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    Elite Training

    Math Proof Builder

    Master the art of mathematical proof. Construct rigorous proofs step-by-step.

    Formal Proofs

    Rigorous logic

    Deep Reasoning

    Build intuition

    Hintable

    Learn progressively

    Olympiad Level

    Competition ready

    Select Difficulty

    How to Play:

    1. Read the premises and the goal statement
    2. Select proof steps in the correct order to reach the goal
    3. Avoid distractors — some steps are red herrings!
    4. Build complete, rigorous proofs step-by-step
    Found this game helpful? Share it with friends!
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    What is Math Proof Builder?

    Math Proof Builder is a rigorous mathematical training game that develops proof-writing skills - the foundation of advanced mathematics. Unlike calculation-based games, this focuses on logical argumentation and rigorous reasoning.

    The game presents mathematical statements requiring formal proof construction. You learn to build airtight logical arguments from axioms and given conditions - skills essential for olympiads, ISI/CMI entrance, and mathematical research.

    How It Works

    The game teaches systematic proof construction:

    Proof Techniques: • Direct Proof: Proceeding straight from assumptions to conclusion • Contradiction: Assuming the opposite and deriving impossibility • Induction: Proving base case and inductive step • Contrapositive: Proving equivalent reversed statement • Construction: Building an example to prove existence

    Difficulty: From basic number theory proofs to olympiad-level challenges.

    1

    Understand the Statement

    Clearly identify what needs to be proven and the given conditions.

    2

    Choose Proof Strategy

    Select appropriate method: direct, contradiction, induction, etc.

    3

    Build the Argument

    Construct logical steps from assumptions to conclusion.

    4

    Verify Completeness

    Ensure every step is justified and no gaps exist.

    Cognitive Skills You'll Develop

    Mathematical proof
    Rigorous reasoning
    Logical deduction
    Abstract thinking
    Axiom application

    Math Proof Builder develops deep mathematical thinking:

    Rigorous Reasoning: Building arguments without logical gaps.

    Abstract Thinking: Working with general structures rather than specific numbers.

    Strategic Planning: Choosing the right approach for each proof type.

    Pattern Recognition: Identifying proof templates applicable to new problems.

    Precision: Stating claims and steps with mathematical exactness.

    Exam Preparation Benefits

    OlympiadsJEE AdvancedISI/CMIMath CompetitionsResearch

    Proof skills shine in specific assessments:

    Math Olympiads: RMO, INMO, IMO all require proof-based solutions.

    ISI/CMI Entrance: These exams heavily emphasize proof-writing.

    JEE Advanced: Select problems require formal justification.

    Higher Math Studies: Essential foundation for university mathematics.

    Who Should Play This Game?

    Age: 14-30High SchoolCollegeGraduate

    Math Proof Builder benefits aspiring mathematicians:

    • Olympiad Aspirants: Build the proof skills competitions demand • ISI/CMI Candidates: Prepare for proof-heavy entrance exams • Advanced Math Students: Develop rigorous reasoning early • Future Researchers: Lay foundation for mathematical research • Math Enthusiasts: Experience the beauty of rigorous proof

    The Science Behind It

    This game applies mathematics education research:

    Proof Comprehension: Research on how students learn to understand proofs.

    Proof Production: Studies on developing proof-writing ability.

    Scaffolding: Gradually reducing support as skills develop.

    Worked Examples: Learning from model proofs before independent practice.

    Pro Tips for Better Scores

    1

    Before writing, plan your proof strategy - what technique fits best?

    2

    Start with what you know and what you need to show

    3

    Look for similar proofs you have seen - techniques often transfer

    4

    When stuck, try a specific example to build intuition

    5

    Review model proofs carefully - understand why each step is there

    Frequently Asked Questions

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