add kron delegate version.

Author: Enderdead

src/array_api_extra/__init__.py

@@ -8,6 +8,7 @@
     expand_dims,
     isclose,
     isin,
+    kron,
     nan_to_num,
     one_hot,
     pad,
@@ -20,13 +21,11 @@
     apply_where,
     broadcast_shapes,
     default_dtype,
-    kron,
     nunique,
 )
 from ._lib._lazy import lazy_apply
 
 __version__ = "0.9.1.dev0"
-
 # pylint: disable=duplicate-code
 __all__ = [
     "__version__",

src/array_api_extra/_delegation.py

@@ -24,6 +24,7 @@
     "create_diagonal",
     "expand_dims",
     "isclose",
+    "kron",
     "nan_to_num",
     "one_hot",
     "pad",
@@ -416,6 +417,101 @@ def isclose(
     return _funcs.isclose(a, b, rtol=rtol, atol=atol, equal_nan=equal_nan, xp=xp)
 
 
+def kron(
+    a: Array | complex,
+    b: Array | complex,
+    /,
+    *,
+    xp: ModuleType | None = None,
+) -> Array:
+    """
+    Kronecker product of two arrays.
+
+    Computes the Kronecker product, a composite array made of blocks of the
+    second array scaled by the first.
+
+    Equivalent to ``numpy.kron`` for NumPy arrays.
+
+    Parameters
+    ----------
+    a, b : Array | int | float | complex
+        Input arrays or scalars. At least one must be an array.
+    xp : array_namespace, optional
+        The standard-compatible namespace for `a` and `b`. Default: infer.
+
+    Returns
+    -------
+    array
+        The Kronecker product of `a` and `b`.
+
+    Notes
+    -----
+    The function assumes that the number of dimensions of `a` and `b`
+    are the same, if necessary prepending the smallest with ones.
+    If ``a.shape = (r0,r1,..,rN)`` and ``b.shape = (s0,s1,...,sN)``,
+    the Kronecker product has shape ``(r0*s0, r1*s1, ..., rN*SN)``.
+    The elements are products of elements from `a` and `b`, organized
+    explicitly by::
+
+        kron(a,b)[k0,k1,...,kN] = a[i0,i1,...,iN] * b[j0,j1,...,jN]
+
+    where::
+
+        kt = it * st + jt,  t = 0,...,N
+
+    In the common 2-D case (N=1), the block structure can be visualized::
+
+        [[ a[0,0]*b,   a[0,1]*b,  ... , a[0,-1]*b  ],
+         [  ...                              ...   ],
+         [ a[-1,0]*b,  a[-1,1]*b, ... , a[-1,-1]*b ]]
+
+    Examples
+    --------
+    >>> import array_api_strict as xp
+    >>> import array_api_extra as xpx
+    >>> xpx.kron(xp.asarray([1, 10, 100]), xp.asarray([5, 6, 7]), xp=xp)
+    Array([  5,   6,   7,  50,  60,  70, 500,
+           600, 700], dtype=array_api_strict.int64)
+
+    >>> xpx.kron(xp.asarray([5, 6, 7]), xp.asarray([1, 10, 100]), xp=xp)
+    Array([  5,  50, 500,   6,  60, 600,   7,
+            70, 700], dtype=array_api_strict.int64)
+
+    >>> xpx.kron(xp.eye(2), xp.ones((2, 2)), xp=xp)
+    Array([[1., 1., 0., 0.],
+           [1., 1., 0., 0.],
+           [0., 0., 1., 1.],
+           [0., 0., 1., 1.]], dtype=array_api_strict.float64)
+
+    >>> a = xp.reshape(xp.arange(100), (2, 5, 2, 5))
+    >>> b = xp.reshape(xp.arange(24), (2, 3, 4))
+    >>> c = xpx.kron(a, b, xp=xp)
+    >>> c.shape
+    (2, 10, 6, 20)
+    >>> I = (1, 3, 0, 2)
+    >>> J = (0, 2, 1)
+    >>> J1 = (0,) + J             # extend to ndim=4
+    >>> S1 = (1,) + b.shape
+    >>> K = tuple(xp.asarray(I) * xp.asarray(S1) + xp.asarray(J1))
+    >>> c[K] == a[I]*b[J]
+    Array(True, dtype=array_api_strict.bool)
+    """
+    if xp is None:
+        xp = array_namespace(a, b)
+
+    a, b = asarrays(a, b, xp=xp)
+
+    if (
+        is_cupy_namespace(xp)
+        or is_jax_namespace(xp)
+        or is_numpy_namespace(xp)
+        or is_torch_namespace(xp)
+    ):
+        return xp.kron(a, b)
+
+    return _funcs.kron(a, b, xp=xp)
+
+
 def nan_to_num(
     x: Array | float | complex,
     /,

src/array_api_extra/_lib/_funcs.py

@@ -407,87 +407,13 @@ def isclose(
 
 
 def kron(
-    a: Array | complex,
-    b: Array | complex,
+    a: Array,
+    b: Array,
     /,
     *,
-    xp: ModuleType | None = None,
-) -> Array:
-    """
-    Kronecker product of two arrays.
-
-    Computes the Kronecker product, a composite array made of blocks of the
-    second array scaled by the first.
-
-    Equivalent to ``numpy.kron`` for NumPy arrays.
-
-    Parameters
-    ----------
-    a, b : Array | int | float | complex
-        Input arrays or scalars. At least one must be an array.
-    xp : array_namespace, optional
-        The standard-compatible namespace for `a` and `b`. Default: infer.
-
-    Returns
-    -------
-    array
-        The Kronecker product of `a` and `b`.
-
-    Notes
-    -----
-    The function assumes that the number of dimensions of `a` and `b`
-    are the same, if necessary prepending the smallest with ones.
-    If ``a.shape = (r0,r1,..,rN)`` and ``b.shape = (s0,s1,...,sN)``,
-    the Kronecker product has shape ``(r0*s0, r1*s1, ..., rN*SN)``.
-    The elements are products of elements from `a` and `b`, organized
-    explicitly by::
-
-        kron(a,b)[k0,k1,...,kN] = a[i0,i1,...,iN] * b[j0,j1,...,jN]
-
-    where::
-
-        kt = it * st + jt,  t = 0,...,N
-
-    In the common 2-D case (N=1), the block structure can be visualized::
-
-        [[ a[0,0]*b,   a[0,1]*b,  ... , a[0,-1]*b  ],
-         [  ...                              ...   ],
-         [ a[-1,0]*b,  a[-1,1]*b, ... , a[-1,-1]*b ]]
-
-    Examples
-    --------
-    >>> import array_api_strict as xp
-    >>> import array_api_extra as xpx
-    >>> xpx.kron(xp.asarray([1, 10, 100]), xp.asarray([5, 6, 7]), xp=xp)
-    Array([  5,   6,   7,  50,  60,  70, 500,
-           600, 700], dtype=array_api_strict.int64)
-
-    >>> xpx.kron(xp.asarray([5, 6, 7]), xp.asarray([1, 10, 100]), xp=xp)
-    Array([  5,  50, 500,   6,  60, 600,   7,
-            70, 700], dtype=array_api_strict.int64)
-
-    >>> xpx.kron(xp.eye(2), xp.ones((2, 2)), xp=xp)
-    Array([[1., 1., 0., 0.],
-           [1., 1., 0., 0.],
-           [0., 0., 1., 1.],
-           [0., 0., 1., 1.]], dtype=array_api_strict.float64)
-
-    >>> a = xp.reshape(xp.arange(100), (2, 5, 2, 5))
-    >>> b = xp.reshape(xp.arange(24), (2, 3, 4))
-    >>> c = xpx.kron(a, b, xp=xp)
-    >>> c.shape
-    (2, 10, 6, 20)
-    >>> I = (1, 3, 0, 2)
-    >>> J = (0, 2, 1)
-    >>> J1 = (0,) + J             # extend to ndim=4
-    >>> S1 = (1,) + b.shape
-    >>> K = tuple(xp.asarray(I) * xp.asarray(S1) + xp.asarray(J1))
-    >>> c[K] == a[I]*b[J]
-    Array(True, dtype=array_api_strict.bool)
-    """
-    if xp is None:
-        xp = array_namespace(a, b)
-    a, b = asarrays(a, b, xp=xp)
+    xp: ModuleType,
+) -> Array:  # numpydoc ignore=PR01,RT01
+    """See docstring in array_api_extra._delegation."""
 
     singletons = (1,) * (b.ndim - a.ndim)
     a = cast(Array, xp.broadcast_to(a, singletons + a.shape))