A life graphed to conclusion

A life graphed to conclusion

Chester Raymo Sr. (1909-1974) at his desk • © Raymo Family Archive

Originally published 23 July 2002

Some­one asked me the oth­er day why I became a scientist.

Ah, that’s easy,” I replied. “I have always been inter­est­ed in con­nec­tions. Sci­ence is all about seek­ing the con­nec­tions between things.”

When I thought about it lat­er, I real­ized my answer was superficial.

After all, sci­en­tists are not the only ones inter­est­ed in connections.

Insur­ance bro­kers and stock ana­lysts are inter­est­ed in connections.

Lawyers and doc­tors, too. Bus dri­vers and tele­phone engineers.

And besides, I was nev­er real­ly meant to be a sci­en­tist. Soon­er or lat­er, I would become a writer. Writ­ers are inter­est­ed in con­nec­tions, too.

No, the rea­son I set out to become a sci­en­tist was because of my father.

Dad was an engi­neer in charge of qual­i­ty con­trol at a fac­to­ry that made indus­tri­al ceram­ics, most­ly tiny elec­tri­cal insu­la­tors. Our house was full of box­es of ceram­ic chips, in every size and shape. It was like liv­ing in a mon­ey vault, except the coins were worthless.

Still, I used to plunge my hand into the box­es and let the chips slip through my fin­gers, like a Midas rev­el­ing in his wealth. All the chips in a par­tic­u­lar box looked alike to me, but to my father each one was dif­fer­ent. To be accept­able, the dif­fer­ences had to fall with­in cer­tain exceed­ing­ly nar­row tol­er­ances. The tools of his trade were microm­e­ters and calipers, love­ly stain­less-steel instru­ments that could mea­sure things to a thou­sandth of an inch.

He taught me how to use the vernier scale on his calipers — a way of read­ing those thou­sandths of an inch — and told me it was named for its inven­tor, a 17th-cen­tu­ry French math­e­mati­cian named Pierre Vernier. The sim­plic­i­ty of the inven­tion, and its use­ful­ness for exact obser­va­tion, impressed me as ter­ri­bly clever.

As my father mea­sured, he plot­ted. When I think of him, I think of graphs plot­ted in his neat hand on tis­sue-thin paper print­ed with a grid of faint green lines. “Hand me a sheet of K & E,” he’d say, which stood for the man­u­fac­tur­er of the paper, Keuf­fel and Ess­er.

K & E made his slide rule, too. And maybe the oth­er tools in his kit.

His three-sided archi­tec­t’s rule. His dividers and pro­trac­tor. His tri­an­gles and French curves. His col­ored pen­cils, sharp­ened to a fine point. His gum eraser.

With these instru­ments, he made his graphs. Ordi­nates and abscissas.

Depen­dent and inde­pen­dent vari­ables. He was a man in love with Carte­sian coor­di­nates. He told me the sto­ry of how philoso­pher René Descartes was lying in bed and watch­ing a fly buzzing in a cor­ner of the room. It occurred to Descartes that the posi­tion of the fly at any instant could be defined by three num­bers, the per­pen­dic­u­lar dis­tances from the three walls. And so was born the idea of the coor­di­nate graph.

I have no idea if the sto­ry is true, but it struck me as mar­velous at the time, as did all of my father’s sto­ries. His graphs were mar­velous, too. Love­ly bell curves. Parabo­las. Hyper­bo­las. Criss­cross­ing lines. He plot­ted every­thing. Stock prices vs. sunspot num­bers. Sales fig­ures vs. infla­tion rates. Gross nation­al prod­ucts vs. geo­graph­ic latitudes.

Who knows what it all meant, or what he was look­ing for. The graphs were a way of teas­ing out hid­den causal con­nec­tions, show­ing that the world was not the hig­gledy-pig­gledy it some­times appeared to be. He was a great believ­er in causal­i­ty. Noth­ing hap­pened with­out a cause; the cause just might not be obvi­ous. He had no taste for miracles.

If any­thing influ­enced me to study sci­ence, it was the cumu­la­tive effect of all those hun­dreds of graphs, each one a lit­tle work of art in my father’s fine engi­neer’s hand. The thin col­ored lines on the green-grid­ded paper were like cir­cuit dia­grams of the uni­verse, a glimpse of the hid­den webs of causal­i­ty that make the whole thing work.

Dad nev­er knew much physics, but he had a physi­cist’s inter­est in the plumb­ing of reality.

When I went off to study physics, I sup­pose I was look­ing for the plumb­ing, too. In my very first physics lab, we rolled a mar­ble down an inclined plane and plot­ted dis­tances vs. times. A parabo­la! A per­fect math­e­mat­i­cal parabo­la. Nature reveal­ing her hid­den plan.

My lab reports were more notable for their neat, col­or­ful graphs than for the qual­i­ty of the physics.

As my father lay dying of can­cer at age 64, he was still plot­ting, the many data of his ill­ness, graph after graph, as if some­how the rela­tion­ships would become clear and the inde­pen­dent vari­ables could be prop­er­ly adjust­ed to save him from what appeared to be an inevitable fate.

There were no mir­a­cles, of course, nor did he expect any. Nor was it hig­gledy-pig­gledy. The graphs moved toward their fore­gone conclusion.

It was cause and effect, all right. It was just a dif­fer­ent effect than the one he’d hoped to find.

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