← All parts of this equation

Equation 1 · Part 6 · Comparing the Main Approaches to Post-CMOS, Neuromorphic, Photonic, and Quantum AI Compute

Symbol T_quantum

Tclassical=O ⁣(poly(k)log⁡(mn))≈Tquantum,T_{\text{classical}} = O\!\left(\mathrm{poly}(k)\log(mn)\right) \approx T_{\text{quantum}},
TquantumT_{\text{quantum}}

What this part means

TqT_quantum is an input to the expression that computes the quantity on the left.

Its job in the formula

TqT_quantum is an input to the expression that computes the quantity on the left.

The passage around this formula

For quantum algorithms proposed to accelerate machine learning on ordinary classical data — the sense in which “quantum AI” is usually marketed — the evidence points the other way on two grounds. The first is trainability: McClean and colleagues showed in 2018 that for a wide class of the parameterized quantum circuits used in most proposed quantum machine learning models, the probability that a gradient in any direction is non-negligible shrinks exponentially with qubit count — a “barren plateau” that makes gradient-based training intractable at exactly the scale where an advantage would need to appear [ 12 ] . The second is the comparison baseline itself. In 2018, Ewin Tang showed that a…

Read this part in the article →

Learn the underlying idea

A subscript is a label attached below a symbol. It often selects a time step, component, category, or member of a sequence.

Open the illustrated subscripts: which member of a family? guide →

See this notation across published equations →

Sources cited in the surrounding passage

These citations provide research context; check each source for the exact claim it supports.