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Use Claude's Extended Thinking for Multi-Step Reasoning
Claude Opus 4.6 and Sonnet 4.6 support extended thinking mode, where the model explicitly reasons through problems step-by-step before answering. Enable it with `thinking: {type: 'enabled', budget_tokens: 10000}`. This dramatically improves accuracy on math, logic puzzles, and multi-constraint problems.
Chain-of-Thought Improves Reasoning
Chain-of-thought prompting (asking the model to 'think step by step') dramatically improves reasoning accuracy.
DeepSeek R1 for Budget Reasoning
DeepSeek R1 offers strong reasoning capabilities at very competitive pricing for budget-conscious projects.
Solve a Logic Puzzle
Challenge: Present an LLM with a classic logic puzzle (e.g., an Einstein Riddle or a Knights and Knaves puzzle). Ask it to solve the puzzle and explain its reasoning step-by-step.
The Chain-of-Thought Technique
Improve complex reasoning by asking the model to 'think step by step' before giving its final answer. This simple instruction prompts LLMs to break down the problem-solving process, often resulting in more accurate answers.
Use 'Let's think step by step' for Math Problems
For mathematical or logical reasoning problems, adding the phrase 'Let's think step by step' before the LLM generates its solution significantly improves accuracy.
ReAct Prompting (Reason + Act)
A more advanced technique where the LLM is prompted to generate both reasoning traces and actions to take to solve a problem, often interacting with external tools.
Metacognitive Prompting
Ask the LLM to think about its thinking process: 'Before answering, consider what approach would be most effective for this problem and explain your reasoning strategy.'
Emergent Abilities
Large language models exhibit emergent abilities that weren't explicitly trained for, such as few-shot learning, chain-of-thought reasoning, and code generation, which appear at certain model scales.
The Chain-of-Thought Technique
Improve complex reasoning by asking the model to 'think step by step' before giving its final answer. This simple instruction prompts LLMs to break down the problem-solving process, often resulting in more accurate answers.
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