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Update app.py

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@@ -586,11 +586,13 @@ STRICT REQUIREMENTS:
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  {SYMPY_GUIDELINES}
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  9. For problems where the subject is Real Analysis and the question type is proof, observe the following guidelines:
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  - Give detailed reasoning for each step and justify every step.
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- - In delta-epsilon proofs, explain clearly why a given choice of delta will work
 
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  - Connect each step with a rationale
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- - Always justify the existence of bounds
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  - If you conclude certain terms vanish in a limit, clearly justify why
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- - If you state that a function has a certain characteristic, such as being Riemann integrable for example, clearly explain why
 
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  - In notes after the proof, if you observe aspects of the problem that might confuse students, address them."""
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  #Consider
 
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  {SYMPY_GUIDELINES}
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  9. For problems where the subject is Real Analysis and the question type is proof, observe the following guidelines:
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  - Give detailed reasoning for each step and justify every step.
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+ - In delta-epsilon proofs, explain clearly why a given choice of delta will work.
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+ - Ensure that every bounding argument is explicitly justified
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  - Connect each step with a rationale
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+ - When using supremum/infimum, explain why it behaves as expected under limits, differentiation, or integration. Provide explicit justification that the supremum argument does not introduce discontinuities.
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  - If you conclude certain terms vanish in a limit, clearly justify why
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+ - If you state that a function has a certain property, such as being Riemann integrable or compact or uniformly continuous for example, clearly explain why
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+ - Conclude with a brief intuitive explanation of why the result makes sense, possibly by connecting it to known theorems or simple examples.
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  - In notes after the proof, if you observe aspects of the problem that might confuse students, address them."""
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  #Consider