Skip to main content

Are Olympiads that important?

Hey everyone! This is probably not the best post I have written but I thought something is better than nothing :P. So everyone who is in the Olympiad community have seen blogposts of pro-people describing how they qualified some fancy Olympiads.  But very few people talk about sad stuff.

And yes INMO is now officially 2 weeks away..
Let me talk about a few things though:

  • EGMO TSTs: I feel very ashamed to share but I got 1 mark in my EGMO TSTs. Tests in which I literally gave my whole life. I did so many ISLs ( like SO MANY), I mocked EGMO 2020 TST where my score was 28/42 and I perfected Day 2. 1 mark in the TST just showed my true potential. There are way better people than me in olys. A friend even said to me, "If I wouldn't have got into the team, I would have left math". I felt my whole hard work wasted. I have realised that hard work to some extent helps you in Olys but in the end, you really have to be smart( Not dumb like me). 
    My mental state after EGMO TSTs was horrible. I really left olympiad math, didn't do any problem on my own and had this negative vibe. I am so lucky to have my parents to support me :D.. 

    But then I thought about the grade 5 Sunaina, who literally thought that she can not even get state rank 1 in her state MO. Even 10th Sunaina didn't expect to qualify INMO.  Making the EGMO team was my dream, but honestly, I wanted to make the team just to make new friends. To talk with similar brilliant young Indian females. But thanks to sophie fellowship, OTIS and AoPS, making EGMO wasn't needed anymore.

    Yes representing your country is such a big deal, but honestly, I think it's better to not try Olys in 12 anymore. Quite a big decision, but yes. Does the mean no more oly blogpost? Definitely not. But the problems will simply be my tastes :P

    Am I sure? Yep! I have already talked with my friends, my parents and currently talking with you all. Who else should I tell? :P

    What will you do then? Spend my last year of high school at school, do my internship, explore new math, skincare, expand my math club called philomath club and most importantly be stress-free. 

    A small piece of advice to other fellow aspirants: Just make sure to enjoy Olympiads but please don't bunk school. Don't. Schools are important and simply enjoy life :D..
    And at least if you writing TSTs, getting a bad score is still fine! You learn from it, right?

    I am not leaving Olys because of my bad TST score but just to explore more math. Like, learn Real Analysis, Abstract Algebra, etc. Very Fancy. But something I definitely enjoy more now.

  • This year's INMO: It doesn't matter to me. I really don't care about the outcome, 'cause I have already decided to study in CMI( for which I can try the entrance exam itself). Hehehehe.. 
    And I am a 1-time INMO awardee, so doesn't matter much to me, I cleared the exam once, so I must be good ( nah I was lucky cause I did P1) :triumph:

    And I am fine with not qualifying cause I don't care about EGMO/IMO now :D.. Plus in the math community, I feel a bit old now ( hahahaha :P)

    Plus I haven't really worked hard this year and I feel other people have really worked hard. So idk :(

  • Are Olympiads really that important? For me it was. Before I discovered my love for mathematics. Monsoon Math camp was such an amazing program!!

    When I was in 10th grade and even before EGMO TSTs, my plan was like:
    Wake up, solve problems, eat, solve problems, eat, evening nap, problems, eat, problems, exercise, sleep.
    Don't worry, now I don't :P.. Now I am like wake up, try sharygin, eat, sleep
    I haven't even started the INMO revise prep.

    My main motivation in 10th grade was to get into IMOTC and meet Anushka didi. She is my Idol. ( guess what? SHE KNOWS THAT I EXISTS NOW)

    Currently, Olympiads doesn't matter to me? I think for most people, even though the problems are fun to solve but I think the social factor of Olympiads does create an impact on motivation. Plus I feel a lot of people now know me through my blog!

    But do give Olys a try! At the start, it might seem difficult, but I assure you, if me being dumb qualified it, you can definitely make IMOTC :P

How is my INMO preparation going?
Honestly, I am not preparing at all, just doing sharygin and then I have finals, I will revise some units and that is it. 


What's next then?
KVPY fellow people. And I am sure of it.

Oh btw please try for Sophie Fellowship! Extremely nice program ( but quite competitive). The team consists of students who have previously participated in the IMO, EGMO and the classes are just so good! I was selected for the first season! And I think they will open the second season's application soon!

Another reason for me leaving Olys is definitely my grade. Since I will be in 12th grade soon, I have to focus on my school exams, prepare for KVPY, etc etc..So please start Olys as soon as possible!

I haven't thought much now, but I would definitely love to teach students!

Summary: Life is a roller coaster guys, just simply work hard. Olympiads are great but make sure not to take stress, simply enjoy it. Everything will be nice :D

Take mental breaks and even though you are doing olympiads, make sure to give NTSE, KVPY, etc. Because these Olympiads are just so luck-based.

Moreover, don't leave Olympiads because of bad scores or something. Leave if you have found out something more interisting. For me, it's reading advanced math textbooks! 

P.S. I am leaving Olys doesn't imply I won't be doing any problems. In fact, I will still devote 1 or 2hrs to them, it's just now, I won't do much Algebra :P or boring problems :P. Simply Enjoy!! 

Enjoy math fellow people
Sunaina💜

Comments

  1. IMO , this IS probably among the best posts, the beginning was so sad and emotional 😢.Gl for KVPY

    ReplyDelete
  2. So sad!I just got to know someone who does olympiads.Bye then GL for KVPY

    ReplyDelete
  3. Olympiads sparked my interest and I am grateful but in no way I feel they're important. I've met so many High School researchers who had multiple papers published but had no olympiads.Olympiads don't matter in the long run but our interest for STEM does. But they are the most common way for a high school student to embark on their problem solving journey.

    Best,
    Faraz.

    ReplyDelete

Post a Comment

Popular posts from this blog

My experiences at EGMO, IMOTC and PROMYS experience

Yes, I know. This post should have been posted like 2 months ago. Okay okay, sorry. But yeah, I was just waiting for everything to be over and I was lazy. ( sorry ) You know, the transitioning period from high school to college is very weird. I will join CMI( Chennai Mathematical  Institue) for bsc maths and cs degree. And I am very scared. Like very very scared. No, not about making new friends and all. I don't care about that part because I know a decent amount of CMI people already.  What I am scared of is whether I will be able to handle the coursework and get good grades T_T Anyways, here's my EGMO PDC, EGMO, IMOTC and PROMYS experience. Yes, a lot of stuff. My EGMO experience is a lot and I wrote a lot of details, IMOTC and PROMYS is just a few paras. Oh to those, who don't know me or are reading for the first time. I am Sunaina Pati. I was IND2 at EGMO 2023 which was held in Slovenia. I was also invited to the IMOTC or International Mathematical Olympiad Training Cam...

How to prepare for RMO?

"Let's wait for this exam to get over".. *Proceeds to wait for 2 whole fricking years!  I always wanted to write a book recommendation list, because I have been asked so many times! But then I was always like "Let's wait for this exam to get over" and so on. Why? You see it's pretty embarrassing to write a "How to prepare for RMO/INMO" post and then proceed to "fail" i.e not qualifying.  Okay okay, you might be thinking, "Sunaina you qualified like in 10th grade itself, you will obviously qualify in 11th and 12th grade." No. It's not that easy. Plus you are talking to a very underconfident girl. I have always underestimated myself. And I think that's the worst thing one can do itself. Am I confident about myself now? Definitely not but I am learning not to self-depreciate myself little by little. Okay, I shall write more about it in the next post describing my experience in 3 different camps and 1 program.  So, I got...

Introduction

  Hey Everyone!! This is my first Blog post. So let me give a brief introduction about myself. I am Sunaina Pati. I love solving Olympiad math problems,  learning crazy astronomical facts , playing hanabi and anti-chess, listening to Kpop , love making diagrams in Geogebra and  teaching other people maths 😊 . I love geometry , number theory and Combinatorics . I am starting this blog to keep myself a bit motivated in doing studies 😎 . Right now, I am planning to write walkthroughs on some of the best problems I tried over the week which can refer for hints 'cause solutions contain some major spoilers and one learns a lot while solving the problem on his own rather than seeing solutions . Also, there will be some reviews about Kpop songs, study techniques, my day to day lifestyles,exam reviews and ofc some non-sense surprises 😂.  I am planning to  try  posting every week on Sundays or Saturdays ( most probably) ! Though there is no guarantee about when I ...

How to prepare for INMO

Since INMO is coming up, it would be nice to write a post about it! A lot of people have been asking me for tips. To people who are visiting this site for the first time, hi! I am Sunaina Pati, an undergrad student at Chennai Mathematical Institute. I was an INMO awardee in 2021,2022,2023. I am also very grateful to be part of the India EGMO 2023 delegation. Thanks to them I got a silver medal!  I think the title of the post might be clickbait for some. What I want to convey is how I would have prepared for INMO if I were to give it again. Anyway, so here are a few tips for people! Practice, practice, practice!! I can not emphasize how important this is. This is the only way you can realise which areas ( that is combinatorics, geometry, number theory, algebra) are your strength and where you need to work on. Try the problems as much as you want, and make sure you use all the ideas you can possibly think of before looking at a hint. So rather than fixing time as a measure to dec...

Orders and Primitive roots

 Theory  We know what Fermat's little theorem states. If $p$ is a prime number, then for any integer $a$, the number $a^p − a$ is an integer multiple of $p$. In the notation of modular arithmetic, this is expressed as \[a^{p}\equiv a{\pmod {p}}.\] So, essentially, for every $(a,m)=1$, ${a}^{\phi (m)}\equiv 1 \pmod {m}$. But $\phi (m)$ isn't necessarily the smallest exponent. For example, we know $4^{12}\equiv 1\mod 13$ but so is $4^6$. So, we care about the "smallest" exponent $d$ such that $a^d\equiv 1\mod m$ given $(a,m)=1$.  Orders Given a prime $p$, the order of an integer $a$ modulo $p$, $p\nmid a$, is the smallest positive integer $d$, such that $a^d \equiv 1 \pmod p$. This is denoted $\text{ord}_p(a) = d$. If $p$ is a primes and $p\nmid a$, let $d$ be order of $a$ mod $p$. Then $a^n\equiv 1\pmod p\implies d|n$. Let $n=pd+r, r\ll d$. Which implies $a^r\equiv 1\pmod p.$ But $d$ is the smallest natural number. So $r=0$. So $d|n$. Show that $n$ divid...

Problems done in August

  Welcome back! So today I will be sharing a few problems which I did last week and some ISLs. Easy ones I guess. Happy September 2021!  Problem[APMO 2018 P1]: Let $ABC$ be a triangle with orthocenter $H$ and let $M$ and $N$ denote the midpoints of ${AB}$ and ${AC}$. Assume $H$ lies inside quadrilateral $BMNC$, and the circumcircles of $\triangle BMH$ and $\triangle CNH$ are tangent. The line through $H$ parallel to ${BC}$ intersects $(BMH)$ and $(CNH)$ again at $K$, $L$ respectively. Let $F = {MK} \cap {NL}$, and let $J$ denote the incenter of $\triangle MHN$. Prove that $FJ = FA$. Proof:  By angle chase, we get $\angle FKL=\angle FLK.$    Hence $KL||MN\implies FM=FN.$   And we get $\angle MFN=2A\implies F$ is circumcentre if $(AMN)\implies FA=FM=FN.$   And we get $\angle MHN=180-2A$    Hence $MFHN$ is cyclic.    By fact 5, $ME=FJ=FN\implies FJ=FA.$ Problem[Shortlist 2007 G3]: Let $ABCD$ be a trapezoid whose diagonals meet at $P$....

TOP 10 problems of Week#3

 This week was full algebra biased!! 😄  This is my first time trying inequalities, so this pure beginners level.   Do try all the problems first!! And if you guys get any nice solutions , do post in the comments section!  These problem uses only  Power mean Inequality   and  Titu's lemma . The First few problems happen to be  not problems, but tricks(?) which are extensively used..  Here are the walkthroughs of this week's top 10 Inequality problems! 10th position:  Prove that for any real $a>0$ , $a+\frac{1}{a}\ge 2$ Walkthrough: a.  only AM-GM 9th position: Prove that for any real  $a>0$ , $\frac{a}{1+a^2}\le \frac {a}{2a}$. Walkthrough: a. Only AM-GM  b. Use AM-GM to show that   $1+a^2\ge 2a $  8th position:  Prove that for any real $x,y>0$ ,$\frac{1}{x+y}\le \frac{1}{4x}+\frac{1}{4y}$ Walkthrough: a. AM-HM inequality (cute 💖)  7th position :  Prove that for any real positiv...

TOP 10 problems of Week#1

This week was full Geo and NT 😊 . Do try all problems first!! And if you guys get any nice solutions , do post in the comments section! Here are the walkthroughs of this week's top 5 geo problems! 5th position (PUMac 2009 G8) : Consider $\Delta ABC$ and a point $M$ in its interior so that $\angle MAB = 10^{\circ}, \angle MBA = 20^{\circ}, \angle MCA =30^{\circ}$ and $\angle MAC = 40^{\circ}$. What is $\angle MBC$?  Walkthrough: a. Take $D$ as a point on $CM$ such that $\angle DAC=30^{\circ}$, and define $BD\cap AC=E$ . So $\Delta DAC$ is isosceles . b. Show M is the incentre of $\Delta ABD$ c. Show $\angle EDC=60^{\circ}$ d. Show $\Delta BAC$ is isosceles . e. So $\boxed{\angle MBC=60^{\circ}}$ 4th position (IMO SL 2000 G4):  Let $ A_1A_2 \ldots A_n$ be a convex polygon, $ n \geq 4.$ Prove that $ A_1A_2 \ldots A_n$ is cyclic if and only if to each vertex $ A_j$ one can assign a pair $ (b_j, c_j)$ of real numbers, $ j = 1, 2, \ldots, n,$ so that $ A_iA_j = b_jc_i - b_ic_j$ fo...

Some NMTC sub-junior level Problems

Well.. Many people don't know but I was a part of STEM's Horizon ( Now, I have left them due to boards etc.) BTW STEM's Horizons is really great! And anyone interested in Olympiad math should join it! More info about it in below (make sure to check it out!). So here are some problems I sent to them. They are fairly easy, and most of them are repetitive ideas. But they are my first sets of problems ( I know UMO was there but still..) The solutions will be posted in another blog posts. You guys can type out sols in the comments sections too :) Problems:- 1. What is maximum possible number dividing  $x^2+x+1$ and $x^5 +x^4 +x^3 + 3x^2 +2 x +4$ for all $x\in \Bbb{N}$ 2. Let $P$ be the sum of all $x$ and $y$ satisfying $45^x-2^x=2021^y.$ What is the last two digits of $p^2+p+1.$ 3. What is the greatest value of $r$ such that $3^r$ is factor of $10^{2022}-8^{674}$. 4. Find all possible tuples $ (x,y,l)$ such that $\frac{x}{100}=\frac{20}{y}=\frac{5}{l}.$ 5. Consider the following...

INMO problems + Summary of 2021

Welcome back! I tried the previous year INMO problems. And yes, I did a lot of them, here are a few! Here are the problems! ( they are kept in random order) [2008 P2]:  Find all triples $ \left(p,x,y\right)$ such that $ p^x=y^4+4$, where $ p$ is a prime and $ x$ and $ y$ are natural numbers. [some INMO]: Find all $m,n\in\mathbb N$ and primes $p\geq 5$ satisfying $$m(4m^2+m+12)=3(p^n-1).$$ [2015 P3]  Find all real functions $f: \mathbb{R} \to \mathbb{R}$ such that $f(x^2+yf(x))=xf(x+y)$. [2005 P6]:  Find all functions $f : \mathbb{R} \longrightarrow \mathbb{R}$ such that\[ f(x^2 + yf(z)) = xf(x) + zf(y) , \]for all $x, y, z \in \mathbb{R}$. [2012 P6] Let $f : \mathbb{Z} \to \mathbb{Z}$ be a function satisfying $f(0) \ne 0$, $f(1) = 0$ and $(i) f(xy) + f(x)f(y) = f(x) + f(y)$ $(ii)\left(f(x-y) - f(0)\right ) f(x)f(y) = 0 $ for all $x,y \in \mathbb{Z}$, simultaneously. $(a)$ Find the set of all possible values of the function $f$. $(b)$ If $f(10) \ne 0$ and $f(2) = 0$, find ...