Metadata-Version: 2.1
Name: cpmpy
Version: 0.5.0
Summary: A numpy-based light-weight Python library for conveniently modeling constraint problems in Python
Home-page: https://github.com/tias/cppy
Author: Tias Guns
Author-email: tias.guns@kuleuven.be
License: UNKNOWN
Platform: UNKNOWN
Classifier: Programming Language :: Python :: 3
Classifier: License :: OSI Approved :: MIT License
Classifier: Operating System :: OS Independent
Requires-Python: >=3.6
Description-Content-Type: text/markdown
Requires-Dist: ortools (>=5.0)
Requires-Dist: numpy (>=1.5)
Provides-Extra: full
Requires-Dist: minizinc ; extra == 'full'

Welcome to CpMPy

CpMPy is a numpy-based light-weight Python library for conveniently modeling constraint problems in Python. It aims to connect to common constraint solving systems that have a Python API, such as MiniZinc (with solvers gecode, chuffed, ortools, picatsat, etc), or-tools through its Python API and more.

It is inspired by CVXpy, SciPy and Numberjack, and as most modern scientific Python tools, it uses numpy arrays as basic data structure.

A longer description of its motivation and architecture is in [this short paper](./docs/modref19_cppy.pdf)

The software is in ALPHA state, and more of a proof-of-concept really. Do send suggestions, additions, API changes, or even reuse some of these ideas in your own project!

Some TODOs:
- auto translate to or-tools
- auto translate to numberjack, which is Python-based but not numpy-based
- add more models (see Hakan K's page(s))
- publish on pypi, with proper docs

The following examples show the elegance of building on Python/Numpy:
```python
from cpmpy import *
import numpy as np

# Construct the model
s,e,n,d,m,o,r,y = IntVar(0,9, 8)

constraint = []
constraint += [ alldifferent([s,e,n,d,m,o,r,y]) ]
constraint += [    sum(   [s,e,n,d] * np.flip(10**np.arange(4)) )
                 + sum(   [m,o,r,e] * np.flip(10**np.arange(4)) )
                == sum( [m,o,n,e,y] * np.flip(10**np.arange(5)) ) ]
constraint += [ s > 0, m > 0 ]

model = Model(constraint)
print(model)

stats = model.solve()
print("  S,E,N,D =  ", [x.value() for x in [s,e,n,d]])
print("  M,O,R,E =  ", [x.value() for x in [m,o,r,e]])
print("M,O,N,E,Y =", [x.value() for x in [m,o,n,e,y]])
```

sudoku and others need matrix indexing, which numpy supports extensively:
```python
from cpmpy import *
import numpy

x = 0 # cells whose value we seek
n = 9 # matrix size
given = numpy.array([
    [x, x, x,  2, x, 5,  x, x, x],
    [x, 9, x,  x, x, x,  7, 3, x],
    [x, x, 2,  x, x, 9,  x, 6, x],

    [2, x, x,  x, x, x,  4, x, 9],
    [x, x, x,  x, 7, x,  x, x, x],
    [6, x, 9,  x, x, x,  x, x, 1],

    [x, 8, x,  4, x, x,  1, x, x],
    [x, 6, 3,  x, x, x,  x, 8, x],
    [x, x, x,  6, x, 8,  x, x, x]])


# Variables
puzzle = IntVar(1, n, shape=given.shape)

constraint = []
# constraints on rows and columns
constraint += [ alldifferent(row) for row in puzzle ]
constraint += [ alldifferent(col) for col in puzzle.T ]

# constraint on blocks
for i in range(0,n,3):
    for j in range(0,n,3):
        constraint += [ alldifferent(puzzle[i:i+3, j:j+3]) ]

# constraints on values
constraint += [ puzzle[given>0] == given[given>0] ]

model = Model(constraint)
stats = model.solve()
```

and an OR problem for good faith:
```python
from cpmpy import *
import numpy

# data
demands = [8, 10, 7, 12, 4, 4]
slots = len(demands)

# variables
x = IntVar(0,sum(demands), slots)

constraint  = [x[i] + x[i+1] >= demands[i] for i in range(0,slots-1)]
constraint += [x[-1] + x[0] == demands[-1]] # 'around the clock' constraint

objective = sum(x) # number of buses

model = Model(constraint, minimize=objective)
stats = model.solve()

FAQ
Problem: I get the following error: "IndexError: only integers, slices (`:`), ellipsis (`...`), numpy.newaxis (`None`) and integer or boolean arrays are valid indices"
Solution: indexing an array with a variable is not allowed by standard numpy arrays, but it is allowed by CpMPy-numpy arrays. First convert your numpy array to a CpMPy-numpy array with the 'cparray()' wrapper: m = cparray(m); m[X] == True
```


