| ‣ SparseMat( A ) | ( function ) | 
Inputs a matrix \(A\) and returns the matrix in sparse format.
Examples:
| ‣ TransposeOfSparseMat( A ) | ( function ) | 
Inputs a sparse matrix \(A\) and returns its transpose sparse format.
Examples:
| ‣ ReverseSparseMat( A ) | ( function ) | 
Inputs a sparse matrix \(A\) and modifies it by reversing the order of the columns. This function modifies \(A\) and returns no value.
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| ‣ SparseRowMult( A, i, k ) | ( function ) | 
Multiplies the i-th row of a sparse matrix \(A\) by \(k\). The sparse matrix \(A\) is modified but nothing is returned.
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| ‣ SparseRowInterchange( A, i, k ) | ( function ) | 
Interchanges the i-th and j-th rows of a sparse matrix \(A\) by \(k\). The sparse matrix \(A\) is modified but nothing is returned.
Examples:
| ‣ SparseRowAdd( A, i, j, k ) | ( function ) | 
Adds \(k\) times the j-th row to the i-th row of a sparse matrix \(A\). The sparse matrix \(A\) is modified but nothing is returned.
Examples:
| ‣ SparseSemiEchelon( A ) | ( function ) | 
Converts a sparse matrix \(A\) to semi-echelon form (which means echelon form up to a permutation of rows). The sparse matrix \(A\) is modified but nothing is returned.
Examples:
| ‣ RankMatDestructive( A ) | ( function ) | 
Returns the rank of a sparse matrix \(A\). The sparse matrix \(A\) is modified during the calculation.
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| ‣ RankMat( A ) | ( function ) | 
Returns the rank of a sparse matrix \(A\).
Examples:
| ‣ SparseChainComplex( Y ) | ( function ) | 
Inputs a regular CW-complex \(Y\) and returns a sparse chain complex which is chain homotopy equivalent to the cellular chain complex of \(Y\). The function uses discrete vector fields to calculate a smallish chain complex.
Examples: 1
| ‣ SparseChainComplexOfRegularCWComplex( Y ) | ( function ) | 
Inputs a regular CW-complex \(Y\) and returns its cellular chain complex as a sparse chain complex. The function SparseChainComplex(Y) will usually return a smaller chain complex.
Examples:
| ‣ SparseBoundaryMatrix( C, n ) | ( function ) | 
Inputs a sparse chain complex \(C\) and integer \(n\). Returns the n-th boundary matrix of the chain complex in sparse format.
Examples:
| ‣ Bettinumbers( C, n ) | ( function ) | 
Inputs a sparse chain complex \(C\) and integer \(n\). Returns the n-th Netti number of the chain complex.
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