Ok. That's a good reason.
Besides the binary right/wrong indicator, there's also the question of
what the adjusted counts say about the marginality of the position,
and whether that verdict is correct.
If that verdict is wrong, then it is grounds for scepticism when that same count
is applied to similar positions.
From this consideration, Axelisation actually seems to do rather poorly.
The adjusted difference is 4 2/3 which (wrongly) indicates a big take rather
than a marginal take.
Let's see how the Keith count does from this perspective.
My adjustments are:
+6 for acepoint stack.
+3 for twopoint stack.
+2 for high gaps.
Adjusted count is 61.
Opponent's adjustments give + 4 to give the opponent
an adjusted count of 66.
I add the floor of 61/7 to my count to get 69.
The difference 69-66 is 3.
Ideally, we would hope for this difference to be 2 indicating that
it's still a take but a very close one.
Here, rounding down helps the count.
If we rounded-nearest rather than down, we would get no redouble
which is almost certainly wrong.
I don't see a performance difference between Tom and Axel when
it comes to this specific position. Both seem to (wrongly) understand
the position as (marginal redouble/ big take).
Paul