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Add doc for missing functions for torch.special module (#155074)
Fixes #132178 Added all the missing functions that had a docstring but were not present in the documentation Pull Request resolved: https://github.com/pytorch/pytorch/pull/155074 Approved by: https://github.com/albanD
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@ -15,6 +15,12 @@ Functions
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.. autofunction:: airy_ai
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.. autofunction:: bessel_j0
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.. autofunction:: bessel_j1
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.. autofunction:: bessel_y0
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.. autofunction:: bessel_y1
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.. autofunction:: chebyshev_polynomial_t
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.. autofunction:: chebyshev_polynomial_u
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.. autofunction:: chebyshev_polynomial_v
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.. autofunction:: chebyshev_polynomial_w
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.. autofunction:: digamma
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.. autofunction:: entr
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.. autofunction:: erf
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@ -27,15 +33,23 @@ Functions
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.. autofunction:: gammainc
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.. autofunction:: gammaincc
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.. autofunction:: gammaln
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.. autofunction:: hermite_polynomial_h
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.. autofunction:: hermite_polynomial_he
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.. autofunction:: i0
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.. autofunction:: i0e
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.. autofunction:: i1
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.. autofunction:: i1e
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.. autofunction:: laguerre_polynomial_l
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.. autofunction:: legendre_polynomial_p
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.. autofunction:: log1p
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.. autofunction:: log_ndtr
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.. autofunction:: log_softmax
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.. autofunction:: logit
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.. autofunction:: logsumexp
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.. autofunction:: modified_bessel_i0
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.. autofunction:: modified_bessel_i1
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.. autofunction:: modified_bessel_k0
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.. autofunction:: modified_bessel_k1
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.. autofunction:: multigammaln
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.. autofunction:: ndtr
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.. autofunction:: ndtri
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@ -44,6 +58,10 @@ Functions
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.. autofunction:: round
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.. autofunction:: scaled_modified_bessel_k0
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.. autofunction:: scaled_modified_bessel_k1
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.. autofunction:: shifted_chebyshev_polynomial_t
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.. autofunction:: shifted_chebyshev_polynomial_u
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.. autofunction:: shifted_chebyshev_polynomial_v
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.. autofunction:: shifted_chebyshev_polynomial_w
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.. autofunction:: sinc
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.. autofunction:: softmax
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.. autofunction:: spherical_bessel_j0
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@ -1162,7 +1162,7 @@ Keyword args:
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chebyshev_polynomial_u = _add_docstr(
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_special.special_chebyshev_polynomial_u,
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r"""
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chebyshev_polynomial_t(input, n, *, out=None) -> Tensor
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chebyshev_polynomial_u(input, n, *, out=None) -> Tensor
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Chebyshev polynomial of the second kind :math:`U_{n}(\text{input})`.
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@ -1171,7 +1171,7 @@ If :math:`n = 0`, :math:`1` is returned. If :math:`n = 1`,
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:math:`|\text{input}| > 1`, the recursion:
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.. math::
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T_{n + 1}(\text{input}) = 2 \times \text{input} \times T_{n}(\text{input}) - T_{n - 1}(\text{input})
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U_{n + 1}(\text{input}) = 2 \times \text{input} \times U_{n}(\text{input}) - U_{n - 1}(\text{input})
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is evaluated. Otherwise, the explicit trigonometric formula:
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