Metadata-Version: 2.1
Name: pysprite
Version: 1.1.2
Summary: A Python 3 re-implementation of Heathers, Anaya, van der Zee, and Brown's 'Sample Parameter Reconstruction via Iterative TEchniques (SPRITE)'
Home-page: https://github.com/QuentinAndre/pysprite/
Author: Quentin André
Author-email: quentin.andre@insead.edu
License: MIT
Description: pysprite: A Python 3 Re-Implementation of Heathers et al. 'Sample Parameter Reconstruction via Iterative TEchniques (SPRITE)'
        ===========================================================================
        
        # I. Acknowledgments
        
        The [SPRITE procedure](https://peerj.com/preprints/26968/), and the original code on which this library is based,
        were developed by [James Heathers](http://jamesheathers.com/), [Jordan Anaya](http://www.omnesres.com/), 
        [Tim van der Zee](http://www.timvanderzee.com/) and [Nicholas JL Brown](http://steamtraen.blogspot.com/).
        
        # II. Manifest
        
        The original code was only available for Python 2.7 (which is being shifted out of existence), and was not very... 
        pythonic, which made it difficult for researchers to extend the codebase and add new features. 
        
        The current library re-implements the features of the original code in Python 3. It features:
         * A class-oriented, easily-extensible codebase, 
         * Some features that were only available in other implementations of SPRITE (e.g., the ability to specify restrictions 
         in a more flexible way). 
         * A test suite to facilitate development.
        
        # III. Installation
        pysprite is available on Pypi:
        
        `pip install pysprite`
        
        # IV. Usage
        
        ## 1. Initialization
        In pysprite, a Sprite object must first be initialized as follow:
        
        ```python
        from pysprite import Sprite
        npart = 20
        m = 3.02
        sd = 2.14
        m_prec = 2
        sd_prec = 2
        min_val = 1
        max_val = 7
        s = Sprite(npart, m, sd, m_prec, sd_prec, min_val, max_val)
        ```
        
        As in the original library, the initialization will fail if:
        * The mean is smaller (greater) than the minimum (maximum) of the scale
        * The mean is not possible given the precision and sample size (i.e., the GRIM test fails)
        
        Unlike the original library however, pysprite will not return anything at this stage. 
        
        ## 2. Find a possible distribution
        To find a possible distribution, the `find_possible_distribution()` method must be called after initialization.
        
        The following parameters can be used:
        * `init_method`: The initialization method of the distributions. One of `minvar`, `maxvar`, or `random`. 
        * `max_iter`: The maximum number of iterations to run across all distributions.
        
        ````python
        result = s.find_possible_distribution()
        print(result)
        
        result = ['Success', np.array([1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 6, 6, 4, 5, 5, 5, 5, 5, 5, 5]), 2.14]
        ````
        
        As in the original library, `result` is always a tuple of `(outcome, dist, sd)` where:
        * `outcome`: 'Success' or 'Failure', indicating whether a suitable distribution was found.
        * `dist`: A suitable distribution (or the closest thing to a suitable distribution if SPRITE failed).
        * `sd`: The standard deviation of the suitable distribution (or of the closest distribution if SPRITE failed).
        
        
        ## 3. Get a list of possible distributions
        The `find_possible_distributions()` (with an s) method is available to sample several suitable distributions.
        
        The following parameters can be used:
        * `n_dists`: The number of distributions to find.
        * `init_method`: The initialization method of the distributions. One of `minvar`, `maxvar`, or `random`. 
        * `max_iter`: The maximum number of iterations to run across all distributions.
        
        ````python
        possible_dists = s.find_possible_distributions()
        print(possible_dists)
        
        possible_dists = ['Success', [np.array([1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 6, 6, 6, 6, 6, 3, 3, 3, 5, 5]), ...], 10]
        ````
        
        With this method, `possible_dists` is a tuple of `(outcome, dists, k)` where:
        * `outcome`: 'Success' or 'Failure', indicating whether the appropriate number of distribution was found.
        * `dists`: A list of suitable distributions (or an empty list of none was found).
        * `k`: The number of suitable distributions found.
        
        ## 4. Advanced usage: Specifying restrictions
        In pysprite, restrictions are a dictionary of `{values: counts}` that must be present in the candidate distribution.
        
        For instance, we want to specify that participants answered on a scale from 0 to 8, but that none of them answered `4`,
        and that two of them answered `3`:
        
        ```python
        npart = 20
        m = 3.25
        sd = 2.05
        m_prec = 2
        sd_prec = 2
        min_val = 1
        max_val = 7
        restrictions = {3: 2, 4: 0}
        s = Sprite(npart, m, sd, m_prec, sd_prec, min_val, max_val, restrictions=restrictions)
        ```
        
        With restrictions, the initialization will fail if:
        * The mean is smaller (greater) than the minimum (maximum) of the scale
        * The mean is not possible given the precision, sample size, and restrictions (i.e., the GRIM test fails)
        * The restrictions are invalid (e.g., they are outside the scale, or one of the bounds of the scale is restricted to
        have zero values).
        
        When restrictions are specified, the `init_method` argument `find_possible_distribution()` and 
        `find_possible_distributions()` has no effect. The distribution will always be initialized at random, such that it
        conforms to the restrictions.
        
        ## 5. Advanced usage: Multi-scale items.
        pysprite supports distributions obtained from multi-scale items. For instance, assume that all participants rated how
        beautiful three birds are (on a scale from 1 to 7), and that the dependent variable is the average of those two ratings.
        
        You can specify that the scale had two items using the `n_items` keyword:
        
        ```python
        npart = 32
        m = 2.35
        sd = 1.7
        m_prec = 2
        sd_prec = 2
        min_val = 1
        max_val = 7
        
        s = Sprite(npart, m, sd, m_prec, sd_prec, min_val, max_val, n_items=3)
        ```
        
        Under the hood, pysprite will:
        * Construct a response scale including non-integer values: [1, 4/3, 5/3, 6/3, ..., 20/3, 21/3]. 
        * Perform the GRIM check, taking into account that the scale has more granularity than a single item scale.
        * Check if this scale can produce a distribution with the reported summary statistics.
        
        # V. Changelog
        
        ## 1.1.2: Master
        * Fixed a bug that could cause the "maxvar" initialization procedure to crash
        * Improved numerical precision
        * Speed-up of variance comparisons.
        
        
        ## 1.1.0
        * Support for multi-item scales.
        
        ## 1.0.0: Initial release
        * Support for scales of one item only.
        
        
        # V. Development
        
        ## 1. Up-and-coming features
        
        * Support for composite scale scores
        
        ## 2. Running tests
        
        ````cmd
        pip install pytest
        pytest
        ````
        
        
        
Keywords: statistics,error-detection,granularity,testing
Platform: UNKNOWN
Classifier: Programming Language :: Python
Classifier: License :: OSI Approved
Classifier: Natural Language :: English
Classifier: Development Status :: 4 - Beta
Classifier: Operating System :: OS Independent
Classifier: Programming Language :: Python :: 3.6
Provides-Extra: dev
