Cake

An object orientated math library, Built with power and simplicity!

Cake is an object orientated math library based off Sympy and aims to be simple and easy to use. Its main advantages are easy of use, chaining and provides shortcuts to lengthy methods.

License: MIT License (see the LICENSE file for details) covers all files in the cake repository unless stated otherwise.

Features

• Generally is fast and provides simple solutions for complex problems
• Simple to use and learn
• Provides support for algebra and equation substitution

Installation

This library is currently in very early works! It does not have much to offer as of now, but we have a vision to make it full of features!

Stable

# Windows
pip install MathCake

# Linux/MacOS
pip3 install MathCake

Development

git clone https://github.com/Mecha-Karen/Cake
cd Cake
pip install .

Documentation

To compile the documentation, click me for more information

If you wish to view the live version, click me.

Quick Example

Quadratic Formula

Note: This is currently just a concept!

from cake import Expression

expr = Expression("-b (+|-) sqrt((b ** 2) - 4(a)(c))")
# Top layer of the formula

# (+|-) will return 2 solutions as stated in the documentation
# Its one of the many ways of implements plus or minus

expr.wrap_all("/", "2(a)")
# Puts the entire current formula into brackets and divides by 2a

print(expr.substitute(a=10, b=-20, c=5))

# Results: (1.70711, 0.292893)

Solving Simultaneous Equations

from cake import Expression
from cake.simultaneous import Circle

# Since `=` will raise a syntax error and will mess with the python syntax
# We settled on using the `==` operator
# What this is saying `Expression == something`, which returns an Eqaution instead of bool
# This is unpythonic but it still makes sense with what it does
# You should never do `if Expr == ...`. This will always be True
# Instead try `if (Expr == ...).solve(*args, **kwargs) == ...`

circle = Expression("x ** 2 + y ** 2") == 16
line = Expression("x + y") == 4

eq = Circle(circle, line)
eq.solve_by_sub()
# Result: ((4, 0), (0, 4))

Matrix Operations

from cake import Matrix
# We define the matrix structure using standard 2D array syntax
y = Matrix([10, 10, 10], [10, 10, 10])
x = Matrix([1, 2, 3], [4, 5, 6])

# As we have modified the addition method for the Matrix object
# we can simply add the two matrices together
print(x + y)
# Result = ([11, 12, 13], [14, 15, 16])

# The same logic applies to subtraction operations
print(y - x)
# Result = ([9, 8, 7], [6, 5, 4])

Links

• Documentation
• Support Server
• PyPi Page