Einstein, the searcher : $b his work explained from dialogues with EinsteinMoszkowski, Alexander
Philosophy
Einstein, the searcher : $b his work explained from dialogues with Einstein
Moszkowski, Alexander
Einstein, Albert, 1879-1955; Relativity (Physics)
Einstein left me for a while to the tumult of ideas that he had roused
up in me. After I had overcome the first shock, I sought to gain a haven
in the idea that arose out of the first shadow-argument, in which the
spherical bodies occurred that seek to escape towards infinity on the
right but reappear, instead, at enormous distances on the left. Has
anyone ever had presentiments of this kind of world? Perhaps something
of the sort is to be found in earlier books of science? If so, they have
escaped my notice. Yet, a passage of a poet occurs to me. It is to be
found in a volume by Heinrich von Kleist; it is a volume dealing only
with earthly matter and bare of astronomical ideas. Imagine a book the
subject of which is a puppet-show, containing, in the middle of it, a
section foreshadowing Einstein's universe! Quite by chance Kleist comes
to speak of "the intersection of two lines which, after passing through
infinity, suddenly appear on the other side, like a picture in a concave
mirror, which moves away to infinity and suddenly returns again and is
quite close," and, quite in accordance with our new cosmology, he
declares: "Paradise is locked and barred, and the cherub is behind us;
we must make a voyage round the world, and see whether we cannot
discover an exit elsewhere at the other end perhaps."
Perhaps poets of the future will busy themselves with this universe; not
lyrical poets, but descendants of Hesiod, Lucretius, or Rückert. They
will express in verse that Einstein's world offers a source of
consolation to tormented spirits which have sickened of Kant's
antinomies. For in this still almost immeasurable world the fateful
conception "infinite" has been made bearable for the first time. In a
certain way it relieves us from what is quite inconceivable, yet into
which we are usually driven, and forms a bridge between the thesis
"finite" and the antithesis infinite. We are brought to a common stream,
in which both conceptions peacefully flow together. There was no mention
of this in our talk, and I had good reason for being cautious about
following out the theme along these lines. I must not allow any doubts
to arise on this point: Einstein, himself, clings with unerring logic to
the strict mathematically defined conception of infinity, and allows no
compromise with the non-infinite.
When I, on some previous occasion, sought to lead him on to a
compromise, involving a transition-boundary, it availed me nothing that
I quoted Helmholtz to support the possibility of such an operation: my
effort came to an abrupt end.
* * * * * * * *
Public-domain text, read in full here on John Shaqi.
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