This scope is a real combat mathematical physics detection radar that restores the primitive energy density of transactions occurring in the real-time cryptocurrency battlefield into analog wavelengths. By completely excluding artificial rendering that deceives the human eye, it detects market accumulations (whales) purely through the dynamic mathematical formulas of the natural world.
01. Dynamic Thresholding (Fluid Zero-Base Point)
A fixed Zero-Base is meaningless in a highly volatile market. The scope continuously tracks the maximum and minimum mass within a rolling window \( W \), and readjusts the exact peak-to-peak half of the current tick into the 0-point threshold \( \theta(t) \) in real-time.
Threshold Equation
\[ \theta(t) = \frac{\max_{i \in W}(q_i) + \min_{i \in W}(q_i)}{2} \]
02. EWCA (Energy-Weighted Center of Amplitude)
To pierce through the petty noise of the crowd and unearth only the 'Energy of Massive Forces', the EWCA algorithm, which uses the square of the amplitude as a weight, was introduced. It extracts only the true trading volume energy into a massive mass \( E_{ewca} \).
Center of Amplitude Equation
\[ E_{ewca} = \frac{\sum_{i=1}^{N} q_i \cdot |q_i|^2}{\sum_{i=1}^{N} |q_i|^2} \]
03. Low-Pass Filter (Trend Smoothing)
If the extracted energy plummets into the monitor without a filter, it is merely an array of discrete points. By passing the value of the previous wave \( L_f[n-1] \) and the new energy through a low-pass filter with the golden ratio \( \alpha = 0.55 \), they are connected into a single analog string.
Exponential Moving Average
\[ L_f[n] = \alpha \cdot E_{ewca}[n] + (1 - \alpha) \cdot L_f[n-1] \]
04. Leaky Integrate-and-Fire Model (Half-Discharge Mechanism)
The pinnacle of the scope's catharsis is born from an integral equation that mimics the neuron firing phenomenon of the brain's neural network. The market's energy accumulates to form \( I(t) \), and the moment it breaks through the powerful firing threshold \( \tau_{fire} \), an ultra-massive pulse \( P_{fire} \) is detonated.
Integration & Trigger Threshold
\[ I(t) = I(t-1) + L_f(t) \]
\[ \tau_{fire} = 2.0 \cdot \theta(t) \]
Condition A : Firing Detonation & Partial Discharge (Buy Point)
When massive forces appear and the accumulated energy breaks through the threshold (\( I(t) > \tau_{fire} \)):
\[ P_{fire} = 1.8 \cdot L_f(t) + 0.3 \cdot I(t) \]
\[ I(t^+) = 0.3 \cdot I(t^-) \quad \text{(Partial Discharge: 30% Maintained)} \]
Condition B : Natural Dissipation (Standby State)
Threshold Not Reached (\( I(t) \le \tau_{fire} \)):
\[ P_{fire} = 0.7 \cdot L_f(t) \]
\[ I(t^+) = 0.8 \cdot I(t^-) \quad \text{(Natural Leak: 80% Retained)} \]
⚔️ Tactical Advantage
When a massive force (whale) pours out a Long bombardment for over 5 seconds, the scope does not vainly turn off to 0 as it did in the past.
Upon discharge, it continues to hold 30% of the residual energy (\( I(t^+) = 0.3 \cdot I(t^-) \)) and sums up the buying power again, so the spearhead of the scope does not come down to the floor, but
stays in a high-altitude orbit at the center of the screen, striking fiercely and brutally (Sustained Oscillation).