POV-Ray : Newsgroups : povray.off-topic : Has anyone seen me? Server Time
4 Sep 2024 23:23:22 EDT (-0400)
  Has anyone seen me? (Message 11 to 18 of 18)  
<<< Previous 10 Messages Goto Initial 10 Messages
From: Invisible
Subject: Re: Has anyone seen me?
Date: 17 Nov 2009 07:48:00
Message: <4b029b80$1@news.povray.org>
>> tand(60)/6 is a good fit. I wonder if there are others.
> 
> sind(60)/3

Unless you can figure out *why* the value has a particular formula, 
using a formula rather than a number isn't really gaining you anything. 
(Although, frankly, you have a number with 8 decimal places. That's 8 
orders of magnitude covered, which is already pretty accurate.)


Post a reply to this message

From: Darren New
Subject: Re: Has anyone seen me?
Date: 17 Nov 2009 11:28:01
Message: <4b02cf11$1@news.povray.org>
Invisible wrote:
> SharkD wrote:
> 
>> It seems Wolfram Alpha has quite a few esoteric uses.
> 
> As far as I know, *all* of Wolfram Alpha's uses are "quite esoteric". ;-)

+1

-- 
   Darren New, San Diego CA, USA (PST)
   I ordered stamps from Zazzle that read "Place Stamp Here".


Post a reply to this message

From: Kevin Wampler
Subject: Re: Has anyone seen me?
Date: 17 Nov 2009 13:07:20
Message: <4b02e658$1@news.povray.org>
Invisible wrote:
>> Seems fairly close to sqrt(3)/6, then. Not exactly but close enough.
> 
> Also 1/(2 * Sqrt(3))

You're aware that's the same thing as sqrt(3)/6, right?


> cos(73°), log(4/3)

Not unless he included way too many incorrect digits at the end.


Post a reply to this message

From: Kevin Wampler
Subject: Re: Has anyone seen me?
Date: 17 Nov 2009 13:11:31
Message: <4b02e753@news.povray.org>
SharkD wrote:
> On 11/17/2009 7:45 AM, SharkD wrote:
>> sind(60)/3
>>
>> Mike
> 
> cosd(30)/3

So sqrt(1/12) is it then!


As a side note, the only equation I was able to find which fit the last 
digit of "9" which you included was:


2 - 1/(gamma[19/24]^2 * ln[ChampernowneNumber[10]] * zeta[3])

(formatted so you can type it into Wolfram Alpha)

Which clearly is highly unlikely to be what your number came from, so it 
looks like Vincent's hypothesis is pretty surely the correct one.


Post a reply to this message

From: clipka
Subject: Re: Has anyone seen me?
Date: 17 Nov 2009 22:42:46
Message: <4b036d36$1@news.povray.org>
SharkD schrieb:
> On 11/17/2009 5:18 AM, Invisible wrote:
>>> Seems fairly close to sqrt(3)/6, then. Not exactly but close enough.

> I'm looking for trigonometric functions in particular since I am 
> performing lots of vector operations.
> 
> tand(60)/6 is a good fit. I wonder if there are others.

Note that tand(60) = sqrt(3).


Post a reply to this message

From: clipka
Subject: Re: Has anyone seen me?
Date: 17 Nov 2009 22:46:44
Message: <4b036e24$1@news.povray.org>
SharkD schrieb:
> On 11/17/2009 7:41 AM, SharkD wrote:
>> I'm looking for trigonometric functions in particular since I am
>> performing lots of vector operations.
>>
>> tand(60)/6 is a good fit. I wonder if there are others.
>>
>> Mike
> 
> sind(60)/3

That would be the distance between the centroid of an equilateral 
triangle and any of its edges.

Could that possibly be a fit?


Post a reply to this message

From: SharkD
Subject: Re: Has anyone seen me?
Date: 17 Nov 2009 23:02:25
Message: <4b0371d1$1@news.povray.org>
On 11/17/2009 10:42 PM, clipka wrote:
> SharkD schrieb:
>> On 11/17/2009 5:18 AM, Invisible wrote:
>>>> Seems fairly close to sqrt(3)/6, then. Not exactly but close enough.
>
>> I'm looking for trigonometric functions in particular since I am
>> performing lots of vector operations.
>>
>> tand(60)/6 is a good fit. I wonder if there are others.
>
> Note that tand(60) = sqrt(3).

No kidding! I *said* I was looking for _trigonometric_ functions, which 
sqrt(3) isn't.

Anyway, I was able to determine where in the scene the value was coming 
from, so the problem is resolved.

Mike


Post a reply to this message

From: Tim Attwood
Subject: Re: Has anyone seen me?
Date: 18 Nov 2009 14:30:32
Message: <4b044b58@news.povray.org>
0.28867519 seems perty close to Gamma/2 as well.

http://mathworld.wolfram.com/Euler-MascheroniConstant.html


Post a reply to this message

<<< Previous 10 Messages Goto Initial 10 Messages

Copyright 2003-2023 Persistence of Vision Raytracer Pty. Ltd.