deploy: phasorpy/phasorpy@fd54e1c

Author: cgohlke

docs/main/_downloads/18de1ed1105dda1f0c5220a278448c20/phasorpy_phasor_from_lifetime.zip

@@ -65,7 +65,7 @@
       "cell_type": "markdown",
       "metadata": {},
       "source": [
-        "The figure demonstrates:\n\n- **single exponential lifetimes** $\\tau_{i}$ correspond to\n  phasor coordinates on the **universal semicircle**.\n- the **phasor coordinates** $G$ and $S$ of a mixture of\n  two components with single-exponential lifetimes, weighted by their\n  fractional intensities $\\alpha_{i}$, lie on a line between the\n  phasor coordinates of the single components.\n- the **phase** $\\varphi$ of the phasor coordinates $G$ and\n  $S$ is the angle of the phasor coordinates with respect to the\n  origin.\n- the **modulation** $M$ of the phasor coordinates $G$ and\n  $S$ is the distance from the origin to the phasor coordinates.\n- the **apparent single lifetime from phase** $\\tau_{\\varphi}$\n  of the component mixture is the single exponential lifetime corresponding\n  to the intersection of the universal circle with a line through the origin\n  and the phasor coordinates $G$ and $S$.\n- the **apparent single lifetime from modulation** $\\tau_{M}$\n  of the component mixture is the single exponential lifetime corresponding\n  to the intersection of the universal circle with a circle around the origin\n  of radius equal to the modulation $M$.\n- the **normal lifetime** $\\tau_{N}$ of the component mixture\n  is the single exponential lifetime corresponding to the nearest point on\n  the universal circle to the phasor coordinates $G$ and $S$,\n  which is the intersection of the universal circle with the line through the\n  center of the universal circle and the phasor coordinates $G$ and\n  $S$.\n\n"
+        "The figure demonstrates:\n\n- **single exponential lifetimes** $\\tau_{i}$ correspond to\n  phasor coordinates on the **universal semicircle**.\n- the **phasor coordinates** $G$ and $S$ of a mixture of\n  two components with single-exponential lifetimes, weighted by their\n  **fractional intensities** $\\alpha_{i}$, lie on a line between the\n  phasor coordinates of the single components.\n- the **phase** $\\varphi$ of the phasor coordinates $G$ and\n  $S$ is the angle of the phasor coordinates with respect to the\n  origin.\n- the **modulation** $M$ of the phasor coordinates $G$ and\n  $S$ is the distance from the origin to the phasor coordinates.\n- the **apparent single lifetime from phase** $\\tau_{\\varphi}$\n  of the component mixture is the single exponential lifetime corresponding\n  to the intersection of the universal circle with a line through the origin\n  and the phasor coordinates $G$ and $S$.\n- the **apparent single lifetime from modulation** $\\tau_{M}$\n  of the component mixture is the single exponential lifetime corresponding\n  to the intersection of the universal circle with a circle around the origin\n  of radius equal to the modulation $M$.\n- the **normal lifetime** $\\tau_{N}$ of the component mixture\n  is the single exponential lifetime corresponding to the nearest point on\n  the universal circle to the phasor coordinates $G$ and $S$,\n  which is the intersection of the universal circle with the line through the\n  center of the universal circle and the phasor coordinates $G$ and\n  $S$.\n\n"
       ]
     },
     {