Sentence examples for inverse representations from inspiring English sources

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Inverse representations, (blue saltire on a white field), of the Scottish Saltire are also used outside Scotland.

The flag and arms of the Nova Scotian county of Annapolis comprise inverse representations of the flag of Scotland.

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The work was finally finished in late autumn, revealing a full-sized, inverse representation of the three-storey home, complete with outlines of fireplaces, windows, architraves and staircases.

We can construct a matrix polynomial for a given Jordan pair (X, T) using the inverse representation theorem.

It is shown, that the SEA representations is only suitable for very weak coupling between substructures, while an inverse representation does not show the observed limitations.

Given a decomposable pair (X, T), we can construct a matrix polynomial (L lambda )) having (X, T) as its decomposable pair using the inverse representation theorem of matrix polynomials which is stated as follows.

In Russia, during the period before and after the Soviet Union, the naval ensign of the Russian Navy has been an inverse representation of the Cross of Saint Andrew.

In Canada, an inverse representation of the Saltire, combined with the shield from the Royal Arms of the Kingdom of Scotland, forms the modern flag of the Canadian Province of Nova Scotia New Scotlandd), the first colonial venture of the Kingdom of Scotland into the Americas.

This representation is analogous to the TFIDF (term frequency ∗ inverse document frequency) representation typically used in information retrieval and text mining.

To construct it, we use a common definition of the Hamiltonian: ( {h}_mleft({mathbf{p}}_mright)={displaystyle sum_i{beta}_i{p}_m^i}-{l}_mleft(boldsymbol{upbeta} right)equiv {beta}_x{p}_m^x-{l}_mleft(boldsymbol{upbeta} right) ), as well as the representation inverse to (15): ( {beta}_x={displaystyle mp frac{p_m^x/2}{sqrt{1+{left({p}_m^x/2right)}^2}}} ).

Cepstral coefficients are the inverse Fourier transform representation of the log magnitude of the spectrum.

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