例句與造句

1. Suppose Q _ { ij } is a symmetric square matrix with real entries.
2. However, we can do better using a symmetric square-of-squares.
3. However, every identity matrix with at least two rows and columns has an infinitude of symmetric square roots.
4. This leads to explicit computations, for example of the fundamental group of the symmetric square of a space.
5. The feedback through the RC network causes the Schmitt trigger output to oscillate in an endless symmetric square wave ( i . e ., the Schmitt trigger in this configuration is an astable multivibrator ).
6. It's difficult to find symmetric square in a sentence. 用symmetric square造句挺難的
7. The grade 2 part of this distinction is the difference between symmetric bilinear forms ( symmetric 2-tensors ) and quadratic forms ( elements of the symmetric square ), as described in ?-quadratic forms.
8. It follows from the spectral theorem of linear algebra that a positive-definite symmetric matrix " S " has a unique positive-definite symmetric square root " S " 1 / 2.
9. The symmetric square will give rise to singlets ( such as 1 S, 1 D, & 1 G ), while the anti-symmetric square gives rise to triplets ( such as 3 P & 3 F ).
10. The symmetric square will give rise to singlets ( such as 1 S, 1 D, & 1 G ), while the anti-symmetric square gives rise to triplets ( such as 3 P & 3 F ).
11. This allows calculations such as the fundamental group of the symmetric square of a space " X ", namely the orbit space of the product of " X " with itself under the twist action of the cyclic group of order 2 sending to.
12. Since it is symmetric, we only need to verify that the columns are perfect squares : this has a chance of succeeding of 10 ^ {-2n ^ 2 }, for an overall expectation of 10 ^ n symmetric square-of-squares with " 2n " digits.
13. Under a change of basis, the column " x " is multiplied on the left by an invertible matrix " S ", and the symmetric square matrix " A " is transformed into another symmetric square matrix " B " of the same size according to the formula
14. Under a change of basis, the column " x " is multiplied on the left by an invertible matrix " S ", and the symmetric square matrix " A " is transformed into another symmetric square matrix " B " of the same size according to the formula
15. The point of the projective plane ( modulo permutations ) corresponding to a simple complex Lie algebra is given by three eigenvalues ?, ?, ? of the Casimir operator acting on spaces " A ", " B ", " C ", where the symmetric square of the Lie algebra ( usually ) decomposes as a sum of the complex numbers and 3 irreducible spaces " A ", " B ", " C ".