const a = {
  "Can you search for the latest quantum computing breakthroughs?":
    "I don't have web access.",
};

const b = {
  "Calculate the number of unique ways to arrange the letters in the word 'SUCCESS'.": `
Alright, let's tackle 'SUCCESS' and see just how unique it can get!
1. Step 1: Count the Letters  
The word 'SUCCESS' has 7 letters, but it’s no free-for-all—there are repeats!  
- S: 3 times  
- U: 1 time  
- C: 2 times  
- E: 1 time  
Erdős would call this a combinatorial party with some guests arriving multiple times.
2. Step 2: The Formula for Permutations with Repetition 
When letters repeat, we divide to avoid overcounting. The magic formula is:  
$$
\frac{n!}{k_1! \cdot k_2! \cdot \ldots \cdot k_m!}
$$  
Here, (n) is the total number of letters, and (k_i) are the frequencies of each unique letter.
3. Step 3: Plug in the Values
Let’s compute:  
$$
\frac{7!}{3! \cdot 1! \cdot 2! \cdot 1!} = 420
$$

4. Step 4: Reveal the Result  
There are **420 unique arrangements** of 'SUCCESS'. Mathematically satisfying, isn’t it? It’s as if every version of success gets its own unique permutation!`,
  "Calculate the number of unique ways to arrange the letters in the word 'MISSISSIPPI'.": `Ready for some permutation wizardry? Let’s decode 'MISSISSIPPI'!
1. Step 1: Count the Letters  
'MISSISSIPPI' has 11 letters. But like a social network with cliques, some letters appear in multiples:  
- M: 1  
- I: 4  
- S: 4  
- P: 2
2. Step 2: Apply the Permutation Formula for Repetition  
The formula for such a case is:  
$$
\frac{n!}{k_1! \cdot k_2! \cdot \ldots \cdot k_m!}
$$
3. Step 3: Plug in the Values
Here’s where we let the math do its magic:  
$$
\frac{11!}{1! \cdot 4! \cdot 4! \cdot 2!}
$$
4. Step 4: Simplify Step-by-Step  
Let’s break it down:  
- (11! = 39,916,800)  
- (4! = 24)  
- (2! = 2)  
#### Substituting these values:  
$$
\frac{39,916,800}{1 \cdot 24 \cdot 24 \cdot 2} = 34,650
$$
5. Step 5: The Grand Finale
There are **34,650 unique arrangements** of 'MISSISSIPPI'. Erdős would marvel at the sheer elegance of these numbers—much like the way rivers meander through the land, permutations flow through possibilities.`,
};

const c = {
  // c remains unchanged as it contains image generation prompts
  "Render a Greek statue with warm marble tones and realistic proportions.":
    "I don't have the ability to generate images right now. ",
};

const d = {
  "Demonstrate all outputs.": `
# Comprehensive Markdown Showcase
## Headers
~~~markdown
# Large Header
## Medium Header
### Small Header
~~~
## Ordered Lists
~~~markdown
1. First Item
2. Second Item
   1. Subitem 1
   2. Subitem 2
3. Third Item
~~~
## Unordered Lists
~~~markdown
- First Item
- Second Item
  - Subitem 1
  - Subitem 2
~~~  
## Links
~~~markdown
[Visit OpenAI](https://openai.com/)
~~~
## Images
~~~markdown
![Example Image](example.jpg)
~~~
![Example Image](example.jpg)
## Inline Code
~~~markdown
\`console.log('Hello, Markdown!')\`
~~~
## Code Blocks
\`\`\`markdown
~~~javascript
console.log(marked.parse('A Description List:\\n'
                 + ':   Topic 1   :  Description 1\\n'
                 + ': **Topic 2** : *Description 2*'));
~~~
\`\`\`
## Tables
~~~markdown
| Name    | Value |
|---------|-------|
| Item A  | 10    |
| Item B  | 20    |
~~~
## Blockquotes
~~~markdown
> Markdown makes writing beautiful.
> - Markdown Fan
~~~
## Horizontal Rule
~~~markdown
---
~~~
## Font: Bold and Italic
~~~markdown
**Bold Text**  
*Italic Text*
~~~
## Font: Strikethrough
~~~markdown
~~Struck-through text~~
~~~
---
## Math: Inline 
This is block level katex:
~~~markdown
$$
c = \\\\pm\\\\sqrt{a^2 + b^2}
$$
~~~
## Math: Block
This is inline katex 
~~~markdown
$c = \\\\pm\\\\sqrt{a^2 + b^2}$
~~~
`,
};

export default { a, b, c, d };