From: friend@logictophysics.com   
      
   Physics is described by particles moving along a path and what   
   influences the shape of that path. But a path can be formulated as   
   a series of steps through space and time. Each step follows from   
   another; the previous step is necessary before the next step can   
   occur. If you are at this point, then the next point will be here;   
   then if you are at that point, then the next point will be there,   
   etc. So each step can be viewed as an implication of logic, where   
   the next step necessarily follows from the previous step. So a path   
   is conjunction of implications. And if we map conjunction with   
   multiplication and implication with the Dirac delta function in the   
   continuum limit, then a path gets mapped to a multiplication of   
   exponential Gaussian functions. The exponents in all the Gaussian   
   functions for all of the steps gets added together. And what results   
   seems to be an action integral of a Lagrangian. Now we know where   
   the Lagrangian comes from.   
      
   What I've shown is that a material implication of logic can be   
   equated to an infinite disjunction of an infinite conjunction of   
   implications. And when mapped to the math, this becomes an infinite   
   number of integrations of an exponential of an action integral;   
   this is equal to the Feynman Path Integral.   
      
   --- SoupGate-Win32 v1.05   
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