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posts/ising-apl.org

@@ -136,7 +136,7 @@ Ising←{' ⌹'[1+1=({10 U ⍵}⍣⍵)L ⍺]}
 Final output, with a $80\times 80$ random lattice, after 50000 update
 steps:
 
-#+BEGIN_SRC apl
+#+BEGIN_SRC default
       80ising.Ising 50000
    ⌹⌹⌹⌹ ⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹      ⌹⌹⌹⌹⌹⌹       ⌹⌹⌹⌹⌹      ⌹⌹⌹⌹       ⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹          
    ⌹⌹⌹⌹      ⌹⌹⌹⌹⌹⌹     ⌹⌹⌹⌹⌹        ⌹⌹⌹⌹⌹      ⌹⌹⌹⌹⌹⌹ ⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹⌹           

posts/lie-theory.org

@@ -193,7 +193,7 @@ logarithmic map providing the inverse operation.
 (red). We can see how each element of the Lie algebra is wrapped on
 the manifold via the exponential map. Figure from
 cite:sola2018_micro_lie_theor_state_estim_robot.]
-#+ATTR_HTML: :width 500px
+#+ATTR_HTML: :width 500px :style background-color: #ffffff;
 [[../images/lie_exponential.svg]] 
 
 If all this piqued your interest, you can read a very short (only 14

posts/operations-research-references.org

@@ -213,7 +213,7 @@ to start!) If you'd rather use Python, you can use Google's [[https://developers
 or [[https://github.com/coin-or/pulp][PuLP]] for linear programming.
 
 [fn:jump] {-}
-#+ATTR_HTML: :width 250px
+#+ATTR_HTML: :width 250px :style background-color: #cccccc;
 [[file:/images/or_references/jump.svg]]