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OF FAST RIDING
AND OTHER
SEMI-LITERATES----~-
little deep, slow and wide, tailoring their
approach to intentionally cut a late
. apex. This is a good, safe strategy; I
highly recommend it. Maybe already
you get an inkling of the value of
experience, of having been here before.
.
---_..
.
~~
Now look at Fig. 2 which is a pair of
fairly straightforward 90's connected by
a short straight. Your average rider,
Rider A, en tering this section cold will
try to apex the first comer at its
midpoint, aiming for a max constan t
radius for that comer taken alone. Look
what happens to him. Around the bend
the second comer becomes visible; the
rider sees he's going to run out of road
if he holds his present line. So you get a
bobble, some frantic braking and Rider
A settles into a less advantageous line.
Result: He exits the section
considerable slower than he wen t in
with an ET of 8.85 sec.
Rider B is an astute cat. He's been
here before and knows what to expect.
He deliberately aims for an apex about
ten feet beyond A's apex, pulls a
constant radius of 77 ft. through the
section, clipping a second apex on tum
two, but actually treating the entire
section as a single curve. Result: He
comes out 5 fL/see. faster··that's just
over 3 mph--than A with an ET of 5.7
sec.
Once again note what I said earlier.
The guy who is familiar wi th the ground
has the advantage, not just because he
can remember the lie of a particular
comer but also because he can think
and ride one or more comers ahead of
himself. Fig. 3 is another such example.
This one is a typical tight ess curve and
again Rider A is assumed to be going in
cold, taking the first part of the ess as if
it we,re a comer alone. So he apexes it at
its geometric midpoint like a good little
boy, and look what happens. His apex
commits him to an exit line which is all
wrong for the second half of the ess. In
round numbers he went into the esses
on a perfect 60' radius at 26 mph but
has to tighten up to 48' radius and 23
J!lph for the second half.
Rider B is thinking one comer ahead.
He pushes his apex down road about I I
feet, takes a slightly less than ideal line
at 56' radius (25 mph) through the frrst
half of the ess. But now look: He is on
an exit curve perfectly placed to take a
smooth 56' radius at 2~ mph through
end of a quarter mile are 13.2 sec. ana
13.0 sec., respectively. Their terminal
speeds will be in the neighborhood of
110 mph. The 2/10 sec. gained by line
B, measured at 11 0 mph, comes to just
under 35 feet or about six bike lengths.
SoB's line is ddini tely a passing
strategy.
Here's another strategy to think
abo u t. Note I said earlier that it
happened the two ET's through the
comer were virtually equal. So what's to
preven t us from reversing A's line? That
is, come in on a 48' radius and leave on
a 60' radius. Crazy. Exit speed is now
26 mph and we gain 3/10 sec. at the' end
.of a quarter mile, an extra tenth over
the B line and an extra three bike
lengths at speed.
.
--
Fig. 2: Two 50 foot radius 90 degree corners connected by a short straight. Note
that if the first turn if it were a single corner alone could be taken comfortably on an
84 foot radius at 30.6 mph. This is assuming a 0.75 g safe limit. The hooker is where
this places the rider for his entry into turn two. Carried off without braking it runs
out of road. With braking it barely makes it but with considerable loss of speed and
self assurance. Note: A lot of guys have this happen to them on unfamiliar stretches
of road. With practice a corner like this is easy: blending the lines through turns one
and two into one smooth curve, no bobbles, no loss' of speed, 0.15 seconds better
ET. Note also: Just fooling around on the road, that 0.15 sec. is just a good feeling of
skill and confidence. On the track just that 0.15 sec. a lap is good for a substantial
lead after 40 or more laps. Dig?
the second half. Now as it happens the
geometry of all this works out such that
the time difference through the esses for
the two riders is about nil, so what's to
be gained~
The answer is in exit speed. On the
road or in a race the terminal speed and
the ET down any straight will depend
on the speed coming out of the previous
comer. Let's hang numbers on this
idea. Let's assume !;hat a quarter mile
straight follows oU}' esses and that both
A and B go BTTW on bikes of near
equal acceleration capability. For our
example we'll use an average
acceleration rate of 10 ft./sec./sec., just
less than 1/3 g, which is a pretty typical
figure for a hot 250.
If A comes out at 23 mph and B
comes out at 25 mph their ET's at the
So now _you know what you may
have guessed. There's a lot of strategy to
this business of fast cornering. In fact
it's a bit like chess. The better player is
the one who can think the most moves
ah ead of the game and judge the
consequences of each move. It truly
takes more than just nerve, it takes
focused intellect. Yet because no two
comers are alike nor are conditions the
same in a given comer from day to day,
there are too many variables at hand for
even the greatest intellect to
comprehend and react on at racing
speeds. This is one among many reasons
why fast riding remains a truly high art
and why the great riders possess
something that slips tick engineers like
me will never cap ture, though we try
hard to understand. This is why to this
day a great mystique still shrouds this
business of line.
BAKER·
~ TUN~~~i~KS!lj
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