Measurement, SI Units, and the Theory of Errors

foundationsresultsequationsdepends_on (declared)depends_on (declared)depends_on (declared)depends_on (declared)depends_on (declared)definition 2.1: Physical quantity2.1 Physical quantityaxiom 2.2: SI2.2 SIdefinition 2.5: Random and systematic errors2.5 Random and syste…definition 2.6: Sample mean and variance2.6 Sample mean and…theorem 2.3: Buckingham π theorem2.3 Buckingham π the…theorem 2.7: The mean improves as 1/\sqrtN2.7 The mean improve…theorem 2.8: First-order propagation2.8 First-order prop…corollary 2.9: Quotients and powers2.9 Quotients and po…theorem 2.10: Weighted mean2.10 Weighted meantheorem 2.11: Least-squares line2.11 Least-squares li…equation 2.4: eq:meas-weighted-meaneq. (2.4)
The chain of Measurement, SI Units, and the Theory of Errors: 11 of 11 objects, read left to right from what the chapter assumes to what tests it. Solid lines are declared logical edges, dashed ones were inferred from the structure of the source. Click any node to open its own chain.

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