Correctly rounded posit hyperbolic functions #
The operations compare their exact real result with rational posit rounding boundaries. There is no intermediate posit rounding. NaR propagates, and inputs outside an inverse function's real domain produce NaR.
Reference #
- Posit Standard (2022), §5.5, https://posithub.org/docs/posit_standard-2.pdf
Round hyperbolic tangent of an exact rational argument.
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Round inverse hyperbolic tangent, rejecting both endpoints and the exterior domain.
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Round hyperbolic sine of an exact rational argument.
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Round hyperbolic cosine of an exact rational argument.
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Round inverse hyperbolic sine of an exact rational argument.
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Round inverse hyperbolic cosine on its real domain [1, ∞).
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Correctly rounded hyperbolic tangent; NaR propagates.
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Correctly rounded inverse hyperbolic tangent, with real domain -1 < x < 1.
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Correctly rounded hyperbolic sine; NaR propagates.
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Correctly rounded hyperbolic cosine; NaR propagates.
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Correctly rounded inverse hyperbolic sine; NaR propagates.
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Correctly rounded inverse hyperbolic cosine; inputs below 1 produce NaR.