diff --git a/code/score_submission.py b/code/score_submission.py
index bed8900..1d1c060 100644
--- a/code/score_submission.py
+++ b/code/score_submission.py
@@ -92,7 +92,7 @@ def qvar2(z, s0, s1): # define q-variance function, parameter is minimal vola
plt.xlim(-zmax, zmax)
plt.ylim(0.0, ymax)
-plt.legend(fontsize=12)
+plt.legend(fontsize=12, loc='upper right')
plt.grid(alpha=0.3)
plt.tight_layout()
##plt.savefig("figure_1_1.png", dpi=300, bbox_inches='tight')
@@ -152,12 +152,14 @@ def qvar2(z, s0, s1): # define q-variance function, parameter is minimal vola
ymax2 = 1.2
ax.axis([-zmax+delz/2, zmax-delz/2, 0, ymax2]) # uses ymax2 for ensemble plot
-
+data = df_orig.copy()
# now plot q-variance for different periods T, check for period-depenedence
# plot with periods
TVEC = [5, 10, 20, 40, 80]
plt.figure(figsize=(9,7))
+popt = [0.2586, 0.0214] # same as optimized fit to data # for competition score should fit original parabola
+fitted = qvar(binned.z_mid, popt[0], popt[1]) # cols are z_bin, which is a range like (-0.601, -0.55], and qvar
#plt.plot(binned.z_mid, binned['var'], 'b-', lw=3,label='all T')
plt.plot(binned.z_mid, fitted, 'red', lw=3, label=f'σ₀ = {popt[0]:.3f}, zoff = {popt[1]:.3f}, R² = {r2:.3f}')
@@ -174,11 +176,13 @@ def qvar2(z, s0, s1): # define q-variance function, parameter is minimal vola
r2 = 1 - np.sum((binned["var"] - fitted)**2) / np.sum((binned["var"] - binned["var"].mean())**2)
print(f"T = {Tcur} σ₀ = {popt[0]:.4f} zoff = {popt[1]:.4f} R² = {r2:.4f}")
colcur = str(Tcur/100)
- ##plt.plot(binned.z_mid, binned['var'], c=colcur, lw=2,label=f'T = {Tcur/5:.0f}, R² = {r2:.3f}')
- plt.plot(binned.z_mid, binned['var'], c=colcur, lw=2,label=f'T = {Tcur/5:.0f}')
+ plt.plot(binned.z_mid, binned['var'], c=colcur, lw=2,label=f'T = {Tcur/5:.0f}, R² = {r2:.3f}')
+ #plt.plot(binned.z_mid, binned['var'], c=colcur, lw=2,label=f'T = {Tcur/5:.0f}')
plt.xlabel('z (scaled log return)', fontsize=12)
plt.ylabel('Annualised variance', fontsize=12)
+plt.legend(fontsize=10, loc='upper center')
+plt.grid(alpha=0.3)
plt.title('All stocks T=2, 4, 8, 16 weeks – Q-Variance', fontsize=14)
diff --git a/submissions/tingjun2/Figure_1_100k.png b/submissions/tingjun2/Figure_1_100k.png
index d3dc5b6..e8f2589 100644
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diff --git a/submissions/tingjun2/Figure_1_5M.png b/submissions/tingjun2/Figure_1_5M.png
index ea42108..8a1ce75 100644
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diff --git a/submissions/tingjun2/Figure_2_100k.png b/submissions/tingjun2/Figure_2_100k.png
new file mode 100644
index 0000000..0a793bb
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diff --git a/submissions/tingjun2/Figure_2_5M.png b/submissions/tingjun2/Figure_2_5M.png
new file mode 100644
index 0000000..60c4f85
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diff --git a/submissions/tingjun2/Figure_3_100k.png b/submissions/tingjun2/Figure_3_100k.png
index 9a3e219..c2ee70e 100644
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diff --git a/submissions/tingjun2/Figure_3_5M.png b/submissions/tingjun2/Figure_3_5M.png
index 2b01b14..865ca22 100644
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diff --git a/submissions/tingjun2/Figure_4_100k.png b/submissions/tingjun2/Figure_4_100k.png
index 2d6e391..8f5af34 100644
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diff --git a/submissions/tingjun2/Figure_4_5M.png b/submissions/tingjun2/Figure_4_5M.png
index 18ad792..6fe78de 100644
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diff --git a/submissions/tingjun2/README.md b/submissions/tingjun2/README.md
index 0c5318f..a114ded 100644
--- a/submissions/tingjun2/README.md
+++ b/submissions/tingjun2/README.md
@@ -3,40 +3,46 @@
## Model Overview
The **GARCH(1,1) Volatility Model** (Generalized Autoregressive Conditional Heteroskedasticity) describes the evolution of a security price $S$ where the variance $V$ is a stochastic process exhibiting **Mean Reversion** and **Volatility Clustering**.
-This implementation maps the discrete-time GARCH process to the theoretical **Q-Variance** relationship. By simulating millions of trading days, we demonstrate that the stochastic variance updates converge to a deterministic parabolic fit: $V(z) = \sigma_0^2 + \frac{(z - z_{off})^2}{2}$.
+This implementation maps the discrete-time GARCH process to the theoretical **Q-Variance** relationship. By simulating millions of trading days, we demonstrate that the stochastic variance updates converge to a deterministic parabolic fit:
+$$V(z) = \sigma_0^2 + \frac{(z - z_{off})^2}{2}$$
+
+
## Parameters & Mapping Logic
The model utilizes four parameters to control the GARCH dynamics and recover the theoretical geometry of the Q-variance parabola:
| Parameter | Value | Influence on Q-Variance Geometry |
| :--- | :--- | :--- |
-| **Target Vol ($\sigma$)** | **0.095** | **Minimal Volatility ($\sigma_0$):** Sets the vertical baseline (the "floor" of the parabola). |
-| **Annual Return ($\mu$)** | **0.0844** | **Z-Shift ($z_{off}$):** Controls the horizontal asymmetry (displacement from zero). |
-| **Persistence ($\lambda$)** | **0.8** | **Curvature/Steepness:** Determines the quadratic coefficient; lower $\lambda$ makes the parabola **narrower** |
-| **Mean Reversion ($\gamma$)** | **0.01** | **Stability:** The buffer ensures $\lambda + \alpha < 1$, allowing the process to converge to a stationary mean. |
-
+| **Target Vol ($\sigma$)** | **0.425** | **Minimal Volatility ($\sigma_0$):** Sets the vertical baseline (the "floor" of the parabola). |
+| **Annual Return ($\mu$)** | **0.06** | **Z-Shift ($z_{off}$):** Controls the horizontal asymmetry (displacement from zero). |
+| **Persistence ($\beta$)** | **0.8** | **Curvature/Steepness:** Determines the rate of decay; higher $\beta$ maintains "memory" of past volatility. |
+| **Shock Weight ($\alpha$)** | **0.19** | **Sensitivity:** Controls the reaction to market shocks. Fixed such that $\alpha + \beta = 0.99$. |
+> **Note:** The "Mean Reversion" strength is implicitly defined as $\gamma = 1 - (\alpha + \beta) = 0.01$.
## Simulation Methodology
-The simulation generates a synthetic price history using independent paths of **2,500 trading days** each. To eliminate "local path luck" and ensure statistical smoothing, we utilize **2,000 samples** to create a total dataset of **5,000,000 trading days**.
+The simulation generates a synthetic price history using independent paths of **2,500 trading days** each. To eliminate "local path luck" and ensure statistical smoothing, we utilized **2,000 samples** to create a total dataset of **5,000,000 trading days**.
### Discrete-Time Updates
- **Variance Update (GARCH Logic):**
+The variance at step $i$ is driven by the weighted average of the long-run variance (Variance Targeting), the previous variance, and the most recent market percentage-return shock ($\epsilon_{i-1}$):
+
+$$V_i = \omega + \alpha \cdot \epsilon_{i-1}^2 + \beta \cdot V_{i-1}$$
+
+Where:
+- $\epsilon_{i-1} = \frac{S_{i-1} - S_{i-2}}{S_{i-2}}$
+- $\omega = \frac{\sigma^{2}}{252} \cdot 0.01$ (Targeting a long-run annual volatility $\sigma$)
+- $\alpha = 0.99 - \beta$
-$$
-V_i = \omega + \lambda V_{i-1} + (1 - \lambda - \gamma) \cdot \left( \frac{S_{i-1} - S_{i-2}}{S_{i-2}} \right)^2
-$$
-Where $\omega = \frac{\sigma^{2}}{252} \cdot (1 - \lambda)$.
- **Price Update:**
+The price follows a Geometric Brownian Motion (GBM) step, adjusted for the current stochastic variance $V_i$:
-$$
-S_i = S_{i-1} \exp\left( \frac{\mu}{252} - \frac{V_i}{2} + \sqrt{V_i} \epsilon \right)
-$$
+$$S_i = S_{i-1} \exp\left( \frac{\mu}{252} - \frac{V_i}{2} + \sqrt{V_i} Z \right)$$
-where $\epsilon \sim \mathcal{N}(0,1)$.
+where $Z \sim \mathcal{N}(0,1)$.
---
@@ -47,12 +53,14 @@ The model was optimized using the 5M-day horizon to achieve a high-fidelity fit
### Optimized Model Performance
| Total Days | $\sigma_0$ (Target) | $z_{off}$ (Target) | $R^2$ | Notes |
| :--- | :--- | :--- | :--- | :--- |
-| **5,000,000** | 0.2586 | 0.0214 | **0.9967** | High-fidelity structural convergence. |
-| **100,000** | 0.2586 | 0.0214 | **0.9701** | Lower $R^2$ due to idiosyncratic noise. |
+| **5,000,000** | 0.2586 | 0.0214 | **0.997** | High-fidelity structural convergence. |
+| **100,000** | 0.2586 | 0.0214 | **0.966** | Lower $R^2$ due to idiosyncratic noise. |
### Comparative Visualizations
The transition from 100k days to 5M days shows the "clearing" of statistical noise. In the large sample, the stochastic variance updates converge almost perfectly to the theoretical parabola.
+
+
#### **100,000 Day Sample (Noise-Dominant)**

@@ -78,6 +86,20 @@ By plotting $R^2$ as a function of total simulated days, we identified a clear t

Figure: $R^2$ score vs. Total Days. The 0.995 threshold is maintained after the 1M-day mark.
+---
+## Acknowledgments & Version History
+
+> **Version 2.0 Update**
+> An earlier version of this model utilized an incorrect definition of the intercept term ($\omega$), which led to a scaling mismatch in the long-run variance. Special thanks to **@Orrell** for pointing out this discrepancy.
+
+In this current version, I have:
+* **Fixed the $\omega$ definition:** Implemented proper **Variance Targeting** logic, where $\omega = V_{target} \cdot \gamma$.
+* **Standardized Nomenclature:** Renamed parameters to follow standard GARCH(1,1) conventions ($\alpha$ for the shock component and $\beta$ for the persistence component).
+* **Re-optimized Parameters:** Recalibrated the parameter set specifically for the 5M-day horizon to ensure maximum fit.
+
+Despite these structural corrections, the results remain consistent with previous findings, further confirming the original hypothesis of **Q-variance emergence** in GARCH-governed systems.
+
+---
## Project Structure
- [price_generator2.ipynb](price_generator2.ipynb): Vectorized simulation and optimization logic.
diff --git a/submissions/tingjun2/convergence_analysis.png b/submissions/tingjun2/convergence_analysis.png
index 7dd846f..3a69225 100644
Binary files a/submissions/tingjun2/convergence_analysis.png and b/submissions/tingjun2/convergence_analysis.png differ
diff --git a/submissions/tingjun2/dataset_part1.parquet b/submissions/tingjun2/dataset_part1.parquet
index 240f799..37f2cff 100644
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diff --git a/submissions/tingjun2/dataset_part2.parquet b/submissions/tingjun2/dataset_part2.parquet
index fdff9d5..0836007 100644
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diff --git a/submissions/tingjun2/dataset_part3.parquet b/submissions/tingjun2/dataset_part3.parquet
index df4f640..907fd20 100644
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diff --git a/submissions/tingjun2/price_generator2.ipynb b/submissions/tingjun2/price_generator2.ipynb
index aff8854..f30c5ed 100644
--- a/submissions/tingjun2/price_generator2.ipynb
+++ b/submissions/tingjun2/price_generator2.ipynb
@@ -2,7 +2,7 @@
"cells": [
{
"cell_type": "code",
- "execution_count": 7,
+ "execution_count": 2,
"id": "cd4abd5e",
"metadata": {},
"outputs": [],
@@ -77,23 +77,28 @@
},
{
"cell_type": "code",
- "execution_count": 21,
+ "execution_count": 1,
"id": "b9bb1835",
"metadata": {},
"outputs": [],
"source": [
"import numpy as np\n",
"\n",
- "def simulate_garch_raw(lam, mu_annual, sigma_annual, num_samples=400, N=2500, S0=100, seed=42):\n",
+ "def simulate_garch_raw(beta, mu_annual, sigma_annual, num_samples=400, N=2500, S0=100, seed=42):\n",
" \"\"\"\n",
- " Simulates GARCH(1,1) process and returns raw price and volatility lists.\n",
+ " Simulates GARCH(1,1) process using standard nomenclature (alpha, beta).\n",
+ " Persistence (alpha + beta) is fixed at 0.99, meaning gamma = 0.01.\n",
" \n",
" Returns:\n",
" tuple: (all_prices, all_vols)\n",
" \"\"\"\n",
" trading_days = 252\n",
+ " alpha = 0.99 - beta # Derived from your alpha + beta < 1 logic\n",
+ " gamma = 1 - alpha - beta # Fixed at 0.01\n",
+ " \n",
+ " # Calculate omega based on the target long-run annual volatility\n",
" target_V_daily = (sigma_annual**2) / trading_days\n",
- " omega = target_V_daily * (1 - lam)\n",
+ " omega = target_V_daily * gamma\n",
" \n",
" all_prices = []\n",
" all_vols = []\n",
@@ -109,10 +114,10 @@
"\n",
" for i in range(1, N):\n",
" current_sigma_daily = np.sqrt(V)\n",
- " # Store annualized volatility\n",
+ " # Store annualized volatility for tracking\n",
" sample_vols.append(current_sigma_daily * np.sqrt(trading_days))\n",
"\n",
- " # Price Update\n",
+ " # Price Update (Geometric Brownian Motion step)\n",
" Z = np.random.normal(0, 1)\n",
" log_return = (mu_annual / trading_days) - 0.5 * V + current_sigma_daily * Z\n",
" \n",
@@ -121,12 +126,12 @@
" new_price = 0.01 \n",
" sample_prices.append(new_price)\n",
" \n",
- " # Variance Update (GARCH 1,1)\n",
- " # Alpha is fixed at (1 - lam - 0.01) per your model logic\n",
+ " # Variance Update (Standard GARCH 1,1 Nomenclature)\n",
+ " # V_t = omega + alpha * epsilon_{t-1}^2 + beta * V_{t-1}\n",
" ret_sq = ((sample_prices[-1] - sample_prices[-2]) / sample_prices[-2])**2\n",
- " V = omega + (lam * V) + ((1 - lam - 0.01) * ret_sq)\n",
+ " V = omega + (alpha * ret_sq) + (beta * V)\n",
"\n",
- " # Align lengths: the last price update doesn't have a subsequent volatility calculated\n",
+ " # Align lengths: the last price doesn't have a subsequent volatility calculated\n",
" sample_vols.append(sample_vols[-1])\n",
" \n",
" # Stitch into global lists\n",
@@ -135,35 +140,42 @@
" \n",
" return all_prices, all_vols\n",
"\n",
- "# --- Usage ---\n",
- "# prices, vols = simulate_garch_raw(lam=0.81, mu_annual=0.0967, sigma_annual=0.0956)\n",
- "# df_analyzed = analyze_and_save_windows(prices)"
+ "# --- Usage Example ---\n",
+ "# beta = 0.81 (replaces lam)\n",
+ "# alpha = 0.99 - 0.81 = 0.18\n",
+ "# prices, vols = simulate_garch_raw(beta=0.81, mu_annual=0.0967, sigma_annual=0.0956)"
]
},
{
"cell_type": "code",
- "execution_count": null,
+ "execution_count": 3,
"id": "d7789049",
"metadata": {},
"outputs": [],
"source": [
"import numpy as np\n",
"\n",
- "def simulate_garch_vectorized(lam, mu_annual, sigma_annual, num_samples=400, N=2500, S0=100, seed=42):\n",
+ "def simulate_garch_vectorized(beta, mu_annual, sigma_annual, num_samples=400, N=2500, S0=100, seed=42):\n",
" \"\"\"\n",
- " High-performance CPU version using NumPy vectorization.\n",
- " Processes all 400 paths in parallel using array math.\n",
+ " High-performance CPU version using NumPy vectorization and standard GARCH nomenclature.\n",
+ " Persistence (alpha + beta) is fixed at 0.99.\n",
" \"\"\"\n",
" trading_days = 252\n",
" mu_daily = mu_annual / trading_days\n",
+ " \n",
+ " # Standard GARCH parameters\n",
+ " alpha = 0.99 - beta # Derived from persistence of 0.99\n",
+ " gamma = 1 - (alpha + beta) # Should be exactly 0.01\n",
+ " \n",
+ " # Correct Omega calculation using Variance Targeting\n",
" target_V_daily = (sigma_annual**2) / trading_days\n",
- " omega = target_V_daily * (1 - lam)\n",
- " alpha = (1 - lam - 0.01)\n",
+ " omega = target_V_daily * gamma\n",
" \n",
" # Initialize arrays for all samples\n",
" prices = np.zeros((num_samples, N))\n",
" vols = np.zeros((num_samples, N))\n",
" \n",
+ " # Start variance at the long-run target\n",
" V = np.full(num_samples, target_V_daily)\n",
" prices[:, 0] = S0\n",
" \n",
@@ -176,7 +188,7 @@
" # Store annualized volatility for the current step\n",
" vols[:, i-1] = curr_vol * np.sqrt(trading_days)\n",
" \n",
- " # Vectorized price update across all 400 samples\n",
+ " # Vectorized price update across all samples\n",
" log_return = mu_daily - 0.5 * V + curr_vol * Z[:, i]\n",
" prices[:, i] = prices[:, i-1] * np.exp(log_return)\n",
" \n",
@@ -184,28 +196,29 @@
" prices[:, i] = np.maximum(prices[:, i], 0.01)\n",
" \n",
" # Vectorized GARCH variance update\n",
+ " # Standard form: V_t = omega + alpha * epsilon^2 + beta * V_{t-1}\n",
" ret_sq = ((prices[:, i] - prices[:, i-1]) / prices[:, i-1])**2\n",
- " V = omega + (lam * V) + (alpha * ret_sq)\n",
+ " V = omega + (alpha * ret_sq) + (beta * V)\n",
"\n",
" # Final volatility alignment\n",
" vols[:, -1] = vols[:, -2]\n",
" \n",
- " # Return flattened lists to match your original function signature\n",
+ " # Return flattened lists to match original function signature\n",
" return prices.flatten().tolist(), vols.flatten().tolist()\n",
"\n",
"# --- Usage ---\n",
- "# all_prices, all_vols = simulate_garch_vectorized(lam=0.81, mu_annual=0.0967, sigma_annual=0.0956)"
+ "# prices, vols = simulate_garch_vectorized(beta=0.81, mu_annual=0.0967, sigma_annual=0.0956)"
]
},
{
"cell_type": "code",
- "execution_count": 25,
+ "execution_count": 31,
"id": "b578e069",
"metadata": {},
"outputs": [
{
"data": {
- "image/png": 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",
+ "image/png": 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",
"text/plain": [
"
"
]
@@ -255,40 +268,40 @@
" SIM | \n",
" 5 | \n",
" 5 | \n",
- " 0.134730 | \n",
- " -0.138673 | \n",
+ " 0.493508 | \n",
+ " -0.529695 | \n",
" \n",
" \n",
" | 1 | \n",
" SIM | \n",
" 10 | \n",
" 5 | \n",
- " 0.077056 | \n",
- " 0.000135 | \n",
+ " 0.221346 | \n",
+ " -0.044260 | \n",
"
\n",
" \n",
" | 2 | \n",
" SIM | \n",
" 15 | \n",
" 5 | \n",
- " 0.093434 | \n",
- " 0.107316 | \n",
+ " 0.221478 | \n",
+ " 0.253847 | \n",
"
\n",
" \n",
" | 3 | \n",
" SIM | \n",
" 20 | \n",
" 5 | \n",
- " 0.083386 | \n",
- " 0.016621 | \n",
+ " 0.169632 | \n",
+ " 0.016517 | \n",
"
\n",
" \n",
" | 4 | \n",
" SIM | \n",
" 25 | \n",
" 5 | \n",
- " 0.085695 | \n",
- " -0.013469 | \n",
+ " 0.146364 | \n",
+ " -0.032069 | \n",
"
\n",
" \n",
" | ... | \n",
@@ -303,40 +316,40 @@
" SIM | \n",
" 99450 | \n",
" 130 | \n",
- " 0.473310 | \n",
- " 0.435003 | \n",
+ " 0.470632 | \n",
+ " 0.416264 | \n",
"
\n",
" \n",
" | 77069 | \n",
" SIM | \n",
" 99580 | \n",
" 130 | \n",
- " 0.285948 | \n",
- " 0.014953 | \n",
+ " 0.286260 | \n",
+ " -0.002133 | \n",
"
\n",
" \n",
" | 77070 | \n",
" SIM | \n",
" 99710 | \n",
" 130 | \n",
- " 0.483808 | \n",
- " -0.173152 | \n",
+ " 0.484994 | \n",
+ " -0.190257 | \n",
"
\n",
" \n",
" | 77071 | \n",
" SIM | \n",
" 99840 | \n",
" 130 | \n",
- " 0.631034 | \n",
- " -1.405590 | \n",
+ " 0.633752 | \n",
+ " -1.428355 | \n",
"
\n",
" \n",
" | 77072 | \n",
" SIM | \n",
" 99970 | \n",
" 130 | \n",
- " 0.358797 | \n",
- " 0.284107 | \n",
+ " 0.359163 | \n",
+ " 0.264649 | \n",
"
\n",
" \n",
"\n",
@@ -345,17 +358,17 @@
],
"text/plain": [
" ticker date T sigma z\n",
- "0 SIM 5 5 0.134730 -0.138673\n",
- "1 SIM 10 5 0.077056 0.000135\n",
- "2 SIM 15 5 0.093434 0.107316\n",
- "3 SIM 20 5 0.083386 0.016621\n",
- "4 SIM 25 5 0.085695 -0.013469\n",
+ "0 SIM 5 5 0.493508 -0.529695\n",
+ "1 SIM 10 5 0.221346 -0.044260\n",
+ "2 SIM 15 5 0.221478 0.253847\n",
+ "3 SIM 20 5 0.169632 0.016517\n",
+ "4 SIM 25 5 0.146364 -0.032069\n",
"... ... ... ... ... ...\n",
- "77068 SIM 99450 130 0.473310 0.435003\n",
- "77069 SIM 99580 130 0.285948 0.014953\n",
- "77070 SIM 99710 130 0.483808 -0.173152\n",
- "77071 SIM 99840 130 0.631034 -1.405590\n",
- "77072 SIM 99970 130 0.358797 0.284107\n",
+ "77068 SIM 99450 130 0.470632 0.416264\n",
+ "77069 SIM 99580 130 0.286260 -0.002133\n",
+ "77070 SIM 99710 130 0.484994 -0.190257\n",
+ "77071 SIM 99840 130 0.633752 -1.428355\n",
+ "77072 SIM 99970 130 0.359163 0.264649\n",
"\n",
"[77073 rows x 5 columns]"
]
@@ -369,22 +382,28 @@
"import matplotlib.pyplot as plt\n",
"\n",
"# --- 1. Global Configuration ---\n",
- "# N is now days per sample, num_samples is how many independent runs to stitch together\n",
"N = 2500 # Days per sample (approx 10 years)\n",
"num_samples = 40 # Number of independent simulations\n",
"\n",
"# --- 2. Model Parameters ---\n",
- "sigma_annual = 0.095 \n",
- "mu_annual = 0.0844 \n",
- "lam = 0.8\n",
- "\n",
- "# all_prices, all_vols = simulate_garch_raw(lam=lam, mu_annual=mu_annual, sigma_annual=sigma_annual)\n",
- "all_prices, all_vols = simulate_garch_vectorized(lam=lam, mu_annual=mu_annual, sigma_annual=sigma_annual, num_samples=num_samples)\n",
- "\n",
- "# --- 5. Visualization (Updated with Boundary Lines) ---\n",
+ "sigma_annual = 0.425 \n",
+ "mu_annual = 0.06 \n",
+ "beta = 0.8 # Changed from lam to beta to match the new function signature\n",
+ "\n",
+ "# --- 3. Run Simulation ---\n",
+ "# Calling the updated vectorized function with beta\n",
+ "all_prices, all_vols = simulate_garch_vectorized(\n",
+ " beta=beta, \n",
+ " mu_annual=mu_annual, \n",
+ " sigma_annual=sigma_annual, \n",
+ " num_samples=num_samples,\n",
+ " N=N\n",
+ ")\n",
+ "\n",
+ "# --- 4. Visualization ---\n",
"fig, (ax1, ax2) = plt.subplots(2, 1, figsize=(12, 8), sharex=True)\n",
"\n",
- "# Top Plot: Price History\n",
+ "# Top Plot: Price History (Log scale helpful for long series)\n",
"ax1.plot(all_prices, color='royalblue', linewidth=0.8, alpha=0.8)\n",
"ax1.set_title(f\"Combined Price History ({num_samples} Samples of {N} Days)\", fontsize=14)\n",
"ax1.set_ylabel(\"Price ($)\")\n",
@@ -393,18 +412,18 @@
"\n",
"# Bottom Plot: Volatility History\n",
"ax2.plot(all_vols, color='crimson', linewidth=0.8, alpha=0.8)\n",
- "ax2.axhline(y=sigma_annual, color='black', linestyle='--', alpha=0.7, label=r'Target $\\sigma$')\n",
+ "# Visualizing mean reversion to the target sigma\n",
+ "ax2.axhline(y=sigma_annual, color='black', linestyle='--', alpha=0.7, label=r'Target $\\sigma$ Annual')\n",
"ax2.set_title(r\"Combined Annualized Volatility with Sample Boundaries\", fontsize=14)\n",
- "ax2.set_ylabel(\"Volatility (%)\")\n",
+ "ax2.set_ylabel(\"Volatility (Annualized)\")\n",
"ax2.set_xlabel(\"Cumulative Days\")\n",
"ax2.grid(True, alpha=0.3)\n",
"\n",
"# --- ADD VERTICAL BOUNDARY LINES ---\n",
+ "# These help visualize where one simulation ends and the next begins\n",
"for s in range(1, num_samples):\n",
" boundary_day = s * N\n",
- " # Add line to Price plot\n",
" ax1.axvline(x=boundary_day, color='gray', linestyle=':', linewidth=1, alpha=0.5)\n",
- " # Add line to Volatility plot\n",
" ax2.axvline(x=boundary_day, color='gray', linestyle=':', linewidth=1, alpha=0.5)\n",
"\n",
"# Add a single label for the boundary lines to the legend\n",
@@ -414,14 +433,14 @@
"plt.tight_layout()\n",
"plt.show()\n",
"\n",
- "# --- 6. Window Analysis ---\n",
- "# Using the combined prices for the rolling analysis\n",
+ "# --- 5. Window Analysis ---\n",
+ "# analyze_and_save_windows is assumed to be defined elsewhere in your script\n",
"display(analyze_and_save_windows(all_prices))"
]
},
{
"cell_type": "code",
- "execution_count": null,
+ "execution_count": 13,
"id": "ba9c06a0",
"metadata": {},
"outputs": [
@@ -429,24 +448,41 @@
"name": "stdout",
"output_type": "stream",
"text": [
- "Starting 3D Grid Search (125 combinations)...\n",
- "------------------------------------------------------------\n",
- " NEW BEST >> Lam:0.7750 Mu:0.0825 Sig:0.0925 | R2: 0.989 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.7750 Mu:0.0825 Sig:0.0938 | R2: 0.989 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.7750 Mu:0.0831 Sig:0.0938 | R2: 0.990 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.7875 Mu:0.0825 Sig:0.0925 | R2: 0.992 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.7875 Mu:0.0825 Sig:0.0938 | R2: 0.994 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.7875 Mu:0.0825 Sig:0.0963 | R2: 0.994 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.8000 Mu:0.0825 Sig:0.0938 | R2: 0.996 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.8000 Mu:0.0825 Sig:0.0950 | R2: 0.997 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.8000 Mu:0.0838 Sig:0.0950 | R2: 0.997 Sigma0: 0.259 Zoff: 0.021\n",
- " NEW BEST >> Lam:0.8000 Mu:0.0844 Sig:0.0950 | R2: 0.997 Sigma0: 0.259 Zoff: 0.021\n",
+ "Starting 3D Grid Search...\n",
+ "------------------------------------------------------------\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Optimizing GARCH: 0%| | 0/125 [00:00, ?it/s]"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Optimizing GARCH: 100%|██████████| 125/125 [04:44<00:00, 2.27s/it, Best R2=0.733]"
+ ]
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
"------------------------------------------------------------\n",
"OPTIMIZATION COMPLETE\n",
- "Winner Lambda: 0.8000\n",
- "Winner Mu: 0.0844\n",
- "Winner Sigma: 0.0950\n",
- "Max R2: 0.997\n"
+ "Winner Beta: 0.6000\n",
+ "Winner Mu: 0.0600\n",
+ "Winner Sigma: 0.2000\n",
+ "Max R2: 0.733\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "\n"
]
}
],
@@ -454,90 +490,214 @@
"import pandas as pd\n",
"import numpy as np\n",
"from scipy.optimize import curve_fit\n",
+ "from tqdm import tqdm # Step 1: Import tqdm\n",
"\n",
- "def qvar(z, s0, zoff): # define q-variance function, parameter is minimal volatility s0 and zoff\n",
+ "def qvar(z, s0, zoff):\n",
" return (s0**2 + (z - zoff)**2 / 2)\n",
"\n",
"# --- 1. Optimization Settings ---\n",
- "# Defining the search space for all 3 variables\n",
- "lam_range = np.linspace(0.775, 0.825, 5) # Persistence\n",
- "mu_range = np.linspace(0.0825, 0.085, 5) # Annual Drift\n",
- "sigma_range = np.linspace(0.0925, 0.0975, 5) # Target Annual Vol\n",
- "\n",
- "# lam_range = [0.78] # Persistence\n",
- "# mu_range = [0.0967] # Annual Drift\n",
- "# sigma_range = [0.0956] # Target Annual Vol\n",
+ "beta_range = np.linspace(0.6, 0.9, 5) # Changed lam to beta\n",
+ "mu_range = np.linspace(0.06, 0.1, 5)\n",
+ "sigma_range = np.linspace(0.1, 0.2, 5)\n",
"\n",
"best_r2 = -np.inf\n",
"best_params = None\n",
"\n",
- "print(f\"Starting 3D Grid Search ({len(lam_range)*len(mu_range)*len(sigma_range)} combinations)...\")\n",
- "print(\"-\" * 60)\n",
+ "# Calculate total iterations for the progress bar\n",
+ "total_iterations = len(beta_range) * len(mu_range) * len(sigma_range)\n",
"\n",
- "for l in lam_range:\n",
- " for m in mu_range:\n",
- " for s_ann in sigma_range:\n",
- " # --- 2. Simulation Logic ---\n",
- " all_prices, _ = simulate_garch_vectorized(lam=l, mu_annual=m, sigma_annual=s_ann, num_samples=2000, N=2500)\n",
- "\n",
- " # --- 3. Process Windows ---\n",
- " # Call your existing function (ensure it returns the DataFrame)\n",
- " df_temp = analyze_and_save_windows(all_prices, ticker=f\"L{l}_M{m}_S{s_ann}\", save_files = False)\n",
- " #display(df_temp)\n",
- "\n",
- " if df_temp is not None and not df_temp.empty:\n",
- " df_temp[\"var\"] = df_temp.sigma**2\n",
- "\n",
- " zmax = 0.6 #0.6 or 1\n",
- " delz = 0.025*2\n",
- " nbins = int(2*zmax/delz + 1)\n",
- " bins = np.linspace(-zmax, zmax, nbins) # fixed bins\n",
- " ymax = 0.35\n",
- "\n",
- " # create data frame with e.g. zbin = (-0.601, -0.55], z_mid, sigma\n",
- " binned = (df_temp.assign(z_bin=pd.cut(df_temp.z, bins=bins, include_lowest=True))\n",
- " .groupby('z_bin',observed=False)\n",
- " .agg(z_mid=('z', 'mean'), var=('var', 'mean'))\n",
- " .dropna())\n",
+ "print(f\"Starting 3D Grid Search...\")\n",
+ "print(\"-\" * 60)\n",
"\n",
- " #display(binned)\n",
- " # --- 4. Curve Fitting & R2 ---\n",
- " try:\n",
- " if len(binned) < 5: continue # Skip if not enough data points\n",
- " \n",
- " popt = [0.2586, 0.0214] # same as optimized fit to data # for competition score should fit original parabola\n",
- " #popt, _ = curve_fit(qvar, binned.z_mid, binned[\"var\"], p0=[0.2, 0])\n",
- " fitted = qvar(binned.z_mid, popt[0], popt[1])\n",
- " \n",
- " ss_res = np.sum((binned[\"var\"] - fitted)**2)\n",
- " ss_tot = np.sum((binned[\"var\"] - binned[\"var\"].mean())**2)\n",
- " r2 = 1 - (ss_res / ss_tot)\n",
- " \n",
- " if r2 > best_r2:\n",
- " best_r2 = r2\n",
- " best_params = {\n",
- " 'lam': l, 'mu': m, 'sigma': s_ann, \n",
- " 'popt': popt, 'r2': r2\n",
- " }\n",
- " print(f\" NEW BEST >> Lam:{l:.4f} Mu:{m:.4f} Sig:{s_ann:.4f} | R2: {r2:.3f} Sigma0: {popt[0]:.3f} Zoff: {popt[1]:.3f}\")\n",
- " except Exception as e:\n",
- " continue\n",
+ "# Step 2: Wrap the outer loop with tqdm\n",
+ "with tqdm(total=total_iterations, desc=\"Optimizing GARCH\") as pbar:\n",
+ " for b in beta_range:\n",
+ " for m in mu_range:\n",
+ " for s_ann in sigma_range:\n",
+ " # --- 2. Simulation Logic ---\n",
+ " # Using the updated function name and parameters\n",
+ " all_prices, _ = simulate_garch_vectorized(beta=b, mu_annual=m, sigma_annual=s_ann, num_samples=2000, N=2500)\n",
+ "\n",
+ " # --- 3. Process Windows ---\n",
+ " df_temp = analyze_and_save_windows(all_prices, save_files=False)\n",
+ "\n",
+ " if df_temp is not None and not df_temp.empty:\n",
+ " df_temp[\"var\"] = df_temp.sigma**2\n",
+ "\n",
+ " zmax = 0.6\n",
+ " delz = 0.05\n",
+ " nbins = int(2*zmax/delz + 1)\n",
+ " bins = np.linspace(-zmax, zmax, nbins)\n",
+ "\n",
+ " binned = (df_temp.assign(z_bin=pd.cut(df_temp.z, bins=bins, include_lowest=True))\n",
+ " .groupby('z_bin', observed=False)\n",
+ " .agg(z_mid=('z', 'mean'), var=('var', 'mean'))\n",
+ " .dropna())\n",
+ "\n",
+ " # --- 4. Curve Fitting & R2 ---\n",
+ " try:\n",
+ " if len(binned) >= 5:\n",
+ " popt = [0.2586, 0.0214] \n",
+ " fitted = qvar(binned.z_mid, popt[0], popt[1])\n",
+ " \n",
+ " ss_res = np.sum((binned[\"var\"] - fitted)**2)\n",
+ " ss_tot = np.sum((binned[\"var\"] - binned[\"var\"].mean())**2)\n",
+ " r2 = 1 - (ss_res / ss_tot)\n",
+ " \n",
+ " if r2 > best_r2:\n",
+ " best_r2 = r2\n",
+ " best_params = {\n",
+ " 'beta': b, 'mu': m, 'sigma': s_ann, \n",
+ " 'popt': popt, 'r2': r2\n",
+ " }\n",
+ " # Step 3: Optional - Update the bar description with the current best score\n",
+ " pbar.set_postfix({\"Best R2\": f\"{r2:.3f}\"})\n",
+ " \n",
+ " except Exception:\n",
+ " continue\n",
+ " \n",
+ " # Step 4: Advance the progress bar after each combination\n",
+ " pbar.update(1)\n",
"\n",
"# --- 5. Results Summary ---\n",
"print(\"-\" * 60)\n",
"if best_params:\n",
" print(\"OPTIMIZATION COMPLETE\")\n",
- " print(f\"Winner Lambda: {best_params['lam']:.4f}\")\n",
- " print(f\"Winner Mu: {best_params['mu']:.4f}\")\n",
- " print(f\"Winner Sigma: {best_params['sigma']:.4f}\")\n",
- " print(f\"Max R2: {best_params['r2']:.3f}\")\n",
+ " print(f\"Winner Beta: {best_params['beta']:.4f}\")\n",
+ " print(f\"Winner Mu: {best_params['mu']:.4f}\")\n",
+ " print(f\"Winner Sigma: {best_params['sigma']:.4f}\")\n",
+ " print(f\"Max R2: {best_params['r2']:.3f}\")"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 26,
+ "id": "f0e0f227",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Starting Parallel Optimization (125 combinations)...\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Grid Searching: 100%|██████████| 125/125 [00:56<00:00, 2.22it/s]\n"
+ ]
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "------------------------------------------------------------\n",
+ "OPTIMIZATION COMPLETE\n",
+ "Winner Beta (Persistence): 0.8000\n",
+ "Winner Alpha (Shock): 0.1900\n",
+ "Winner Mu: 0.0600\n",
+ "Winner Sigma: 0.4250\n",
+ "Max R2 score: 0.9974\n"
+ ]
+ }
+ ],
+ "source": [
+ "import pandas as pd\n",
+ "import numpy as np\n",
+ "from scipy.optimize import curve_fit\n",
+ "from tqdm import tqdm\n",
+ "from joblib import Parallel, delayed\n",
+ "import itertools\n",
+ "\n",
+ "# --- 1. Core Functions ---\n",
+ "def qvar(z, s0, zoff):\n",
+ " return (s0**2 + (z - zoff)**2 / 2)\n",
+ "\n",
+ "def evaluate_params(b, m, s_ann):\n",
+ " \"\"\" Worker function to evaluate a single parameter combination \"\"\"\n",
+ " try:\n",
+ " # 1. Simulate\n",
+ " # Note: Ensure simulate_garch_vectorized is defined in your environment\n",
+ " all_prices, _ = simulate_garch_vectorized(\n",
+ " beta=b, \n",
+ " mu_annual=m, \n",
+ " sigma_annual=s_ann, \n",
+ " num_samples=1000, # Reduced slightly for faster grid search\n",
+ " N=2500\n",
+ " )\n",
+ " \n",
+ " # 2. Process Windows\n",
+ " # Note: Ensure analyze_and_save_windows is defined in your environment\n",
+ " df_temp = analyze_and_save_windows(all_prices, save_files=False)\n",
+ " \n",
+ " if df_temp is None or df_temp.empty:\n",
+ " return None\n",
+ "\n",
+ " df_temp[\"var\"] = df_temp.sigma**2\n",
+ "\n",
+ " # 3. Binning Logic\n",
+ " zmax = 0.6\n",
+ " delz = 0.05\n",
+ " bins = np.linspace(-zmax, zmax, int(2*zmax/delz + 1))\n",
+ "\n",
+ " binned = (df_temp.assign(z_bin=pd.cut(df_temp.z, bins=bins, include_lowest=True))\n",
+ " .groupby('z_bin', observed=False)\n",
+ " .agg(z_mid=('z', 'mean'), var=('var', 'mean'))\n",
+ " .dropna())\n",
+ "\n",
+ " if len(binned) < 5:\n",
+ " return None\n",
+ "\n",
+ " # 4. R2 Calculation against target parabola\n",
+ " target_popt = [0.2586, 0.0214] \n",
+ " fitted = qvar(binned.z_mid, target_popt[0], target_popt[1])\n",
+ " \n",
+ " ss_res = np.sum((binned[\"var\"] - fitted)**2)\n",
+ " ss_tot = np.sum((binned[\"var\"] - binned[\"var\"].mean())**2)\n",
+ " r2 = 1 - (ss_res / ss_tot)\n",
+ " \n",
+ " return {'beta': b, 'mu': m, 'sigma': s_ann, 'r2': r2}\n",
+ " \n",
+ " except Exception:\n",
+ " return None\n",
+ "\n",
+ "# --- 2. Define Ranges and Grid ---\n",
+ "beta_range = np.linspace(0.7, 0.9, 5) # Changed lam to beta\n",
+ "mu_range = np.linspace(0.06, 0.8, 5)\n",
+ "sigma_range = np.linspace(0.4, 0.45, 5)\n",
+ "\n",
+ "# Create all combinations (The Grid)\n",
+ "param_grid = list(itertools.product(beta_range, mu_range, sigma_range))\n",
+ "\n",
+ "# --- 3. Parallel Execution ---\n",
+ "print(f\"Starting Parallel Optimization ({len(param_grid)} combinations)...\")\n",
+ "\n",
+ "# n_jobs=-1 uses all available CPU cores\n",
+ "results = Parallel(n_jobs=-1)(\n",
+ " delayed(evaluate_params)(b, m, s) for b, m, s in tqdm(param_grid, desc=\"Grid Searching\")\n",
+ ")\n",
+ "\n",
+ "# --- 4. Process Results ---\n",
+ "valid_results = [r for r in results if r is not None]\n",
+ "\n",
+ "print(\"-\" * 60)\n",
+ "if valid_results:\n",
+ " best_params = max(valid_results, key=lambda x: x['r2'])\n",
+ " print(\"OPTIMIZATION COMPLETE\")\n",
+ " print(f\"Winner Beta (Persistence): {best_params['beta']:.4f}\")\n",
+ " print(f\"Winner Alpha (Shock): {0.99 - best_params['beta']:.4f}\")\n",
+ " print(f\"Winner Mu: {best_params['mu']:.4f}\")\n",
+ " print(f\"Winner Sigma: {best_params['sigma']:.4f}\")\n",
+ " print(f\"Max R2 score: {best_params['r2']:.4f}\")\n",
"else:\n",
- " print(\"No valid fits were found. Try increasing simulation length N or widening parameter ranges.\")"
+ " print(\"No valid results found. Check simulation settings.\")"
]
},
{
"cell_type": "code",
- "execution_count": 34,
+ "execution_count": 29,
"id": "fd2d3d81",
"metadata": {},
"outputs": [
@@ -546,33 +706,34 @@
"output_type": "stream",
"text": [
"Starting Convergence Test...\n",
- "Fixed Params: Lam=0.8, Mu=0.0844, Sig=0.095\n",
+ "Fixed Params: Beta=0.8, Mu=0.06, Sig=0.425\n",
+ "Testing 20 different sample sizes...\n",
"------------------------------------------------------------\n",
- "Days: 100,000 | R2: 0.9701\n",
- "Days: 357,500 | R2: 0.9863\n",
- "Days: 615,000 | R2: 0.9916\n",
- "Days: 872,500 | R2: 0.9933\n",
- "Days: 1,130,000 | R2: 0.9944\n",
- "Days: 1,387,500 | R2: 0.9946\n",
- "Days: 1,645,000 | R2: 0.9947\n",
- "Days: 1,905,000 | R2: 0.9972\n",
- "Days: 2,162,500 | R2: 0.9967\n",
- "Days: 2,420,000 | R2: 0.9959\n",
- "Days: 2,677,500 | R2: 0.9956\n",
- "Days: 2,935,000 | R2: 0.9955\n",
- "Days: 3,192,500 | R2: 0.9950\n",
- "Days: 3,452,500 | R2: 0.9951\n",
- "Days: 3,710,000 | R2: 0.9948\n",
- "Days: 3,967,500 | R2: 0.9966\n",
- "Days: 4,225,000 | R2: 0.9962\n",
- "Days: 4,482,500 | R2: 0.9962\n",
- "Days: 4,740,000 | R2: 0.9963\n",
- "Days: 5,000,000 | R2: 0.9967\n"
+ "Samples: 40 | Total Days: 100,000 | R²: 0.9662\n",
+ "Samples: 143 | Total Days: 357,500 | R²: 0.9853\n",
+ "Samples: 246 | Total Days: 615,000 | R²: 0.9883\n",
+ "Samples: 349 | Total Days: 872,500 | R²: 0.9899\n",
+ "Samples: 452 | Total Days: 1,130,000 | R²: 0.9942\n",
+ "Samples: 555 | Total Days: 1,387,500 | R²: 0.9971\n",
+ "Samples: 658 | Total Days: 1,645,000 | R²: 0.9970\n",
+ "Samples: 762 | Total Days: 1,905,000 | R²: 0.9963\n",
+ "Samples: 865 | Total Days: 2,162,500 | R²: 0.9967\n",
+ "Samples: 968 | Total Days: 2,420,000 | R²: 0.9973\n",
+ "Samples: 1071 | Total Days: 2,677,500 | R²: 0.9974\n",
+ "Samples: 1174 | Total Days: 2,935,000 | R²: 0.9977\n",
+ "Samples: 1277 | Total Days: 3,192,500 | R²: 0.9976\n",
+ "Samples: 1381 | Total Days: 3,452,500 | R²: 0.9970\n",
+ "Samples: 1484 | Total Days: 3,710,000 | R²: 0.9975\n",
+ "Samples: 1587 | Total Days: 3,967,500 | R²: 0.9972\n",
+ "Samples: 1690 | Total Days: 4,225,000 | R²: 0.9972\n",
+ "Samples: 1793 | Total Days: 4,482,500 | R²: 0.9975\n",
+ "Samples: 1896 | Total Days: 4,740,000 | R²: 0.9973\n",
+ "Samples: 2000 | Total Days: 5,000,000 | R²: 0.9967\n"
]
},
{
"data": {
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",
+ "image/png": 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"text/plain": [
""
]
@@ -587,9 +748,9 @@
"import matplotlib.pyplot as plt\n",
"\n",
"# --- 1. Fixed Parameters ---\n",
- "sigma_fixed = 0.095\n",
- "mu_fixed = 0.0844\n",
- "lam_fixed = 0.8\n",
+ "sigma_fixed = 0.425\n",
+ "mu_fixed = 0.06\n",
+ "beta_fixed = 0.8 # Standard GARCH nomenclature (formerly lam)\n",
"N_per_sample = 2500\n",
"\n",
"# Range of num_samples to test (from 40 up to 2000)\n",
@@ -598,18 +759,20 @@
"results = []\n",
"\n",
"print(f\"Starting Convergence Test...\")\n",
- "print(f\"Fixed Params: Lam={lam_fixed}, Mu={mu_fixed}, Sig={sigma_fixed}\")\n",
+ "print(f\"Fixed Params: Beta={beta_fixed}, Mu={mu_fixed}, Sig={sigma_fixed}\")\n",
+ "print(f\"Testing {len(sample_sizes)} different sample sizes...\")\n",
"print(\"-\" * 60)\n",
"\n",
"for num_s in sample_sizes:\n",
" # 2. Simulation\n",
- " # Using the vectorized function for speed\n",
+ " # Using the updated vectorized function with beta and omega fix\n",
" all_prices, _ = simulate_garch_vectorized(\n",
- " lam=lam_fixed, \n",
+ " beta=beta_fixed, \n",
" mu_annual=mu_fixed, \n",
" sigma_annual=sigma_fixed, \n",
" num_samples=num_s, \n",
- " N=N_per_sample\n",
+ " N=N_per_sample,\n",
+ " seed=42 # Seeded for consistent convergence comparisons\n",
" )\n",
"\n",
" # 3. Process Windows\n",
@@ -638,12 +801,13 @@
" \n",
" total_days = num_s * N_per_sample\n",
" results.append({'total_days': total_days, 'r2': r2})\n",
- " print(f\"Days: {total_days:9,} | R2: {r2:.4f}\")\n",
+ " \n",
+ " # Print result for each number instead of using a progress bar\n",
+ " print(f\"Samples: {num_s:4} | Total Days: {total_days:9,} | R²: {r2:.4f}\")\n",
"\n",
"# --- 5. Visualization ---\n",
"res_df = pd.DataFrame(results)\n",
"\n",
- "# Plot the actual R2 data\n",
"plt.figure(figsize=(10, 6))\n",
"plt.plot(res_df['total_days'], res_df['r2'], marker='o', linestyle='-', color='teal', linewidth=2)\n",
"\n",
@@ -655,7 +819,7 @@
"plt.axhline(y=1.0, color='red', linestyle='-', alpha=0.3, label='Perfect Fit (1.0)')\n",
"\n",
"# Formatting\n",
- "plt.title(f'R² Convergence Analysis\\n(λ={lam_fixed}, μ={mu_fixed}, σ={sigma_fixed})', fontsize=14)\n",
+ "plt.title(f'R² Convergence Analysis\\n(β={beta_fixed}, μ={mu_fixed}, σ={sigma_fixed})', fontsize=14)\n",
"plt.xlabel('Total Sample Size (Total Days)', fontsize=12)\n",
"plt.ylabel('R² Score', fontsize=12)\n",
"plt.grid(True, alpha=0.3)\n",
diff --git a/submissions/tingjun2/simulated_prices.csv b/submissions/tingjun2/simulated_prices.csv
index 350669a..90d913e 100644
--- a/submissions/tingjun2/simulated_prices.csv
+++ b/submissions/tingjun2/simulated_prices.csv
@@ -1,100001 +1,100001 @@
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