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The Conjugate Entangled Manifold of Space-Time Induced by the Law of Unity of Contradiction

机译:矛盾统一定律引起的时空共轭纠缠流形

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The mechanism of the contradiction between two different objects u and v is attributed to a mechanism that their opposite position information "x_u" and "x_v" of u and v are transmitted, respectively, from the initial time t_0 , at different speeds x_u(t) and x_v(t) (x_v = -ζx_u(t)), and is meeting at the contradiction point t = t_λ and x = x_λ. Because the coordinate of contradiction point can be noted by z_λ(t_λ,x_λ) and z_λ~*(x_λ,t_λ) in two space time Complex Coordinates Systems which origins are z_0(0_t,0_x) and z_0~*(1_t,1_t), respectively, such that the time t_λ and the position x_λ of the contradictory points can be expressed as the sum of the complex numbers z_λ(t_λ,x_λ) and its conjugate z_λ(t_λ,x_λ) : t_λ = z_λ(t_λ,x_λ) + z_λ(t_λ,x_λ) = w_λ(z_λ,z_λ), and the difference of z_λ~*(x_λ,t_λ) and its conjugate: z_λ~*(x_λ,t_λ) : x_λ = Z_λ~*(x_λ,t_λ) - z_λ~*(x_λ,t_λ) = w_λ~*(z_λ~*,z_λ~*). By synthesizing the time-space coordinate and the space-me coordinate, such their time axis [0_t, 1_t] and the space axis [1_x,0_x] of the two complex coordinate systems are coincide with the intervals [u,v], respectively, then the contradiction point can be expressed in the synthesis Coordinate System to be a wave function: ψ(w_λ, w_λ~*) = t_λ - ix_λ = w_λ - iw_λ~*. Because of the varying direction of two information "x_u" and "x_v" and their increments Δx_u(Δ_ut) = x_u(Δ_ut)Δ_ut and Δx_v(Δ_vt) = x_v(Δ_vt)Δ_vt with time t and increment Δt = t - 0_t are opposite each other, so the t_λ of the wave function ψ is on the time axis [0_t, 1,] and the x_λ on the space axis [1_x,0_x]. constructed a pair of information transmission streams entangled in opposite directions appear, such that the interval [u, v] constitutes a space-time conjugate entangled manifold. The invariance of the contradiction point or wave function ψ(w_λ, w_λ~*), under the unit scale transformation of time and distance measurement, not only make all points z(t,x) ∈ [u,v] is contradiction point, and makes λ=(~1/_2) and ζ = (~λ/_1) ‐ λ It is also shown that since λ changes from 0 to (~1/_2) is equivalent to the integral for the on t_λ and x_λ in wave function ψ from 0 to (~1/_2), respectively, by it not only the inner product ψ of the ψ and the time component t_λ, respectively ψ(w, w*).t_λ, and the outer product of ψ and the spatial component ψ(w, w*) ∧ x_λ can be get, but also their sum: ψ(w, w*) ψ_t + ψ(w, w*) ∧ψ_x can be gotten too.
机译:两个不同对象u和v之间的矛盾机制归因于这样一种机制,即从初始时间t_0分别以不同的速度x_u(t )和x_v(t)(x_v = -ζx_u(t)),并且在矛盾点t =t_λ和x =x_λ处相遇。因为矛盾点的坐标可以在两个时空复数坐标系中以z_λ(t_λ,x_λ)和z_λ〜*(x_λ,t_λ)表示,原点是z_0(0_t,0_x)和z_0〜*(1_t,1_t)分别使矛盾点的时间t_λ和位置x_λ可以表示为复数z_λ(t_λ,x_λ)和其共轭z_λ(t_λ,x_λ)的和:t_λ=z_λ(t_λ,x_λ) +z_λ(t_λ,x_λ)=w_λ(z_λ,z_λ),以及z_λ〜*(x_λ,t_λ)及其共轭的差:z_λ〜*(x_λ,t_λ):x_λ=Z_λ〜*(x_λ,t_λ) -z_λ〜*(x_λ,t_λ)=w_λ〜*(z_λ〜*,z_λ〜*)。通过合成时空坐标和时空坐标,两个复杂坐标系的时间轴[0_t,1_t]和空间轴[1_x,0_x]分别与间隔[u,v]一致,则矛盾点可以在综合坐标系中表示为波动函数:ψ(w_λ,w_λ〜*)=t_λ-ix_λ=w_λ-iw_λ〜*。由于两个信息“ x_u”和“ x_v”的变化方向以及它们的增量Δx_u(Δ_ut)= x_u(Δ_ut)Δ_ut和Δx_v(Δ_vt)= x_v(Δ_vt)Δ_vt随时间t而增量Δt= t - 0_t是彼此相对,因此波函数ψ的t_λ在时间轴[0_t,1,]上,而x_λ在空间轴[1_x,0_x]上。构造了一对沿相反方向缠绕的信息传输流,使得间隔[u,v]构成了一个时空共轭纠缠的流形。在时间和距离测量的单位比例转换下,矛盾点或波动函数ψ(w_λ,w_λ〜*)的不变性,不仅使所有点z(t,x)∈[u,v]都是矛盾点,并且使得λ=(〜1 / _2)和ζ=(〜λ/ _1)-λ也表明由于λ从0变为(〜1 / _2)等于t_λ和x_λ上的积分不仅使ψ的内积ψ和时间分量t_λ分别为ψ(w,w *)。t_λ,而且ψ和0的外积分别从0到(〜1 / _2)既可以得到空间分量ψ(w,w *)∧x_λ,又可以得到它们的和:ψ(w,w *)ψ_t+ψ(w,w *)∧ψ_x。

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