Part I - Raising the many-dimensional vector spaces to the rational power M/L.

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If N - dimensional vector space W can be represented as the tensor product of L identical n dimensional vector spaces V, then we can say, that V is the W raised to the power 1/L. If we take the tensor product of M vector spaces V, then we get the vector space R. And we can say that R is the W raised to the power M/L.

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