ask you first to clear your mind,â the Professor continued, âof all conception of ponderable magnitude.â
We nodded. We had already cleared our mind of this.
âIn fact,â added the Professor, with what we thought a quiet note of warning in his voice, âI need hardly tell you that what we are dealing with must be regarded as altogether ultramicroscopic.â
We hastened to assure the Professor that, in accordance with the high standards of honour represented by our journal, we should of course regard anything that he might say as ultramicroscopic and treat it accordingly.
âYou say, then,â we continued, âthat the essence of the problem is the resolution of the atom. Do you think you can give us any idea of what the atom is?â
The Professor looked at us searchingly.
We looked back at him, openly and frankly. The moment was critical for our interview. Could he do it? Were we the kind of person that he could give it to? Could we get it if he did?
âI think I can,â he said. âLet us begin with the assumption that the atom is an infinitesimal magnitude. Very good. Let us grant, then, that though it is imponderable and indivisible it must have a spacial content? You grant me this?â
âWe do,â we said, âwe do more than this, we
give
it to you.â
âVery well. If spacial, it must have dimension: if dimensionâform. Let us assume
ex hypothesi
the form to be that of a spheroid and see where it leads us.â
The Professor was now intensely interested. He walked to and fro in his laboratory. His features worked with excitement. We worked ours, too, as sympathetically as we could.
âThere is no other possible method in inductive science,â he added, âthan to embrace some hypothesis, the most attractive that one can find, and remain with itââ
We nodded. Even in our own humble life after our dayâs work we had found this true.
âNow,â said the Professor, planting himself squarely in front of us, âassuming a spherical form, and a spacial content, assuming the dynamic forces that are familiar to us and assumingâthe thing is bold, I admitââ
We looked as bold as we could.
ââassuming that the
ions
, or
nuclei
of the atomâI know no better wordââ
âNeither do we,â we said.
ââthat the nuclei move under the energy of such forces, what have we got?â
âHa!â we said.
âWhat have we got? Why, the simplest matter conceivable. The forces inside our atomâitself, mind you, the function of a circleâmark thatââ
We did.
ââbecomes merely a function of pi!â
The Great Scientist paused with a laugh of triumph.
âA function of pi!â we repeated in delight.
âPrecisely. Our conception of ultimate matter is reduced to that of an oblate spheroid described by the revolution of an ellipse on its own minor axis!â
âGood heavens!â we said. âMerely that.â
âNothing else. And in that case any further calculation becomes a mere matter of the extraction of a root.â
âHow simple,â we murmured.
âIs it not,â said the Professor. âIn fact, I am accustomed, in talking to my class, to give them a very clear idea, by simply taking as our root FâF being any finite constantââ
He looked at us sharply. We nodded.
ââand raising F to the log of infinity. I find they apprehend it very readily.â
âDo they?â we murmured. Ourselves we felt as if the Log of Infinity carried us to ground higher than what we commonly care to tread on.
âOf course,â said the Professor, âthe Log of Infinity is an Unknown.â
âOf course,â we said very gravely. We felt ourselves here in the presence of something that demanded our reverence.
âBut still,â continued the
John Baker
Nancy Thayer
Katherine Hill
Deborah Chanley
Peter Matthiessen
Liza O'Connor
Sheila Connolly
Linda Andrews
Sam Crescent
Kelly Jamieson