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不同领域的对数记法差异

The notation $x = \ln y$ is a shorthand for the natural logarithm to the base $e$: $x = \log_{e} y$ . This notation is used throughout mathematics, science, and engineering.

The shorthand notation $x = \log y$ is sometimes used when the base $b$ remains fixed and is understood from the context. The “understood” base, however, can vary from place to place:

  • $x = \log y$ often means $x = \ln y$ in mathematics texts.

  • $x = \log y$ often means $x = \lg y$ in science and engineering texts.

  • $x = \log y$ often means $x = \log_{2} y$ in computer science texts.

Be careful when reading or using $x = \log y$ .

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