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Update app.py
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app.py
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@@ -26,7 +26,7 @@ with st.sidebar.expander("Ticker and Date Settings", expanded=True):
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# Wrapping parameter settings in an expander
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with st.sidebar.expander("Parameter Settings", expanded=True):
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time_horizon = st.slider('Time Horizon (Days)', min_value=1, max_value=60, value=30, help="Set the number of days into the future for which you want to estimate asset prices.")
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std_multipliers = st.multiselect('Select Std Multipliers', [1, 1.25, 1.5, 1.75, 2], default=[1, 1.25, 1.5], help="Choose the standard deviation multipliers to calculate future price ranges.")
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rolling_window = st.slider('Rolling Window (Days)', min_value=10, max_value=90, value=30, step=5, help="Set the number of days to use for calculating rolling volatility.")
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@@ -36,11 +36,6 @@ The predictions are based on historical volatility, calculated from the asset's
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You can adjust the time horizon and standard deviation multipliers to see how the expected price range changes.
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""")
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# Display the main formula with clear, basic LaTeX
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st.latex(r'''
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P_t = P_0 \times e^{\sigma \times \sqrt{t} \times z}
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''')
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with st.expander("Click here to read more about the methodology", expanded=False):
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st.latex(r'''
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P_t = P_0 \times e^{\sigma \times \sqrt{t} \times z}
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# Wrapping parameter settings in an expander
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with st.sidebar.expander("Parameter Settings", expanded=True):
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time_horizon = st.slider('Time Horizon (Days)', min_value=1, max_value=60, value=30, help="Set the number of days into the future for which you want to estimate asset prices.")
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std_multipliers = st.multiselect('Select Std Multipliers', [1, 1.25, 1.5, 1.75, 2,2.25,2.5,2.75,3], default=[1, 1.25, 1.5, 1.75], help="Choose the standard deviation multipliers to calculate future price ranges.")
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rolling_window = st.slider('Rolling Window (Days)', min_value=10, max_value=90, value=30, step=5, help="Set the number of days to use for calculating rolling volatility.")
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You can adjust the time horizon and standard deviation multipliers to see how the expected price range changes.
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""")
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with st.expander("Click here to read more about the methodology", expanded=False):
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st.latex(r'''
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P_t = P_0 \times e^{\sigma \times \sqrt{t} \times z}
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