Cracovian
In astronomical and geodetic calculations, Cracovians are a clerical convenience introduced in the 1930s by Tadeusz Banachiewicz for solving systems of linear equations by hand. Such systems can be written as Ax = b in matrix notation where x and b are column vectors and the evaluation of b requires the multiplication of the rows of A by the vector x. Since (AB)T = BTAT, the products (A ∧ B) ∧ C and A ∧ (B ∧ C) will generally be different; thus, Cracovian multiplication is non-associative. Cracovians are an example of a quasigroup.
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Cracovian
In astronomical and geodetic calculations, Cracovians are a clerical convenience introduced in the 1930s by Tadeusz Banachiewicz for solving systems of linear equations by hand. Such systems can be written as Ax = b in matrix notation where x and b are column vectors and the evaluation of b requires the multiplication of the rows of A by the vector x. Since (AB)T = BTAT, the products (A ∧ B) ∧ C and A ∧ (B ∧ C) will generally be different; thus, Cracovian multiplication is non-associative. Cracovians are an example of a quasigroup.
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En los cálculos astronómicos y ...... as filas de A por el vector x.
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In astronomical and geodetic c ...... on-associative multiplication.
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Krakowian to tablica zastępują ...... czesny komputer PARK z 1957 r.
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664,809,060
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En los cálculos astronómicos y ...... as filas de A por el vector x.
@es
In astronomical and geodetic c ...... re an example of a quasigroup.
@en
Krakowian to tablica zastępują ...... czesny komputer PARK z 1957 r.
@pl
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Cracovian
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Cracoviano
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Krakowian
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