ASINH(3G)

✨ ASINH(3G) ✨

okay bestie, pull up a chair 🫶 this is asinh(3G) — the manual page for the arc hyperbolic sine function, and honestly? she's giving math girlie and we're obsessed. 💅

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🌸 NAME 🌸

asinh — return the arc hyperbolic sine of the parameter

like, that's it. that's her whole job. iconic.

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💖 DECLARATION 💖

genType asinh(genType x);

there she is. the signature. the moment. ✨

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🎀 PARAMETERS 🎀

• x — bestie, this is the value whose arc hyperbolic sine you want back. hand her a number, she hands you the arc hyperbolic sine. that's the deal. 💫

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🦋 DESCRIPTION 🦋

asinh returns the arc hyperbolic sine of x; the inverse of sinh().

no cap — she's literally the inverse. sinh() does a thing, asinh undoes that thing. they're a matched set, they're endgame, fr fr. 💜

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👑 VERSION SUPPORT 👑

okay so the original had this big fancy grid, and we don't do tables in here, so let me just read it out for you. this is which OpenGL Shading Language Version supports the function asinh:

• 1.10 — nope, not here 🙈
• 1.20 — still nope 😭
• 1.30 — ✔ yesss she has arrived 💅
• 1.40 — ✔
• 1.50 — ✔
• 3.30 — ✔
• 4.00 — ✔
• 4.10 — ✔
• 4.20 — ✔
• 4.30 — ✔
• 4.40 — ✔
• 4.50 — ✔

so basically: she showed up in 1.30 and never left. main character energy, honestly. 🌈

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🌟 SEE ALSO 🌟

go read these next, they're her besties:

• sin()
• cos()
• sinh()
• cosh()

the whole trig-adjacent friend group, all in one place. 🍓

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💜 COPYRIGHT 💜

Copyright © 2011-2014 Khronos Group. This material may be distributed subject to the terms and conditions set forth in the Open Publication License, v 1.0, 8 June 1999. http://opencontent.org/openpub/.

that's the legal tea. ☕

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💜 COPYRIGHT (the sequel) 💜

Copyright © 2011-2014 Khronos Group

yeah she said it twice. redundancy is a vibe. 💀

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and that's the page, bestie!! 🧚💖 this came to you from [FIXME: source], dated 01/03/2018, and stamped ASINH(3G) at the bottom — so like, the source is still a [FIXME] and the manual name is a [FIXME: manual] up top, but the date is real and the vibes are immaculate. slay, go compute some arc hyperbolic sines. periodt. ✨👑