Theory of Everything  

  
Go Back   Theory of Everything > Tools > Mathematics
Reload this Page apothem
Register Website Toe Club Your Blog Arcade

Reply
 
LinkBack Thread Tools Display Modes
apothem
Old
  (#1 (permalink))
Raider of the lost time
AntonioLao is just really niceAntonioLao is just really nice
 
AntonioLao's Avatar
 
Status: Offline
Posts: 5,274
Thanks Given: 714
Thanked 121x in 119 Posts
Join Date: Nov 2003
Rep Power: 73
   
apothem - 03-22-2006, 02:00 PM

Is there a universal apothem? Exists locally? Exists globally? Is the local apothem the same as the Planck length? Apothem could be defined as the closest distance two equal local infinitesimal orthogonal forces are separated from each other. Generally, the distances between other equal orthogonal forces are all multiples of this fundamental minimum length. If the distances between orthogonal forces are not multiples of this apothem then these forces are secondary forces and consequently they should attract each other. On the other hand, if the distances are multiples of the apothem then the forces are primary forces and therefore they all should repel each other.

This fundamental apothem could now be used to define a quantum of length which can only be applied to the existence of local infinitesimal primary orthogonal forces.


Time independence: [∂E(g)]²=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c²
  
Digg this Post!Add Post to del.icio.usBookmark Post in TechnoratiFurl this Post!Spurl this Post!Reddit!
Reply With Quote
Reply


Currently Active Users Viewing This Thread: 1 (0 members and 1 guests)
 
Thread Tools
Display Modes

Posting Rules
You may not post new threads
You may not post replies
You may not post attachments
You may not edit your posts

vB code is On
Smilies are On
[IMG] code is On
HTML code is Off
Trackbacks are On
Pingbacks are On
Refbacks are On
Forum Jump



Powered by vBulletin® Version 3.6.8
Copyright ©2000 - 2008, Jelsoft Enterprises Ltd.
Content Relevant URLs by vBSEO 3.2.0
vBulletin Skin developed by: vBStyles.com