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lines changed Original file line number Diff line number Diff line change @@ -294,45 +294,6 @@ def __bool__(self):
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"""
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return bool (self ._polynomial )
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- def depth (self ):
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- r"""
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- Return the depth of the given quasimodular form.
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-
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- Note that the quasimodular form must be homogeneous of weight
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- `k`. Recall that the *depth* is the integer `p` such that
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-
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- .. MATH::
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-
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- f = f_0 + f_1 E_2 + \cdots + f_p E_2^p,
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-
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- where `f_i` is a modular form of weight `k - 2i` and `f_p` is
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- nonzero.
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-
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- EXAMPLES::
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-
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- sage: QM = QuasiModularForms(1)
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- sage: E2, E4, E6 = QM.gens()
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- sage: E2.depth()
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- 1
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- sage: F = E4^2 + E6*E2 + E4*E2^2 + E2^4
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- sage: F.depth()
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- 4
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- sage: QM(7/11).depth()
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- 0
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-
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- TESTS::
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-
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- sage: QM = QuasiModularForms(1)
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- sage: (QM.0 + QM.1).depth()
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- Traceback (most recent call last):
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- ...
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- ValueError: the given graded quasiform is not an homogeneous element
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- """
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- if not self .is_homogeneous ():
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- raise ValueError ("the given graded quasiform is not an "
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- "homogeneous element" )
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- return self ._polynomial .degree ()
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-
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def is_zero (self ):
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r"""
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Return whether the given quasimodular form is zero.
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