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-1015,7 +1015,7 @@ " resonances=[p.latex],\n", " coupling_pattern=r\"\\\\beta\",\n", " )\n", - " for symbol, resonances in create_dynamics_symbol.collected_symbols.items()\n", + " for resonances in create_dynamics_symbol.collected_symbols.values()\n", " for p, _ in resonances\n", "}" ] @@ -1034,7 +1034,7 @@ " resonances=[p.latex],\n", " coupling_pattern=r\"\\\\beta\",\n", " )\n", - " for symbol, resonances in create_dynamics_symbol.collected_symbols.items()\n", + " for resonances in create_dynamics_symbol.collected_symbols.values()\n", " for p, _ in resonances\n", "}" ] @@ -1191,7 +1191,7 @@ " resonances=[p.latex],\n", " coupling_pattern=r\"\\\\beta\",\n", " )\n", - " for symbol, resonances in create_dynamics_symbol.collected_symbols.items()\n", + " for resonances in create_dynamics_symbol.collected_symbols.values()\n", " for p, _ in resonances\n", "}\n", "total_dynamics_fvector = dynamics_func_fvector(plot_data)\n", @@ -1202,7 +1202,7 @@ " resonances=[p.latex],\n", " 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In an amplitude analysis, the PDFs are the _normalized_ intensity functions for each partial wave:\n", "\n", - "$$f(x_i;\\vec{\\theta}) = \\frac{I(x_i;\\vec{\\theta})}{\\int I(\\vec{x};\\vec{\\theta})\\,\\mathrm{d}\\vec{x}}\\,.$$ \n", + "$$f(x_i;\\vec{\\theta}) = \\frac{I(x_i;\\vec{\\theta})}{\\int I(\\vec{x};\\vec{\\theta})\\,\\mathrm{d}\\vec{x}}\\,.$$\n", "\n", "The variables $\\vec{x}_i$ now represent the Mandelstam variables and the decay and production angles of each event $i$. With this expression for $f$, we can rewrite the NLL function as\n", "\n", @@ -138,8 +139,8 @@ "Since the second term integrates over all phase-space points, it is independent of $x_i$ and can be approximated using Monte Carlo integration:\n", "\n", "$$\n", - "\\int I(\\vec{x} \\,; \\vec{\\theta}) \\, d\\vec{x} = \n", - "c^{\\dagger} \\cdot \\frac{1}{N_{\\mathrm{MC}}} \\sum_{j=1}^{N_{\\mathrm{MC}}} I(\\vec{x}_j^{\\mathrm{MC}} \\,; \\vec{\\theta}) \\cdot c \n", + "\\int I(\\vec{x} \\,; \\vec{\\theta}) \\, d\\vec{x} =\n", + "c^{\\dagger} \\cdot \\frac{1}{N_{\\mathrm{MC}}} \\sum_{j=1}^{N_{\\mathrm{MC}}} I(\\vec{x}_j^{\\mathrm{MC}} \\,; \\vec{\\theta}) \\cdot c\n", "\\cdot \\left( \\int d\\vec{x} \\right)\n", "\\,.\n", "$$\n", @@ -370,7 +371,7 @@ " parameter_defaults = {\n", " meson_radius: 1,\n", " }\n", - " return form_factor, parameter_defaults\n", + " return form_factor, parameter_defaults # ty:ignore[invalid-return-type]\n", "\n", "\n", "def _generate_mass_symbol(state: State | 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