A named pulse domain scan shows how different pulse names map the same input state to different output distributions, with each row carrying its own domain convention. The flip-from-zero row sends 0 to 1, the flip-from-one row sends 1 to 0, and the balance-from-one row gives equal probabilities 1/2 and 1/2 exactly for the stated toy pulse ledger; real quantum control depends on pulse calibration, domain conventions, timing jitter, crosstalk, drift, readout thresholds, and finite-shot uncertainty.
Three named-pulse rows keep map domains and output probabilities source-bound. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.
highlighted = computed this step
The flip pulse maps zero to one
The first row uses the reviewed flip-pulse domain: zero in, one out.
X∣0⟩=∣1⟩
Three named-pulse rows keep the domain explicit
The balance-from-one row is not the same as the balance-from-zero row. Its output probabilities are still checked exactly.
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Signed balance from one is a separate reviewed name
The signed balance row outputs equal probabilities but keeps its own pulse name and input-domain rule.