## History of the theory of numbers: Divisibility and primality, Volume 1 |

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### Contents

cHAPTEB FARE | 1 |

Numder or Classes or Binary Quadratic Forms with Integral Coefficients | 92 |

VH Binary Quadratic Forms Whose Coefficients Are Complex Integers or | 198 |

6 other sections not shown

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### Common terms and phrases

Akad algebraic Amer Arith arithmetical automorphs bilinear bilinear forms binary forms binary quadratic forms C. F. Gauss class-number relations classes of determinant classes of forms coefficients of determinant complex integers Comptes Rendus Paris continued fraction corresponding covariants cubic forms denotes the number determinant unity Dirichlet discriminant divisible equation form F forms of determinant formula functions fundamental fundamental discriminant fur Math genera given H. J. S. Smith Hence Hermitian form improperly indefinite form Jour lattice linear forms linear substitution method modular equation modular invariants modulo negative determinant number of classes number of representations number of solutions obtained odd number odd prime Oeuvres positive form positive integers principal genus proof properly equivalent properly primitive classes properly primitive forms proved quadratic residues reduced form relatively prime replace represented roots ternary form ternary quadratic forms theorem theory transformed variables Werke Zahlentheorie zero