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The reduced form of the Uda equation is analogous to the ordinary Schrödinger equation: This equation is for a stationary quantum state with energy eigenvalue zero. mdχ(t)/dt is analogous to qA^{k}(x) and S[χ] is analogous to qφ(x). This correspondence is fully understood by writing qA^{t}[χ] = mdχ(t)/dt, qφ[χ] = S[χ]. So, mdχ(t)/dt should be called (meta charge)×(the tth component of the vector potential of meta gauge field at a history χ), and S[χ] should be called (meta charge)×(the scalar potential of meta gauge field at a history χ). Here, a classical history χ plays a role of a position x in the old theory.  This article is a rewrite of the article 'Meta Gauge Field' in the following page. Former half@Theory of Quantum History Entangled in Timelike Direction@Products of Grammatical Physics@Grammatical Physics@Forum@Vintage(20082014) The content of this article was presented by me at JPS 2011 Autumn Meeting. 

Author Yuichi Uda, Write start at 2015/05/21/21:01JST, Last edit at 2016/04/02/14:59JST  






