Microsoft

About Microsoft

Microsoft develops the Phi family of small language models and related model research. Its published Phi material covers language, reasoning and device-oriented variants. Each release has its own task definition, size and deployment conditions.

Focus

  • Small language models
  • Reasoning-model research
  • Device-oriented model variants

Projects and interfaces

  • Phi

    model family

    Microsoft's documented small-model family, including Phi-4 and related variants.

  • Phi Silica

    device-oriented model

    A small model documented for local inference in Windows environments.

Scope and limitations

  • A family-level description does not establish support on a particular device or runtime.

Official references

Models

484 named catalog records. These are name and distribution records, not a count of distinct model architectures.

  • microsoft/phi-4
  • orca2
  • orca2:13b
  • orca2:13b-fp16
  • orca2:13b-q2_K
  • orca2:13b-q3_K_L
  • orca2:13b-q3_K_M
  • orca2:13b-q3_K_S
  • orca2:13b-q4_0
  • orca2:13b-q4_1
  • orca2:13b-q4_K_M
  • orca2:13b-q4_K_S
  • orca2:13b-q5_0
  • orca2:13b-q5_1
  • orca2:13b-q5_K_M
  • orca2:13b-q5_K_S
  • orca2:13b-q6_K
  • orca2:13b-q8_0
  • orca2:7b
  • orca2:7b-fp16
  • orca2:7b-q2_K
  • orca2:7b-q3_K_L
  • orca2:7b-q3_K_M
  • orca2:7b-q3_K_S
  • orca2:7b-q4_0
  • orca2:7b-q4_1
  • orca2:7b-q4_K_M
  • orca2:7b-q4_K_S
  • orca2:7b-q5_0
  • orca2:7b-q5_1
  • orca2:7b-q5_K_M
  • orca2:7b-q5_K_S
  • orca2:7b-q6_K
  • orca2:7b-q8_0
  • orca2:latest
  • phi
  • phi:2.7b
  • phi:2.7b-chat-v2-fp16
  • phi:2.7b-chat-v2-q2_K
  • phi:2.7b-chat-v2-q3_K_L
  • phi:2.7b-chat-v2-q3_K_M
  • phi:2.7b-chat-v2-q3_K_S
  • phi:2.7b-chat-v2-q4_0
  • phi:2.7b-chat-v2-q4_1
  • phi:2.7b-chat-v2-q4_K_M
  • phi:2.7b-chat-v2-q4_K_S
  • phi:2.7b-chat-v2-q5_0
  • phi:2.7b-chat-v2-q5_1
  • phi:2.7b-chat-v2-q5_K_M
  • phi:2.7b-chat-v2-q5_K_S
  • phi:2.7b-chat-v2-q6_K
  • phi:2.7b-chat-v2-q8_0
  • phi:chat
  • phi:latest
  • phi:latest-128k
  • phi:latest-16k
  • phi:latest-32k
  • phi:latest-64k
  • phi:latest-8k
  • phi3
  • phi3:14b
  • phi3:14b-instruct
  • phi3:14b-medium-128k-instruct-fp16
  • phi3:14b-medium-128k-instruct-q2_K
  • phi3:14b-medium-128k-instruct-q3_K_L
  • phi3:14b-medium-128k-instruct-q3_K_M
  • phi3:14b-medium-128k-instruct-q3_K_S
  • phi3:14b-medium-128k-instruct-q4_0
  • phi3:14b-medium-128k-instruct-q4_1
  • phi3:14b-medium-128k-instruct-q4_K_M
  • phi3:14b-medium-128k-instruct-q4_K_S
  • phi3:14b-medium-128k-instruct-q5_0
  • phi3:14b-medium-128k-instruct-q5_1
  • phi3:14b-medium-128k-instruct-q5_K_M
  • phi3:14b-medium-128k-instruct-q5_K_S
  • phi3:14b-medium-128k-instruct-q6_K
  • phi3:14b-medium-128k-instruct-q8_0
  • phi3:14b-medium-4k-instruct-fp16
  • phi3:14b-medium-4k-instruct-q2_K
  • phi3:14b-medium-4k-instruct-q3_K_L
  • phi3:14b-medium-4k-instruct-q3_K_M
  • phi3:14b-medium-4k-instruct-q3_K_S
  • phi3:14b-medium-4k-instruct-q4_0
  • phi3:14b-medium-4k-instruct-q4_1
  • phi3:14b-medium-4k-instruct-q4_K_M
  • phi3:14b-medium-4k-instruct-q4_K_S
  • phi3:14b-medium-4k-instruct-q5_0
  • phi3:14b-medium-4k-instruct-q5_1
  • phi3:14b-medium-4k-instruct-q5_K_M
  • phi3:14b-medium-4k-instruct-q5_K_S
  • phi3:14b-medium-4k-instruct-q6_K
  • phi3:14b-medium-4k-instruct-q8_0
  • phi3:3.8b
  • phi3:3.8b-instruct
  • phi3:3.8b-mini-128k-instruct-fp16
  • phi3:3.8b-mini-128k-instruct-q2_K
  • phi3:3.8b-mini-128k-instruct-q3_K_L
  • phi3:3.8b-mini-128k-instruct-q3_K_M
  • phi3:3.8b-mini-128k-instruct-q3_K_S
  • phi3:3.8b-mini-128k-instruct-q4_0
  • phi3:3.8b-mini-128k-instruct-q4_1
  • phi3:3.8b-mini-128k-instruct-q4_K_M
  • phi3:3.8b-mini-128k-instruct-q4_K_S
  • phi3:3.8b-mini-128k-instruct-q5_0
  • phi3:3.8b-mini-128k-instruct-q5_1
  • phi3:3.8b-mini-128k-instruct-q5_K_M
  • phi3:3.8b-mini-128k-instruct-q5_K_S
  • phi3:3.8b-mini-128k-instruct-q6_K
  • phi3:3.8b-mini-128k-instruct-q8_0
  • phi3:3.8b-mini-4k-instruct-fp16
  • phi3:3.8b-mini-4k-instruct-q2_K
  • phi3:3.8b-mini-4k-instruct-q3_K_L
  • phi3:3.8b-mini-4k-instruct-q3_K_M
  • phi3:3.8b-mini-4k-instruct-q3_K_S
  • phi3:3.8b-mini-4k-instruct-q4_0
  • phi3:3.8b-mini-4k-instruct-q4_1
  • phi3:3.8b-mini-4k-instruct-q4_K_M
  • phi3:3.8b-mini-4k-instruct-q4_K_S
  • phi3:3.8b-mini-4k-instruct-q5_0
  • phi3:3.8b-mini-4k-instruct-q5_1
  • phi3:3.8b-mini-4k-instruct-q5_K_M
  • phi3:3.8b-mini-4k-instruct-q5_K_S
  • phi3:3.8b-mini-4k-instruct-q6_K
  • phi3:3.8b-mini-4k-instruct-q8_0
  • phi3:instruct
  • phi3:latest
  • phi3:medium
  • phi3:medium-128k
  • phi3:medium-4k
  • phi3:mini
  • phi3:mini-128k
  • phi3:mini-4k
  • phi3.5
  • phi3.5:3.8b
  • phi3.5:3.8b-mini-instruct-fp16
  • phi3.5:3.8b-mini-instruct-q2_K
  • phi3.5:3.8b-mini-instruct-q3_K_L
  • phi3.5:3.8b-mini-instruct-q3_K_M
  • phi3.5:3.8b-mini-instruct-q3_K_S
  • phi3.5:3.8b-mini-instruct-q4_0
  • phi3.5:3.8b-mini-instruct-q4_1
  • phi3.5:3.8b-mini-instruct-q4_K_M
  • phi3.5:3.8b-mini-instruct-q4_K_S
  • phi3.5:3.8b-mini-instruct-q5_0
  • phi3.5:3.8b-mini-instruct-q5_1
  • phi3.5:3.8b-mini-instruct-q5_K_M
  • phi3.5:3.8b-mini-instruct-q5_K_S
  • phi3.5:3.8b-mini-instruct-q6_K
  • phi3.5:3.8b-mini-instruct-q8_0
  • phi3.5:latest
  • phi4
  • phi4-mini
  • phi4-mini-reasoning
  • phi4-mini-reasoning:3.8b
  • phi4-mini-reasoning:3.8b-fp16
  • phi4-mini-reasoning:3.8b-q4_K_M
  • phi4-mini-reasoning:3.8b-q8_0
  • phi4-mini-reasoning:latest
  • phi4-mini:3.8b
  • phi4-mini:3.8b-fp16
  • phi4-mini:3.8b-q4_K_M
  • phi4-mini:3.8b-q8_0
  • phi4-mini:latest
  • phi4-reasoning
  • phi4-reasoning:14b
  • phi4-reasoning:14b-fp16
  • phi4-reasoning:14b-plus-fp16
  • phi4-reasoning:14b-plus-q4_K_M
  • phi4-reasoning:14b-plus-q8_0
  • phi4-reasoning:14b-q4_K_M
  • phi4-reasoning:14b-q8_0
  • phi4-reasoning:latest
  • phi4-reasoning:plus
  • phi4:14b
  • phi4:14b-fp16
  • phi4:14b-q4_K_M
  • phi4:14b-q8_0
  • phi4:latest
  • wizard-math
  • wizard-math:13b
  • wizard-math:13b-fp16
  • wizard-math:13b-q2_K
  • wizard-math:13b-q3_K_L
  • wizard-math:13b-q3_K_M
  • wizard-math:13b-q3_K_S
  • wizard-math:13b-q4_0
  • wizard-math:13b-q4_1
  • wizard-math:13b-q4_K_M
  • wizard-math:13b-q4_K_S
  • wizard-math:13b-q5_0
  • wizard-math:13b-q5_1
  • wizard-math:13b-q5_K_M
  • wizard-math:13b-q5_K_S
  • wizard-math:13b-q6_K
  • wizard-math:13b-q8_0
  • wizard-math:70b
  • wizard-math:70b-fp16
  • wizard-math:70b-q2_K
  • wizard-math:70b-q3_K_L
  • wizard-math:70b-q3_K_M
  • wizard-math:70b-q3_K_S
  • wizard-math:70b-q4_0
  • wizard-math:70b-q4_1
  • wizard-math:70b-q4_K_M
  • wizard-math:70b-q4_K_S
  • wizard-math:70b-q5_0
  • wizard-math:70b-q5_1
  • wizard-math:70b-q5_K_M
  • wizard-math:70b-q5_K_S
  • wizard-math:70b-q6_K
  • wizard-math:70b-q8_0
  • wizard-math:7b
  • wizard-math:7b-fp16
  • wizard-math:7b-q2_K
  • wizard-math:7b-q3_K_L
  • wizard-math:7b-q3_K_M
  • wizard-math:7b-q3_K_S
  • wizard-math:7b-q4_0
  • wizard-math:7b-q4_1
  • wizard-math:7b-q4_K_M
  • wizard-math:7b-q4_K_S
  • wizard-math:7b-q5_0
  • wizard-math:7b-q5_1
  • wizard-math:7b-q5_K_M
  • wizard-math:7b-q5_K_S
  • wizard-math:7b-q6_K
  • wizard-math:7b-q8_0
  • wizard-math:7b-v1.1-fp16
  • wizard-math:7b-v1.1-q2_K
  • wizard-math:7b-v1.1-q3_K_L
  • wizard-math:7b-v1.1-q3_K_M
  • wizard-math:7b-v1.1-q3_K_S
  • wizard-math:7b-v1.1-q4_0
  • wizard-math:7b-v1.1-q4_1
  • wizard-math:7b-v1.1-q4_K_M
  • wizard-math:7b-v1.1-q4_K_S
  • wizard-math:7b-v1.1-q5_0
  • wizard-math:7b-v1.1-q5_1
  • wizard-math:7b-v1.1-q5_K_M
  • wizard-math:7b-v1.1-q5_K_S
  • wizard-math:7b-v1.1-q6_K
  • wizard-math:7b-v1.1-q8_0
  • wizard-math:latest
  • wizard-vicuna
  • wizard-vicuna-uncensored
  • wizard-vicuna-uncensored:13b
  • wizard-vicuna-uncensored:13b-fp16
  • wizard-vicuna-uncensored:13b-q2_K
  • wizard-vicuna-uncensored:13b-q3_K_L
  • wizard-vicuna-uncensored:13b-q3_K_M
  • wizard-vicuna-uncensored:13b-q3_K_S
  • wizard-vicuna-uncensored:13b-q4_0
  • wizard-vicuna-uncensored:13b-q4_1
  • wizard-vicuna-uncensored:13b-q4_K_M
  • wizard-vicuna-uncensored:13b-q4_K_S
  • wizard-vicuna-uncensored:13b-q5_0
  • wizard-vicuna-uncensored:13b-q5_1
  • wizard-vicuna-uncensored:13b-q5_K_M
  • wizard-vicuna-uncensored:13b-q5_K_S
  • wizard-vicuna-uncensored:13b-q6_K
  • wizard-vicuna-uncensored:13b-q8_0
  • wizard-vicuna-uncensored:30b
  • wizard-vicuna-uncensored:30b-fp16
  • wizard-vicuna-uncensored:30b-q2_K
  • wizard-vicuna-uncensored:30b-q3_K_L
  • wizard-vicuna-uncensored:30b-q3_K_M
  • wizard-vicuna-uncensored:30b-q3_K_S
  • wizard-vicuna-uncensored:30b-q4_0
  • wizard-vicuna-uncensored:30b-q4_1
  • wizard-vicuna-uncensored:30b-q4_K_M
  • wizard-vicuna-uncensored:30b-q4_K_S
  • wizard-vicuna-uncensored:30b-q5_0
  • wizard-vicuna-uncensored:30b-q5_1
  • wizard-vicuna-uncensored:30b-q5_K_M
  • wizard-vicuna-uncensored:30b-q5_K_S
  • wizard-vicuna-uncensored:30b-q6_K
  • wizard-vicuna-uncensored:30b-q8_0
  • wizard-vicuna-uncensored:7b
  • wizard-vicuna-uncensored:7b-fp16
  • wizard-vicuna-uncensored:7b-q2_K
  • wizard-vicuna-uncensored:7b-q3_K_L
  • wizard-vicuna-uncensored:7b-q3_K_M
  • wizard-vicuna-uncensored:7b-q3_K_S
  • wizard-vicuna-uncensored:7b-q4_0
  • wizard-vicuna-uncensored:7b-q4_1
  • wizard-vicuna-uncensored:7b-q4_K_M
  • wizard-vicuna-uncensored:7b-q4_K_S
  • wizard-vicuna-uncensored:7b-q5_0
  • wizard-vicuna-uncensored:7b-q5_1
  • wizard-vicuna-uncensored:7b-q5_K_M
  • wizard-vicuna-uncensored:7b-q5_K_S
  • wizard-vicuna-uncensored:7b-q6_K
  • wizard-vicuna-uncensored:7b-q8_0
  • wizard-vicuna-uncensored:latest
  • wizard-vicuna-uncensored:latest-128k
  • wizard-vicuna-uncensored:latest-16k
  • wizard-vicuna-uncensored:latest-32k
  • wizard-vicuna-uncensored:latest-64k
  • wizard-vicuna-uncensored:latest-8k
  • wizard-vicuna:13b
  • wizard-vicuna:13b-fp16
  • wizard-vicuna:13b-q2_K
  • wizard-vicuna:13b-q3_K_L
  • wizard-vicuna:13b-q3_K_M
  • wizard-vicuna:13b-q3_K_S
  • wizard-vicuna:13b-q4_0
  • wizard-vicuna:13b-q4_1
  • wizard-vicuna:13b-q4_K_M
  • wizard-vicuna:13b-q4_K_S
  • wizard-vicuna:13b-q5_0
  • wizard-vicuna:13b-q5_1
  • wizard-vicuna:13b-q5_K_M
  • wizard-vicuna:13b-q5_K_S
  • wizard-vicuna:13b-q6_K
  • wizard-vicuna:13b-q8_0
  • wizard-vicuna:latest
  • wizardcoder
  • wizardcoder:13b-python
  • wizardcoder:13b-python-fp16
  • wizardcoder:13b-python-q2_K
  • wizardcoder:13b-python-q3_K_L
  • wizardcoder:13b-python-q3_K_M
  • wizardcoder:13b-python-q3_K_S
  • wizardcoder:13b-python-q4_0
  • wizardcoder:13b-python-q4_1
  • wizardcoder:13b-python-q4_K_M
  • wizardcoder:13b-python-q4_K_S
  • wizardcoder:13b-python-q5_0
  • wizardcoder:13b-python-q5_1
  • wizardcoder:13b-python-q5_K_M
  • wizardcoder:13b-python-q5_K_S
  • wizardcoder:13b-python-q6_K
  • wizardcoder:13b-python-q8_0
  • wizardcoder:33b
  • wizardcoder:33b-v1.1
  • wizardcoder:33b-v1.1-fp16
  • wizardcoder:33b-v1.1-q2_K
  • wizardcoder:33b-v1.1-q3_K_L
  • wizardcoder:33b-v1.1-q3_K_M
  • wizardcoder:33b-v1.1-q3_K_S
  • wizardcoder:33b-v1.1-q4_0
  • wizardcoder:33b-v1.1-q4_1
  • wizardcoder:33b-v1.1-q4_K_M
  • wizardcoder:33b-v1.1-q4_K_S
  • wizardcoder:33b-v1.1-q5_0
  • wizardcoder:33b-v1.1-q5_1
  • wizardcoder:33b-v1.1-q5_K_M
  • wizardcoder:33b-v1.1-q5_K_S
  • wizardcoder:33b-v1.1-q6_K
  • wizardcoder:33b-v1.1-q8_0
  • wizardcoder:34b-python
  • wizardcoder:34b-python-fp16
  • wizardcoder:34b-python-q2_K
  • wizardcoder:34b-python-q3_K_L
  • wizardcoder:34b-python-q3_K_M
  • wizardcoder:34b-python-q3_K_S
  • wizardcoder:34b-python-q4_0
  • wizardcoder:34b-python-q4_1
  • wizardcoder:34b-python-q4_K_M
  • wizardcoder:34b-python-q4_K_S
  • wizardcoder:34b-python-q5_0
  • wizardcoder:34b-python-q5_1
  • wizardcoder:34b-python-q5_K_M
  • wizardcoder:34b-python-q5_K_S
  • wizardcoder:34b-python-q6_K
  • wizardcoder:34b-python-q8_0
  • wizardcoder:7b-python
  • wizardcoder:7b-python-fp16
  • wizardcoder:7b-python-q2_K
  • wizardcoder:7b-python-q3_K_L
  • wizardcoder:7b-python-q3_K_M
  • wizardcoder:7b-python-q3_K_S
  • wizardcoder:7b-python-q4_0
  • wizardcoder:7b-python-q4_1
  • wizardcoder:7b-python-q4_K_M
  • wizardcoder:7b-python-q4_K_S
  • wizardcoder:7b-python-q5_0
  • wizardcoder:7b-python-q5_1
  • wizardcoder:7b-python-q5_K_M
  • wizardcoder:7b-python-q5_K_S
  • wizardcoder:7b-python-q6_K
  • wizardcoder:7b-python-q8_0
  • wizardcoder:latest
  • wizardcoder:python
  • wizardlm
  • wizardlm:13b-fp16
  • wizardlm:13b-llama2-fp16
  • wizardlm:13b-llama2-q2_K
  • wizardlm:13b-llama2-q3_K_L
  • wizardlm:13b-llama2-q3_K_M
  • wizardlm:13b-llama2-q3_K_S
  • wizardlm:13b-llama2-q4_0
  • wizardlm:13b-llama2-q4_1
  • wizardlm:13b-llama2-q4_K_M
  • wizardlm:13b-llama2-q4_K_S
  • wizardlm:13b-llama2-q5_0
  • wizardlm:13b-llama2-q5_1
  • wizardlm:13b-llama2-q5_K_M
  • wizardlm:13b-llama2-q5_K_S
  • wizardlm:13b-llama2-q6_K
  • wizardlm:13b-llama2-q8_0
  • wizardlm:13b-q2_K
  • wizardlm:13b-q3_K_L
  • wizardlm:13b-q3_K_M
  • wizardlm:13b-q3_K_S
  • wizardlm:13b-q4_0
  • wizardlm:13b-q4_1
  • wizardlm:13b-q4_K_M
  • wizardlm:13b-q4_K_S
  • wizardlm:13b-q5_0
  • wizardlm:13b-q5_1
  • wizardlm:13b-q5_K_M
  • wizardlm:13b-q5_K_S
  • wizardlm:13b-q6_K
  • wizardlm:13b-q8_0
  • wizardlm:30b-fp16
  • wizardlm:30b-q2_K
  • wizardlm:30b-q3_K_L
  • wizardlm:30b-q3_K_M
  • wizardlm:30b-q3_K_S
  • wizardlm:30b-q4_0
  • wizardlm:30b-q4_1
  • wizardlm:30b-q4_K_M
  • wizardlm:30b-q4_K_S
  • wizardlm:30b-q5_0
  • wizardlm:30b-q5_1
  • wizardlm:30b-q5_K_M
  • wizardlm:30b-q5_K_S
  • wizardlm:30b-q6_K
  • wizardlm:30b-q8_0
  • wizardlm:70b-llama2-q2_K
  • wizardlm:70b-llama2-q3_K_L
  • wizardlm:70b-llama2-q3_K_M
  • wizardlm:70b-llama2-q3_K_S
  • wizardlm:70b-llama2-q4_0
  • wizardlm:70b-llama2-q4_1
  • wizardlm:70b-llama2-q4_K_M
  • wizardlm:70b-llama2-q4_K_S
  • wizardlm:70b-llama2-q5_0
  • wizardlm:70b-llama2-q5_K_M
  • wizardlm:70b-llama2-q5_K_S
  • wizardlm:70b-llama2-q6_K
  • wizardlm:70b-llama2-q8_0
  • wizardlm:7b-fp16
  • wizardlm:7b-q2_K
  • wizardlm:7b-q3_K_L
  • wizardlm:7b-q3_K_M
  • wizardlm:7b-q3_K_S
  • wizardlm:7b-q4_0
  • wizardlm:7b-q4_1
  • wizardlm:7b-q4_K_M
  • wizardlm:7b-q4_K_S
  • wizardlm:7b-q5_0
  • wizardlm:7b-q5_1
  • wizardlm:7b-q5_K_M
  • wizardlm:7b-q5_K_S
  • wizardlm:7b-q6_K
  • wizardlm:7b-q8_0
  • wizardlm2
  • wizardlm2:7b
  • wizardlm2:7b-fp16
  • wizardlm2:7b-q2_K
  • wizardlm2:7b-q3_K_L
  • wizardlm2:7b-q3_K_M
  • wizardlm2:7b-q3_K_S
  • wizardlm2:7b-q4_0
  • wizardlm2:7b-q4_1
  • wizardlm2:7b-q4_K_M
  • wizardlm2:7b-q4_K_S
  • wizardlm2:7b-q5_0
  • wizardlm2:7b-q5_1
  • wizardlm2:7b-q5_K_M
  • wizardlm2:7b-q5_K_S
  • wizardlm2:7b-q6_K
  • wizardlm2:7b-q8_0
  • wizardlm2:8x22b
  • wizardlm2:8x22b-fp16
  • wizardlm2:8x22b-q2_K
  • wizardlm2:8x22b-q4_0
  • wizardlm2:8x22b-q8_0
  • wizardlm2:latest
  • wizardlm2:latest-128k
  • wizardlm2:latest-64k
  • xe/phi-4:latest

Model families

Observations

Browse the Observatory

AI-generated & AI-scored. Every observation on this site is produced and judged by AI, and AI makes mistakes. Treat each result as a recorded observation under a declared protocol, as of its date. Method and marker legend