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What does a qubit look like?

Not the math. The metal. Scroll down.

A silicon chip. 7 millimeters across.

Cooled to 15 millikelvin — colder than outer space.

Room temperature (300 K)|0⟩|1⟩~50%~50%kT >> ℏω — can't prepare |0⟩15 millikelvin|0⟩|1⟩~100%~0%kT << ℏω — qubit starts in |0⟩

Cold means quiet.

At room temperature, thermal energy is much larger than the qubit's energy gap. Random photons constantly kick the qubit between |0⟩ and |1⟩ — you can't even tell which state it's in. At 15 mK, thermal energy is negligible. The qubit naturally sits in |0⟩, waiting. You have a clean starting point.

Same reason atoms have sharp spectral lines at low temperature. A transmon is an artificial atom.

An artificial atom.

A real atom has discrete energy levels — it absorbs light only at specific frequencies. This cross-shaped circuit does the same thing, but with microwaves instead of light, and at frequencies engineers can choose. The energy levels come from the Josephson junction (the pink dot) — we'll zoom in later.

300 μm of niobium on silicon. Four arms: drive, flux, readout, coupling.

gap ~20 μmcoplanar waveguide

The microwave arrives.

A room-temperature signal generator produces microwaves at the qubit's exact frequency — 5.55 GHz for this qubit. How do we know the frequency? Spectroscopy: we sweep across frequencies and watch for absorption. Same technique astronomers use to identify elements in stars.

P(|1⟩)10π pulsestop here!drive durationtoo short: still near |0⟩π pulse: exactly at |1⟩|0⟩A resonant microwave doesn't flip the qubit and stop.It makes the qubit oscillate between |0⟩ and |1⟩.This is Rabi oscillation.To land at |1⟩, you stop the pulse at exactly the right moment: a π pulse.

This is the key insight: gates are precisely timed pulses. A half-cycle (π pulse) is an X gate. A quarter-cycle (π/2 pulse) creates superposition. The pulse duration, amplitude, and phase determine which gate you apply.

Every gate is a microwave pulse.

Different duration, different gate.

time (nanoseconds)X gateH gateΔfZ gate

All single-qubit gates are just microwave pulses with different durations, amplitudes, and phases. The pulse shape is a Gaussian envelope modulated at the qubit frequency. Gate times: ~20–40 nanoseconds.

Building entanglement.

Step through the circuit.

|0⟩qubit A|0⟩qubit B|00⟩

Both qubits in |0⟩. Cold. Quiet. Separate.

Single-qubit gates (H, X, Z) are microwave pulses on one qubit. They can create superposition but never entanglement. You need a two-qubit gate — which requires a physical coupling element between the qubits on the chip.

definite phasephase scrambled

Coherence is phase memory.

When a qubit is in superposition, the relative phase between |0⟩ and |1⟩ carries quantum information. Decoherence means losing that phase relationship. The qubit “forgets” where it is in the oscillation cycle. The environment — thermal photons, magnetic noise, defects in the oxide — randomly shifts the phase until it's meaningless.

T2 ≈ 10–20 µs on Tuna-9. Gates take ~20 ns. So: a few hundred operations before the phase is lost.

Josephson junction~200 nm × 200 nmAl bottomAl topAlOx tunnel barrier2–4 nm thick · ~10 atoms

The nonlinear element.

This oxide layer makes the energy levels anharmonic — unequally spaced. Without it, the circuit would be a harmonic oscillator: equally spaced levels, no way to address just one transition. With it, you get an artificial atom with addressable levels. Ten atoms of oxide is the difference between a resonator and a qubit.

Without junctionharmonic oscillator|0|1|2|3ΔEΔEΔEcan't isolate one transitionWith junctiontransmon (artificial atom)|0⟩|1⟩|2⟩ΔE₁ΔE₂ ≠ ΔE₁one frequency → one transition → qubit

Same idea as real atoms: hydrogen absorbs 121.6 nm light because that's one specific transition. A transmon absorbs 5.55 GHz microwaves for the same reason — engineered instead of natural.

7 mm
The chipSilicon substrate with niobium wiring
5 mm
Readout resonatorMeandered coplanar waveguide, λ/4
300 µm
Qubit crossXmon capacitor pads
20 µm
Coupling gapDrive line to qubit
200 nm
Josephson junctionAl/AlOx/Al overlap
3 nm
Tunnel barrierAmorphous aluminum oxide — ~10 atoms

Six orders of magnitude.

The barrier that makes quantum computing possible is about ten atoms thick.