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Preferred Labelskos:prefLabel: ISO19157-3 basic quality measures
URI: https://standards.isotc211.org/19157/-3/1/dqc/content/basicMeasure ↗Go to the persistent identifier link

Definitionskos:definition	ISO19157-3 basic quality measures
Concept Hierarchyskos:hasTopConcept then skos:inScheme	expand all, click '+' to expand individually 1D variable 50 % probabilityConfidence interval given by the probability P=50 % of the true value being between the lower and upper limit. 1D variable 50 % probability; 1 redundant measurementConfidence interval for probability P=50 % derived from t-distribution by 1 redundant measurement. 1D variable 50 % probability; 10 redundant measurementsConfidence interval for probability P=50 % derived from t-distribution by 10 redundant measurements. 1D variable 50 % probability; 2 redundant measurementsConfidence interval for probability P=50 % derived from t-distribution by 2 redundant measurements. 1D variable 50 % probability; 3 redundant measurementsConfidence interval for probability P=50 % derived from t-distribution by 3 redundant measurements. 1D variable 50 % probability; 4 redundant measurementsConfidence interval for probability P=50 % derived from t-distribution by 4 redundant measurements. 1D variable 50 % probability; 5 redundant measurementsConfidence interval for probability P=50 % derived from t-distribution by 5 redundant measurements. 1D variable 68.3 % probabilityConfidence interval given by the probability P=68,3 % of the true value being between the lower and upper limit 1D variable 68.3 % probability; 1 redundant measurementConfidence interval for probability P=68,3 % derived from t-distribution by 1 redundant measurement. 1D variable 68.3 % probability; 10 redundant measurementsConfidence interval for probability P=68,3 % derived from t-distribution by 10 redundant measurements. 1D variable 68.3 % probability; 2 redundant measurementsConfidence interval for probability P=68,3 % derived from t-distribution by 2 redundant measurements. 1D variable 68.3 % probability; 3 redundant measurementsConfidence interval for probability P=68,3 % derived from t-distribution by 3 redundant measurements. 1D variable 68.3 % probability; 4 redundant measurementsConfidence interval for probability P=68,3 % derived from t-distribution by 4 redundant measurements. 1D variable 68.3 % probability; 5 redundant measurementsConfidence interval for probability P=68,3 % derived from t-distribution by 5 redundant measurements. 1D variable 90 % probabilityConfidence interval given by the probability P=90 % of the true value being between the lower and upper limit. 1D variable 90 % probability; 1 redundant measurementConfidence interval for probability P=90 % derived from t-distribution by 1 redundant measurement. 1D variable 90 % probability; 10 redundant measurementsConfidence interval for probability P=90 % derived from t-distribution by 10 redundant measurements. 1D variable 90 % probability; 2 redundant measurementsConfidence interval for probability P=90 % derived from t-distribution by 2 redundant measurements. 1D variable 90 % probability; 3 redundant measurementsConfidence interval for probability P=90 % derived from t-distribution by 3 redundant measurements. 1D variable 90 % probability; 4 redundant measurementsConfidence interval for probability P=90 % derived from t-distribution by 4 redundant measurements. 1D variable 90 % probability; 5 redundant measurementsConfidence interval for probability P=90 % derived from t-distribution by 5 redundant measurements. 1D variable 95 % probabilityConfidence interval given by the probability P=95 % of the true value being between the lower and upper limit. 1D variable 95 % probability; 1 redundant measurementConfidence interval for probability P=95 % derived from t-distribution by 1 redundant measurement. 1D variable 95 % probability; 10 redundant measurementsConfidence interval for probability P=95 % derived from t-distribution by 10 redundant measurements. 1D variable 95 % probability; 2 redundant measurementsConfidence interval for probability P=95 % derived from t-distribution by 2 redundant measurements. 1D variable 95 % probability; 3 redundant measurementsConfidence interval for probability P=95 % derived from t-distribution by 3 redundant measurements. 1D variable 95 % probability; 4 redundant measurementsConfidence interval for probability P=95 % derived from t-distribution by 4 redundant measurements. 1D variable 95 % probability; 5 redundant measurementsConfidence interval for probability P=95 % derived from t-distribution by 5 redundant measurements. 1D variable 99 % probabilityConfidence interval given by the probability P=99 % of the true value being between the lower and upper limit. 1D variable 99 % probability; 1 redundant measurementConfidence interval for probability P=99 % derived from t-distribution by 1 redundant measurement. 1D variable 99 % probability; 10 redundant measurementsConfidence interval for probability P=99 % derived from t-distribution by 10 redundant measurements. 1D variable 99 % probability; 2 redundant measurementsConfidence interval for probability P=99 % derived from t-distribution by 2 redundant measurements. 1D variable 99 % probability; 3 redundant measurementsConfidence interval for probability P=99 % derived from t-distribution by 3 redundant measurements. 1D variable 99 % probability; 4 redundant measurementsConfidence interval for probability P=99 % derived from t-distribution by 4 redundant measurements. 1D variable 99 % probability; 5 redundant measurementsConfidence interval for probability P=99 % derived from t-distribution by 5 redundant measurements. 1D variable 99.8 % probability; 1 redundant measurementConfidence interval for probability P=99,8 % derived from t-distribution by 1 redundant measurement. 1D variable 99.8 % probability; 10 redundant measurementsConfidence interval for probability P=99,8 % derived from t-distribution by 10 redundant measurements. 1D variable 99.8 % probability; 2 redundant measurementsConfidence interval for probability P=99,8 % derived from t-distribution by 2 redundant measurements. 1D variable 99.8 % probability; 3 redundant measurementsConfidence interval for probability P=99,8 % derived from t-distribution by 3 redundant measurements. 1D variable 99.8 % probability; 4 redundant measurementsConfidence interval for probability P=99,8 % derived from t-distribution by 4 redundant measurements. 1D variable 99.8 % probability; 5 redundant measurementsConfidence interval for probability P=99,8 % derived from t-distribution by 5 redundant measurements. 2D random variable 39.4 % probabilityconfidence interval in two dimensions given by the probability P=39,4 % of the true value within an area 2D random variable 50 % probability 2D random variable 90 % probability 2D random variable 95 % probability 2D random variable 99.8 % probability 90% spherical accuracy standardRadius of sphere centered at the true position, containing the position estimate in 3D with probability of 90%. 99% spherical accuracy standardRadius of sphere centered at the true position, containing the position estimate in 3D with probability of 99%. Mean radial spherical errorRadius of sphere centered at the true position, containing the position estimate in 3D with probability of 61%. One dimensional variable 99,8 % probabilityconfidence interval given by the probability P=99,8 % of the true value being between the lower and upper limit Spherical error probableRadius of sphere centered at the true position, containing the position estimate in 3D with probability of 50%. Standard deviation - true value knownStandard deviation for observations or measurements where the true value known. Standard deviation - true value unknownStandard deviation for observations or measurements where the true value unknown. Standard deviation in x-direction - true value knownStandard deviation for observations or measurements where the true value known. Standard deviation in y-direction - true value knownStandard deviation for observations or measurements where the true value known. Standard deviation in z-direction - true value knownStandard deviation for observations or measurements where the true value known. correct items countTotal number of items that are free of errors of a specified type. correct items rateNumber of the correct items with respect to the total number of items that should have been present. correctness indicatorIndicator that an item is correct. error countTotal number of items that are subject to an error of a specified type. error indicatorIndicator that an item is in error. error rateNumber of the erroneous items with respect to the total number of items that should have been present.
definition definition	ISO19157-3 basic quality measures
has top concept hasTopConcept	1D variable 99.8 % probability; 1 redundant measurement
	1D variable 99.8 % probability; 5 redundant measurements
	1D variable 68.3 % probability; 2 redundant measurements
	1D variable 90 % probability; 1 redundant measurement
	1D variable 90 % probability; 5 redundant measurements
	1D variable 50 % probability; 3 redundant measurements
	2D random variable 99.8 % probability
	1D variable 68.3 % probability; 1 redundant measurement
	1D variable 95 % probability; 2 redundant measurements
	correctness indicator
	1D variable 90 % probability; 10 redundant measurements
	Standard deviation - true value unknown
	1D variable 68.3 % probability; 10 redundant measurements
	1D variable 99 % probability; 10 redundant measurements
	1D variable 99 % probability; 2 redundant measurements
	1D variable 95 % probability
	1D variable 99.8 % probability; 2 redundant measurements
	1D variable 68.3 % probability; 5 redundant measurements
	2D random variable 95 % probability
	1D variable 99 % probability
	Standard deviation in z-direction - true value known
	1D variable 50 % probability; 4 redundant measurements
	1D variable 90 % probability; 2 redundant measurements
	error count
	1D variable 95 % probability; 3 redundant measurements
	2D random variable 39.4 % probability
	1D variable 99 % probability; 3 redundant measurements
	1D variable 50 % probability
	1D variable 90 % probability
	1D variable 99.8 % probability; 3 redundant measurements
	2D random variable 50 % probability
	1D variable 68.3 % probability; 4 redundant measurements
	90% spherical accuracy standard
	1D variable 68.3 % probability
	2D random variable 90 % probability
	1D variable 99.8 % probability; 10 redundant measurements
	99% spherical accuracy standard
	1D variable 90 % probability; 3 redundant measurements
	Standard deviation in y-direction - true value known
	1D variable 50 % probability; 5 redundant measurements
	1D variable 95 % probability; 10 redundant measurements
	1D variable 95 % probability; 4 redundant measurements
	error rate
	1D variable 50 % probability; 1 redundant measurement
	correct items rate
	1D variable 99 % probability; 4 redundant measurements
	One dimensional variable 99,8 % probability
	1D variable 99.8 % probability; 4 redundant measurements
	1D variable 68.3 % probability; 3 redundant measurements
	Mean radial spherical error
	1D variable 50 % probability; 2 redundant measurements
	1D variable 90 % probability; 4 redundant measurements
	Standard deviation in x-direction - true value known
	Standard deviation - true value known
	1D variable 95 % probability; 1 redundant measurement
	error indicator
	Spherical error probable
	1D variable 95 % probability; 5 redundant measurements
	correct items count
	1D variable 99 % probability; 5 redundant measurements
	1D variable 50 % probability; 10 redundant measurements
	1D variable 99 % probability; 1 redundant measurement
preferred label prefLabel	ISO19157-3 basic quality measures
type type	Concept Scheme

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ISO19157-3 basic quality measures