π€ Using LLMs: Inference and Generation
The Magic Robot That Writes Stories
Imagine you have a super-smart robot friend who loves to finish your sentences. You say βOnce upon a timeβ¦β and the robot says ββ¦there was a brave princess!β Thatβs exactly what Large Language Models (LLMs) do!
Letβs discover how this magical word-predicting robot works! π
π― What is Inference?
The Robotβs Thinking Process
Inference is when the robot reads your words and figures out what to say next.
Think of it like this:
- You give the robot a question (called a prompt)
- The robot thinks really hard (thatβs inference!)
- The robot gives you an answer (called the output)
Your Question β Robot Thinks β Robot's Answer
(Prompt) (Inference) (Generation)
Simple Example
You say: βThe sky isβ¦β Robot thinks: βHmm, what comes after βthe sky isβ?β Robot answers: ββ¦blue!β
The robot learned this by reading millions of books. It knows that βblueβ often comes after βthe sky is.β
How Fast Does It Think?
- The robot thinks in tokens (little word pieces)
- It can think about one token at a time
- Fast robots can think 100+ tokens per second!
π² Decoding Strategies: How the Robot Picks Words
The Word-Picking Game
When the robot thinks of what to say next, it has MANY choices. How does it pick?
Imagine a jar full of colorful balls. Each ball is a word the robot might say. Decoding strategies are the rules for picking balls from the jar!
Strategy 1: Greedy Decoding π
Rule: Always pick the BEST ball (most likely word).
graph TD A["Robot sees: The cat sat on the"] --> B{Which word next?} B --> C["mat - 40% likely"] B --> D["floor - 30% likely"] B --> E["chair - 20% likely"] B --> F["moon - 10% likely"] C --> G["β Picks 'mat' - highest!"]
Good: Fast and predictable Bad: Can be boring and repetitive
Strategy 2: Temperature Sampling π‘οΈ
Rule: Add some randomness! Temperature controls how βwildβ the robot gets.
| Temperature | Robot Behavior |
|---|---|
| 0.0 | Always picks the best word (boring but safe) |
| 0.7 | Picks good words with some surprises (balanced) |
| 1.0 | Equally considers many words (creative) |
| 2.0 | Very random picks (wild and crazy!) |
Example at Temperature 0.7:
- βmatβ (40% β might become 35%)
- βfloorβ (30% β might become 30%)
- Now βfloorβ has a real chance too!
Strategy 3: Top-K Sampling π―
Rule: Only look at the K best choices, ignore the rest.
If K = 3, the robot only considers:
- mat (40%)
- floor (30%)
- chair (20%)
β βmoonβ is ignored completely!
Strategy 4: Top-P (Nucleus) Sampling π
Rule: Keep adding words until their chances add up to P%.
If P = 0.9 (90%):
- mat (40%) β Total: 40%
- floor (30%) β Total: 70%
- chair (20%) β Total: 90%
- moon (10%) β Not needed!
Top-P adapts! Sometimes it picks from 2 words, sometimes from 5.
π± Seed and Reproducibility: Getting the Same Answer
The Magic Number
Remember how the robot picks words with some randomness? What if you want the exact same story every time?
Thatβs where seeds come in!
Whatβs a Seed?
A seed is a special number that controls the randomness. Same seed = same random choices = same output!
Seed: 42
"The cat sat on the..." β "mat made of silk"
Seed: 42 (again!)
"The cat sat on the..." β "mat made of silk" β
Same!
Seed: 99 (different)
"The cat sat on the..." β "floor near the window" π Different!
Why Use Seeds?
| Use Case | Why It Matters |
|---|---|
| Testing | Make sure your app works the same way |
| Debugging | Find and fix problems easier |
| Sharing | Show others exactly what you saw |
| Science | Repeat experiments perfectly |
β οΈ Important Note
Seeds only work if EVERYTHING else is the same:
- Same prompt β
- Same temperature β
- Same model β
- Same settings β
Change one thing? Different output!
π Streaming Responses: Words That Flow
The Waterfall vs. The Bucket
Without streaming: The robot fills a whole bucket, then dumps it all at once. You wait⦠wait⦠wait⦠SPLASH! All the words appear!
With streaming: The robot pours a gentle waterfall of words. Words appear one⦠by⦠one⦠as the robot thinks!
graph TD A["Robot starts thinking"] --> B["Token 1: 'The'"] B --> C["Token 2: 'cat'"] C --> D["Token 3: 'is'"] D --> E["Token 4: 'fluffy'"] E --> F["You see words appearing live!"]
Why Streaming is Amazing
| Benefit | Explanation |
|---|---|
| Feels faster | You see words immediately! |
| Better experience | Like watching someone type |
| Can stop early | Donβt like where itβs going? Stop! |
| Save time | Start reading while robot still thinks |
Real-World Example
ChatGPT uses streaming! Watch how words appear one at a time when you ask a question. Thatβs streaming in action!
π Token Limits and Counting: The Robotβs Memory
Whatβs a Token?
Tokens are little pieces that the robot uses to understand words.
"Hello" = 1 token
"Supercalifragilisticexpialidocious" = 8 tokens
"Hi there!" = 2 tokens
Rule of thumb: 1 token β 4 letters in English
The Robotβs Memory Limit
Every robot has a maximum memory (called context window).
| Model | Context Window |
|---|---|
| GPT-3.5 | 4,096 tokens |
| GPT-4 | 8,192 tokens |
| GPT-4 Turbo | 128,000 tokens |
| Claude 3 | 200,000 tokens |
Input + Output = Total
Your question (input) + Robotβs answer (output) must fit in the window!
βββββββββββββββββββββββββββββββ
β Context Window β
β βββββββββββ βββββββββββββ β
β β Input β+β Output β β
β β 1000 β β 500 β β
β β tokens β β tokens β β
β βββββββββββ βββββββββββββ β
β Total: 1500 / 4096 β
β
βββββββββββββββββββββββββββββββ
Why Count Tokens?
- Avoid errors: Too many tokens = robot canβt respond!
- Save money: More tokens = higher cost
- Plan better: Know how long your prompt can be
Token Counting Tips
- Spaces count as tokens
- Punctuation often gets its own token
- Numbers can be tricky (each digit might be separate)
- Different languages use different amounts
π§ Reasoning Models: The Robot That Shows Its Work
Regular Robot vs. Thinking Robot
Regular Robot: βWhatβs 17 Γ 24?β β β408β
Reasoning Robot: βWhatβs 17 Γ 24?β β βLet me think step by stepβ¦ 17 Γ 24 = 17 Γ 20 + 17 Γ 4 = 340 + 68 = 408β
How Reasoning Models Work
graph TD A["Question"] --> B["Break into steps"] B --> C["Think about step 1"] C --> D["Think about step 2"] D --> E["Think about step 3"] E --> F["Combine into answer"] F --> G["Show all reasoning!"]
Chain-of-Thought Magic
This is called Chain-of-Thought (CoT) reasoning!
The robot doesnβt just jump to the answer. It:
- Breaks down the problem
- Shows each step
- Explains its thinking
- Reaches the answer
When to Use Reasoning Models
| Good For | Not Needed For |
|---|---|
| Math problems | βWhatβs the capital of France?β |
| Logic puzzles | Simple facts |
| Complex coding | Basic chat |
| Analysis | Creative writing |
Famous Reasoning Models
- OpenAI o1 - Thinks before answering
- Claude with thinking - Shows reasoning steps
- GPT-4 with CoT - Can be prompted to reason
π Putting It All Together
You now know the six superpowers of LLM inference:
- Inference = Robotβs thinking process
- Decoding Strategies = How it picks words
- Seeds = Getting the same answer twice
- Streaming = Words flowing in real-time
- Token Limits = The robotβs memory size
- Reasoning = Showing its work step by step
Quick Reference
graph TD A["Your Prompt"] --> B["Inference Engine"] B --> C{Decoding Strategy} C --> D["Temperature"] C --> E["Top-K"] C --> F["Top-P"] D --> G["Token Generation"] E --> G F --> G G --> H{Streaming?} H -->|Yes| I["Words flow out"] H -->|No| J["Wait then dump"] I --> K["Output"] J --> K
π You Did It!
You now understand how AI robots think, choose words, remember things, and explain their reasoning!
The key takeaway: LLMs are like super-smart friends who guess what comes next, word by word, using clever strategies to make their answers helpful, creative, or predictableβwhatever you need!
Go forth and chat with robots! π€β¨
