Function reference • plt

‘plt’ package An R interface to the Persistence Landscapes Toolbox
`plt-package` `plt`	'plt' package
‘persistence’ class An S3 class for persistence data
`as_persistence()` `print(<persistence>)` `format(<persistence>)` `get_pairs()` `as.data.frame(<persistence>)`	Efficient Format for Persistence Data (Diagrams)
‘PersistenceLandscape’ class An S4 class for persistence landscapes exposed from C++
`summary(<Rcpp_PersistenceLandscape>)` `print(<summary.Rcpp_PersistenceLandscape>)` `as.vector(<Rcpp_PersistenceLandscape>)` `as.data.frame(<Rcpp_PersistenceLandscape>)`	Exported C++ Class 'PersistenceLandscape'
`landscape()` `pl_is_exact()` `pl_type()` `pl_num_levels()` `pl_limits()` `pl_support()` `pl_delimit()` `pl_discretize()`	Persistence Landscapes
`show(<Rcpp_PersistenceLandscape>)`	Print Method for Persistence Landscapes
`plot(<Rcpp_PersistenceLandscape>)`	Plot Method for Persistence Landscapes.
Operations on landscapes Computational tools for working with persistence landscapes
`+`(<Rcpp_PersistenceLandscape>,<missing>) `+`(<Rcpp_PersistenceLandscape>,<Rcpp_PersistenceLandscape>) `-`(<Rcpp_PersistenceLandscape>,<missing>) `-`(<Rcpp_PersistenceLandscape>,<Rcpp_PersistenceLandscape>) ``(<numeric>,<Rcpp_PersistenceLandscape>) ``(<Rcpp_PersistenceLandscape>,<numeric>) `/`(<Rcpp_PersistenceLandscape>,<numeric>) `%*%`(<Rcpp_PersistenceLandscape>,<Rcpp_PersistenceLandscape>)	Prefix and Infix Operators for Persistence Landscapes
`pl_add()` `pl_sum()` `pl_scale()` `pl_abs()` `pl_diff()` `pl_mean()` `pl_var()` `pl_sd()` `pl_inner()` `pl_min()` `pl_max()` `pl_range()` `pl_vmin()` `pl_vmax()` `pl_vrange()` `pl_moment()` `pl_vmoment()`	Arithmetic and Statistical Operations on Persistence Landscapes
`pl_t()` `pl_to_vector()` `pl_vectorize()` `pl_devectorize()`	Linear Algebra with Persistence Landscapes
`pl_integrate()` `pl_distance()` `pl_dist()` `pl_norm()` `pl_indicator()` `pl_indicator_form()`	Integrals, Distances, and Norms of Persistence Landscapes
`pl_z_test()` `pd_z_test()` `pl_perm_test()`	Statistical Inference with Persistence Landscapes