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Subject: Moving a closed system with internal devices...
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From: Arindam Banerjee <banerjeeadda1234@gmail.com>
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From a post in sci.physics.research, a moderated group where I cannot 
post.

But it looks like they are getting there, with my ideas relating to 
inertia violation involving lack of reaction in electromagnetic rail guns. 


Note, what follows below is basically from my book "To the stars!" 
published online in 2000.  It is about moving a body with internal force

With no assistance from neutrinos, let me add! :-) 
While it is impossible to have neutrino sources, one can pass a huge 
current through a moving conductor.


Cheers,
Arindam Banerjee

****



Gedanken experiment.
 
Consider a rectangular parallelepiped box. The box is closed and
isolated from the outside.
 
Let A be one of the faces (walls) of the box and let B be the opposite
wall. Let X be the direction that goes from A to B.
 
Suppose that, with the help of some device attached to wall A, a body of
mass m is thrown from this wall A towards wall B where it hits and
bounces back. The law of conservation of momentum predicts that the
"throw" will necessarily produce a recoil of the box
that will acquire a momentum increase in the semi direction =E2=80=93X
that equals (and cancels) the momentum along the semi direction +X
acquired by the body of mass m during the "throw".
Similarly, when the body hits the wall B, it will give to the box a
momentum increase (along the semi direction +X) that equals and cancels
the momentum change (along the semi direction -X) that the wall B gives
to the body making it bounce back. Therefore, on the whole, mainstream
physics predicts that the box (including all its content, i.e. the body
m and the device attached to the box that throws the mass along AB) will
not suffer any net impulse. Therefore the energy released by the device
that throws the mass cannot be used to propel the box (i.e. to change
its initial velocity relative to an inertial reference frame).
 
Suppose now that an intense source of neutrinos is located at the center
of the box. 

- snip -

************************