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macos dev update
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# JMA Calculation
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### Initial Parameters:
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$\beta = factor \cdot \frac{period - 1}{factor \cdot (period - 1) + 2}$
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$len1 = \frac{\ln(\sqrt{period - 1})}{\ln(2)} + 2$
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$pow1 = \max(len1 - 2, 0.5)$
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$phase \in [0.5, 2.5]$ (clamped to $(phase \cdot 0.01) + 1.5$)
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### Volatility Calculations:
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$del1_t = price_t - upperBand_{t-1}$
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$del2_t = price_t - lowerBand_{t-1}$
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$volty_t = \max(|del1_t|, |del2_t|)$
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$vSum_t = \frac{\sum_{i=t-buffer+1}^t volty_i}{buffer}$
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$avgVolty_t = \text{mean}(vSum_{t-64:t})$
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$rVolty_t = \text{clamp}(\frac{volty_t}{avgVolty_t}, 1, len1^{1/pow1})$
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### Band Calculations:
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$pow2_t = rVolty_t^{pow1}$
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$K_v = \beta^{\sqrt{pow2_t}}$
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$upperBand_t = price_t - K_v \cdot del1_t$
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$\alpha_t = \beta^{pow2_t}$
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$ma1_t = price_t + \alpha_t(ma1_{t-1} - price_t)$
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$det0_t = price_t + \beta(det0_{t-1} - price_t + ma1_t) - ma1_t$
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$ma2_t = ma1_t + phase \cdot det0_t$
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$det1_t = (ma2_t - jma_{t-1})(1-\alpha_t)^2 + \alpha_t^2 \cdot det1_{t-1}$
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$jma_t = jma_{t-1} + det1_t$
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