Frequency Of X: Math Vs Dictionary

You've just been handed the mathematical red pill! That bizarre pattern where 111, 222, 333... through 999 are all divisible by 37 but not by 11 is one of those mathematical quirks that makes your brain do a double-take. The secret? Every repeating 3-digit number (like 777) equals 9×9×n, where n is the repeating digit. So 777 = 9×9×7 = 81×7 = 567+210 = 777. And guess what? 81 is divisible by 27! But 11 doesn't divide these numbers because... well, 11 is just too mainstream for this mathematical matrix glitch. Next time someone shows you this, just slowly remove your sunglasses and whisper "I know number theory."

The brutal collision of statistics and human psychology in one graph! This meme perfectly captures how people respond when asked to pick a "random" number. Normal people (with average IQs around 100) tend to choose "37" - a number that feels random because it's prime and not commonly used. Meanwhile, those at either end of the IQ bell curve simply pick "1" - the most mathematically elegant choice that's simultaneously the most obvious and least random possible option. The real irony? Truly random selection would follow the bell curve distribution itself, not cluster around specific numbers. Your brain can't actually generate randomness - it's too busy trying to look smart or being accidentally brilliant!

The ultimate math nerd alignment chart! This brilliant mash-up combines Dungeons & Dragons moral alignments with different representations of π (pi)! The standard π symbol gets "lawful good" while a pie (the food) is "chaotic good" because OF COURSE IT IS. Meanwhile, the approximation 22/7 is "lawful evil" (close but not quite right - truly diabolical), and Euler's number "e" is full "chaotic evil" for daring to challenge π's mathematical supremacy. The nerdy twist on the classic alignment chart is pure mathematical genius - and I'm pretty sure using 3 as an approximation for π is a crime in 14 dimensions of the multiverse.

Nothing humbles human superiority quite like a robot dropping the calculus bomb. The robot asks why humans think animals are inferior, then delivers the knockout punch: "Can they solve integrals and derivatives? Can you?" And just like that, the smug human realizes they've been measuring intelligence with a yardstick they themselves can't live up to. The silence in that last panel contains the sound of millions of forgotten math lessons. Turns out claiming intellectual dominance requires actually remembering what you learned in 12th grade.

Finding calculus confusing? Desperate times call for desperate platforms! This math teacher took "reaching your audience where they are" to a whole new level. Turns out sine curves aren't the only curves getting attention online. While traditional educators fight for budget scraps, this entrepreneurial mathematician discovered that derivatives and integrals hit differently when sandwiched between... um... "other content." The ultimate lesson? Supply and demand works across ALL markets—even for trigonometric functions!

The mathematical enlightenment journey depicted here is painfully accurate. First we have the elementary school brain: "infinity is really really big" (and misspelled "nimber" - chef's kiss). Then comes the high school contrarian phase where we learn "infinity isn't a number but a concept." The undergraduate math major brain evolves to understand that "some infinities are indeed bigger than others" (hello, Cantor's transfinite numbers). Finally, the PhD brain achieves ultimate clarity: we're just making it all up. The progression from naive understanding to existential mathematical crisis is the perfect encapsulation of every mathematician's career arc. Georg Cantor is somewhere both laughing and crying simultaneously.