image
list | question
string | response
string |
|---|---|---|
[
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] |
<image>
Based on the top-right graph, how would you describe the behavior of P(z) as z approaches zero? The choices are listed below:
A. P(z) approaches zero indicating a void or gap in the distribution.
B. P(z) sharply increases, suggesting a concentration of values around zero.
C. P(z) remains constant, suggesting a uniform distribution.
D. P(z) shows a cyclical pattern, indicating periodic behavior in z.
### User Image Path:** "/mllm_hdd/yfzhang/Agent-R1/construct_data/math_and_chart/arxivqa/images/0904.0709_0.jpg"
### User Image Size:** "2016x1478"
### **Output Format (strict adherence required):**
<think>Your detailed reasoning process, including any code, should go here.</think>
<answer>Your final answer to the user's question goes here.</answer>
|
<think>The task is to analyze the behavior of \( P(z) \) as \( z \) approaches zero in the top-right graph. Cropping and zooming in on this particular graph will allow for a concentrated examination of the details, specifically around \( z = 0 \). Although the top-right graph is distinct from the others, enhancing focus by zooming in will improve clarity and facilitate observation.
Here is the Python code to crop and zoom into the top-right graph:
<code>
```python
import cv2
import numpy as np
import os
import random
# Load the image
image_path = "/mllm_hdd/yfzhang/Agent-R1/construct_data/math_and_chart/arxivqa/images/0904.0709_0.jpg"
image = cv2.imread(image_path)
# Define the coordinates for the top-right graph
x1, y1, x2, y2 = 1100, 0, 2000, 900 # Adjust these values based on the actual image dimensions
# Crop the image
cropped_image = image[y1:y2, x1:x2]
# Zoom in by resizing the cropped image (e.g., double the size)
zoom_factor = 2
zoomed_image = cv2.resize(cropped_image, None, fx=zoom_factor, fy=zoom_factor, interpolation=cv2.INTER_LINEAR)
# Save the processed image with a random suffix
random_suffix = random.randint(1000, 9999)
processed_filename = f"0904.0709_0_{random_suffix}.jpg"
processed_path = os.path.join("/mnt/data/temp_processed_images/", processed_filename)
cv2.imwrite(processed_path, zoomed_image)
# Print the path of the saved cropped image
print(processed_path)
```
</code>
<sandbox_output><image></sandbox_output>
The top-right graph, illustrating "z^2 P(z)", exhibits a pronounced peak at \( z = 0 \). This suggests a higher probability or concentration of \( z \) values around zero. The plot does not approach zero consistently, remain stable, or display periodicity near \( z = 0 \), thereby discounting these other potential behaviors.</think>
<answer> B </answer>
|
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