Unverified50% confidenceFactExact time
The second-order Taylor expansion approximates exp(x) as 1 + x + x²/2, where (q^T k)² can be written in the form (q⊙q)^T (k⊙k) to maintain linear time complexity.
1
Sources
50%
Confidence
Long-term
Relevance
10/12/2026
First Seen
Sources
Related Entities
Related Claims
UnverifiedFermat's Last Theorem states that when the integer n is greater than 2, the equation x^n + y^n = z^n has no positive integer solutions.66% similarUnverifiedEuler proved that every even perfect number can be written in the form 2^(p−1) × (2^p − 1), where 2^p − 1 is a Mersenne prime.65% similarUnverifiedWith sigmoid activation combined with cross-entropy loss, differentiating the loss with respect to the weights simplifies to ∂L/∂w = (ŷ - y) · x.59% similarUnverifiedThe least-squares solution for linear regression can be obtained via matrix operations using the normal equation β = (X^T X)^(-1) X^T y.59% similarUnverified对于二维中由n个离散点构成的两组点集,Lo和Steiger于1990年给出了O(n log n)时间复杂度的确定性算法58% similar
Cite This Claim
Stable URI
https://kongchang.com/claim/1002305API
curl https://kongchang.com/api/v1/knowledge/claims/1002305MCP
get_claim(id=1002305)