diff --git a/doc/Section_accelerate.html b/doc/Section_accelerate.html
index d3f6f67d02..3310eec990 100644
--- a/doc/Section_accelerate.html
+++ b/doc/Section_accelerate.html
@@ -101,28 +101,33 @@ simply trying them out.
OMP when lots of cores
-2-FFT PPPM, also called analytic differentiation or ad PPPM, uses 2 FFTs
-instead of the 4 FFTs used by the default ik differentiation PPPM. However,
-2-FFT PPPM also requires a slightly larger mesh size to achieve the same accuracy
-as 4-FFT PPPM. For problems where the FFT cost is the performance bottleneck (typically
-large problems running on many processors), 2-FFT PPPM may be faster than 4-FFT PPPM.
+
2-FFT PPPM, also called analytic differentiation or ad PPPM, uses
+2 FFTs instead of the 4 FFTs used by the default ik differentiation
+PPPM. However, 2-FFT PPPM also requires a slightly larger mesh size to
+achieve the same accuracy as 4-FFT PPPM. For problems where the FFT
+cost is the performance bottleneck (typically large problems running
+on many processors), 2-FFT PPPM may be faster than 4-FFT PPPM.
-Staggered PPPM performs calculations using two different meshes, one shifted slightly with
-respect to the other. This can reduce force aliasing errors and increase the accuracy of the
-method, but also doubles the amount of work required. For high relative accuracy, using staggered
-PPPM allows one to half the mesh size in each dimension as compared to regular PPPM,
-which can give around a 4x speedup in the kspace time. However, for low relative
-accuracy, using staggered PPPM gives little benefit and can be up to 2x slower in the
-kspace time. For example, the rhodopsin benchmark was run on a single processor,
-and results for kspace time vs. relative accuracy for the different methods are shown
-in the figure below. For this system, staggered PPPM (using ik differentiation)
-becomes useful when using a relative accuracy of slightly greater than 1e-5 and above.
+
Staggered PPPM performs calculations using two different meshes, one
+shifted slightly with respect to the other. This can reduce force
+aliasing errors and increase the accuracy of the method, but also
+doubles the amount of work required. For high relative accuracy, using
+staggered PPPM allows one to half the mesh size in each dimension as
+compared to regular PPPM, which can give around a 4x speedup in the
+kspace time. However, for low relative accuracy, using staggered PPPM
+gives little benefit and can be up to 2x slower in the kspace
+time. For example, the rhodopsin benchmark was run on a single
+processor, and results for kspace time vs. relative accuracy for the
+different methods are shown in the figure below. For this system,
+staggered PPPM (using ik differentiation) becomes useful when using a
+relative accuracy of slightly greater than 1e-5 and above.
-IMPORTANT NOTE: Using staggered PPPM may not give the same increase in accuracy of energy and pressure
-as it does in forces, so some caution must be used if energy and/or pressure are quantities of interest, such
-as when using a barostat.
+
IMPORTANT NOTE: Using staggered PPPM may not give the same increase in
+accuracy of energy and pressure as it does in forces, so some caution
+must be used if energy and/or pressure are quantities of interest,
+such as when using a barostat.
diff --git a/doc/Section_accelerate.txt b/doc/Section_accelerate.txt
index bc35e25faa..66bc2dcd43 100644
--- a/doc/Section_accelerate.txt
+++ b/doc/Section_accelerate.txt
@@ -97,28 +97,33 @@ load-balancing: balance and fix balance
processor command for layout
OMP when lots of cores :ul
-2-FFT PPPM, also called {analytic differentiation} or {ad} PPPM, uses 2 FFTs
-instead of the 4 FFTs used by the default {ik differentiation} PPPM. However,
-2-FFT PPPM also requires a slightly larger mesh size to achieve the same accuracy
-as 4-FFT PPPM. For problems where the FFT cost is the performance bottleneck (typically
-large problems running on many processors), 2-FFT PPPM may be faster than 4-FFT PPPM.
+2-FFT PPPM, also called {analytic differentiation} or {ad} PPPM, uses
+2 FFTs instead of the 4 FFTs used by the default {ik differentiation}
+PPPM. However, 2-FFT PPPM also requires a slightly larger mesh size to
+achieve the same accuracy as 4-FFT PPPM. For problems where the FFT
+cost is the performance bottleneck (typically large problems running
+on many processors), 2-FFT PPPM may be faster than 4-FFT PPPM.
-Staggered PPPM performs calculations using two different meshes, one shifted slightly with
-respect to the other. This can reduce force aliasing errors and increase the accuracy of the
-method, but also doubles the amount of work required. For high relative accuracy, using staggered
-PPPM allows one to half the mesh size in each dimension as compared to regular PPPM,
-which can give around a 4x speedup in the kspace time. However, for low relative
-accuracy, using staggered PPPM gives little benefit and can be up to 2x slower in the
-kspace time. For example, the rhodopsin benchmark was run on a single processor,
-and results for kspace time vs. relative accuracy for the different methods are shown
-in the figure below. For this system, staggered PPPM (using ik differentiation)
-becomes useful when using a relative accuracy of slightly greater than 1e-5 and above.
+Staggered PPPM performs calculations using two different meshes, one
+shifted slightly with respect to the other. This can reduce force
+aliasing errors and increase the accuracy of the method, but also
+doubles the amount of work required. For high relative accuracy, using
+staggered PPPM allows one to half the mesh size in each dimension as
+compared to regular PPPM, which can give around a 4x speedup in the
+kspace time. However, for low relative accuracy, using staggered PPPM
+gives little benefit and can be up to 2x slower in the kspace
+time. For example, the rhodopsin benchmark was run on a single
+processor, and results for kspace time vs. relative accuracy for the
+different methods are shown in the figure below. For this system,
+staggered PPPM (using ik differentiation) becomes useful when using a
+relative accuracy of slightly greater than 1e-5 and above.
:c,image(JPG/rhodo_staggered.jpg)
-IMPORTANT NOTE: Using staggered PPPM may not give the same increase in accuracy of energy and pressure
-as it does in forces, so some caution must be used if energy and/or pressure are quantities of interest, such
-as when using a barostat.
+IMPORTANT NOTE: Using staggered PPPM may not give the same increase in
+accuracy of energy and pressure as it does in forces, so some caution
+must be used if energy and/or pressure are quantities of interest,
+such as when using a barostat.
:line