Euclid Math Contest Results Released!Beware, These “Answering Anomalies” Could Lead to Score Cancellation!

Recently, the results, cut-off scores, and honor roll recognitions for the Euclid Mathematics Contest have been fully announced. While contestants are busy checking their scores, comparing them with the cut-off marks, and confirming whether they have received an honor, the contest organizing committee has once again stressed important reminders about exam integrity and score validity. Because the Euclid exam consists entirely of short-answer and full-solution questions, every paper goes through rigorous manual grading. Any unusual patterns in answering can be easily detected by experienced graders, which may lead to scores being flagged as suspicious or even directly canceled. Furthermore, the appeal process is extremely difficult. It is particularly important to note that the organizing committee does not accept individual score appeals from students; all requests for a score review must be submitted through the student’s school as a unit, which makes any personal remedy even harder. Therefore, understanding which behaviors can cross the “red line” is crucial for every participant.

The organizing committee has made it clear that integrity is the cornerstone of the Euclid Contest, and it calls on everyone to take the exam honestly and provide honest answers. The following seven categories of behavior are considered high-risk and can “lead to score cancellation.” Whether intentional or unintentional, every participant should take these as a serious warning.

1. Having seen leaked questions or answers before the exam, with traces of suspicion in the solution process

If a contestant has seen leaked questions, reference answers, or complete solutions through irregular channels before the exam, they will often leave unintentional traces in their writing. For example, the solution path may be highly identical to the official answer yet lack a natural derivation process, employ unconventional shortcuts beyond normal reasoning, or use phrasing consistent with the leaked materials. Once the grading panel discovers such signs suggesting “prior access to the test content,” the paper will be flagged as abnormal and face the severe consequence of score cancellation.

2. Severely skipping steps and combining multiple steps into one to arrive directly at the answer

The Euclid Contest values not only the final answer but also a complete and clear logical reasoning process. If a contestant frequently merges multiple key steps and jumps directly from given conditions to the final result without showing intermediate derivations, calculations, or arguments, it is easy for the work to be judged as not completed through independent thinking. Such “step-skipping” behavior raises the grader’s suspicion that the contestant may have reproduced a stripped-down solution provided by someone else or referenced external materials, leading to further review or even score cancellation.

3. Severe inversion of performance between easy and difficult questions

A normal exam performance typically follows a gradient where easier questions have a higher success rate, and difficult ones have a lower success rate. If a paper shows an abnormal inversion — for example, losing many points on basic, easy questions with frequent errors, yet scoring near-perfect marks on highly challenging, deep-thinking problems — this extreme contrast will be seen by manual graders as a clear anomaly. The organizing committee often suspects the involvement of proxy test-taking, selective copying, or advance targeted preparation of only the difficult problems.

4. Answering steps identical to those of other students, especially on difficult problems

On high-difficulty full-solution questions, the thought process, writing habits, and detail handling of each contestant are almost never entirely identical. If graders find that different contestants’ solutions to difficult problems show highly identical derivation steps, intermediate variable settings, or even the same slip of the pen and correction marks, it will be directly determined as collaboration during the exam or mutual copying of answers. It must be emphasized that this “identical” refers not just to the same final answer, but to a striking similarity in the entire reasoning chain and writing format, which is extremely suspicious on high-discrimination difficult problems.

5. Incorrect solution steps but a correct final answer

In a math exam, a “wrong process, right result” is a classic red flag. If a contestant’s derivation contains clear logical errors, calculation mistakes, or conceptual misapplication, yet miraculously arrives at the standard correct answer at the end, it easily raises suspicion that the answer was obtained through other means and steps were forcefully pieced together, or that someone else’s result was applied without independent completion. Such papers where “steps do not match the answer” will undergo priority review, and once it is confirmed that the work does not reflect the contestant’s own ability, the score will be canceled.

6. Abnormal accuracy — answering all attempted questions perfectly and leaving the rest completely blank

If a paper shows that the attempted questions are all perfectly correct with precise answers and flawless steps, while the unattempted questions are left entirely blank, this extreme “all or nothing” pattern is also considered abnormal accuracy. It may suggest that the contestant prepared only some of the questions in advance, or obtained answers to certain questions during the exam, while possessing no ability to solve the remaining problems. Such clear signs of “selective mastery” become important grounds for invalidating the scores.

7. Repeated erasing and rewriting on the paper, yet ultimately achieving a high score

Making some corrections during an exam is normal, but if the paper exhibits extensive signs of repeated erasing and rewriting, and the question ends up receiving a very high score, it will attract scrutiny. The grading panel may suspect that the contestant erased and matched answers while copying, or used irregular means to swap in correct answers later, covering up initial incorrect writing. This contrast between a “messy process” and a “high-score result” is also very likely to trigger the score cancellation procedure.

In general, because of the strictness of its manual grading, the Euclid Mathematics Contest has an exceptionally high ability to discern the authenticity and independence of solutions. The above seven points, while appearing to be specific behaviors, all point to one core principle — the exam paper must truthfully reflect the contestant’s own independent mathematical thinking and problem-solving ability. Once grading reveals any anomalous signs that go against this principle, the scores will enter the cancellation process. And since the appeal channel is only open to schools, with no direct communication between individuals and the organizing committee, this means prevention is far more important than remediation.

Scores and honors are valuable, but integrity is the foundation for going far and steady on the academic path. I hope all participants will compete with their true ability, present their thinking with clean and complete solutions, and stay away from any answering method that could be viewed as suspicious.

Appeal Process:

Obtain the email from the organizing committee.

Scanned copy of the answer sheet, photo or scanned copy of the personal information card (blue student information card), photo or scanned copy of the test paper, and photo or scanned copy of the scratch paper (contact the registration test centre/school to obtain these).

Exam proctoring video (contact the registration test centre/school to obtain).

Send an email to the CEMC Organizing Committee.

Euclid Mathematics Contest Registration, Calculator Rules, Award System & Preparation — Most Frequently Asked Questions (FAQ)

As the registration deadline for the 2026 Euclid Contest (April 1) approaches, many high school students and parents are increasingly concerned about how to register, which calculators are allowed, the award criteria, and efficient preparation strategies. To answer the most common concerns, this article compiles a clear Q&A guide covering the following aspects.

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I. Registration Q&A

Q1: Can students register individually for the Euclid Contest?

A: No. The Euclid Contest does not accept individual registration from students. All participants must register through their school (if the school is an official CEMC test centre) or through an authorised educational institution. Individual candidates cannot register directly on the CEMC website.

Q2: What is the registration deadline for the 2026 Euclid Contest?

A: The official registration deadline for the 2026 season is February 25, 2026. Because registration is processed collectively by schools/agencies, it is strongly recommended to confirm your registration at least 1–2 weeks in advance to avoid missing the deadline.

Q3: If my school is not a test centre, how can I apply?

A: You can register through an authorised test‑taking agency. Many certified institutions can act on behalf of students and handle the entire application process. (We are listed as an authorised test centre and can help with fee‑based registration.)

Q4: What are the eligibility requirements? Which grades can take the exam?

A: The Euclid Contest is primarily aimed at Grades 11–12 students (i.e., junior and senior high school students). Exceptionally strong students in Grades 9–10 may also challenge the contest, but they need to have covered the core high school curriculum (functions, algebra, geometry, etc.).

II. Calculator Rules Q&A

Q5: Are calculators allowed in the Euclid Contest? What types are permitted?

A: Yes, basic scientific calculators are allowed. However, the following features are strictly prohibited and will lead to immediate disqualification:

  • Internet / communication capabilities
  • Graphing / CAS (Computer Algebra System) functionality
  • Programmable memory or external storage
  • Dynamic geometry software

✓ Recommended models: Texas Instruments TI‑30X series, Casio fx‑991 series, and similar.

✗ Prohibited (including but not limited to): TI‑84, TI‑89, TI‑Nspire CX CAS, Casio fx‑CG series, Casio ClassPad.

III. The "Calculator Pitfall": Even Simple Scientific Calculators Can Cause Point Deductions

It is not enough to simply bring a permitted calculator. Using the device incorrectly is one of the most common reasons for losing points:

Violating "step‑by‑step" requirements: Some participants directly output the final answer using the calculator's numerical‑solve or root‑finding functions without showing the intermediate reasoning steps. Even if the final answer is correct, this leads to severe point deductions because the grader cannot see your logical derivation.

Correct approach: First write down the equation you have set up, then indicate "Using a calculator, we get …" and append the numerical result. Only by doing this can you earn the mark for the step.

Ignoring over‑precision: Calculator results often keep many decimal places. In combinatorics or probability problems, the final answer should be reduced to a fraction. Submitting a long, truncated decimal without simplification will cause point loss.

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IV. Award System Q&A

Q6: What are the different award categories in Euclid?

Certificate of Distinction: Issued to participants who score in the top 25% globally. This is the most accessible core award and greatly enhances the competitiveness of STEM applications.

Contest Medal: Awarded to the top student in each school (subject to meeting certain score criteria).

Honour Rolls: Separately list the highest scorers in three categories: Canadian official, Canadian unofficial, and international participants.

Plaque + Cash Prize: The top 5 Canadian official participants receive a medal plus CAD $500; ranked 6–15 receive CAD $200.

📌 Key Highlight: The Certificate of Distinction is widely recognised by top Canadian universities (Waterloo, U of T, UBC, McGill) and is also valued by UK G5 and US top‑30 schools as evidence of strong mathematical reasoning.

Q7: What historical scores are needed to win a Certificate of Distinction?

2023 cutoff: approx. 65 points

2024 cutoff: approx. 69 points

2025 cutoff: 68 points

Overall, the cutoff has remained stable between 65–70 points in recent years. Achieving 70+ points almost guarantees a Certificate of Distinction (top 25%).

V. Preparation FAQ — Common Worries

Q8: I have never done contest training before. Can I still get an award by starting now?

A: Yes. Euclid is a contest that focuses on high school fundamentals and strictly follows the secondary school syllabus. A student with a solid grasp of normal coursework can reach a safe score for the Certificate of Distinction within 2–3 months of targeted preparation. The main task is to get familiar with the exam format and learn how to write standard, clear processes in English.

Q9: The contest is in English but my English is average. Will that be a big obstacle?

A: The vocabulary used in Euclid is highly specialised and relatively limited. You only need to master about 50–80 core mathematical terms (such as "perimeter," "congruent," "logarithm," "permutation," "simplify"). Moreover, you are allowed to use a paper dictionary during the exam (provided it is not an electronic device). Once you have practised with a few past papers, you will adapt to the English expression style. Many non‑native English speakers achieve Distinction every year, so there is no need to panic.

Q10: How should time be allocated during the 150‑minute exam?

First 40 minutes: Complete Questions 1–5 confidently and quickly.

Next 60 minutes: Tackle Questions 6–8 steadily; these are the key to determining your award.

Final 50 minutes: Deal with Questions 9–10 — try the easier first parts; even a partial solution can earn step‑by‑step marks.

Important: If you are stuck on a problem for more than 15 minutes, skip it immediately and come back later. Protecting your score on the easier problems is the fundamental strategy for winning an award.

Q11: Why is the "process" so emphasised? I'm used to just writing the answer.

A: This is the most distinctive feature of Euclid. Its scoring standard attaches great importance to the coherence of logical reasoning and the completeness of the written process. For example, on a full‑solution problem worth 10 points, 6–8 points may be allocated to the intermediate reasoning steps, and only 2 points to the final answer. If you only write the correct answer without any derivation, you can expect at most 2 points (or even 0). Therefore, do not rush — write every step clearly, and even if you cannot finish the problem, write down the conditions you have understood and the formulas you intend to use; you may still earn 1–3 points.

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