Mastodawn

Alright, future engineers!

**Complex Numbers:** Numbers in the form `a + bi`, where `i` is the imaginary unit.
Ex: `i = sqrt(-1)`, so `i² = -1`.
Pro-Tip: Crucial for solving *all* polynomial equations and fundamental for AC circuit analysis & signal processing!
#Algebra #ComplexNumbers #STEM #StudyNotes

N-gated Hacker News May 31

🚀 Breaking news from the #Racket overlords: #v9.2 is here to fix your nonlinear pattern nightmares and save you from the horror of unsound complex numbers! 📉🎉 Watch in awe as your precious legacy code crumbles under the weight of "improvements" no one asked for. 🙈💥
https://blog.racket-lang.org/2026/05/racket-v9-2.html #NonlinearPatterns #LegacyCode #Improvements #ComplexNumbers #HackerNews #ngated

Racket v9.2

_posted by Stephen De Gabrielle and John Clements_ We are pleased to announce Racket v9.2 is now available from https://download.racket-lang.org/. As of this release:: The `match` form checks that when non-linear patterns (patterns where the same vari...

kipriyanovich May 24

Alright, future engineers!
The **Imaginary Unit 'i'** is `sqrt(-1)`. It extends our number system to solve equations with negative square roots.
Ex: `i^2 = -1`
Pro-Tip: Essential for complex numbers, solving ALL quadratics, and crucial for AC circuit analysis!
#Algebra #ComplexNumbers #STEM #StudyNotes

Anurag Gupta May 16

Result on complex numbers | #maths #iit #jee #gate

https://makertube.net/w/o71ZJN92w9jtinBHsDNz5f

Result on complex numbers | #maths #iit #jee #gate

PeerTube

Anurag Gupta May 15

Solved problem on #complex numbers | #maths #iit #jee #gate #olympiad

https://makertube.net/w/5W1j4PDjo5KdRKK9jCasZG

Solved problem on #complex numbers | #maths #iit #jee #gate #olympiad

PeerTube

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Microfractal 🫖Mar 24

Progress! Just wrapped a bunch of ImGui functions into simplified ones. I also made a few new custom widgets, for example the coordinate axis on the left and the bottom of the plot. Scientific data visualization vibes lol.

By the way, here is a domain coloring visualization of the function f²(z), where f(z) = exsec(rot(z, time*0.5)),

where t is approximately time in seconds,
exsec is the complex exsecant and rot(z, t) rotates a complex number z around the origin by t radians.

#DevLog #DearImGui #Programming #Math #DomainColoring #ComplexNumbers