Array creation routines

This is the list of nodes available within VisuAlea in the numpy.creation package. The reference documentation is generated from numpy files, see also API reference on Numpy

Ones and zeros

empty(shape[, dtype, order, device, like])	Return a new array of given shape and type, without initializing entries.
empty_like	empty_like(prototype, dtype=None, order='K', subok=True, shape=None, *,
eye(N[, M, k, dtype, order, device, like])	Return a 2-D array with ones on the diagonal and zeros elsewhere.
identity(n[, dtype, like])	Return the identity array.
ones(shape[, dtype, order, device, like])	Return a new array of given shape and type, filled with ones.
ones_like(a[, dtype, order, subok, shape, ...])	Return an array of ones with the same shape and type as a given array.
zeros(shape[, dtype, order, like])	Return a new array of given shape and type, filled with zeros.
zeros_like(a[, dtype, order, subok, shape, ...])	Return an array of zeros with the same shape and type as a given array.

From existing data

array	array(object, dtype=None, *, copy=True, order='K', subok=False, ndmin=0,
fromfunction(function, shape, *[, dtype, like])	Construct an array by executing a function over each coordinate.
loadtxt(fname[, dtype, comments, delimiter, ...])	Load data from a text file.
load(file[, mmap_mode, allow_pickle, ...])	Load arrays or pickled objects from .npy, .npz or pickled files.

Numerical ranges

arange([start,] stop[, step,][, dtype, ...])	Return evenly spaced values within a given interval.
linspace(start, stop[, num, endpoint, ...])	Return evenly spaced numbers over a specified interval.
logspace(start, stop[, num, endpoint, base, ...])	Return numbers spaced evenly on a log scale.
meshgrid(*xi[, copy, sparse, indexing])	Return a tuple of coordinate matrices from coordinate vectors.

Building matrices

diag(v[, k])	Extract a diagonal or construct a diagonal array.
diagflat(v[, k])	Create a two-dimensional array with the flattened input as a diagonal.
tri(N[, M, k, dtype, like])	An array with ones at and below the given diagonal and zeros elsewhere.
tril(m[, k])	Lower triangle of an array.
triu(m[, k])	Upper triangle of an array.
vander(x[, N, increasing])	Generate a Vandermonde matrix.

The Matrix class