## Paganini: Convex optimisation tuner for combinatorial systems
```
Install: python2 setup.py install
Usage: python2 paganini.py input.txt 1e-6
Usage: python2 paganini.py input.txt CVXOPT
Usage: python2 paganini.py input.txt SCS
Usage: python2 paganini.py input.txt ECOS
```
* `input.txt` is the name of the input file
with coefficients of algebraic
specifications
* `1e-6` is a float number corresponding to precision
* `[CVXOPT, SCS, ECOS]` stand for different convex optimization solvers.
ECOS is more preferrable for algebraic systems, SCS for rational.
## Example
Consider a system for marking abstractions in lambda-terms:
```
L = z L^2 + u z L + D
D = z + z D
```
We want to have `40%` of abstractions, so we encode all the variables and
functions into a single vector `[z, u, L, D]` and construct input file
```
2 1
0.4
3
1 1 1 0
1 0 2 0
0 0 0 1
2
1 0 0 0
1 0 0 1
```
Install: python2 setup.py install
Usage: python2 paganini.py input.txt 1e-6
Usage: python2 paganini.py input.txt CVXOPT
Usage: python2 paganini.py input.txt SCS
Usage: python2 paganini.py input.txt ECOS
```
* `input.txt` is the name of the input file
with coefficients of algebraic
specifications
* `1e-6` is a float number corresponding to precision
* `[CVXOPT, SCS, ECOS]` stand for different convex optimization solvers.
ECOS is more preferrable for algebraic systems, SCS for rational.
## Example
Consider a system for marking abstractions in lambda-terms:
```
L = z L^2 + u z L + D
D = z + z D
```
We want to have `40%` of abstractions, so we encode all the variables and
functions into a single vector `[z, u, L, D]` and construct input file
```
2 1
0.4
3
1 1 1 0
1 0 2 0
0 0 0 1
2
1 0 0 0
1 0 0 1
2 maintainers
Metadata
2 maintainers
Release files for paganini 0.2955977425
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