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2014-04-20, 20:31
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#1 |
Jul 2012
Paris, France.
32×11 Posts |
Here is a fun little game for Katydids called "Hypergraphia".Children enjoy
Once upon a time a hybernating set of moles awoke. Primary sniffed spring air. Secondary squeezed along side primary did same remarking, "Most elegant physical result independently confirmed." Tertiary member contradicted from relativistic perspective position. " All I can smell is molasses."
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2014-04-21, 01:02
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#2 | |
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Jul 2012
Paris, France.
32×11 Posts |
Arthritic sic. q.v. synon. old wornout overused sore diseased swollen infla
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2014-04-22, 22:06
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#3 |
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Jul 2012
Paris, France.
1438 Posts |
Here is a fun little game for Katydids called "Hypergraphia".Children enjoy
n = 0,1,2,3...
Now get these numbers everybody likes a lot. Phi = 1.618033... phi = .618033... P = 2 (( phi + n/2 ) sin ( 180 / n )) e = ( 1 + 1 / n ) ^n Her = 2P/3 -√3/2 Oh my Katydids, who is she? Draw a pair of circles r= 1 with the centers on each other's circumferences. Her is the area of the pretty shape in the middle. G = Phi^2 * 6 / 5 a Euclidean line length > P if n is a big number. Now Atropos is our curious "A" fated for today. A = 54 * Phi^5 / ( 5 * √2 * phi ) a squib more than 137.0359... B = ( 2 ( A-137 ) + 137 ) ^2 * G - √3/2 + A^-1 / √( G-1 ) You'll get it right as 59026.54913596254990... C = 1/B D = 1+C E = 2*Her*D* (G-C )-5 hmmmmm... 2.718281828586... which is less than e when n= infinity. So... find "n". E= ( 1 + 1 / n )^n to some limit. Goldilocks n is not to big, or too little, but just right. As you will see, P converges down as e converges up by n. Euler showed e^i^pi + 1 = 0 |
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2014-04-22, 22:20
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#4 |
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Account Deleted
"Tim Sorbera"
Aug 2006
San Antonio, TX USA
17·251 Posts |
I am truly curious as to how these posts are created. Human? Computer translator? Random number/word generator? Some combination?
Also, can a mod please move this thread to a more suitable place, like Misc Math? |
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2014-04-22, 22:41
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#5 | |
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Jul 2012
Paris, France.
32·11 Posts |
Combinate requests mod move over to children's den, merci. Are bots and chi
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2014-04-23, 04:44
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#6 | |||||
Aug 2006
2×11×271 Posts |
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2014-04-23, 22:59
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#7 |
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Jul 2012
Paris, France.
32×11 Posts |
Riemann was such a humble man. When I was eleven I asked for Euclid's Elements. Under the tree were " Gödel's Proof " "Prime Obsession" and 30 200pg. notebooks. I was hooked. Since then I've come upon perhaps a dozen beautiful theories in pure math and physics which begin..."If Riemann is true, it follows..." I believe should anyone have a proof, they would not be nice not telling everybody. Two curios not worth making fun of please. phi tried is one half. I can't recall where I saw an anatomical detail of the cross section of a placenta. Having a discursive mind I do recall running to get Derbyshire's book wherein are two graph diagrams I showed to everybody. "Zeta sends to..." My question is what, of all mortal arts and sciences doesn't await dream hope or ultimately advance by a proof.
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2014-04-23, 23:22
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#8 |
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Jul 2012
Paris, France.
32·11 Posts |
You can know this. Mommy's egg studies Daddy's potential future probibabies, then there is you. At first cellular you mytosis half of you goes to ( is sent to become ) placenta. Placenta remains one large cell with many nucliei. The other half of you is very many special different cells each with a complex nucleus. Don't answer OK. Have you ever sort of felt halfish?
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2014-04-23, 23:51
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#9 |
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Jul 2012
Paris, France.
32×11 Posts |
You are doing so well. Don't give up. Looook! You discovered my geometrical closed form equation of Pi to lim. n.
On 'Her'... please independently prove she is a constant long sought. I worked very long and hard bringing her to children in simplest form. If r=1 then the area of the vesica pisce is 1^2* Her. Now you may please any n as area since r>0 r^2Her=vesica. Sqrt (n/Her) is pleasing r. Proven. Atropos is beautiful mystery. Goggle my fate. 137.0359... |
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2014-04-24, 00:44
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#10 | |
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If I May
"Chris Halsall"
Sep 2002
Barbados
9,421 Posts |
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A bot wouldn't be this creative, nor stupid. |
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2014-04-24, 01:24
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#11 | |
"Kieren"
Jul 2011
In My Own Galaxy!
2×5,077 Posts |
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