| 1. | If we take the natural logarithm of both sides, we find that
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| 2. | It also lacked functions for the natural logarithm and exponential function.
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| 3. | In the above equation represents the deviance and ln represents the natural logarithm.
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| 4. | There is no upper bound for the natural logarithm of as approaches infinity.
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| 5. | The negative natural logarithm of a uniformly distributed value follows an exponential distribution.
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| 6. | Note, that if one takes the natural logarithm of both sides one obtains:
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| 7. | As an example, there are a number of simple series involving the natural logarithm.
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| 8. | De Moivre gave an expression for the constant in terms of its natural logarithm.
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| 9. | The logarithm in the thermodynamic definition is the natural logarithm.
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| 10. | It's saying that " the natural logarithm of 2 is about . 693 ".
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