Qwen3 Next 80B A3B Thinking

from openai import OpenAI

# Initialize the OpenAI client with Qubrid base URL
client = OpenAI(
    base_url="https://platform.qubrid.com/v1",
    api_key="QUBRID_API_KEY",
)

# Create a streaming chat completion
stream = client.chat.completions.create(
    model="Qwen/Qwen3-Next-80B-A3B-Thinking",
    messages=[
      {
        "role": "user",
        "content": "Explain quantum computing in simple terms"
      }
    ],
    max_tokens=8192,
    temperature=0.6,
    top_p=0.95,
    stream=True
)

# If stream = False comment this out
for chunk in stream:
    if chunk.choices and chunk.choices[0].delta.content:
        print(chunk.choices[0].delta.content, end="", flush=True)
print("\n")

# If stream = True comment this out
print(stream.choices[0].message.content)

import OpenAI from "openai";

// Initialize the OpenAI client with Qubrid base URL
const client = new OpenAI({
  baseURL: "https://platform.qubrid.com/v1",
  apiKey: "QUBRID_API_KEY",
});

// Create a streaming chat completion
const stream = await client.chat.completions.create({
  model: "Qwen/Qwen3-Next-80B-A3B-Thinking",
  messages: [
    {
      role: "user",
      content: "Explain quantum computing in simple terms",
    },
  ],
  max_tokens: 8192,
  temperature: 0.6,
  top_p: 0.95,
  stream: true,
});

// If stream = false comment this out
for await (const chunk of stream) {
  if (chunk.choices[0]?.delta?.content) {
    process.stdout.write(chunk.choices[0].delta.content);
  }
}
console.log("\n");

// If stream = true comment this out
console.log(stream.choices[0].message.content);

package main

import (
	"bufio"
	"bytes"
	"encoding/json"
	"fmt"
	"net/http"
)

func main() {
	url := "https://platform.qubrid.com/v1/chat/completions"

	data := map[string]interface{}{
		"model": "Qwen/Qwen3-Next-80B-A3B-Thinking",
		"messages": []map[string]string{
			{
				"role":    "user",
				"content": "Explain quantum computing in simple terms",
			},
		},
		"temperature": 0.6,
		"max_tokens":  8192,
		"stream":      true,
		"top_p":       0.95,
	}

	jsonData, _ := json.Marshal(data)
	req, _ := http.NewRequest("POST", url, bytes.NewBuffer(jsonData))
	req.Header.Set("Authorization", "Bearer QUBRID_API_KEY")
	req.Header.Set("Content-Type", "application/json")

	client := &http.Client{}
	res, _ := client.Do(req)
	defer res.Body.Close()

	scanner := bufio.NewScanner(res.Body)
	for scanner.Scan() {
		line := scanner.Text()
		if line != "" {
			fmt.Println(line)
		}
	}
}

curl -X POST "https://platform.qubrid.com/v1/chat/completions" \
  -H "Authorization: Bearer QUBRID_API_KEY" \
  -H "Content-Type: application/json" \
  -d '{
  "model": "Qwen/Qwen3-Next-80B-A3B-Thinking",
  "messages": [
    {
      "role": "user",
      "content": "Explain quantum computing in simple terms"
    }
  ],
  "temperature": 0.6,
  "max_tokens": 8192,
  "stream": true,
  "top_p": 0.95
}'

<think>
This is a classic proof by contradiction. I'll use the standard approach:
assume √2 is rational, express it as a fraction in lowest terms, and
derive a contradiction by showing both numerator and denominator must
be even — contradicting the assumption that the fraction is in lowest terms.
</think>

Proof: √2 is irrational

Assume for contradiction that √2 is rational.
Then √2 = p/q where p, q are integers with no common factors (lowest terms).

Step 1: Square both sides
  2 = p²/q²
  → p² = 2q²

Step 2: p² is even, therefore p is even
  Since p² = 2q², p² is divisible by 2.
  If p² is even, then p must be even (odd × odd = odd, so odd² is always odd).
  Let p = 2k for some integer k.

Step 3: Substitute back
  (2k)² = 2q²
  4k²   = 2q²
  q²    = 2k²

Step 4: q² is even, therefore q is even
  By the same logic as Step 2, q must also be even.

Step 5: Contradiction
  Both p and q are even — meaning they share a common factor of 2.
  This contradicts our assumption that p/q is in lowest terms.

Conclusion:
  Our assumption that √2 is rational leads to a contradiction.
  Therefore √2 is irrational. ∎

Example: "You are an expert mathematical reasoning assistant. Work through
every problem step by step, state all assumptions explicitly, and present
your final answer in a clearly marked conclusion block."