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#operation

3 posts3 participants0 posts today

Haven’t been very active lately. I had an #operation two days ago and was told to take it easy for a while. No lifting, no bending, no stretching, …
Nothing too alarming, I hope, except that every invasive procedure is a concern. They did this with a general #anaesthetic as a day procedure!
Before my operation, I was extremely busy in the garden getting things ready for afterwards.
Photograph is of our Wisteria by the garage, climbing across its custom built frame and into the Prunus serrulata (Japanese flowering cherry) behind.
‣ Upright. Click to see all.

💀 🩸 🩸 🩸 ☠️
WHAT is #OPERATION #TIMBER_SYCAMORE?

LIVE: ‘Iran Faces…’: Jeffrey Sachs Reveals #Jaw_Dropping Mideast #Plot Of #Israel, America

Renowned economist Jeffrey Sachs has launched a scathing critique of U.S. foreign policy in the Middle East, placing the blame squarely on Washington’s alliance with Israel’s far-right leadership. Speaking at the Antalya Diplomacy Forum, Sachs claimed that American interference—encouraged by Israeli Prime Minister Benjamin Netanyahu—has devastated the region. He cited covert operations like the CIA’s Timber Sycamore as catalysts behind the Syrian civil war and accused Israel of pushing for armed conflict with Iran after having allegedly promoted six previous wars.

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The Fourier Transform is a mathematical operation that transforms a function of time (or space) into a function of frequency. It decomposes a complex signal into its constituent sinusoidal components, each with a specific frequency, amplitude, and phase. This is particularly useful in many fields, such as signal processing, physics, and engineering, because it allows for analysing the frequency characteristics of signals. The Fourier Transform provides a bridge between the time and frequency domains, enabling the analysis and manipulation of signals in more intuitive and computationally efficient ways. The result of applying a Fourier Transform is often represented as a spectrum, showing how much of each frequency is present in the original signal.

f^(ξ)=f(x) ei2πξxdx,ξR.

Inverse Fourier Transform:
f(x)=f^(ξ) ei2πξxdξ,xR.

The equation allows us to listen to mp3s today. Digital Music Couldn’t Exist Without the Fourier Transform: bit.ly/22kbNfi

Gizmodo · Digital Music Couldn't Exist Without the Fourier TransformThis is the Fourier Transform. You can thank it for providing the music you stream every day, squeezing down the images you see on the Internet into tiny