Decoding Temporal Paradoxes

In the annals of theoretical physics, the inquiry into time travel remains a tantalizingly elusive puzzle. The equations, however, speak in languages layered upon one another, much like an archeological dig.

    ∫_{t0}^{t1} e^(iπ) dt ~
    = (-n^2) log(√((2πh)/(t-τ))) + ω_revolution
    

This equation illustrates the intersection of temporalities, where 'n' signifies the number of temporal loops and 'τ' is the threshold time constant.

Entropy, a farrier in the cosmic pathways, guides the reverse computations, always cautious of null paradoxes.

    let paradoxSolver = (time) => {
        return (time > current) ? "future" : "past";
    };

    console.log(paradoxSolver(τ));
    

The logic embedded within the code above suggests a decision-making algorithm that oscillates between destinations. But are we mere rhetoricians within these dimensional hallways?

Explore the complexities further:

Each iteration brings us closer to understanding the quantum tapestry, woven intricately with the threads of space and time.