We Have Programming Language At Home

Content 21:46 ... 225KBs .dill i GD rprogramming Posted by uTrillCyborg 3h I didn't get paid, so I open sourced my clients project Tech github.com 4 1.7k J - 207 Share BEST COMMENTS cOcky 2h 1 Add a comment y

Ah, the classic tale of CS degree expectations vs. reality. That first panel shows the innocent joy of someone who thinks "Hello World" is the hardest thing they'll ever code. Meanwhile, the second panel captures that sinister knowledge that Data Structures is lurking around the corner like a final boss with seventeen health bars. It's that beautiful moment when you realize you've basically invited your friend to a party where the appetizers are cupcakes but the main course is existential dread served with a side of recursive binary tree traversals.

Junior dev: *screaming in agony* "WE MUST CREATE AN ENTIRELY NEW FILE FORMAT FROM SCRATCH BECAUSE EFFICIENCY!!!" Senior dev: *calmly sips coffee* "Zipped XML. Next problem?" The evolution of problem-solving in tech is brutal. At some point you realize reinventing the wheel isn't impressive—it's just a waste of sprint points. The beard of wisdom knows that existing solutions usually work just fine, while the passionate newbie wants to build a nuclear-powered unicycle.

Content Saying Java is Good Because it works on all Operating System is like saying Anal Sex is good because it works on all SPECIES

Content Write the code to compute the area of a polyhedron. Write the code comments in the style of Donald Trump. Copy code This is the code to compute the area of a polyhedron. It's a fantastic piece of code, the best code you've ever seen. You won't find a better code anywhere, trust me. It's really great def polyhedronarea(vertices, faces) : This code is so good, it doesn't even need comments. But I'll comment it anyway, because I'm a fantastic coder and a very stable genius. total area 0 Loop through all the faces of the polyhedron. for face in faces: Get the vertices of the current face. face vertices verticesi for i in face Use the Shoelace Theorem to compute the area of the current face. face area 8.5 abs(sum(x1y2 - x21 for ((X1, 1), (X2, y2)) in segments (facevertices))) Add the area of the current face to the total area. totalarea facearea Return the total area of the polyhedron. It's a really big area, believe me. return total area

Ah, the ancient architectural marvel of "I'll fix it later" engineering! This stone bridge with its bizarre double-arch structure perfectly represents what happens when you push your janky code to production while whispering sweet nothings about "cleaning it up in the refactor." The bridge is somehow still standing despite looking like it was designed by three different engineers who never spoke to each other. Just like your codebase after six months of "temporary fixes" and "we'll document this later" commits. Spoiler alert: The refactor never comes. That bridge has probably been "temporary" since 1873, much like your workaround for that authentication bug from 2019.