Reinventing The Mathematical Wheel

Every math student's forbidden desire revealed! The Mirror of Erised shows the incorrect formula $(a+b)^2 = a^2 + b^2$ instead of the correct $(a+b)^2 = a^2 + 2ab + b^2$. That sneaky binomial expansion term $2ab$ keeps disappearing in students' work, causing mathematical chaos across dimensions. The number of points lost to this algebraic hallucination could fill several scrolls of parchment. Next thing you know, they'll be claiming dividing by zero summons the dark lord of mathematics!

Einstein's two-step mathematical process hits way too close to home! The genius who revolutionized physics with E=mc² apparently had the same approach to math problems as the rest of us mortals. Step one seems reasonable—write down the problem. But that immediate jump to step two: cry? Pure mathematical truth! Even the wild hair seems to be a side effect of differential equations. Next time your professor says "it's just basic calculus," remember that even Einstein needed a good sob between steps.

Behold the mathematician's ultimate power move! This is "2↑↑ℵ₀" - otherwise known as "I need this equation to look intimidating enough that nobody will question my research." It's what happens when you're three energy drinks deep into your thesis and need to convince the review committee you're a genius! The arrows basically say "make this number so ridiculously large that it breaks reality," while the Hebrew letter aleph with subscript zero (ℵ₀) represents infinity, because regular numbers are just too mainstream. Perfect for when your proof is shaky but your confidence is unshakable!

Ever wonder what happens when mathematicians try to be edgy? They convert innocent numbers to base π and create monstrosities like this. In our familiar base-10 system, 4 is just...4. But express it in base π and suddenly you're staring at a decimal abomination that stretches to infinity. The joke here is that something as simple as "4" becomes this unholy numerical mess when expressed in an irrational base. It's like forcing a perfectly respectable integer to wear ridiculous clothing to a formal dinner. No wonder they labeled it "least wholesome" - it's mathematical perversion at its finest.

The first four postulates? Pure geometric bliss. Connect two points? Sure! Extend a line? No problem! Draw a circle? Easy peasy! Right angles being equal? Duh! But then Euclid drops his fifth postulate—that parallel line nightmare about inner angles and inevitable intersections—and suddenly our cartoon friend's brain short-circuits. It's the mathematical equivalent of hearing "the mitochondria is the powerhouse of the cell" four times and then getting hit with the entire biochemical electron transport chain explanation. Even 2300 years later, geometry students are still making this exact face when the parallel postulate enters the chat.

The gender divide in time travel priorities is hilariously spot-on! While girls apparently use time machines for family reunions and ancestry verification, guys are busy correcting mathematical terminology with historical figures. That bottom panel shows peak nerd behavior - traveling through time just to suggest a nomenclature change to a mathematician! The fact that someone would use this incredible technology not to prevent disasters or witness historical events, but to debate mathematical semantics with Bernhard Riemann (or similar 19th century mathematician) is pure scientific pedantry at its finest. It's the ultimate "well, actually" moment spanning centuries!