logarithmic scale oor Masedonies

logarithmic scale

naamwoord
en
scale on which actual distances from the origin are proportional to the logarithms of the corresponding scale numbers

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логаритамска скала

en
measurement scale based on orders of magnitude
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Logarithmic scales are useful for quantifying the relative change of a value as opposed to its absolute difference.
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Logarithmic scales reduce wide-ranging quantities to tiny scopes.
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Of course it's a logarithmic scale here, but our concept of economy is growth with percent.
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Another logarithmic scale is apparent magnitude.
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For example, the decibel is a unit of measurement associated with logarithmic-scale quantities.
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Scientific quantities are often expressed as logarithms of other quantities, using a logarithmic scale.
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Semilog (log-linear) graphs use the logarithmic scale concept for visualization: one axis, typically the vertical one, is scaled logarithmically.
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William Oughtred enhanced it to create the slide rule—a pair of logarithmic scales movable with respect to each other.
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Landau kept a list of names of physicists which he ranked on a logarithmic scale of productivity ranging from 0 to 5.
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Moreover, because the logarithmic function log(x) grows very slowly for large x, logarithmic scales are used to compress large-scale scientific data.
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It is a logarithmic scale, which means that an increase of one in VEI number is equivalent to a tenfold increase in volume of erupted material.
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It is a base-10 logarithmic scale obtained by calculating the logarithm of the combined horizontal amplitude of the largest displacement from zero on a Wood–Anderson torsion seismometer output.
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Waterfalls can be grouped into ten broad classes based on the average volume of water present on the fall (which depends on both the waterfall's average flow and its height) using a logarithmic scale.
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On a logarithmic time scale a step lasts ten times longer than the previous step.
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Another critical application was the slide rule, a pair of logarithmically divided scales used for calculation.
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Binary logarithms are also used in computer science, where the binary system is ubiquitous, in music theory, where a pitch ratio of two (the octave) is ubiquitous and the cent is the binary logarithm (scaled by 1200) of the ratio between two adjacent equally-tempered pitches in European classical music, and in photography to measure exposure values.
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Given that hearing loss can vary by frequency and that audiograms are plotted with a logarithmic scale, the idea of a percentage of hearing loss is somewhat arbitrary, but where decibels of loss are converted via a legally recognized formula, it is possible to calculate a standardized "percentage of hearing loss", which is suitable for legal purposes only.
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The scale is logarithmic, with each interval on the scale representing a tenfold increase in observed ejecta criteria, with the exception of between VEI-0, VEI-1 and VEI-2.
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Log-log graphs scale both axes logarithmically, which causes functions of the form f(x) = a · xk to be depicted as straight lines with slope equal to the exponent k.
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Numbers are placed on sliding scales at distances proportional to the differences between their logarithms.
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