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Added Tao spin_map_ptc.NNNNNN datum.
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DavidSagan committed Sep 27, 2024
1 parent 22ddafa commit 1c4dfe6
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2 changes: 1 addition & 1 deletion bmad/doc/coordinates.tex
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Expand Up @@ -4,7 +4,7 @@ \chapter{Coordinates}

\vspace*{-0.3in}
\bmad uses three coordinate systems as illustrated in \fig{f:coords}. First, the \vn{global} (also
called ``\vn{floor}'') coordinates are independent of the accelerator. Thus such things as the
called ``\vn{floor}'') coordinates are independent of the accelerator. Such things as the
building the accelerator is in may be described using \vn{global} coordinates.

It is not convenient to describe the position of the beam using the \vn{global} coordinate system so
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2 changes: 1 addition & 1 deletion bmad/doc/cover-page.tex
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Expand Up @@ -3,7 +3,7 @@

\begin{flushright}
\large
Revision: September 13, 2024 \\
Revision: September 24, 2024 \\
\end{flushright}

\pdfbookmark[0]{Preamble}{Preamble}
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17 changes: 8 additions & 9 deletions bmad/doc/elements.tex
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Expand Up @@ -760,16 +760,15 @@ \section{Bends: Rbend and Sbend}
bends, the \vn{l_sagitta} parameter will be set to the sagitta length (The sagitta is the distance
from the midpoint of the arc to the midpoint of the chord). \vn{l_sagitta} can be negative and will have
the same sign as the \vn{g} parameter.

The \vn{l_rectangle} parameter is the ``rectangular'' length. See the documentation on the \vn{fiducial_pt}
parameter above.
%
item[l_rectangle] \Newline
The ``rectangular length'' is the distance between the entrance and exit points along the $s$ axis
defined by the setting of \vn{fiducial_pt}. \fig{f:rbend} shows \vn{l_rectangle} for
\vn{fiducial_pt} set to \vn{entrance_end}. If \vn{fiducial_pt} is set to \vn{none} or \vn{center},
\vn{l_rectangle} is the same as the chord length. If \vn{fiducial_pt} is set to \vn{entrance_end}
or \vn{exit_end} the rectangular length will be $\rho \sin\alpha$.
\item[l_rectangle] \Newline
The \vn{l_rectangle} parameter is the ``rectangular'' length defined to be the distance between the
entrance and exit points. The coordinate system used for the calculation is defined by the setting
of \vn{fiducial_pt}. \fig{f:rbend} shows \vn{l_rectangle} for \vn{fiducial_pt} set to
\vn{entrance_end} (the coordinate system corresponds to the entrance coordinate system of the bend).
In this case, and in the case where \vn{fiducial_pt} is set to \vn{exit_end}, the rectangular
length will be $\rho \sin\alpha$. If \vn{fiducial_pt} is set to \vn{none} or \vn{center},
\vn{l_rectangle} is the same as the chord length.
%
\index{ref_tilt}
\item[ref_tilt] \Newline
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2 changes: 1 addition & 1 deletion tao/code/tao_change_mod.f90
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@@ -1,7 +1,7 @@
module tao_change_mod

use tao_interface
use tao_data_and_eval_mod
!use tao_data_and_eval_mod
use tao_dmerit_mod

contains
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