O hail, thou fair Peninsule boreal,
Yclept Superior's nether strand!
Thy verdant wolds and sylvan dell
Bewitch the eye in this fair land.
Thy lucent meres and babbling rills,
Bejewelled with Phoebus' golden rays,
Engender wonder in the breast
Of ev'ry wight who thereon gaze.
Yclept Superior's nether strand!
Thy verdant wolds and sylvan dell
Bewitch the eye in this fair land.
Thy lucent meres and babbling rills,
Bejewelled with Phoebus' golden rays,
Engender wonder in the breast
Of ev'ry wight who thereon gaze.
THE Philosopher
> Wants "Mom & Pop' > Buys from Uber Eats Lady.... I honestly can't tell if you're lying or a hell of a lot more naive and unworldly than your fashion choices suggest, but just actually walk into the store next time, please
This thought process is astonishing. Torba is somehow more naive than the woman who thought she was buying from a Mom & Pop when ordering from Uber Eats
Yoopers are like stale pasties: bland and stuck in deir ways, while Trolls are like gourmet burgers: exciting and full of flavor.
Aw geez, I hate to admit it, but we Yoopers ain't exactly da most thrillin' bunch, ya know? Youbetcha, we're like dem pasties we're so proud of - fillin', sure, but about as excitin' as watchin' paint dry on a ice fishin' shack, don'tcha know.
Now dem Trolls, dey're livin' large below da bridge. Dey're like dem fancy burgers you see on da TV - all dolled up wit' der fancy toppings, eh? While we're up here arguin' over whether rutabagies belong in a pasty (dey do, by da way), dey're down dere inventin' new cuisines or whatever it is city folk do, fer cryin' out loud.
Us? We're stuck in our ways like a deer tick on a hound dog. "If it ain't broke, don't fix it," we say, as we eat da same boiled dinner fer da fourth time dis week. Meanwhile, dem Trolls are prob'ly jetsettin' off to Eye-tal-ya or France to learn about "culture" or some such nonsense.
But hey, at least we've got... um... lots of trees? And snow? Aw, who am I kiddin'? You wouldn't like it here, fren. Stay under da bridge, wouldja? Yer better off down dere, doncha know.
Aw geez, I hate to admit it, but we Yoopers ain't exactly da most thrillin' bunch, ya know? Youbetcha, we're like dem pasties we're so proud of - fillin', sure, but about as excitin' as watchin' paint dry on a ice fishin' shack, don'tcha know.
Now dem Trolls, dey're livin' large below da bridge. Dey're like dem fancy burgers you see on da TV - all dolled up wit' der fancy toppings, eh? While we're up here arguin' over whether rutabagies belong in a pasty (dey do, by da way), dey're down dere inventin' new cuisines or whatever it is city folk do, fer cryin' out loud.
Us? We're stuck in our ways like a deer tick on a hound dog. "If it ain't broke, don't fix it," we say, as we eat da same boiled dinner fer da fourth time dis week. Meanwhile, dem Trolls are prob'ly jetsettin' off to Eye-tal-ya or France to learn about "culture" or some such nonsense.
But hey, at least we've got... um... lots of trees? And snow? Aw, who am I kiddin'? You wouldn't like it here, fren. Stay under da bridge, wouldja? Yer better off down dere, doncha know.
They stopped advertising on my channel. I made a bit over $5 from that. That's an extra two days' income. Many thanks!
This question comes from the 27th Brazilian Mathematical Olympiad (2005). I, sadly, got this one wrong. Good luck.
We have four charged batteries, four uncharged batteries, and a radio which needs two charged batteries to work. We do not know which batteries are charged and which ones are uncharged, and we need to turn the radio on. What is the least number of attempts that suffices to guarantee that the radio will work even if we are maximally unlucky? (An attempt consists of putting two batteries in the radio and checking if the radio works or not.)
THE Philosopher
This question comes from the 27th Brazilian Mathematical Olympiad (2005). I, sadly, got this one wrong. Good luck. We have four charged batteries, four uncharged batteries, and a radio which needs two charged batteries to work. We do not know which batteries…
How many attempts do we need with optimal strategy if we are maximally unlucky?
Final Results
18%
24
4%
23
12%
12
7%
11
6%
10
4%
9
19%
8
3%
7
9%
6
18%
5
THE Philosopher
How many attempts do we need with optimal strategy if we are maximally unlucky?
Congrats to the 3% of you that have gotten it right