  Turbulence or turbulence-like patterns are often depicted in art, such as
\textbf{\textit{The Starry Night}} by Vincent van Gogh. For a long time, it was
debated whether the flow in this famous oil painting follows Kolmogorov's
turbulence theory or not. In this work, we show that a Kolmogorov-like spectrum
can be obtained if we make the phenomenological assumption that a certain
number of "whirls/eddies" are satisfied, which provides a wide range of scales.
The scaling range is then expected to extend from the smallest whirls to the
largest ones. This results in a $-5/3$ Kolmogorov-like power law in the Fourier
power spectrum of the luminance. Additionally, a "$-1$"-like spectrum is
observed below the smallest whirls, which can be interpreted in the framework
of Batchelor scalar turbulence with a Schmidt number much greater than one. The
hidden turbulence is then recovered for \textbf{\textit{The Starry Night}}.
