It used to be thought that the mass of a body (which is the scientific
conception that replaces the popular conception of weight) could be
defined as the “quantity of matter.” But Einstein has revolutionized
the conception of mass, as well as all the other elementary conceptions
of physics. Mass is now absorbed into energy, and the mass of a body
is not by any means always constant.[10] A system of electrons and
hydrogen nuclei may have different amounts of energy in different
[Pg 130]
arrangements; when the system passes from an arrangement with more
energy to one with less, the energy it loses is radiated into the
surrounding medium, in the sort of way with which we became familiar
when we were considering the spectrum of hydrogen. When the system
loses energy it also loses mass. The loss of mass is very small
compared to the loss of energy; it is obtained by dividing the loss of
energy by half the square of the velocity of light, which is enormous.
When the system has arranged itself in a shape in which its energy
is diminished, it can only go back to its former shape if the lost
energy is supplied from outside. Therefore the shapes involving least
intrinsic energy are the most stable. This is what we must suppose to
happen when four hydrogen nuclei and two electrons come together to
make a helium nucleus. They arrange themselves in a configuration in
which their energy is less than when they were separated; the loss
of energy can be inferred from the loss of mass (or weight, to speak
popularly), and is got by multiplying this loss of mass by half the
square of the velocity of light. This represents an enormous amount of
energy. Sommerfeld calculated that it is about 10 million times greater
than the amounts involved in chemical combinations (for instance,
[Pg 131]
in combustion). The helium nucleus could only be disintegrated by
supplying this amount of energy from outside, which does not happen in
any known natural process. Thus the loss of weight in the helium atom
is accounted for, and by the same argument the extreme stability of the
helium nucleus is explained.
Public-domain text, read in full here on John Shaqi.
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