🧵 Echoflux Mathematics

Anonymous at Fri, 14 Mar 2025 21:44:44 UTC No. 16619061

So I’ve been brainstorming and coming up with what I believe a new dynamic to Mathematics as we know it.

The Core Idea is basically, numbers are not fixed values but more resonant echoes that evolve over time based on their flux lattice, a multi dimensional structure that affects their behavior. So instead of numbers being static Echoflux treats them as waves propagating through an ever changing space.

1. Numbers can vanish and then reappear ie:some numbers can collapse to zero based on their lattice configuration but be revived in later operations.
2. The operations modify how numbers behave, so the math evolves with each step.
3. Numbers follow recursive interactions but may also evolve smoothly over time. So potentially could lead to a natural connection between algebra, calculus, and physics.

EN): A number’s value isn’t fixed but depends on its echo depth (τ) and flux lattice (F).
Fusion (⋄) and Amplification (⊻) Operations: Instead of arithmetic, these operations blend, amplify, or cancel numbers dynamically.

Fusion Operation (⋄ E_n(t) = n + Σ_{d=1 to r} ( (n * I_d(t) / d!) * cos(π * x_d(t)) ) +

En (t) Time-evolving Echoflux Number.
n Base value (“seed tone” of the number)
τ Echo recursion depth (past/future influence).
I_d (t) Flux intensity in dimension d at time t.
x_d (t) Position in the flux lattice at depth d, evolving with t.
Integral term Captures resonance effects propagating through time.

So tell me I’m a skizo wasting my time or I can give more answers and proofs of my silly new fundamental idea of math.