 | Sir Norman Lockyer - 1898 - 684 σελίδες
...by WM Strong. The space is thus defined : Let a real number which can be obtained from the integers by a finite number of rational operations and extractions of square roots be called a quadratic number. A, B, C are any three points not in a straight line. Such that AC and... | |
 | Jacob William Albert Young - 1911 - 434 σελίδες
...constant. The theorem in sec. 8 is therefore equivalent to the following: The unique equation, irreducible in the domain D, which is satisfied by a function...extractions of square roots is of degree a power of 2. 11. From the last theorem and the criterion in sec. 2 we deduce the Fundamental theorem. A proposed... | |
 | American Mathematical Society - 1897 - 698 σελίδες
...space we shall adopt may be defined thus : Let a real number which can be obtained from the integers by a finite number of rational operations and extractions of square roots be called a quadratic number. A, B, C are any three points not in a straight line such that AC and... | |
 | Benjamin Bold - 1982 - 148 σελίδες
...F, is constructible, since a number in any one of these fields can be obtained from the unit element by a finite number of rational operations and extractions of square roots. 4. Conversely any constructible number can be found in one of the fields F0, F,, F2, . - -, FB, since... | |
 | American Mathematical Society - 1898 - 712 σελίδες
...space we shall adopt may be defined thus : Let a real number which can be obtained from the integers by a finite number of rational operations and extractions of square roots be called a quadratic number. A, B, C are any three points not in a straight line such that AC and... | |
 | Sir Norman Lockyer - 1898 - 702 σελίδες
...by WM Strong. The space is thus defined : Let a real number which can be obtained from the integers by a finite number of rational operations and extractions of square roots be called a quadratic number. A, B, C are any three points not in a straight line. Such that AC and... | |
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Let a real number which can be obtained from the integers by a finite number of rational operations and extractions of square roots be called a quadratic number. A, B, C are any three points not in a straight line such that AC and BC are quadratic in... 