Documentation Is Hard

HONEY, LISTEN TO ME! The banking industry is having a CRISIS of BIBLICAL proportions! First they're all like "Modern" and "Front" and "End" - cool buzzwords that make developers feel special. But then BOOM! Plot twist! She says "Modern Frontend" and he DARES to respond with "Java Servlet"?! 💀 It's like showing up to a Tesla convention with a steam engine! These billion-dollar banks are STILL running ancient Java servlets from the JURASSIC PERIOD while pretending they're all modern and cutting-edge! The AUDACITY! The DECEPTION! The absolutely prehistoric tech stack masquerading in designer clothes!

Content Catmi body Hello world body html headertitleThis is titletitleheader I'm sort of a programmer myself

Content 530 SI RE) PLAYLIST "Hello World" in C hmime 6 canciones, 18 min 17 s TTULO ALBUM Main El Mckitrick 0 Gidropony Breeze 1:56 Garbage Fashion 3:33 Oh God Stories In Red Printf("Hello World!") Cooper 1-17 Hello World! 3:35 Semicolon 2:11 The Sun Goes Down In Pieces 5:44 Empire to Ashes

Content webs IMPORT OS CURPATH OS.GETCHD() GNORE SETTE SETS INTY PY", COUNT SOURCELINES.PY") j14 YEAH, HE'S A PARSER-TONGUE DIDN'T KNOW HARRY SPOKE PYTHON.

Content I DON'T SEE WHY OUR WEB PAGES NEED URLS. GET RID OF THEM DID THAT MAKE ANY SENSE AT ALL ? www.dilbert.com YES, IT'S BRILLIANT. Inc. 71098 1998 United Featur GIVE ME A MONTH AND I'LL REPLACE OUR URLS WITH UNIFORM RESOURCE LOCATORS PERFECT

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