Translation examples
Polaarivektorin ja pseudovektorin skalaaritulo on pseudoskalaari.
Any scalar product between a pseudovector and an ordinary vector is a pseudoscalar.
Koska tämä avaruus on Hilbertin avaruus, jossa on hyvin määritelty skalaaritulo, voidaan muodostama niin sanottu perusjoukko, jossa Ψ E {\displaystyle \Psi _{E}} ja H voidaan esittää yksiulotteisena vektorina ja matriisina.
Since this space is a Hilbert space with a well-defined scalar product, one can introduce a basis set in which ψ E {\displaystyle \psi _{E}} and H {\displaystyle H} can be represented as a one-dimensional array (i.e., a vector) and a matrix respectively.
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