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UNSTRUCTURED Compare Product Options
Platform Open Source
For Production AI Workloads For RAG Prototyping
Deployment Options
Serverless SaaS ✓ x
VPC Deployment ✓ ✓
Security and Compliance
One-Click SSO Authentication ✓ x
SOC 2 Type 2 Compliant ✓ x
Connectivity
Supports 25+ source & destination connectors ✓ ✓
Supports 25+ file types ✓ ✓
Supports 30+ types of metadata ✓ ✓
Native integrations with top LLM providers (OpenAI, Anthropic, Octo AI, AWS Bedrock, Voyage AI, Together AI, Databricks, and more) ✓ x
Document Processing
Transforms documents into canonical JSON ✓ ✓
Smart routing to efficiently leverage in-house and third-party models to render any unstructured data RAG-ready ✓ x
Advanced semantic chunking, summary generation, and structured data generation ✓ x
Automatic embedding and chunking algorithm selection ✓ x
Performance
Industry-leading file transformation and table extraction algorithms ✓ x
50x transformation speed with multi-node serving and auto-scaling ✓ x
Usage and Billing
Usage-based pricing with real-time billing and usage dashboard ✓ x
User Interface and API ✓ x
Use via no-code UI or API ✓ x
Additional Features
Workflow management and scheduling ✓ x
Upgraded weekly ✓ x
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UNSTRUCTURED.IO
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MHSA FFN Pruned Static Skip Dynamic Skip Dynamic
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Figure 3: An illustration of the optimization results from three types of compression techniques. When reaching the same compression ratio, joint compression will automatically choose optimal dynamic and static percentile schedules to balance the performance and compression ratios.
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the cross-entropy loss L cls of the image classification task and compression resource loss Lᵣₑₛ. We design the resource loss Lᵣₑₛ as the square of the FLOPs difference between the compressing model and source backbone model. As shown in Eq. 9, F(𝛼; g) represents the FLOPs of the whole ViT model during the optimization of USDC.
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L total = L cls + y L res
L r e s = (F(𝛼;g) — f t ) 2
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(9)
where fₜ is the target compression ratio and γ is the hyperparameter to balance task loss and resource loss, the value of F (𝛼;g) is affected by static compression parameters 𝛼 and dynamic compression gates g as below:
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F′ attn = 𝛼a l,0 ∑ h∈H 𝛼h l,i,0 F attn
F′ ffn = 𝛼f l,0 ∑ h∈H 𝛼n l,i,1 F ffn
F ( 𝛼;g ) = ∑ l∈L (g l,0 F′ attn +g l,1 F′ ffn + ∑ k∈K 𝛼k l,k F G,l,k ) +F o
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(10)
Where F′ₐₜₜₙ and F′ ffn are the FLOPs scales of MHSA and FFN block which are normalized by total FLOPs of the model, Fₒ is the FLOPs scale of both embedding layers and final classifier layer in ViT model. F G,l,: are the FLOPs scale of dynamic gates network space of lₜₕ encoder layer.
In the second stage, according to the optimizing results of the static compression parameters 𝛼 on the first stage, we explicitly prune the ViT model and continue to fine-tune the pruned model under dynamic compression constraint. In the second stage, each transformer encoder layer selects a fixed Gₗ with the largest value in
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𝛼g l
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. The FLOPs F(g) of ViT model on second stage is:
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F (g) = ∑ l∈L (gl,0 F′′ attn +g l,1 F′′ ffn + F G,l ) + F o