0.101001000100001000001 . . .
I’m infinite and non-repeating. Can you find a 2 in me?
0.101001000100001000001 . . .
I’m infinite and non-repeating. Can you find a 2 in me?
I find np a worse message when taken literally. If I even have to write an email, it’s at least a little problem. yw allows for a problem you solved for somebody without suggesting that it doesn’t come at the expense of other priorities. Both will be interpreted the same way by almost everyone, of course.
You’re welcome to ask things like that of me. This is within the realm of stuff I will gladly do for you.
“Locally made” makes it sounds like they’re bringing them home from the farmer’s market in a canvas bag.
It seems like a company that would require employee-purchased headsets would already require employee-purchased laptops. Do you know of any? Honest question; I don’t, but my bubble is pretty small.
Thermostat makes a little sense – I’ve adjusted it remotely after realizing I left it on during vacation.
It’s a square root of negative one. A sneaky way to get two answers with one question.
The number of times I walked out of the shower without using soap plus i times the number of times I soaped at least twice to avoid that scenario.
When it’s above 100, people who have options for something lower will generally go for them. Similarly for under 0. OK, so as PancakeLegend@mander.xyz pointed out, such sensitivities might be specific to US culture, but theoretically, how much would we have to expand the 0-100 Fahrenheit range so that 0 is too cold for pretty much everyone and 100 is too hot for pretty much everyone? 0 goes to -10, 100 to 140? A new-Fahrenheit degree would still be more precise than a Celsius degree.
The conclusion does not follow from the premises, as evidenced by my counterexample. It could be the case that every finite string of digits appears in the decimal expansion of pi, but if that’s the case, a proof would have to involve more properties than an infinite non-repeating decimal expansion. I would like to see your proof that every finite string of digits appears in the decimal expansion of pi.