fmt

src/Advanced/Fast Inverse Root/parts/03 approx.typ

@@ -131,9 +131,9 @@ $
   We then have:
   $
     log_2(x_f) & = log_2 ( 2^(E-127) times (1 + (F) / (2^23)) ) \
-               & = E - 127 + log_2(1 + F / (2^23))              \
-               & approx E-127 + F / (2^23) + epsilon            \
-               & = 1 / (2^23)(2^23 E + F) - 127 + epsilon       \
+               & = E - 127 + log_2(1 + F / (2^23)) \
+               & approx E-127 + F / (2^23) + epsilon \
+               & = 1 / (2^23)(2^23 E + F) - 127 + epsilon \
                & = 1 / (2^23)(x_i) - 127 + epsilon
   $
 ])