## Elements of the theory of integers |

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afty algebraic sum Axiom bers bv b2 calld Chrystal commutativ law complex sum conditional statement congruent converse theorem Definition direct theorem disjunctiv statement divided by ft divisor Encyklopadie follows immediately formd given integers given numbers givs greater greatest common factor Hence hypothetical statement integer is prime law for addition Law for Multiplication least common multiple left-handed lower approximate quotient Major Premis method of exhaustion minus sign modulus natural series negativ integer number of objects number of positiv numerical value obtaind odd integer Operation of Finding positiv common factor positiv common multiple positiv factors positiv prime factor primary numbers prime number prime positiv integers proof represent respectivly right-handed Schubert series of integers series of numbers Similarly standard sum Stolz und Gmeiner subtraction successiv symbol Tannery tegers theorem is formally theorem is proved Therfor univalent wher ft zero integers