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Fixed LINT bug
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src/sage/rings/polynomial/multi_polynomial_sequence.py

Lines changed: 7 additions & 7 deletions
Original file line numberDiff line numberDiff line change
@@ -872,7 +872,7 @@ def macaulay_matrix(self, degree,
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when ``True``, all polynomials in the sequence must be homogeneous.
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the rows of the Macaulay matrix then represent all possible products
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between a polynomial in the sequence and a monomial of the polynomial
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ring such that the resulting product is homogeneous of degree
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ring such that the resulting product is homogeneous of degree
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``degree + d_max``, where ``d_max`` is the maximum degree among the
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input polynomials
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@@ -891,13 +891,13 @@ def macaulay_matrix(self, degree,
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index in the sequence of the input polynomial, whose product
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describes the corresponding row of the matrix; the second one is the
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list of monomials corresponding to the columns of the matrix
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- ``remove_zero`` -- boolean (default: ``False``);
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when ``False``, all monomials of the polynomial ring up to
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when ``False``, all monomials of the polynomial ring up to
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degree ``degree``are included as columns in the Macaulay matrix;
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when ``True``, only the monomials that actually appear in the polynomial
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sequence are included
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- ``reverse_column_order`` -- boolean (default: ``False``);
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when ``False``, by default the order for the columns is the same
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as the order of the polynomial ring;
@@ -906,11 +906,11 @@ def macaulay_matrix(self, degree,
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- ``row_order`` -- str (default: ``None``);
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determines the ordering of the columns in the matrix;
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when ``None`` (or ``"POT"``), a **position over term** (POT) order is used:
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when ``None`` (or ``"POT"``), a **position over term** (POT) order is used:
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columns are first ordered by the index of the corresponding polynomial
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in the sequence, and then by the (multiplicative) monomials;
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when set to ``"TOP"``, the columns follow a **term over position**
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(TOP) order: columns are firt ordered by the (multiplicative) monomials
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(TOP) order: columns are firt ordered by the (multiplicative) monomials
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and then by the index of the corresponding polynomial
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in the sequence
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@@ -997,7 +997,7 @@ def macaulay_matrix(self, degree,
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...
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ValueError: the degree must be nonnegative
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sage: Sequence([y*z + z^2 - 1,f2=x*y - z^2 - x ]).macaulay_matrix(0, homogeneous=True)
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sage: Sequence([y*z + z^2 - 1,x*y - z^2 - x ]).macaulay_matrix(0, homogeneous=True)
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Traceback (most recent call last):
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...
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ValueError: all the polynomials of the sequence must be homogeneous

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