Happy Birthday, Erwin Schrödinger

Erwin Schrödinger is the man behind the famous Schrödinger wave equation that is used to predict the future behavior of a dynamic system in quantum mechanics. Today would have been Schrödinger’s birthday, had he still been alive. Let’s celebrate his birthday with a look at some of his accomplishments.

Erwin Schrödinger

Erwin Schrödinger was born on August 12, 1887 in Vienna, Austria to parents Georgine Emilia Brenda and Rudolf Schrödinger. Schrödinger did not have any siblings and was homeschooled by private tutors until the age of 11. After that, hecontinued his studies at the Akademisches Gymnasiumfollowed by the University of Vienna until 1910, when he received his PhD in physics.

After getting his PhD, he became physicist Franz Exner’s assistant until he was drafted into the military during World War I. After the war, Schrödinger held several academic positions, climbing in rank from assistant to professor over the years. In 1933,Schrödinger accepted the Nobel Prizetogether with Paul Dirac for the discovery of new productive forms of atomic theory.

By the way, Schrödinger reportedly also had time to lead a rather active love life, but let’s not get into that right now. So…how about that cat?

Is the Cat Dead or Alive?

These days, it’s almost as if TV networks are required to mention Schrödinger’s thought experiment if they feature a show with a geeky character.

if (TV show character == geeky) { script must contain "Schrödinger's cat"; } else { proceed to next step; }

(Side note: “Geeky” is loosely defined here based on Hollywood’s stereotypes.)

It usually goes something like this:

Guy:“I don’t know if she likes me.”
Geek:“So, call her.”
Guy:“But what if she says she doesn’t like me? I can’t handle that.”
Geek:“It’s like Schrödinger’s cat.”
Guy:“What’s a cat got to do with it? I don’t get it.”
Geek:“A cat is placed inside a box together with a sealed bag of poison, which may break open at any time and kill the cat. If you don’t see the cat, you won’t know whether or not the poison has been released. Therefore, the cat can be thought of as neither dead nor alive.

If you don’t call her, she will neither dislike you nor like you, because you won’t know either way.”
Guy:“Whoa! Mind blown, dude.”

Erwin Schrödinger is immortalized through his connection to this very popular thought experiment, where the release of the poison is connected to a random single atomic decay governed by quantum mechanics. However, these references are not always accurate (Hollywood, I’m looking at you). When applied to TV shows, the punchline sounds a lot like that saying “ignorance is bliss”, but with a dark twist.

The original point of the cat being thought of as neither dead nor alive was meant to demonstrate how absurd reality could become if subatomic quantum mechanic effects are extrapolated to the macroscale. How can a cat be in an indefinite state — neither dead nor alive — just because we cannot see it? Indeed, when we’re talking about something we can see and pet, it is easy to understand the absurdity of the thought experiment. Shouldn’t it be the same for systems of nanoscopic dimensions — say, particles?

A nanoscopic single particle that travels from one point to another can behave according to the wave function, which is also experimentally shown in the famousdouble-slit experiment. In this experiment, particles as large as carbon-60 buckyballs can show interference patterns, until they are allowed to interact with photons (light shining on them); then theybehave like macroscopic particles.

That is the analogy with the cat: One buckyball seems to be everywhere, interacting with itself, when it isnotobserved, but behaves like a macroscopic particle when itisobserved! The fact that a particle can behave as a wave or as a particle, depending on the observation, is also referred to as thewave-particle duality.

Combining Physics and Philosophy

Schrödinger is best known for his contributions to quantum mechanics, in particular the Schrödinger equation. Colin Bruce summarizes Schrödinger’s wave-theory formulation quite well in his bookSchrödinger’s Rabbits the Many Worlds of Quantum. Rather than paraphrasing, I’ll give you the full effect with a direct quote from his book:

“Schrödinger’s interpretation of his wave mechanics was as simple as it was bold. His answer to the problem of wave-particle duality was that there are no particles, only waves. Just as a tsunami wave may be spread out invisibly thinly in the deep ocean, but can rise and become concentrated as it passes over shallow water, ultimately depositing most of its energy on a narrow stretch of coast, so any kind of wave can vary greatly in its physical extent. Schrödinger thought that the apparent particles of radiation and matter were merely manifestations of waves squeezed to an extreme degree — as when a water wave focused by the shape of an estuary rears up to a sudden peak and expends all its energy in knocking down a tall lighthouse, for example.” (Bruce, C. (2004).Schrödinger’s rabbits the many worlds of quantum(p. 58). Washington, DC: Joseph Henry Press.)

The main original appeal of the Schrödinger equation is that its solutions, the wave functions, can describe subatomic particles, atoms, and molecules. In later formulations, the Schrödinger equation has been used to describe macroscopic systems as well. You can learn more about the time-dependent Schrödinger equation in our previous blog post “Parallel Universes, Schrödinger, Hawking, Borges, and One Direction“.

Schrödinger also published several books, perhaps most notablyWhat Is Life?, a book that inspired James Watson and Francis Crick to eventually discover the DNA double-helix formation. Other titles includeNature and the Greeks;Mind and Matter; andScience, Theory, and Man, to name a few. Throughout his work, it’s clear that Schrödinger was very interested in philosophy, not just physics and math.

Happy birthday, Erwin Schrödinger!

Suggested Reading

• Schrödinger’s Rabbits the Many Worlds of Quantumby Colin Bruce
• Parallel Universes, Schrödinger, Hawking, Borges, and One Direction