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import os
import gradio as gr
from anthropic import Anthropic
from datetime import datetime, timedelta
from collections import deque
import random
import logging
import tempfile
from pathlib import Path
from sympy import *
import json
from pathlib import Path
# Set up logging
logging.basicConfig(
level=logging.DEBUG,
format='%(asctime)s - %(name)s - %(levelname)s - %(message)s'
)
logger = logging.getLogger(__name__)
# Initialize Anthropic client
anthropic = Anthropic(
api_key=os.environ.get('ANTHROPIC_API_KEY')
)
# Request tracking
MAX_REQUESTS_PER_DAY = 25
request_history = deque(maxlen=1000)
SYMPY_GUIDELINES = """
When writing SymPy code to verify solutions:
1. Variable Declaration and Functions:
- Always define symbolic variables first, for example:
```python
x, y, z = symbols('x y z') # For multiple variables
t = Symbol('t') # For single variables
```
- Use Abs() for absolute value (not abs())
- Define functions using Function() class when needed
2. Solving and Computing:
- Never use strings in solve() or other SymPy functions:
CORRECT: solve(eq, x)
INCORRECT: solve(eq, 'x')
- Define equations symbolically:
CORRECT: eq = 2*sqrt(h) - sqrt(12) + 5*k
INCORRECT: eq = 2*sqrt('h') - sqrt(12) + 5*k
3. Printing and Output:
- Include print statements for ALL calculations and results
- Print intermediate steps and final answers
- Print variable values after they are computed
- Use simple print statements instead of f-strings for SymPy expressions
- Print expressions with labels on separate lines:
```python
print("Expression label:")
print(expression)
```
4. Numeric Calculations:
- Use Float() for decimal numbers in calculations
- Use float() for final printing of results
- Avoid evalf() as it may cause errors
- For numeric results:
```python
result = expression.evalf()
print("Result:")
print(float(result))
```
5. Working with Series and Sequences:
- Use Float() for sequence terms
- Convert sums to float() before printing
- For series calculations, print intermediate terms
6. Matrix Operations and Systems of Equations:
- For systems of equations that might be linearly dependent, use row reduction instead of matrix inversion
- Here's the template for handling such systems:
```python
from sympy import Matrix, symbols, solve
def analyze_system(A, b):
'Analyze a system Ax = b using row reduction. Returns whether solution exists and if it's unique.'
# Augmented matrix [A|b]
aug = Matrix(A.row_join(b))
# Get row echelon form
rref, pivots = aug.rref()
print("Row reduced augmented matrix:")
print(rref)
print("\\nPivot columns:", pivots)
# Get rank of coefficient matrix and augmented matrix
rank_A = Matrix(A).rank()
rank_aug = aug.rank()
print(f"\\nRank of coefficient matrix: {rank_A}")
print(f"Rank of augmented matrix: {rank_aug}")
if rank_aug > rank_A:
print("\\nNo solution exists")
return None
elif rank_A < A.cols:
print("\\nInfinitely many solutions exist")
return "infinite"
else:
print("\\nUnique solution exists")
return "unique"
# When solving a system Ax = b:
A = Matrix([[...], [...], [...]]) # coefficient matrix
b = Matrix([[...], [...], [...]]) # right-hand side
# Analyze system
result = analyze_system(A, b)
if result == "infinite":
# Get parametric form of solution
aug = Matrix(A.row_join(b))
rref, pivots = aug.rref()
# Get free variables
vars = symbols('x y z') # adjust variable names as needed
free_vars = [var for i, var in enumerate(vars) if i not in pivots]
print("\\nParametric solution (t is free parameter):")
for i, var in enumerate(vars):
if i in pivots:
row = pivots.index(i)
expr = rref[row, -1]
for j, free_var in enumerate(free_vars):
expr -= rref[row, pivots[-1] + 1 + j] * free_var
print(f"{var} = {expr}")
else:
print(f"{var} = t") # use different parameter names for multiple free variables
```
Always use this template when working with systems of equations to handle potential linear dependence correctly. """
def load_proof_repository():
"""Load the proof repository from the repository file"""
repo_path = Path("Lebl-theorems-all.json")
try:
with open(repo_path, "r") as f:
return json.load(f)
except Exception as e:
logger.error(f"Error loading proof repository: {str(e)}")
return None
TOPIC_MAPPINGS = {
"integration": ["integral", "integrable", "riemann", "integrate", "antiderivative"],
"continuity": ["continuous", "discontinuous", "discontinuity", "uniformly continuous"],
"sequences": ["sequence", "convergent", "divergent", "monotone", "subsequence"],
"series": ["series", "sum", "convergent series", "power series"],
"differentiation": ["derivative", "differentiable", "differential"],
"limits": ["limit", "cluster point", "accumulation"],
"functions": ["function", "mapping", "surjective", "injective", "bijective"],
"bounded": ["bound", "bounded above", "bounded below", "supremum", "infimum"]
}
def get_related_terms(topic):
"""Get all related terms for a given topic"""
# Get direct mappings
related = TOPIC_MAPPINGS.get(topic.lower(), [])
# Add the original topic
related.append(topic.lower())
# Remove duplicates while preserving order
return list(dict.fromkeys(related))
def matches_topic(text, topic_terms):
"""Check if any topic terms appear in the text"""
text_lower = text.lower()
return any(term in text_lower for term in topic_terms)
def get_relevant_proofs(topic):
"""Get relevant proofs from repository based on topic, randomly selecting examples"""
repository = load_proof_repository()
if not repository:
logger.error("Failed to load proof repository")
return []
logger.debug(f"Searching for proofs related to topic: {topic}")
topic_terms = get_related_terms(topic)
logger.debug(f"Related terms: {topic_terms}")
relevant_proofs = []
for theorem in repository.get("dataset", {}).get("theorems", []):
# Check categories
categories = theorem.get("categories", [])
category_match = any(matches_topic(cat, topic_terms) for cat in categories)
# Check contents
contents = theorem.get("contents", [])
content_match = any(matches_topic(content, topic_terms) for content in contents)
# Check title
title = theorem.get("title", "")
title_match = matches_topic(title, topic_terms)
if (category_match or content_match or title_match):
if theorem.get("contents") and theorem.get("proofs"):
proof_content = {
"title": theorem.get("title", ""),
"contents": theorem.get("contents", []),
"proofs": [p.get("contents", []) for p in theorem.get("proofs", [])]
}
relevant_proofs.append(proof_content)
logger.debug(f"Found matching proof: {proof_content['title']}")
logger.debug(f"Matched via: {'categories' if category_match else 'contents' if content_match else 'title'}")
logger.debug(f"Found {len(relevant_proofs)} relevant proofs before sampling")
# Randomly select 3 proofs if we have more than 3
if len(relevant_proofs) > 3:
selected = random.sample(relevant_proofs, 3)
logger.debug("Selected proofs for enhancement:")
for proof in selected:
logger.debug(f"- {proof['title']}")
return selected
return relevant_proofs
def enhance_prompt_with_proofs(system_prompt, subject, topic):
"""Enhance the system prompt with relevant proofs if subject is Real Analysis"""
if subject != "Real Analysis":
logger.debug("Skipping proof enhancement - not Real Analysis")
return system_prompt
relevant_proofs = get_relevant_proofs(topic)
if not relevant_proofs:
logger.debug(f"No relevant proofs found for topic: {topic}")
return system_prompt
logger.debug(f"Enhancing prompt with {len(relevant_proofs)} proofs")
# Add proof examples to the prompt
proof_examples = "\n\nReference these proof examples for style and approach:\n"
for proof in relevant_proofs:
logger.debug(f"Adding proof: {proof['title']}")
proof_examples += f"\nTheorem: {proof['title']}\n"
proof_examples += "Statement: " + " ".join(proof['contents']) + "\n"
if proof['proofs']:
first_proof = " ".join(proof['proofs'][0])
logger.debug(f"Proof length: {len(first_proof)} characters")
proof_examples += "Proof: " + first_proof + "\n"
# Add specific instructions for using the examples
enhanced_prompt = f"""{system_prompt}
ADDITIONAL PROOF GUIDELINES:
1. Consider the following proof examples from established textbooks
2. Maintain similar level of rigor and detail
3. Use similar proof techniques where applicable
4. Follow similar notation and presentation style
{proof_examples}"""
return enhanced_prompt
def get_difficulty_parameters(difficulty_level):
"""Return specific parameters and constraints based on difficulty level"""
parameters = {
1: { # Very Easy
"description": "very easy, suitable for beginners",
"constraints": [
"Use only basic concepts and straightforward calculations",
"Break complex problems into smaller, guided steps",
"Provide hints within the question when needed",
"Use simple numbers and avoid complex algebraic expressions"
],
"example_style": "Similar to standard homework problems",
"model": "claude-3-5-sonnet-20241022"
},
2: { # Easy
"description": "easy, but requiring some thought",
"constraints": [
"Use basic concepts with minor complications",
"Include two-step problems",
"Minimal guidance provided",
"Use moderately complex numbers or expressions"
],
"example_style": "Similar to quiz questions",
"model": "claude-3-5-sonnet-20241022"
},
3: { # Intermediate
"description": "intermediate difficulty, testing deeper understanding",
"constraints": [
"Combine 2-3 related concepts",
"Include some non-obvious solution paths",
"Require multi-step reasoning",
"Use moderate algebraic complexity"
],
"example_style": "Similar to midterm exam questions",
"model": "claude-3-5-sonnet-20241022"
},
4: { # Difficult
"description": "challenging, requiring strong mathematical maturity",
"constraints": [
"Combine multiple concepts creatively",
"Require insight and deep understanding",
"Include non-standard approaches",
"Use sophisticated mathematical reasoning"
],
"example_style": "Similar to final exam questions",
"model": "claude-3-5-sonnet-20241022"
},
5: { # Very Difficult
"description": "very challenging, testing mastery and creativity at a graduate level",
"constraints": [
"Create novel applications of theoretical concepts",
"Require graduate-level mathematical reasoning",
"Combine multiple advanced topics in unexpected ways",
"Demand creative problem-solving approaches",
"Include rigorous proof construction",
"Require synthesis across mathematical domains",
"Test deep theoretical understanding"
],
"example_style": "Similar to graduate qualifying exams or advanced competition problems",
"model": "claude-3-5-sonnet-20241022"
}
}
return parameters.get(difficulty_level)
def create_latex_document(content, questions_only=False):
"""Create a complete LaTeX document"""
try:
latex_header = r"""\documentclass{article}
\usepackage{amsmath,amssymb}
\usepackage[margin=1in]{geometry}
\begin{document}
\title{Mathematics Question}
\maketitle
"""
latex_footer = r"\end{document}"
if questions_only:
# Modified to handle single question
processed_content = content.split('Solution:')[0]
content = processed_content
full_document = f"{latex_header}\n{content}\n{latex_footer}"
logger.debug(f"Created {'questions-only' if questions_only else 'full'} LaTeX document")
return full_document
except Exception as e:
logger.error(f"Error creating LaTeX document: {str(e)}")
raise
def save_to_temp_file(content, filename):
"""Save content to a temporary file and return the path"""
try:
temp_dir = Path(tempfile.gettempdir()) / "math_test_files"
temp_dir.mkdir(exist_ok=True)
file_path = temp_dir / filename
file_path.write_text(content, encoding='utf-8')
logger.debug(f"Saved content to temporary file: {file_path}")
return str(file_path)
except Exception as e:
logger.error(f"Error saving temporary file: {str(e)}")
raise
def get_problem_type_addition(question_type):
"""Return specific requirements based on problem type"""
problem_type_additions = {
"application": """
The application question MUST:
- Present a real-world scenario or practical problem
- Require modeling the situation mathematically
- Connect abstract mathematical concepts to concrete situations
- Include realistic context and data
- Require students to:
1. Identify relevant mathematical concepts
2. Translate the practical problem into mathematical terms
3. Solve using appropriate mathematical techniques
4. Interpret the results in the context of the original problem
Example contexts might include:
- Physics applications (motion, forces, work)
- Engineering scenarios (optimization, rates of change)
- Economics problems (cost optimization, growth models)
- Biological systems (population growth, reaction rates)
- Business applications (profit maximization, inventory management)
- Social science applications (demographic models, social network analysis)
- Data science applications (regression, statistical analysis)
""",
"proof": """
The proof question MUST:
- Require a formal mathematical proof
- Focus on demonstrating logical reasoning
- Require justification for each step
- Emphasize theoretical understanding
The proof question MAY NOT:
- Include Real-world applications or scenarios
- Include Pure computation problems
- Ask only for numerical answers
""",
"computation": """
The computation question MUST:
- Require specific algebraic calculations
- Focus on mathematical techniques
- Have concrete answers in the form of algebraic expressions (about half of questions) or numbers (about half of questions)
- Test procedural knowledge
The computation question MAY NOT:
- Include extended real-world applications or scenarios
- Ask for a proof
"""
}
return problem_type_additions.get(question_type, "")
def generate_question(subject, difficulty, question_type):
"""Generate a single math question with additional verification for difficulty 5"""
try:
if not os.environ.get('ANTHROPIC_API_KEY'):
logger.error("Anthropic API key not found")
return "Error: Anthropic API key not configured", None, None
logger.debug(f"Generating {question_type} question for subject: {subject} at difficulty level: {difficulty}")
# Check rate limit
now = datetime.now()
while request_history and (now - request_history[0]) > timedelta(days=1):
request_history.popleft()
if len(request_history) >= MAX_REQUESTS_PER_DAY:
return "Daily request limit reached. Please try again tomorrow.", None, None
request_history.append(now)
topics = {
"Single Variable Calculus": ["limits", "derivatives", "integrals", "series", "applications"],
"Multivariable Calculus": ["partial derivatives", "multiple integrals", "vector fields", "optimization"],
"Linear Algebra": ["matrices", "vector spaces", "eigenvalues", "linear transformations"],
"Differential Equations": ["first order equations", "second order equations", "systems", "stability analysis"],
"Real Analysis": ["sequences", "series", "continuity", "differentiation", "integration"],
"Complex Analysis": ["complex functions", "analyticity", "contour integration", "residues"],
"Abstract Algebra": ["groups", "rings", "fields", "homomorphisms"],
"Probability Theory": ["probability spaces", "random variables", "distributions", "limit theorems"],
"Numerical Analysis": ["approximation", "interpolation", "numerical integration", "error analysis"],
"Topology": ["metric spaces", "continuity", "compactness", "connectedness"]
}
selected_topic = random.choice(topics.get(subject, ["general"]))
logger.debug(f"Selected topic: {selected_topic}")
difficulty_params = get_difficulty_parameters(difficulty)
problem_type_addition = get_problem_type_addition(question_type)
system_prompt = f"""You are an expert mathematics professor creating a {difficulty_params['description']} exam question.
STRICT REQUIREMENTS:
1. Write exactly 1 {question_type} question on {subject} covering {selected_topic}.
2. Difficulty Level Guidelines:
{difficulty_params['description'].upper()}
Follow these specific constraints:
{chr(10).join(f' - {c}' for c in difficulty_params['constraints'])}
{problem_type_addition}
3. Style Reference:
Question should be {difficulty_params['example_style']}
4. For LaTeX formatting:
- Make sure that the question statement uses proper LaTeX math mode
- Use $ for inline math
- Use $$ on separate lines for equations and solutions
- Put each solution step on its own line in $$ $$
- DO NOT use \\begin{{aligned}} or similar environments
5. Include a detailed solution
- If the question involves geometry make sure to identify any general geometric formulas that apply, For example:
* Areas/volumes of common shapes and solids
* Cross-sectional areas of geometric figures
* Arc lengths and sector areas
- When setting up differential equations either in calculus or differential equation applications
* carefully consider the direction of change in variables
* ensure integration bounds align with the physical direction of the process being modeled
6. Maintain clear formatting
7. At the end of the LaTeX solution output, print SymPy code that you would use to solve or verify the main equations in the question.
8. Observe the folloiwng SymPy Guidelines
{SYMPY_GUIDELINES}"""
#Consider
#When writing SymPy code:
#- Use FiniteSet(1, 2, 3) instead of Set([1, 2, 3]) for finite sets
#- Import specific functions instead of using 'from sympy import *'
#- Print results of each calculation step
# Enhance the prompt with proof examples if applicable
if subject == "Real Analysis" and question_type == "proof":
system_prompt = enhance_prompt_with_proofs(system_prompt, subject, selected_topic)
logger.debug("Sending request to Anthropic API")
message = anthropic.messages.create(
model=difficulty_params['model'],
max_tokens=4096,
temperature=0.7,
messages=[{
"role": "user",
"content": f"{system_prompt}\n\nWrite a question for {subject}."
}]
)
if not hasattr(message, 'content') or not message.content:
logger.error("No content received from Anthropic API")
return "Error: No content received from API", None, None
response_text = message.content[0].text
logger.debug("Successfully received response from Anthropic API")
# Execute SymPy code and append results
sympy_output = extract_and_run_sympy_code_simple(response_text)
if sympy_output:
# Check if SymPy ran successfully
if "Error" not in sympy_output:
resolution_text, has_discrepancy, revised_solution = check_and_resolve_discrepancy(response_text, sympy_output)
response_text = f"{response_text}\n\nSymPy Verification Results:\n```\n{sympy_output}\n```\n\nVerification Analysis:\n{resolution_text}"
# For difficulty level 5 AND when there's a discrepancy with a revised solution
if difficulty == 5 and has_discrepancy and revised_solution:
logger.debug("Performing final verification for difficulty 5 problem with discrepancy")
final_verification = perform_final_verification(revised_solution)
response_text += "\n\nFinal Expert Verification:\n" + final_verification
else:
response_text += f"\n\nSymPy Verification Results:\n```\n{sympy_output}\n```"
# Create LaTeX content
questions_latex = create_latex_document(response_text, questions_only=True)
full_latex = create_latex_document(response_text, questions_only=False)
# Save to temporary files
questions_path = save_to_temp_file(questions_latex, "question.tex")
full_path = save_to_temp_file(full_latex, "full_question.tex")
logger.debug("Successfully created temporary files")
return response_text, questions_path, full_path
except Exception as e:
logger.error(f"Error generating question: {str(e)}")
return f"Error: {str(e)}", None, None
def extract_and_run_sympy_code_simple(response_text):
"""
Extract SymPy code from the response and execute it.
"""
try:
# Extract code
sympy_start = response_text.find('```python')
if sympy_start == -1:
return "No SymPy code found in the response."
code_start = response_text.find('\n', sympy_start) + 1
code_end = response_text.find('```', code_start)
if code_end == -1:
return "Malformed SymPy code block."
sympy_code = response_text[code_start:code_end].strip()
# Import SymPy at the module level
import sympy
# Create globals dict with all SymPy functions
globals_dict = {}
globals_dict.update(vars(sympy))
globals_dict.update({
'print': print,
'float': float,
'Symbol': sympy.Symbol,
'symbols': sympy.symbols,
'solve': sympy.solve,
'sqrt': sympy.sqrt,
'pi': sympy.pi,
'diff': sympy.diff,
'integrate': sympy.integrate,
'simplify': sympy.simplify,
'Matrix': sympy.Matrix
})
# Remove the sympy import line from the code if present
lines = sympy_code.split('\n')
filtered_lines = [line for line in lines if not line.strip().startswith('from sympy import') and not line.strip().startswith('import sympy')]
modified_code = '\n'.join(filtered_lines)
# Capture output
import io
from contextlib import redirect_stdout
output_buffer = io.StringIO()
with redirect_stdout(output_buffer):
exec(modified_code, globals_dict)
return output_buffer.getvalue().strip() or "No output produced"
except Exception as e:
return f"Error executing SymPy code: {str(e)}"
def check_and_resolve_discrepancy(initial_response, sympy_output):
"""
Compare the SymPy output with the initial response and resolve any discrepancies.
Returns tuple of (resolution_text, has_discrepancy, revised_solution)
"""
try:
resolution_prompt = f"""Here is a mathematics question with two answers.
The first, called Original solution, is a complete solution.
The second, called SymPy Verification, will only provide the final answer.
If the SymPy Verification answer is consistent with the final answer Original solution,
then please say that they are consistent and briefly explain why.
If the two answers are inconsistent with each other then please:
1. Identify which solution is correct
2. Explain the error in the incorrect solution
3. Provide a revised complete solution that fixes any errors and does not refer to SymPy
Original solution:
{initial_response}
SymPy Verification Results:
{sympy_output}
Please maintain the same LaTeX formatting as the original solution."""
# Make API call for resolution
message = anthropic.messages.create(
model="claude-3-5-sonnet-20241022",
max_tokens=4096,
temperature=0.2,
messages=[{
"role": "user",
"content": resolution_prompt
}]
)
resolution_text = message.content[0].text
# Check if resolution contains new SymPy code
if "```python" in resolution_text:
new_sympy_output = extract_and_run_sympy_code_simple(resolution_text)
resolution_text += "\n\nNew SymPy Verification Results:\n```\n" + new_sympy_output + "\n```"
# Determine if there was a discrepancy that required a revised solution
# First check if there's an inconsistency mentioned
has_discrepancy = "inconsistent" in resolution_text.lower() or "inconsistency" in resolution_text.lower()
# Look for the exact phrase we required in the prompt
revised_solution = None
if has_discrepancy:
marker = "Here is the revised complete solution:"
parts = resolution_text.split(marker, maxsplit=1)
if len(parts) > 1:
revised_solution = parts[1].strip()
if not revised_solution:
# Fallback check for common revision phrases
revision_phrases = ["revised complete solution:", "revised solution:", "correct solution:", "corrected solution:"]
for phrase in revision_phrases:
if phrase in resolution_text.lower():
parts = resolution_text.split(phrase, maxsplit=1)
if len(parts) > 1:
revised_solution = parts[1].strip()
break
return resolution_text, has_discrepancy, revised_solution
except Exception as e:
logger.error(f"Error in discrepancy resolution: {str(e)}")
return f"Error in resolution: {str(e)}", False, None
def perform_final_verification(revised_solution):
"""
Perform a final verification of the revised solution for difficulty level 5 problems.
"""
verification_prompt = f"""As an expert mathematician, please carefully verify this revised solution to an advanced (graduate-level) mathematics problem.
Revised Solution to Verify:
{revised_solution}
Please:
1. Verify the mathematical correctness of the solution
2. Check for any subtle errors or missing cases
3. Verify that all assumptions are clearly stated
4. Ensure the solution is complete and rigorous
5. Check that any series convergence, existence conditions, or boundary cases are properly addressed
If you find any issues:
1. Clearly explain what is incorrect or missing
2. Provide a complete corrected solution
3. Maintain the same LaTeX formatting as the original
4. Include any missing assumptions or conditions
5. If relevant, provide corrected SymPy code
If the solution is correct:
Briefly explain why the solution is mathematically sound and complete.
Please ensure any corrected solution maintains proper LaTeX formatting with $ for inline math and $$ on separate lines for displayed equations."""
try:
# Make API call for final verification
message = anthropic.messages.create(
model="claude-3-5-sonnet-20241022",
max_tokens=4096,
temperature=0.2,
messages=[{
"role": "user",
"content": verification_prompt
}]
)
verification_result = message.content[0].text
# If verification includes new SymPy code, run it
if "```python" in verification_result:
new_sympy_output = extract_and_run_sympy_code_simple(verification_result)
verification_result += "\n\nFinal SymPy Verification:\n```\n" + new_sympy_output + "\n```"
return verification_result
except Exception as e:
logger.error(f"Error in final verification: {str(e)}")
return f"Error in final verification: {str(e)}"
# Create Gradio interface
with gr.Blocks() as interface:
gr.Markdown("# Advanced Mathematics Question Generator")
gr.Markdown("""Generates a unique university-level mathematics question with solution using Claude 3.
Each question features different topics and difficulty levels. Limited to 25 requests per day.""")
with gr.Row():
with gr.Column():
subject_dropdown = gr.Dropdown(
choices=[
"Single Variable Calculus",
"Multivariable Calculus",
"Linear Algebra",
"Differential Equations",
"Real Analysis",
"Complex Analysis",
"Abstract Algebra",
"Probability Theory",
"Numerical Analysis",
"Topology"
],
label="Select Mathematics Subject",
info="Choose a subject for the question"
)
difficulty_slider = gr.Slider(
minimum=1,
maximum=5,
step=1,
value=3,
label="Difficulty Level",
info="1: Very Easy, 2: Easy, 3: Moderate, 4: Difficult, 5: Very Difficult"
)
question_type = gr.Radio(
choices=["computation", "proof", "application"],
label="Question Type",
info="Select the type of question you want",
value="computation"
)
generate_btn = gr.Button("Generate Question")
output_text = gr.Markdown(
label="Generated Question Preview",
latex_delimiters=[
{"left": "$$", "right": "$$", "display": True},
{"left": "$", "right": "$", "display": False}
]
)
with gr.Row():
questions_file = gr.File(label="Question Only (LaTeX)")
full_file = gr.File(label="Question with Solution (LaTeX)")
generate_btn.click(
generate_question,
inputs=[
subject_dropdown,
difficulty_slider,
question_type
],
outputs=[output_text, questions_file, full_file]
)
if __name__ == "__main__":
logger.info("Starting application")
interface.launch()