1,220.00 $
1,220.00 $
1220.0
CAD
1,220.00 $
This combination does not exist.
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Non Refundable
Interferential Pod
The interference POD is an optional accessory of the Liberty which makes it possible to dispose of the interference currents to reach the deep planes.
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