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https://galois.com/blog/2023/04/coyote-a-compiler-for-vectorizing-encrypted-arithmetic-circuits

Coyote: A Compiler for Vectorizing Encrypted Arithmetic Circuits - Galois, Inc.

Fully Homomorphic Encryption (FHE) is a scheme that allows a computational circuit to operate on encrypted data and produce a result that, when decrypted, yields the result of the unencrypted computation. While FHE enables privacy-preserving computation, it is extremely slow. However, the mathematical formulation of FHE supports a SIMD-like execution style, so recent work has turned to vectorization to recover some of the missing performance. Unfortunately, these approaches do not work well for arbitrary computations: they do not account for the high cost of rotating vector operands to allow data to be used in multiple operations. Hence, the cost of rotation can outweigh the benefits of vectorization.This talk presents Coyote, a new approach to vectorizing encrypted circuits that specifically aims to optimize the use of rotations. It tackles the scheduling and data layout problems simultaneously, operating at the level of subcircuits that can be vectorized without incurring excessive data movement overhead. By jointly searching for good vectorization and lane placement, Coyote finds schedules that avoid sacrificing one for the other. We show that Coyote is effective at vectorizing computational kernels while minimizing rotations, thus finding efficient vector schedules and smart rotation schemes to achieve substantial speedups.



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Coyote: A Compiler for Vectorizing Encrypted Arithmetic Circuits - Galois, Inc.

https://galois.com/blog/2023/04/coyote-a-compiler-for-vectorizing-encrypted-arithmetic-circuits

Fully Homomorphic Encryption (FHE) is a scheme that allows a computational circuit to operate on encrypted data and produce a result that, when decrypted, yields the result of the unencrypted computation. While FHE enables privacy-preserving computation, it is extremely slow. However, the mathematical formulation of FHE supports a SIMD-like execution style, so recent work has turned to vectorization to recover some of the missing performance. Unfortunately, these approaches do not work well for arbitrary computations: they do not account for the high cost of rotating vector operands to allow data to be used in multiple operations. Hence, the cost of rotation can outweigh the benefits of vectorization.This talk presents Coyote, a new approach to vectorizing encrypted circuits that specifically aims to optimize the use of rotations. It tackles the scheduling and data layout problems simultaneously, operating at the level of subcircuits that can be vectorized without incurring excessive data movement overhead. By jointly searching for good vectorization and lane placement, Coyote finds schedules that avoid sacrificing one for the other. We show that Coyote is effective at vectorizing computational kernels while minimizing rotations, thus finding efficient vector schedules and smart rotation schemes to achieve substantial speedups.



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https://galois.com/blog/2023/04/coyote-a-compiler-for-vectorizing-encrypted-arithmetic-circuits

Coyote: A Compiler for Vectorizing Encrypted Arithmetic Circuits - Galois, Inc.

Fully Homomorphic Encryption (FHE) is a scheme that allows a computational circuit to operate on encrypted data and produce a result that, when decrypted, yields the result of the unencrypted computation. While FHE enables privacy-preserving computation, it is extremely slow. However, the mathematical formulation of FHE supports a SIMD-like execution style, so recent work has turned to vectorization to recover some of the missing performance. Unfortunately, these approaches do not work well for arbitrary computations: they do not account for the high cost of rotating vector operands to allow data to be used in multiple operations. Hence, the cost of rotation can outweigh the benefits of vectorization.This talk presents Coyote, a new approach to vectorizing encrypted circuits that specifically aims to optimize the use of rotations. It tackles the scheduling and data layout problems simultaneously, operating at the level of subcircuits that can be vectorized without incurring excessive data movement overhead. By jointly searching for good vectorization and lane placement, Coyote finds schedules that avoid sacrificing one for the other. We show that Coyote is effective at vectorizing computational kernels while minimizing rotations, thus finding efficient vector schedules and smart rotation schemes to achieve substantial speedups.

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      Fully Homomorphic Encryption (FHE) is a scheme that allows a computational circuit to operate on encrypted data and produce a result that, when decrypted, yields the result of the unencrypted computation. While FHE enables privacy-preserving computation, it is extremely slow. However, the mathematical formulation of FHE supports a SIMD-like execution style, so recent work has turned to vectorization to recover some of the missing performance. Unfortunately, these approaches do not work well for arbitrary computations: they do not account for the high cost of rotating vector operands to allow data to be used in multiple operations. Hence, the cost of rotation can outweigh the benefits of vectorization.This talk presents Coyote, a new approach to vectorizing encrypted circuits that specifically aims to optimize the use of rotations. It tackles the scheduling and data layout problems simultaneously, operating at the level of subcircuits that can be vectorized without incurring excessive data movement overhead. By jointly searching for good vectorization and lane placement, Coyote finds schedules that avoid sacrificing one for the other. We show that Coyote is effective at vectorizing computational kernels while minimizing rotations, thus finding efficient vector schedules and smart rotation schemes to achieve substantial speedups.
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