UNR -> Nevada
St Anselm -> New Hampshire
PSU -> Pennsylvania
WCU -> North Carolina


Put your USERNAME in the list ONLY IF YOU WANT TO!!!! !!!!!

I'm going to UNR if anyone wants to meetup!!! :D

Current List:
Iowa
UNR
PSU
St Anselm
WCU

been wonderin this for a while

how prestigious is it? ik its not as good as mathily (they rejected me :mad: ) but Idk how good it actually is

Looking at the goals I once had, it was all just so silly and stupid

I didn't even reach my "Low" goal for AIME... so pathetic

Missed JMO by a huge margin, after missing by only 12.5 points last year

(BTW i didn't slack off one bit)

I guess the most important thing is just to keep my head up and keep going. I can't let failures stop me. Honestly I don't care about setting goals anymore. They only give me a lot of internal pressure to do well. I think the most important thing is to focus on what I do everyday, consistently, and pay attention to the beautiful things in life (like math).

I'm going to try getting more involved in real life. After coming back from COVID, I had trouble to make as many friends with non-math people. But I was reconnecting with some of my friends that I had prepandemic and I realized how precious those friendships really were.

Now the last thing to do is grind my last bit of nonexistent ego to dust and focus on the present, stop looking back

(Note: This doesn't mean I'm going to quit, I just mean I'm going to do math on my own and try to not feel any pressure to do well. Cause i feel like that pressure really beat me a lot.)

I love this community and am happy for everyone who qualified olympiad but at this point competition math just reminds me only of my failures. (Even if it's my own fault.) So I'm probably going to take a break for a while. Thanks everyone for being nice to me and stuff. Sorry if this sounds cringe (it will in a week)

Anyone already got results for HCSSiM? Are there any point in sending additional work if I applied on March 19?

Let be an infinite, nonconstant sequence of rational numbers, meaning it is not the case that Suppose that is also an infinite, nonconstant sequence of rational numbers with the property that is an integer for all and . Prove that there exists a rational number such that and are integers for all and .

I am looking for 1:1 physics tutor.
I am a beginner in physics and am in 9th grade.
I want to make it to IPhO in the coming years.

Hii I am looking for a USAPhO tutor for next year's season. I think I have tried literally everything possible to improve but I feel like I just hit a massive roadblock right now.

It would be ideal if I can find someone who have a lot of experience with physics olympiads. My goal is medal/gold in usapho next year, and I am very determined & willing to put in a lot of hours, especially more so in the summer. Please recommend anyone or dm in aops, thank you.

Have qualified usapho before (last year), took both physics c and sufficient higher math.

Discuss your decisions here!
also share any relevant details about your decisions if you want

Hi everyone,
I just have a question. I live in PA and I sadly didn't make it to nationals this year. Is PA a competitive state? I'm new into mathcounts and not sure

Let be a triangle with incenter and excenters , , and opposite , , and , respectively. Let be an arbitrary point on the circumcircle of that does not lie on any of the lines , , or . Suppose the circumcircles of and intersect at two distinct points and . If is the intersection of lines and , prove that .

Proposed by Zach Chroman