Yep, and I'm not even an English major! Perhaps it was what your classmates learned that made them successful |
Not for almost all of engineering, business, or arts, or almost all of medicine except for MD, and only just barely for law. |
I'm the PP English major. Precision matters, and you were being imprecise to serve a false argument. The statement "Statistically if you know 33 doctors, one of them majored in humanities" is not the same as "Statistically you would need to know 33 doctors to know one who majored in humanities." But, you (or somebody) conflated the two and then doubled down on that second formulation to suggest that it's impossible the other PP knows a few / more than a few doctors who were humanities majors. "You'd have to know x number of people ..." was offered to show that there's no way they actually know that many people in the category. But, of course, that does not follow from the statistic. It's entirely possible that PP knows a dozen humanities majors who became doctors, for all sorts of reasons - perhaps PP is a member of an alumni club with that focus. Perhaps several friends all met at a liberal arts college and then became doctors. Perhaps all of PP's family members have that educational background. When you misuse statistics, you come to false conclusions and overlook interesting possibilities. |
You're not understanding what a terminal degree means. |
Haha, love your rebuttal. |
But, it was really good for a job description. It's not the Harvard Review. |
Well if one can barely string two sentences together, I'm sure its great. |
Another English major? The event that happened is an outcome, it’s not that it’s probability becomes 100%. Probability is number of favorable outcome divided by number of possible outcomes. If you’re still confused ask ChatGPT explain it to you. |
I can understand learning history, social science, but none of those classes are taught in ye olde English. So, again, why does one need to understand Chaucer's old English? I think it's important to read some classics, but I don't think it's important to read every classic. |
I like you. And learning to consider interesting possibilities and think critically is one of the key skills you learn when majoring in English (or history or another humanities). |
GMU Grad back again. My kids read non stop, so there are young readers out there. My older one even mentioned majoring in English, but I replied that that was not a funny joke. |
It was actually half a page with bullets. It was pretty good - clear and concise. If an English major wrote it would've been verbose and flowery. That doesn't fly in my industry. My kid was in an IB magnet, and I think it was a great program for them, made them stronger writers. But, do you know what all the kids called IB? "I Bulls*!t". |
Majoring in English is not only (or primarily) about reading the classics. It's about thinking about literature and the ways that literature reflect (or doesn't reflect) society and our culture. It's about expanding our imaginations and empathy through seeing the world through others' perspectives. And it's about close reading and defending ideas with specific examples. |
I took your advice and did: You are asking if the probability of an event becomes \(100\%\) after its outcome is known. What's given in the problem The question implies an event with an initial probability less than \(100\%\). Helpful information Probability is a measure of the likelihood of an event occurring. A probability of \(1\) (or \(100\%\)) signifies certainty. How to solve Determine if the probability of an event changes to certainty once its outcome is observed. Step 1 . Consider the definition of probability. Probability quantifies the chance of an event before it happens. Step 2 . Analyze the state after an outcome is known. Once an event has occurred and its outcome is observed, the outcome is no longer uncertain. The event has either happened or not happened. Step 3 . Conclude on the probability. If the event occurred, its probability of having occurred becomes \(1\) or \(100\%\). If the event did not occur, its probability of having occurred becomes \(0\) or \(0\%\). Solution Yes, once the outcome of an event is known, the probability of that specific outcome having occurred becomes \(100\%\). |
I'm not an English major but I know enough that English majors are taught precisely not to be flowery and verbose! |