
Real Analysis Real Analysis Math Forum 
 LinkBack  Thread Tools  Display Modes 
March 13th, 2014, 01:32 PM  #1  
Senior Member Joined: Jan 2013 Posts: 209 Thanks: 3  Challenge to the theory of Scalar Fields and Heat Death
Golf and skateboarding are played on a scalar field of varying heights. Newtonian physics is played on scalar higgs fields, because all scalar fields are newtonian. http://en.wikipedia.org/wiki/Scalar_field Quote:
If a scalar field in a flat 2d space, for example, has 2 particles shaped like bell curves, little hills that may move around in the 2d surface, then including those curves there is more surface area than in the 2d space it is said to occupy. The surface of a golf course or skatepark cant be bent in any way to fit in the surface area of the ground its above because hills have more surface area than is below them. Heat Death is flat. We are not flat. We have more surface area than heat death however you define the dimensions. Not flat is always more surface area than flat, in any shared measure of dimensions. Its not even possible in my mind, even in principle or thought experiment, to have an exact scalar field because anything which exists in it takes its extra surface area from somewhere, so surface area must be lost somewhere, so whatever space the scalar field is supposedly in is not equal to itself, so disproof by contradiction that any such space exists. Or to say it more intuitively, if you start in an empty flat space and pull 2 opposite anythings apart somewhere, you have bent the space so its no longer flat anywhere and it doesnt make sense to measure newtonian distance between any of your new particles.  
March 19th, 2014, 04:45 AM  #2 
Math Team Joined: Sep 2007 Posts: 2,409 Thanks: 6  Re: Challenge to the theory of Scalar Fields and Heat Death
The problem is that you aren't clear on what is meant by "scalar field in two dimensions". Such a thing has to reside in at least three dimensions. That is, the two dimensions define a position in the space and the "scalar" gives a third dimension.


Tags 
challenge, death, fields, heat, scalar, theory 
Thread Tools  
Display Modes  

Similar Threads  
Thread  Thread Starter  Forum  Replies  Last Post 
Challenge to computing theory  log but never random access  BenFRayfield  Computer Science  1  December 10th, 2013 01:30 PM 
A mathematically perfect democracy and challenge to a theory  BenFRayfield  Applied Math  6  August 23rd, 2013 04:01 PM 
How to predict the death rate in 1993 ?  fawazalusail  Algebra  5  November 9th, 2012 10:49 AM 
Scalar and vector fields, calculating gradients  arron1990  Calculus  7  August 9th, 2012 07:46 AM 
A man's age is 1/29 of the year of his death...  westworld  Elementary Math  6  January 25th, 2012 07:46 PM 