Get to know Kets better with 4 real example sentences, the meaning.
Kets meaning
plural of ket
Using Kets
- The main meaning on this page is: plural of ket
Context around Kets
- Average sentence length in these examples: 24.8 words
- Position in the sentence: 1 start, 2 middle, 1 end
- Sentence types: 4 statements, 0 questions, 0 exclamations
Corpus analysis for Kets
- In this selection, "kets" usually appears in the middle of the sentence. The average example has 24.8 words, and this corpus slice is mostly made up of statements.
- Around the word, basis, zero, listed and instead stand out and add context to how "kets" is used.
- Recognizable usage signals include acting on kets a linear and commutativity of kets with complex. That gives this page its own corpus information beyond isolated example sentences.
- By corpus frequency, "kets" sits close to words such as aaai, aani and aarne, which helps place it inside the broader word index.
Example types with kets
The same corpus examples are grouped by length and sentence type, making it easier to see the contexts in which the word appears:
From the commutativity of kets with (complex) scalars now follows that : must be the identity operator, which sends each vector to itself. (22 words)
Linear operators seeAlso Linear operators acting on kets A linear operator is a map that inputs a ket and outputs a ket. (22 words)
When employing the Poincaré sphere (also known as the Bloch sphere ), the basis kets ( and ) must be assigned to opposing ( antipodal ) pairs of the kets listed above. (27 words)
However, since : the smallest eigen-number is 0, and : In this case, subsequent applications of the lowering operator will just produce zero kets, instead of additional energy eigenstates. (28 words)
When employing the Poincaré sphere (also known as the Bloch sphere ), the basis kets ( and ) must be assigned to opposing ( antipodal ) pairs of the kets listed above. (27 words)
From the commutativity of kets with (complex) scalars now follows that : must be the identity operator, which sends each vector to itself. (22 words)
Example sentences (4)
When employing the Poincaré sphere (also known as the Bloch sphere ), the basis kets ( and ) must be assigned to opposing ( antipodal ) pairs of the kets listed above.
From the commutativity of kets with (complex) scalars now follows that : must be the identity operator, which sends each vector to itself.
However, since : the smallest eigen-number is 0, and : In this case, subsequent applications of the lowering operator will just produce zero kets, instead of additional energy eigenstates.
Linear operators seeAlso Linear operators acting on kets A linear operator is a map that inputs a ket and outputs a ket.