Model Card for Model ID
Phi-4 trained on reasoning outputs on complex logic, math and coding challenges derived from nvidia/Llama-Nemotron-Post-Training-Dataset filtered to include high length reasoning answers generated by DeepSeek R1.
Model Details
Model Description
Phi-4 trained on reasoning outputs on complex logic, math and coding challenges derived from nvidia/Llama-Nemotron-Post-Training-Dataset filtered to include high length reasoning answers generated by DeepSeek R1. The training was on 10,000 samples done on an RTX 5090 (yes managed to make unsloth work on a 5090) with context length of 16384 and took around 10 hours using unsloth 4-bit quants and transfomers SFT Trainer. You do not need to add a system prompt but it can help in some use cases. The model will automatically go into thinking mode when presented with complex tasks.
Recommended Settings of temperature = 1.5 (you can test with 1 to 1.5) , min_p = 0.1, repeat penalty 1.2 or 1.3 to mitigate extremely long reasoning around the same concept.
Try the following prompt or similar structured prompts containing complex connections and the model will automatically go into thinking mode and generate long reasoning chains akin to DeepSeek.
Prompt:
This prompt was generated using Claude 3.7 Sonnet and not included in the train or test dataset, use similarly structred prompts and see the magic!
- Network Packet Routing Optimization Challenge
You're designing a system to optimize packet routing in a network with multiple possible paths. The network consists of nodes connected by bidirectional links, each with different bandwidth capacities and latency values.
Your task is to find the most efficient routing path between a given source and destination node that satisfies specific constraints on bandwidth, latency, and hop count.
Input Specification
The first line contains four space-separated integers: n, m, b_min, and l_max (2 ≤ n ≤ 100, 1 ≤ m ≤ 5000, 1 ≤ b_min ≤ 1000, 1 ≤ l_max ≤ 10000)
n: number of nodes in the network (numbered from 1 to n)m: number of links between nodesb_min: minimum required bandwidth for the pathl_max: maximum allowed total latency for the path
The next m lines each contain four integers u, v, b, l (1 ≤ u, v ≤ n, u ≠ v, 1 ≤ b ≤ 1000, 1 ≤ l ≤ 1000):
u,v: nodes connected by this linkb: bandwidth capacity of the linkl: latency of the link
The last line contains two integers s and t (1 ≤ s, t ≤ n, s ≠ t) - the source and destination nodes.
Constraints and Notes
- The bandwidth of a path is the minimum bandwidth among all links in the path
- The latency of a path is the sum of latencies of all links in the path
- A valid path must have bandwidth ≥
b_minand latency ≤l_max - Among all valid paths, you must choose the one with the highest bandwidth
- If there are multiple paths with the same highest bandwidth, choose the one with the lowest latency
- If there are still multiple paths, choose the one with the fewest hops (links)
- If no valid path exists, output "NO PATH"
Output
If a valid path exists, the first line should contain three space-separated integers: the bandwidth of the chosen path, the total latency of the chosen path, and the number of hops.
The second line should contain the sequence of nodes in the path, starting with s and ending with t.
If no valid path exists, output "NO PATH" (without quotes).
Examples
Example 1:
5 6 50 100
1 2 100 20
2 3 80 30
3 5 70 10
1 4 60 10
4 5 90 30
1 3 50 5
1 5
Output:
70 60 3
1 2 3 5
Example 2:
4 5 80 50
1 2 80 20
2 3 120 15
3 4 90 10
1 3 100 30
2 4 70 25
1 4
Output:
90 40 2
1 3 4
Example 3:
3 3 100 100
1 2 150 40
2 3 180 70
1 3 120 30
1 3
Output:
120 30 1
1 3
Your solution should efficiently find the optimal path that satisfies all constraints, handling potentially complex network topologies with multiple possible routes between source and destination.
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- **Finetuned from model [optional]:**unsloth/phi-4
Uses
Complex reasoning requiring challenging thinking and coding (mostly python).
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How to Get Started with the Model
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Training Details
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Carbon emissions can be estimated using the Machine Learning Impact calculator presented in Lacoste et al. (2019).
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