Thesis: removing invalid Todos

documents/thesis/chapters/grand_characterisation.tex

@@ -38,18 +38,16 @@ This chapter starts an investigation into these systematic delays within \gls{GR
 
 % ADC
 At the base of every single antenna, a \gls{DU} is mounted.
-%The \gls{DU} (see Figure~\ref{fig:grand_du}), at the base of every single antenna, is the workhorse of \gls{GRAND}.\Todo{rephrase}
 Its protective encasing has three inputs to which the different polarisations of the antenna are connected.
 These inputs are connected to their respective filterchains, leaving a fourth filterchain as spare.
 Each filterchain bandpasses the signal between $30\MHz$ and $200\MHz$.
 Finally, the signals are digitised by a four channel 14-bit \gls{ADC} sampling at $500\MHz$.
 %The input voltage ranges from $-900\mV$ to $+900\mV$.
-In our setup, the channels are read out after one of two internal ``monitoring'' triggers fire.
-%The ten-second trigger (TD) is linked to the \gls{1PPS} of the \gls{GNSS} chip.
+In our setup, the channels are read out after one of two internal ``monitoring'' triggers fire with the ten-second trigger (TD) linked to the \gls{1PPS} of the \gls{GNSS} chip and the other (MD) a variable randomising trigger.
 \\
 
 % timestamp = GPS + local oscillator
-%The \gls{DU} timestamps an event using a combination of the 1\gls{PPS} of a Trimble ICM 360 \gls{GNSS} chip\Todo{ref?} and counting the local oscillator running at $500\MHz$.
+%The \gls{DU} timestamps an event using a combination of the 1\gls{PPS} of a Trimble ICM 360 \gls{GNSS} chip and counting the local oscillator running at $500\MHz$.
 %At trigger time, the counter value is stored to obtain a timing accuracy of roughly $2\ns$.
 %The counter is also used to correct for fluctuating intervals of the 1\gls{PPS} by storing and resetting it at each incoming 1\gls{PPS}.
 

documents/thesis/chapters/single_sine_interferometry.tex

@@ -77,7 +77,6 @@ Note that the period mismatch term $\Delta k_{ij}$ in \eqref{eq:synchro_mismatch
 %		\includegraphics[width=\textwidth]{beacon/08_beacon_sync_synchronised_period_alignment.pdf}
 %		\caption{
 %			Lifting period degeneracy ($k=n-m=7$ periods) using the optimal overlap between impulsive signals.
-%			\protect\Todo{note misaligned overlap due to different locations}
 %		}
 %		\label{fig:beacon_sync:period_alignment}
 %	\end{subfigure}
@@ -91,10 +90,6 @@ Note that the period mismatch term $\Delta k_{ij}$ in \eqref{eq:synchro_mismatch
 %		\subref{fig:beacon_sync:period_alignment}: Expecting the impulsive signals to come from the same source, the overlap between the two impulsive signals is used to lift the period degeneracy ($k=n-m$).
 %	}
 %	\label{fig:beacon_sync:sine}
-%	\protect\Todo{
-%		Redo figure without xticks and spines,
-%		rename $\Delta \tClockPhase$
-%	}
 \end{figure}%>>>
 
 % Same transmitter / Static setup
@@ -253,7 +248,6 @@ At each location, after removing propagation delays, each waveform and the refer
 \footnote{%<<<
 	Note that one could use a correlation method instead of a maximum to select the best time delay.
 	However, for simplicity and ease of computation, this has not been implemented.
-%\Todo{incomplete p}
 %As shown in Figure~\ref{fig:single:annotated_full_waveform}, the air shower signal has a length in the order of a few nanoseconds.
 %Since it is this peak that is of interest, it would have been possible to cut the waveforms such to only correlate the peaks.
 } %>>>
@@ -346,7 +340,7 @@ The restriction of the possible delays is therefore important to limit the numbe
 \\
 
 % fall in local extremum, maximum
-In this analysis, the initial grid is defined as $8^\circ$ wide around the true axis.\Todo{why?}
+In this analysis, the initial grid is defined as $8^\circ$ wide around the true axis.
 As the number of computations scales linearly with the number of grid points ($N = N_x N_y$), it is favourable to minimise the number of grid locations.
 Unfortunately, the above process has been observed to fall into local maxima when a too coarse initial grid ($N_x < 13$ at $X=400\,\mathrm{g/cm^2}$) was used while restricting the time delays to $\left| k \right| \leq 3$.
 \\