change quarter date for hedge funds
This commit is contained in:
MuslemRahimi
parent
5985c54c77
commit
b406a53f68
@ -62,7 +62,8 @@ crypto_con.close()
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load_dotenv()
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api_key = os.getenv('FMP_API_KEY')
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quarter_date = '2024-09-30'
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quarter_date = '2024-06-30'
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if os.path.exists("backup_db/institute.db"):
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@ -27,7 +27,7 @@ warnings.filterwarnings("ignore", category=RuntimeWarning, message="invalid valu
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start_date = datetime(2015, 1, 1).strftime("%Y-%m-%d")
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end_date = datetime.today().strftime("%Y-%m-%d")
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quarter_date = '2024-09-30'
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quarter_date = '2024-06-30'
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if os.path.exists("backup_db/stocks.db"):
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@ -3937,7 +3937,7 @@ async def get_next_earnings(data:TickerData, api_key: str = Security(get_api_key
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res = {}
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redis_client.set(cache_key, orjson.dumps(res))
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redis_client.expire(cache_key,3600*3600)
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redis_client.expire(cache_key,5*60)
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return res
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@ -3955,7 +3955,7 @@ async def get_surprise_earnings(data:TickerData, api_key: str = Security(get_api
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res = {}
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redis_client.set(cache_key, orjson.dumps(res))
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redis_client.expire(cache_key,15*60)
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redis_client.expire(cache_key,5*60)
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return res
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219
app/support.py
219
app/support.py
@ -2,6 +2,7 @@ import pandas as pd
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import numpy as np
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import ujson
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import matplotlib.pyplot as plt
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from matplotlib.colors import LinearSegmentedColormap
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from scipy.stats import norm
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from datetime import datetime, date, timedelta
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from benzinga import financial_data
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@ -43,7 +44,7 @@ query_template = """
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"""
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ticker = 'SPY'
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ticker = 'NVDA'
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end_date = date.today()
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start_date = end_date - timedelta(1)
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end_date_str = end_date.strftime('%Y-%m-%d')
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@ -57,9 +58,6 @@ volatility = calculate_volatility(df_price)
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print(start_date, end_date)
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print('volatility', volatility)
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stock_con.close()
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etf_con.close()
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def get_data(ticker):
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res_list = []
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page = 0
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@ -89,32 +87,34 @@ print(len(ticker_data))
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def calculate_option_greeks(S, K, T, r, sigma, option_type='CALL'):
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"""
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Calculate option Greeks using Black-Scholes formula
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Calculate option Greeks using Black-Scholes formula with improved accuracy
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S: Current stock price
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K: Strike price
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T: Time to expiration (in years)
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r: Risk-free rate
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sigma: Volatility
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"""
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if T <= 0:
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if T <= 0 or sigma <= 0 or S <= 0:
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return 0, 0
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d1 = (np.log(S / K) + (r + 0.5 * sigma ** 2) * T) / (sigma * np.sqrt(T))
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#d2 = d1 - sigma * np.sqrt(T)
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try:
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d1 = (np.log(S / K) + (r + 0.5 * sigma ** 2) * T) / (sigma * np.sqrt(T))
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d2 = d1 - sigma * np.sqrt(T)
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if option_type == 'CALL':
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delta = norm.cdf(d1)
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#gamma = norm.pdf(d1) / (S * sigma * np.sqrt(T))
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else: # PUT
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delta = norm.cdf(d1) - 1 #-norm.cdf(-d1)
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#gamma = norm.pdf(d1) / (S * sigma * np.sqrt(T))
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gamma = norm.pdf(d1) / (S * sigma * np.sqrt(T)) if S > 0 and sigma > 0 and np.sqrt(T) > 0 else 0
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if option_type == 'CALL':
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delta = norm.cdf(d1)
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gamma = norm.pdf(d1) / (S * sigma * np.sqrt(T))
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else: # PUT
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delta = -norm.cdf(-d1)
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gamma = norm.pdf(d1) / (S * sigma * np.sqrt(T))
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return delta, gamma
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return delta, gamma
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except:
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return 0, 0
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def process_options_data(df):
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def process_options_data_by_expiry(df):
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"""
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Process options data and calculate DEX and GEX
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Process options data with separate calculations for each expiration date
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"""
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# Convert data types
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df['strike_price'] = pd.to_numeric(df['strike_price'])
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@ -123,14 +123,13 @@ def process_options_data(df):
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df['underlying_price'] = pd.to_numeric(df['underlying_price'])
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df['date_expiration'] = pd.to_datetime(df['date_expiration'])
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df['date'] = pd.to_datetime(df['date'])
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df['price'] = pd.to_numeric(df['price'])
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# Calculate time to expiration in years
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df['T'] = (df['date_expiration'] - df['date']).dt.days / 365.0
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# Parameters for calculations
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risk_free_rate = 0.05 # Current approximate risk-free rate
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# Calculate historical volatility (or you could use implied volatility if available)
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sigma = volatility #df['underlying_price'].pct_change().std() * np.sqrt(252) if len(df) > 30 else 0.3
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# Use current risk-free rate
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risk_free_rate = 0.0525
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# Calculate Greeks for each option
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greeks = df.apply(lambda row: calculate_option_greeks(
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@ -138,114 +137,130 @@ def process_options_data(df):
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row['strike_price'],
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row['T'],
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risk_free_rate,
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sigma,
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volatility,
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row['put_call']
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), axis=1)
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df['delta'], df['gamma'] = zip(*greeks)
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# Calculate DEX (Delta Exposure) and GEX (Gamma Exposure)
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# Convert volume to float if it's not already
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df['volume'] = df['volume'].astype(int)
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df['open_interest'] = df['open_interest'].astype(float)
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# Get price per contract
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df['price'] = pd.to_numeric(df['price'])
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# Calculate position values
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contract_multiplier = 100 # Standard option contract multiplier
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df['position_value'] = df['price'] * df['open_interest'] * contract_multiplier
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# Calculate exposures
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df['gex'] = df['gamma'] * df['volume'] * contract_multiplier #df['gamma'] * df['open_interest'] * df['volume'] * df['underlying_price']
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df['dex'] = df['delta'] * df['volume'] * contract_multiplier * df['underlying_price'] * 0.01 #df['delta'] * df['volume'] * df['underlying_price'] *0.01
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contract_multiplier = 100
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df['delta_exposure'] = (df['delta'] * df['volume'] * contract_multiplier *
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df['underlying_price'])
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# Separate calls and puts
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df['option_type'] = np.where(df['put_call'] == 'CALL', 'call', 'put')
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return df
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def plot_option_exposure(df, current_price):
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def plot_delta_exposure_by_expiry(df, current_price):
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"""
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Create visualization of DEX and GEX profiles with focused y-axis
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Create a visualization similar to the screenshot with delta exposure by expiration date
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"""
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plt.style.use('dark_background')
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fig, ax = plt.subplots(figsize=(12, 8))
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fig, ax = plt.subplots(figsize=(15, 12))
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# Aggregate exposures by strike price
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dex_by_strike = df.groupby('strike_price')['dex'].sum().reset_index()
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gex_by_strike = df.groupby('strike_price')['gex'].sum().reset_index()
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# Create custom colormap for calls and puts
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call_colors = ['#90EE90', '#32CD32', '#228B22'] # Light to dark green
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put_colors = ['#FFB6C1', '#DC143C', '#8B0000'] # Light to dark red
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# Filter out strikes with no significant exposure
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significant_exposure = abs(dex_by_strike['dex']) > abs(dex_by_strike['dex']).max() * 0.01
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min_strike = dex_by_strike[significant_exposure]['strike_price'].min()
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max_strike = dex_by_strike[significant_exposure]['strike_price'].max()
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# Get unique strike prices and expiration dates
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strike_prices = sorted(df['strike_price'].unique())
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expiry_dates = sorted(df['date_expiration'].unique())
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# Add some padding to the range
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strike_padding = (max_strike - min_strike) * 0.1
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y_min = max(min_strike - strike_padding, dex_by_strike['strike_price'].min())
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y_max = min(max_strike + strike_padding, dex_by_strike['strike_price'].max())
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# Create y-axis ticks for strike prices
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y_ticks = np.arange(len(strike_prices))
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# Plot DEX bars
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positive_dex = dex_by_strike[dex_by_strike['dex'] > 0]
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negative_dex = dex_by_strike[dex_by_strike['dex'] <= 0]
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# Calculate total exposure for each strike and type
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total_exposure = pd.DataFrame()
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ax.barh(positive_dex['strike_price'], positive_dex['dex'],
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color='green', alpha=0.7, label='Positive DEX')
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ax.barh(negative_dex['strike_price'], negative_dex['dex'],
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color='#964B00', alpha=0.7, label='Negative DEX')
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for expiry in expiry_dates:
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expiry_data = df[df['date_expiration'] == expiry]
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# Plot GEX profile
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ax.plot(gex_by_strike['gex'], gex_by_strike['strike_price'],
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color='yellow', label='GEX Profile', linewidth=2)
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# Process calls
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calls = expiry_data[expiry_data['put_call'] == 'CALL']
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call_exposure = calls.groupby('strike_price')['delta_exposure'].sum()
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# Calculate and plot support/resistance levels
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significant_gex = gex_by_strike[abs(gex_by_strike['gex']) > abs(gex_by_strike['gex']).mean()]
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resistance_level = significant_gex[significant_gex['strike_price'] > current_price]['strike_price'].min()
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support_level = significant_gex[significant_gex['strike_price'] < current_price]['strike_price'].max()
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# Process puts
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puts = expiry_data[expiry_data['put_call'] == 'PUT']
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put_exposure = puts.groupby('strike_price')['delta_exposure'].sum()
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# Add reference lines
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if pd.notna(resistance_level):
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ax.axhline(y=resistance_level, color='red', linestyle='--', alpha=0.5,
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label=f'Call Resistance: {resistance_level:.1f}')
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if pd.notna(support_level):
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ax.axhline(y=support_level, color='green', linestyle='--', alpha=0.5,
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label=f'Put Support: {support_level:.1f}')
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ax.axhline(y=current_price, color='white', linestyle='--', alpha=0.5,
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label=f'Spot Price: {current_price:.1f}')
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# Plot calls (positive x-axis)
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if not call_exposure.empty:
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ax.barh(y_ticks, call_exposure.reindex(strike_prices).fillna(0),
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alpha=0.7, left=total_exposure.get('calls', 0),
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color=call_colors[expiry_dates.tolist().index(expiry) % len(call_colors)],
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height=0.8)
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# Calculate and plot HVL
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hvl = dex_by_strike['strike_price'][abs(dex_by_strike['dex']).idxmin()]
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ax.axhline(y=hvl, color='gray', linestyle='--', alpha=0.5,
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label=f'HVL: {hvl:.1f}')
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# Plot puts (negative x-axis)
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if not put_exposure.empty:
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ax.barh(y_ticks, put_exposure.reindex(strike_prices).fillna(0),
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alpha=0.7, left=total_exposure.get('puts', 0),
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color=put_colors[expiry_dates.tolist().index(expiry) % len(put_colors)],
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height=0.8)
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# Set y-axis limits to focus on relevant region
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ax.set_ylim(y_min, y_max)
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# Update total exposure
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total_exposure['calls'] = total_exposure.get('calls', 0) + call_exposure.reindex(strike_prices).fillna(0)
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total_exposure['puts'] = total_exposure.get('puts', 0) + put_exposure.reindex(strike_prices).fillna(0)
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# Customize the plot
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ax.set_title(f'Net DEX All Expirations for {df["ticker"].iloc[0]}\nTimestamp: {df["date"].iloc[0]}', pad=20)
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ax.set_xlabel('Exposure (Contract-Adjusted)')
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ax.set_ylabel('Strike Price')
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# Add strike price labels
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ax.set_yticks(y_ticks)
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ax.set_yticklabels([f'${price:.2f}' for price in strike_prices])
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# Add current price line
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current_price_idx = np.searchsorted(strike_prices, current_price)
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ax.axhline(y=current_price_idx, color='red', linestyle='--', alpha=0.5,
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label=f'Current Price: ${current_price:.2f}')
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# Format x-axis
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ax.xaxis.set_major_formatter(plt.FuncFormatter(
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lambda x, p: f'${abs(x/1e6):.1f}M' if abs(x) >= 1e6 else f'${abs(x/1e3):.1f}K'))
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# Add labels and title
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ax.set_title(f'Delta Hedging Exposure by Strike and Expiration\n{df["ticker"].iloc[0]}',
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pad=20)
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ax.set_xlabel('Delta Exposure ($)')
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ax.set_ylabel('Strike Price ($)')
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# Add grid
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ax.grid(True, alpha=0.2)
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ax.legend(bbox_to_anchor=(1.05, 1), loc='upper left')
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# Format axis
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ax.xaxis.set_major_formatter(plt.FuncFormatter(lambda x, p: f'{x/1e6:.1f}B' if abs(x) >= 1e6 else f'{x/1e3:.1f}M'))
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# Add legend for expiration dates
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legend_elements = []
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for i, expiry in enumerate(expiry_dates):
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days_to_expiry = (expiry - df['date'].iloc[0]).days
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legend_elements.append(plt.Rectangle((0,0), 1, 1,
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fc=call_colors[i % len(call_colors)],
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alpha=0.7,
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label=f'Exp: {expiry.strftime("%Y-%m-%d")} ({days_to_expiry}d)'))
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ax.legend(handles=legend_elements, loc='center left', bbox_to_anchor=(1, 0.5))
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plt.tight_layout()
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return fig
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# Use the functions with your data
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df = pd.DataFrame(ticker_data)
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processed_df = process_options_data(df)
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current_price = float(df['underlying_price'].iloc[0])
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fig = plot_option_exposure(processed_df, current_price)
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plt.show()
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# Main execution
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if __name__ == "__main__":
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# Assuming we have the data loaded in ticker_data
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df = pd.DataFrame(ticker_data)
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# Print analysis
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print("\nKey Levels Analysis:")
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dex_by_strike = processed_df.groupby('strike_price')['dex'].sum()
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gex_by_strike = processed_df.groupby('strike_price')['gex'].sum()
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if not df.empty:
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# Process the data
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processed_df = process_options_data_by_expiry(df)
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current_price = float(df['underlying_price'].iloc[0])
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print(f"Largest DEX Positive: Strike ${dex_by_strike.idxmax():.2f} (${dex_by_strike.max()/1e6:.2f}M)")
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print(f"Largest DEX Negative: Strike ${dex_by_strike.idxmin():.2f} (${dex_by_strike.min()/1e6:.2f}M)")
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print(f"Largest GEX: Strike ${gex_by_strike.idxmax():.2f} (${gex_by_strike.max()/1e6:.2f}M)")
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print(f"Net DEX: ${dex_by_strike.sum()/1e6:.2f}M")
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print(f"Net GEX: ${gex_by_strike.sum()/1e6:.2f}M")
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# Create and show the plot
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fig = plot_delta_exposure_by_expiry(processed_df, current_price)
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plt.show()
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# Print summary statistics
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print("\nDelta Exposure Summary:")
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total_call_exposure = processed_df[processed_df['put_call'] == 'CALL']['delta_exposure'].sum()
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total_put_exposure = processed_df[processed_df['put_call'] == 'PUT']['delta_exposure'].sum()
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net_exposure = total_call_exposure + total_put_exposure
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print(f"Total Call Delta Exposure: ${total_call_exposure/1e6:.2f}M")
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print(f"Total Put Delta Exposure: ${total_put_exposure/1e6:.2f}M")
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print(f"Net Delta Exposure: ${net_exposure/1e6:.2f}M")
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else:
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print("No data available for analysis")
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