Considering Counting Triangles to Unveiling Temporal Waves

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  Considering Counting Triangles to Unveiling Temporal Waves By: John Gavel For years, my work in Temporal Flow Physics (TFP) has pursued a radical idea: what if spacetime itself —with all its gravitational curves and quantum fluctuations—isn't fundamental at all? What if it emerges from a deeper reality: a network of one-dimensional temporal flows , weaving the universe together moment by moment? It’s bold, yes—but I believe this view holds the key to a truly unified theory of physics , one that roots both quantum mechanics and gravity in the same temporal fabric. From Counting Triangles to Counting Time My earliest simulations: I counted triangles. More specifically, I measured how triangular motifs in temporal flow networks dissipated under coarse-graining. The decay rate of these patterns—captured by a parameter I called A₃ —served as a stand-in for emergent gravitational effects. If motifs faded predictably with scale, it suggested that macroscopic structure (like sp...
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List of a few temporal equations

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List of equations for temporal physics 


**Flow:**


1. Flow = F_i(t) - F_j(t)

2. Flow = ΔF(t)

3. Flow = ΔF_i(t, j)


**Rate:**


1. Rate(t) = Σ (i=1 to n) (w_i * F_i(t))

2. Rate(t) = ∫ (F(t) * dt)

3. Rate(t) = ∂Q/∂t


**Velocity:**


1. v = ∑(i=1 to n) F_i(t) / Δt

2. v = (F_a(t) + F_b(t) + F_c(t) + ... ) / Δt

3. v = (Δx_a + Δx_b + Δx_c + ... ) / Δt


**Momentum:**


1. p = m * v = (∑(i=1 to n) (F_i(t) - F_j(t))) * (∑(i=1 to n) F_i(t) / Δt)


**Dimensions:**


Dimensions(t) = ∑ (i=1 to n) f_i * f_j


**Space:**


1. Space = ∑(i=1 to n) (f_i * f_j * f_k)

2. Space = ∫(a to b) (f(t) * g(t) * h(t)) dt

3. Space = Σ(a_i * b_i * c_i)


**Gravity:**


F = Σ(i=1 to n) ((Σ(j=1 to n) (F_j(t) - F_i(t))) * F_i(t) * ΔF_i(t)) / Δt


**Fields:**


1. Field(t) = Σ(f_i * f_j)

2. Field(t) = ∫dS

3. Field(t) = Σ(m_i * g_i(t))


**Temporal Dynamics:**


1. ΔF(t) = Σ(F_i(t) - F_{i-1}(t))

2. ΔF(t) = Rate(t+Δt) - Rate(t)

3. ΔF(t) = dF(t)/dt


**Temporal Matrix:**


1. M(t) = [m_{ij}(t)]

2. M(t) = [Σ(f_i * f_j)]

3. M(t) = [∫dS]


**Energy:**


1. E = ∑(i=1 to n) (1/2) m_i v_i^2

2. E = ∑(i=1 to n) F_i(t) * r_i(t)

3. E = ∑(i=1 to n) G * d_i * S_i


**Mass:**


1. Equation with Flow Difference: m = Σ(i=1 to n) (|F_i(t)| - |F_{i-1}(t)|)

2. Equation with Rate of Change: m = Σ(i=1 to n) (R_i(t) - R_{i-1}(t))

3. Equation with Inertia: m = Σ(i=1 to n) (F_i(t) - F_{i-1}(t))

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