hinge
std.loss.hinge · Level L0Hinge loss for labels ±1 and real-valued scores.
(1/n)·Σᵢ max(0, 1 − yᵢ·sᵢ)
Signature
hinge(s: f64[n], y: f64[n]) → f64[]
Structure
The function as NOVA stores it: one box per input, operation and output, and arrows that carry values. A double border marks a call to another library function; select it to open that function.
- input
- operation
- constant
- call
- output
Verification
- Signature proven by NOVA’s shape solver, for every size.
- Equal to the reference
np.mean(np.maximum(0, 1 - y * s))in exact rational arithmetic, on all 40 test cases. - All 40 float64 results inside the running error bound; the closest uses 25% of it.
- Interpreter and NumPy backend return bit-identical results.
Accuracy in detail
- correctly rounded (the float64 nearest the exact value)
- 88%
- bit-equal to the NumPy formula in float64
- 100%
- largest error, in units in the last place
- 1.35
Identity
Calls
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Called by
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sha256:530faf33747c57aee5507435132f8f4d2c9b8a69eb021f8503a85daf0650e0eeThe semantic hash of the graph. It changes when the program changes, and never when only its documentation does.