Is PHI computable ??

Reply #13

jrosina — Tue, 12 May 2009 04:17:04 GMT

Reply #12

JADELottery — Mon, 11 May 2009 18:06:47 GMT

if there is, it would come from the sqrt( 5 ).

the calculation of that radical would lead to the infinite sequence.

Reply #11

pick4hawk — Mon, 11 May 2009 17:44:30 GMT

jade:

thank -you

yes

I thought actual postion might be directly in the EQ to pull the digit without a direct file of numbers.

Like a sequence formuala.

Reply #10

JADELottery — Mon, 11 May 2009 17:40:01 GMT

and i had made a blog about it.

https://www.lotterypost.com/blogentry/15783

shown below

The Golden Right Triangle

b = 2a and c = Ö a + b

j = ( a + c ) / b

j = ( a + Ö a + b ) / b

j = ( a + Ö a + (2a) ) / 2a

j = ( a + Ö a + 4a ) / 2a

j = ( a + Ö( 1 + 4 ) a ) / 2a

j = ( a + Ö 5a ) / 2a

j = ( a + Ö5 a ) / 2a

j = ( ( 1 + Ö5 ) a ) / 2a

j = ( 1 + Ö5 ) / 2

Reply #9

JADELottery — Mon, 11 May 2009 17:31:50 GMT

also, check this site.

http://mathworld.wolfram.com/GoldenRatio.html

Reply #8

JADELottery — Mon, 11 May 2009 17:28:56 GMT

the sqrt( 5 ) part is going to give you the infinte sequence.

there is a website that has calculated it to 1,000,000 decimal places.

http://antwrp.gsfc.nasa.gov/htmltest/gifcity/sqrt5.1mil

Reply #7

pick4hawk — Mon, 11 May 2009 17:26:53 GMT

like the 22 digit is I think a 5.

By the way I think it needs the first 22 to contain all digits 0 thru 9.

Reply #6

pick4hawk — Mon, 11 May 2009 17:16:52 GMT

1.61803398874989484820458683436563811772030917980576286213544862270526046281890

244970720720418939113748475408807538689175212663386222353693179318006076672635

443338908659593958290563832266131992829026788067520876689250171169620703222104

321626954862629631361443814975870122034080588795445474924618569536486444924104

432077134494704956584678850987433944221254487706647809158846074998871240076521

705751797883416625624940758906970400028121042762177111777805315317141011704666

Do... [ More ]

Reply #5

pick4hawk — Mon, 11 May 2009 17:08:38 GMT

jade :

that is only an appox value to the number.

I needed to know if there was an equation to pull up the 102 digit behind the decimal point or the 40000th.

Reply #4

Raven62 — Mon, 11 May 2009 17:01:08 GMT

Another interesting aspect of phi and five is in relation to the design of the human body, which in addition to being based on phi relationships in its proportions, has:

* 5 appendages from the torso, in the two arms, two legs and a head,

* 5 appendages on each of legs and arms in the five fingers and five toes,

* 5 openings on the face, and

* 5 senses in sight, sound, touch, taste and smell.

Reply #3

JADELottery — Mon, 11 May 2009 16:52:15 GMT

i sent a reply in your pm as well.

it is an irrational value and can be found using the following equation, ( 1 + sqrt( 5 ) ) / 2 is approx. 1.6180339887498948482045868343656...

sqrt() is the square-root value of a number.

Reply #2

Todd — Mon, 11 May 2009 16:31:43 GMT

Reply #1

Jack-C — Mon, 11 May 2009 15:55:23 GMT

http://en.wikipedia.org/wiki/Golden_ratio

Is PHI computable ??

pick4hawk — Mon, 11 May 2009 15:35:22 GMT

Is PHI computable to any postion behind the decimal point.

1.6180339887...ect

Is there an expression that actually does it?

I mean lets say you want to know the 22 digit behind the decmial point.

Thanks hawk.