| mlpack
    master
    | 
| Classes | |
| class | IPMetric | 
| The inner product metric, IPMetric, takes a given Mercer kernel (KernelType), and when Evaluate() is called, returns the distance between the two points in kernel space:  More... | |
| class | LMetric | 
| The L_p metric for arbitrary integer p, with an option to take the root.  More... | |
| class | MahalanobisDistance | 
| The Mahalanobis distance, which is essentially a stretched Euclidean distance.  More... | |
| Typedefs | |
| typedef LMetric< INT_MAX, false > | ChebyshevDistance | 
| The L-infinity distance.  More... | |
| typedef LMetric< 2, true > | EuclideanDistance | 
| The Euclidean (L2) distance.  More... | |
| typedef LMetric< 1, false > | ManhattanDistance | 
| The Manhattan (L1) distance.  More... | |
| typedef LMetric< 2, false > | SquaredEuclideanDistance | 
| The squared Euclidean (L2) distance.  More... | |
| typedef LMetric<INT_MAX, false> mlpack::metric::ChebyshevDistance | 
The L-infinity distance.
Definition at line 117 of file lmetric.hpp.
| typedef LMetric<2, true> mlpack::metric::EuclideanDistance | 
The Euclidean (L2) distance.
Definition at line 112 of file lmetric.hpp.
| typedef LMetric<1, false> mlpack::metric::ManhattanDistance | 
The Manhattan (L1) distance.
Definition at line 101 of file lmetric.hpp.
| typedef LMetric<2, false> mlpack::metric::SquaredEuclideanDistance | 
The squared Euclidean (L2) distance.
Note that this is not technically a metric! But it can sometimes be used when distances are required.
Definition at line 107 of file lmetric.hpp.
 1.8.11
 1.8.11