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Work in `rings`.
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‎src/sage/algebras/fusion_rings/fusion_ring.py‎

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@@ -46,7 +46,7 @@ class FusionRing(WeylCharacterRing):
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- ``fusion_labels`` -- (default: ``None``) either a tuple of strings to use as labels of the
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basis of simple objects, or a string from which the labels will be
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constructed
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- ``inject_variables`` -- (default: ``False``): use with ``fusion_labels``.
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- ``inject_variables`` -- (default: ``False``) use with ``fusion_labels``.
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If ``inject_variables`` is ``True``, the fusion labels will be variables
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that can be accessed from the command line
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@@ -387,7 +387,7 @@ def test_braid_representation(self, max_strands=6, anyon=None):
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INPUT:
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- ``max_strands`` -- (default: 6): maximum number of braid group strands
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- ``max_strands`` -- (default: 6) maximum number of braid group strands
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- ``anyon`` -- (optional) run this test on this particular simple object
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Create a braid group representation using :meth:`get_braid_generators`

‎src/sage/combinat/diagram_algebras.py‎

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@@ -4727,7 +4727,7 @@ def TL_diagram_ascii_art(diagram, use_unicode=False, blobs=[]):
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- ``diagram`` -- list of pairs of matchings of the set
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`\{-1, \ldots, -n, 1, \ldots, n\}`
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- ``use_unicode`` -- (default: ``False``): whether or not
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- ``use_unicode`` -- boolean (default: ``False``); whether or not
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to use unicode art instead of ascii art
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- ``blobs`` -- (optional) a list of matchings with blobs on them
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‎src/sage/combinat/tableau.py‎

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@@ -3719,7 +3719,7 @@ def left_key_tableau(self):
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Return the left key tableau of ``self``.
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The left key tableau of a tableau `T` is the key tableau whose entries
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are weakly lesser than the corresponding entries in `T`, and whose column
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are weakly less than the corresponding entries in `T`, and whose column
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reading word is subject to certain conditions. See [LS1990]_ for the full definition.
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ALGORITHM:

‎src/sage/geometry/hyperplane_arrangement/plot.py‎

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(default: black)
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- ``label_fontsize`` -- size for hyperplane_label font (default:
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``14``); This does not work for 3d plots
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``14``); this does not work for 3d plots
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- ``label_offsets`` -- amount be which labels are offset from
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h.point() for each hyperplane h. The format is different for each

‎src/sage/geometry/lattice_polytope.py‎

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@@ -716,7 +716,7 @@ def __reduce__(self):
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def __setstate__(self, state):
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r"""
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Restores the state of pickled polytope.
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Restore the state of pickled polytope.
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TESTS::
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‎src/sage/graphs/generic_graph.py‎

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@@ -22119,7 +22119,7 @@ def graphviz_string(self, **options):
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dictionary of options for this edge
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- ``rankdir`` -- ``'left'``, ``'right'``, ``'up'``, or ``'down'``
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(default: ``'down'``, for consistency with ``graphviz``): the
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(default: ``'down'``, for consistency with ``graphviz``); the
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preferred ranking direction for acyclic layouts; see the ``rankdir``
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option of ``graphviz``.
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‎src/sage/lfunctions/zero_sums.pyx‎

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@@ -778,7 +778,7 @@ cdef class LFunctionZeroSum_abstract(SageObject):
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INPUT:
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- ``Delta`` -- positive real number (default: 1) parameter denoting the
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- ``Delta`` -- positive real number (default: 1); parameter denoting the
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tightness of the zero sum
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- ``tau`` -- real parameter (default: 0) denoting the offset of the sum
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be 1 (assuming GRH, the zero is simple); otherwise the limit will
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be 0.
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- ``num_terms`` -- positive integer (default: ``None``): the number of
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- ``num_terms`` -- positive integer (default: ``None``); the number of
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terms computed in the truncated Dirichlet series for the L-function
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attached to ``self``. If left at ``None``, this is set to
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`\ceil(e^{2 \pi \Delta})`, the same number of terms used in the other

‎src/sage/matrix/matrix2.pyx‎

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- ``self`` -- a matrix
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- ``algorithm`` -- 'spin' (default): algorithm involves
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iterating the action of ``self`` on a vector. 'kernel': naively just
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compute `ker(f_i(A))` for each factor `f_i`.
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- ``algorithm`` -- string (default: ``'spin'``); ``'spin'``: involves
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iterating the action of ``self`` on a vector. ``'kernel'``: naively
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just compute `ker(f_i(A))` for each factor `f_i`.
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- ``dual`` -- boolean (default: ``False``); if True, also
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returns the corresponding decomposition of V under the action of

‎src/sage/matrix/matrix_integer_dense.pyx‎

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- ``self`` -- an invertible matrix
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- ``use_nullspace`` -- (default: ``False``): whether to
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- ``use_nullspace`` -- boolean (default: ``False``); whether to
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use nullspace algorithm, which is slower, but doesn't require
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checking that the matrix is invertible as a precondition
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‎src/sage/modular/modform/element.py‎

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@@ -1180,7 +1180,7 @@ def petersson_norm(self, embedding=0, prec=53):
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- ``embedding`` -- embedding of the coefficient field into `\RR` or
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`\CC`, or an integer `i` (interpreted as the `i`-th embedding)
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(default: 0)
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- ``prec`` -- integer (default: 53): precision in bits
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- ``prec`` -- integer (default: 53); precision in bits
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EXAMPLES::
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