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2023-10-05 09:19:41 +01:00
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Notebooks/Chap01/1_1_BackgroundMathematics.ipynb
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@@ -341,7 +341,7 @@
"id": "R6A4e5IxIWCu"
},
"source": [
"Now let's consider the logarithm function $y=\\log[x]$. Throughout the book we always use natural (base $e$) logarithms. The log funcction maps non-negative numbers $[0,\\infty]$ to real numbers $[-\\infty,\\infty]$. It is the inverse of the exponential function. So when we compute $\\log[x]$ we are really asking \"What is the number $y$ so that $e^y=x$?\""
"Now let's consider the logarithm function $y=\\log[x]$. Throughout the book we always use natural (base $e$) logarithms. The log function maps non-negative numbers $[0,\\infty]$ to real numbers $[-\\infty,\\infty]$. It is the inverse of the exponential function. So when we compute $\\log[x]$ we are really asking \"What is the number $y$ so that $e^y=x$?\""
]
},
{