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Matthias Koeppe
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# optional -> # needs
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src/sage/calculus/functional.py

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# sage.doctest: optional - sage.symbolic
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# sage.doctest: needs sage.symbolic
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"""
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Functional notation support for common calculus methods
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src/sage/calculus/functions.py

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# sage.doctest: optional - sage.symbolic
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# sage.doctest: needs sage.symbolic
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r"""
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Calculus functions
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"""

src/sage/calculus/integration.pyx

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# sage.doctest: optional - sage.symbolic
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# sage.doctest: needs sage.symbolic
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"""
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Numerical Integration
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src/sage/calculus/interpolators.pyx

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# sage.doctest: optional - numpy
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# sage.doctest: needs numpy
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"""
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Complex Interpolation
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src/sage/calculus/test_sympy.py

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# sage.doctest: optional - sage.symbolic
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# sage.doctest: needs sage.symbolic
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r"""
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A Sample Session using SymPy
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src/sage/calculus/wester.py

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# sage.doctest: optional - sage.symbolic
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# sage.doctest: needs sage.symbolic
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r"""
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Further examples from Wester's paper
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src/sage/structure/nonexact.py

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sage: R.<x> = PowerSeriesRing(QQ)
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sage: R.default_prec()
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sage: cos(x) # optional - sage.symbolic
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sage: cos(x) # needs sage.symbolic
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1 - 1/2*x^2 + 1/24*x^4 - 1/720*x^6 + 1/40320*x^8 - 1/3628800*x^10 +
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1/479001600*x^12 - 1/87178291200*x^14 + 1/20922789888000*x^16 -
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1/6402373705728000*x^18 + O(x^20)
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sage: R.<x> = PowerSeriesRing(QQ, default_prec=10)
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sage: R.default_prec()
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sage: cos(x) # optional - sage.symbolic
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sage: cos(x) # needs sage.symbolic
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1 - 1/2*x^2 + 1/24*x^4 - 1/720*x^6 + 1/40320*x^8 + O(x^10)
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.. NOTE::

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