the project on pypi. In the meantime, please use the normal distutils installer in setup.py.

Example

This prints "The force of gravity between the Earth and Sun is 3.54296304519e+27 cm*g/s**2".

# Import the gravitational constant and the Quantity class
from dimensionful import G, Quantity

# Supply the mass of Earth, mass of Sun, and the distance between.
mass_earth = Quantity(5.9742e27, "g")
mass_sun = Quantity(1.0, "Msun")
distance = Quantity(1.0, "AU")

# Calculate it
force_gravity = G * mass_earth * mass_sun / distance**2
force_gravity.convert_to_cgs()

# Report
print "The force of gravity between the Earth and Sun is %s" % force_gravity

You can also find this in the example directory.

Documentation

Some simple docs are in dimensionful/doc.

dimensionful's People

Contributors

caseywstark avatar

Stargazers

 avatar Pantelis Koukousoulas avatar Melsophos avatar Keaton J. Burns avatar  avatar

Watchers

 avatar

dimensionful's Issues

sqrt()

Following your example in the README, I tried to use Kepler's third law:

PP = 4*pi**2 / G / mass_sun * distance**3
PP.convert_to_cgs()
9.95860849489e+14 s**2

However

sqrt(PP)

Fails

Simplifying Units

Hey, Casey.

Should the time units be simplified?

Mdot = dm.Quantity(1,dm.Msun) * dm.G / dm.c**3 / dm.yr
Mdot.convert_to_cgs()
print Mdot

4.92579497077314e-6/yr s

Erik

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