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MCES10/code-gen-gemma-2-2b-it
code-gen-gemma-2-2b-it is a text generation model from MCES10. Use it when you need the model to write or continue text. It is set up for adapter-transformers. The card lists the license as cc-by-nc-2.0.
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Updated Mar 18, 2025
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From the Hugging Face model README
Example:
Question: If Mikhail goes from the point $(x1, y1)$ to the point $(x2, y2)$ in one move, and $x1 \ne x2$ and $y1 \ne y2$, then such a move is called a diagonal move. Mikhail has $q$ queries. For the $i$-th query Mikhail's target is to go to the point $(n_i, m_i)$ from the point $(0, 0)$ in exactly $k_i$ moves. Among all possible movements he want to choose one with the maximum number of diagonal moves. Your task is to find the maximum number of diagonal moves or find that it is impossible to go from the point $(0, 0)$ to the point $(n_i, m_i)$ in $k_i$ moves. Note that Mikhail can visit any point any number of times (even the destination point!).
Let's break down this problem step-by-step.
Understanding the Problem
Analyzing the Problem
The problem is about finding the maximum number of diagonal moves Mikhail can make to reach a target point.
Key Concepts
Solution Approach
Understanding the Constraints: The problem provides information about the starting point, the target point, and the number of queries.
Analyzing the Queries: The queries are the starting points for Mikhail's movements.
Finding the Maximum Number of Diagonal Moves: The maximum number of diagonal moves Mikhail can make is the maximum number of diagonal moves he can make to reach the target point.
Code Example (Python)
def find_max_diagonal_moves(queries, queries_index):
# ... (Implementation of the logic to find the maximum number of diagonal moves)
# ... (Implementation of the logic to find the maximum number of diagonal moves)
Important Notes
Prompt: 149 tokens, 386.395 tokens-per-sec Generation: 460 tokens, 24.677 tokens-per-sec Peak memory: 5.358 GB