Python implementation of Integrated Path Stability Selection (IPSS)
Project description
Integrated path stability selection (IPSS)
Integrated path stability selection (IPSS) is a general method for improving feature selection algorithms that yields more robust, accurate, and interpretable models. IPSS does this by allowing users to control the expected number of falsely selected features, E(FP), while producing far more true positives than other versions of stability selection. This Python implementation of IPSS applied to L1-regularized linear and logistic regression is intended for researchers and practitioners alike, requiring only the X and y data and specification of E(FP).
Associated paper
arXiv:
Installation
Dependencies
pip install joblib numpy scikit-learn scipy
Installing IPSS
To install from PyPI:
pip install ipss
To clone from GitHub:
git clone git@github.com:omelikechi/ipss.git
Or clone from GitHub using HTTPS:
git clone https://github.com/omelikechi/ipss.git
Usage
Given an n-by-p matrix of features, X (n = number of samples, p = number of features), an n-by-1 vector of responses, y, and a target number of expected false positives, EFP:
from ipss import ipss
# Load data X and y
# Specify expected number of false positives (EFP)
# Run IPSS:
result = ipss(X, y, EFP)
# Result analysis
print(result['selected_features']) # features selected by IPSS
Results
result
is a dictionary containing:
alphas
: Grid of regularization parameters (array of shape(n_alphas,)
).average_select
: Average number of features selected at each regularization (array of shape(n_alphas,)
).scores
: IPSS score for each feature (array of shape(p,)
).selected_features
: Indices of features selected by IPSS (list of ints).stability_paths
: Estimated selection probabilities at each regularization (array of shape(n_alphas, p)
)stop_index
: Index of regularization value at which IPSS threshold is passed (int).threshold
: The calculated threshold value tau = Integral value / EFP (scalar).
Full ist of arguments
ipss
takes the following arguments (only X
and y
are required, and typically only EFP
is specified):
X
: Features (array of shape(n,p)
).y
: Responses (array of shape(n,)
or(n, 1)
). IPSS automatically detects ify
is continuous or binary.EFP
: Target expected number of false positives (positive scalar; default is1
).cutoff
: Together withEFP
, determines IPSS threshold (positive scalar; default is0.05
).B
: Number of subsampling steps (int; default is50
).n_alphas
: Number of values in regularization grid (int; default is25
).q_max
: Max number of features selected (int; default isNone
, in which caseq_max = p/2
).Z_sparse
: IfTrue
, tensor of subsamples,Z
, is sparse (default isFalse
).lars
: Implements least angle regression (LARS) for linear regression ifTrue
, lasso otherwise (default isFalse
).selection_function
: Function to apply to the stability paths. If a positive int,m
, function ish_m(x) = (2x - 1)**m
ifx >= 0.5
and0
ifx < 0.5
(int, callable, orNone
; default isNone
, in which case function ish_2
if y is binary, orh_3
if continuous).with_stability
: IfTrue
, uses a stability measure in selection process (default isFalse
).delta
: Determines scaling of regularization interval (scalar; default is1
).standardize_X
: IfTrue
, standardizes all features (default isTrue
).center_y
: IfTrue
, centersy
when it is continuous (default isTrue
).
Examples
Examples are available in the examples
folder. These include
- A simple example in which features are simulated independently from a standard normal distribution.
- An example using prostate cancer data, as detailed in the associated paper.
- An example using colon cancer data, as detailed in the associated paper.
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