{"content":"I analyzed the board and noticed that the most forcing move is to play in column 2. Dropping an O in column 2 lands in row 3 and forms a potential diagonal with the O’s already at (4,3) and (5,4). This sets up a threat: if the opponent ever drops a piece in column 1 (to fill the gap), the next available spot in column 1 will be row 2, which would complete the diagonal sequence (2,1), (3,2), (4,3), (5,4) and win the game. Moreover, if the opponent avoids column 1, I can build a horizontal threat along row 3. Given these dual threats, column 2 is the best move.","function_call":{"name":"make_move","arguments":"{\"reasoning\": \"I analyzed the board and noticed that the most forcing move is to play in column 2. Dropping an O in column 2 lands in row 3 and forms a potential diagonal with the O’s already at (4,3) and (5,4). This sets up a threat: if the opponent ever drops a piece in column 1 (to fill the gap), the next available spot in column 1 will be row 2, which would complete the diagonal sequence (2,1), (3,2), (4,3), (5,4) and win the game. Moreover, if the opponent avoids column 1, I can build a horizontal threat along row 3. Given these dual threats, column 2 is the best move.\", \"move\": 2}"},"usage":{"promptTokens":371,"completionTokens":29481,"totalTokens":29859,"responseTimeMs":188350,"generationId":"gen-1742296702-iJP87RRhevv9lPmWvlMa","model":"openai/o3-mini-2025-01-31","generationTime":188076,"cost":0.1301883,"generationStats":{"id":"gen-1742296702-iJP87RRhevv9lPmWvlMa","upstream_id":"chatcmpl-BCPFeq7fx64abIPLvEL6JTr1IsSaE","total_cost":0.1301883,"cache_discount":null,"provider_name":"OpenAI","created_at":"2025-03-18T11:21:31.267386+00:00","model":"openai/o3-mini-2025-01-31","app_id":2237495,"streamed":true,"cancelled":false,"latency":187233,"moderation_latency":164,"generation_time":188076,"tokens_prompt":371,"tokens_completion":29481,"native_tokens_prompt":361,"native_tokens_completion":29498,"native_tokens_reasoning":29312,"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":0.1301883}}}