Checklist VsOSh AI 2026 Regional Stage, Tour 1 (mathematics) · D task
MAE
Find the minimum mean absolute error of a straight-line predictor on 14 points shown in a figure.
The task
A sample of N = 14 observations (x_i, y_i) is shown in a figure. For the linear prediction ŷ(x) = a·x + b, find the minimum over a and b of MAE = (1/N)·Σ|ŷ(x_i) − y_i|.
Abridged and translated by SOTA from the official Russian materials. The official statement has the exact rules, and it wins wherever this summary differs.
In English
This task was published in Russian. SOTA translated its 3 files into English on 16 September 2026. Only the words changed in the notebooks: markdown, code comments, messages and printed output. The code, file names and paths are the original's, so a translated notebook runs with the original data.
- Task statement Russian original of Task statement
- Full paper (all tasks of the tour) Russian original of Full paper (all tasks of the tour)
- Official editorial (all tasks of the tour) Russian original of Official editorial (all tasks of the tour)
Read the task statement in English
MAE
English translation by SOTA – AI Community of the Russian original. Organisers who would like this translation removed can email [email protected].
All-Russian School Olympiad in Informatics 2025–2026, Regional Stage, Grades 9–11
“Artificial Intelligence” profile, Tour 1, 17 January 2026
Task D
Points for the task: 50
Answer submission format: entering the answer
Number of attempts: 10
Submission that counts: the last one
Statement
There is a sample of observations (shown in the figure). Each point is given by a pair of coordinates .
Consider the linear prediction . Find the minimum
of this prediction on the sample over all .

Translator's note: the figure above is the copy published with the official editorial; it is the same image as in the original statement. Read from its grid, the 14 points are , , , , , , , , , , , , and .
Output format
Round the answer to 6 decimal places, using a point as the decimal separator.
Scoring
An exact match of the answer: 50 points.
Test results are not available during the tour.
Translated by SOTA. The Russian original is the official version and wins wherever the two differ. The figure is embedded from the official editorial, which publishes the same image; a translator's note lists the 14 points read from it. If you organise this olympiad and would like the translation removed, email [email protected] and we will take it down.
At a glance
- You get
- The 14 points are given only in a figure in the statement.
- You submit
- A number rounded to 6 decimal places (decimal point).
- Scoring
- Answer entry; 50 points for an exact match; 10 attempts, the last one counts; results hidden during the tour.
- Rules
- Python may be used, or the problem may be solved purely mathematically.
- Format
- Regional stage, Tour 1, 17 January 2026; grades 9–11; individual; 300-minute tour (Moscow procedure); answers entered in Yandex Contest.