1.0.0.0
-------
* initial release
1.0.0.1
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* removed the upper bounds of the dependencies
1.1.0.0
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* replaced the **mpolynomials** dependency with **hspray**
* unit tests
1.1.0.1
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* unexported some useless functions
* one more unit test
1.1.1.0
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* `schurPol` now returns a `Spray a`
* added package upper bounds in the cabal file
* increased the version of the dependencies **hspray** and **hypergeomatrix**
* cleaned the code
* tested with higher versions of GHC
* new unit tests
1.1.2.0
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* skew Schur polynomials (functions `skewSchur` and `skewSchurPol`)
1.2.0.0
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* it is now possible to choose which Jack polynomial to get or evaluate,
`J`, `C`, `P` or `Q` (the previous versions returned `J` only)
* it is now possible to get Jack polynomials with a symbolic Jack parameter
1.2.1.0
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* a new module provides some stuff to deal with symmetric polynomials, mainly
some functions to print them as a linear combination of the monomial symmetric
polynomials, and a function to check the symmetry
1.2.2.0
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* slight modifications due to the upgrade of **hspray**
1.3.0.0
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* the type of the Jack polynomials with a symbolic Jack parameter has changed
from `OneParameterSpray a` to `ParametricSpray a`
1.4.0.0
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* upgraded the **hspray** dependency (an error has been fixed in this new
version)
* added the Laplace-Beltrami operator and the Calogero-Sutherland operator;
the Jack polynomials are eigenpolynomials of these operators
1.4.1.0
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* new function `psPolynomial`, to get a power sum symmetric polynomial
* new function `psCombination`, to get a symmetric polynomial as a linear
combination of some power sum polynomials
* new function `hallInnerProduct`, to compute the Hall inner product between
two symmetric polynomials, aka the Jack-scalar product or the deformed Hall
inner product; there is also the function `symbolicHallInnerProduct`, to get
the Hall inner product with a symbolic parameter
1.4.2.0
-------
* new function `cshPolynomial`, to get a complete symmetric homogeneous polynomial
* new function `cshCombination`, to get a symmetric polynomial as a linear
combination of some complete symmetric homogeneous polynomials
* new function `esPolynomial`, to get an elementary symmetric polynomial
* new function `esCombination`, to get a symmetric polynomial as a linear
combination of some elementary symmetric polynomials
* new function `schurCombination`, to get a symmetric polynomial as a linear
combination of some Schur polynomials
* new function `jackCombination`, to get a symmetric polynomial as a linear
combination of some Jack polynomials
* new function `jackSymbolicCombination`, to get a symmetric polynomial as a linear
combination of some Jack polynomials with symbolic Jack parameter
* new functions `kostkaNumbers` and `symbolicKostkaNumbers`, to get the Kostka
numbers with parameter