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AI · April 23, 2024

Non finito

Compare and evaluate multimodal models

Non finito launched on April 23, 2024 with 4 votes, #1,998 of 4,347 launches that month. The site was still online in September 2026, 2 years on.

What it does

We make it easy to run and share evaluations of multimodal models. Most tools focus on language models (LLMs); multimodal models deserve their own evaluation tools. We believe it should be easy for everyone to compare models & publically share evaluations.

Find the least odd prime factor of 201 9 8 + 1 2019^8+1 201 9 8 + 1 . To find the least odd prime factor of (2019^8 + 1), we start by noting that if a prime ( p ) divides (2019^8 + 1), then (2019^8 \equiv -1 \pmod{p}). This implies (2019^{16} \equiv 1 \pmod{p}), so the order of 2019 modulo ( p ) is 16. By Fermat's Little Theorem, the order must divide ( p - 1 ), hence ( p \equiv 1 \pmod{16} ). The primes congruent to 1 modulo 16 are 17, 97, 113, 193, etc. We check the smallest primes: Since 97 is the smallest prime congruent to 1 modulo 16 that divides (2019^8 + 1), the least odd prime factor is (\boxed{97}). Hello there! I notice you just sent “2333.” That can be an expression used in…from nonfinito.xyz

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