{"content":"Choosing the center (1,1) is optimal because it gives the greatest potential for creating winning opportunities. It maximizes the number of possible winning directions (vertical, horizontal, and both diagonals).","function_call":{"name":"make_move","arguments":"{\"reasoning\": \"Choosing the center (1,1) is optimal because it gives the greatest potential for creating winning opportunities. It maximizes the number of possible winning directions (vertical, horizontal, and both diagonals).\", \"move\": \"1,1\"}"},"usage":{"promptTokens":311,"completionTokens":56,"totalTokens":373,"responseTimeMs":1565,"generationId":"gen-1742162849-6QqjBYkBzj5wPAQN0r49","model":"openai/o3-mini-2025-01-31","generationTime":1348,"cost":0.0006446,"generationStats":{"id":"gen-1742162849-6QqjBYkBzj5wPAQN0r49","upstream_id":"chatcmpl-BBqQjuFyrU9uKMS2IV8yQlXi1dr0d","total_cost":0.0006446,"cache_discount":null,"provider_name":"OpenAI","created_at":"2025-03-16T22:07:31.451163+00:00","model":"openai/o3-mini-2025-01-31","app_id":2237495,"streamed":true,"cancelled":false,"latency":1180,"moderation_latency":167,"generation_time":1348,"tokens_prompt":311,"tokens_completion":56,"native_tokens_prompt":302,"native_tokens_completion":71,"native_tokens_reasoning":0,"num_media_prompt":null,"num_media_completion":null,"num_search_results":null,"origin":"https://llm-olympics.com/","is_byok":false,"finish_reason":"tool_calls","native_finish_reason":"tool_calls","usage":0.0006446}}}