This can be applied at any hoop and is most useful when the
opponent’s dead ball is a long way off. Say Yellow shot at hoop 7 and missed down
to the S boundary. Let’s analyse three options for Blue:
A:
There is not much point in Blue taking position where it can be easily removed,
often with a ‘half-ball shot’ meaning it will be sent over to the E boundary
and Red will achieve safe position 7 yards in front of the hoop. This leaves Red in a commanding position at
the hoop and potentially the next shot at it.
B:
Blue can take safe position where it cannot be removed by Red, but that does
not leave an easy hoop for Blue. Several scenarios are possible here:
· Red takes close position, Black likewise and
hopes Blue can remove Red if Yellow does not block that shot (albeit from the S
boundary). There is a danger that Black can block its partner!
· Red takes close position, Black clears, Yellow
takes position and unless Blue runs from the boundary, control of the hoop will
probably shift to the opponent.
· Red also takes safe position (at least 2 yards
away from Blue), Black takes good position trying to block Red’s hoop shot,
Yellow plays up and Blue tries to block Reds clearance on Black. A lot can go
wrong with this: Black can fail to block the hoop, Blue can fail to block the
clearance, Red can jump Blue to run hoop or clear Black etc.
· Red and Black take safe position, and so the
hoop becomes a shoot-out from the Boundary. Apart from the advantage of Blue
having first shot at the hoop (if Yellow does not achieve a block), it is
almost a 50/50 outcome.
C: Blue
sets up a promotion for Black. Now what does Red do considering Yellow is out
of the picture! Any halfway decent promotion will leave Blue an easy hoop and
Yellow a difficult clearance (if it is open on Blue). Red can try to upset the
promotion, but will probably remain close to Blue on the boundary in which case
Black can take position and after Yellow plays, Blue can easily block Reds
clearance. Given the difficulties with A & B, option C maximises Blue and
Blacks probability of scoring the point.
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