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Pagina 349
The particular hyperbola used by Menaechmus is a rectangular hyperbola, and it
is remarkable that the property used is the fundamental asymptote-property. This
suggests a deeper study of the curve than would be necessary in the case of ...
The particular hyperbola used by Menaechmus is a rectangular hyperbola, and it
is remarkable that the property used is the fundamental asymptote-property. This
suggests a deeper study of the curve than would be necessary in the case of ...
Pagina 351
In the case of the hyperbola only a single branch was considered. The hyperbola,
therefore, was not regarded as having a centre; what we call the centre was the
point of intersection of the asymptotes, which Archimedes called 'the nearest ...
In the case of the hyperbola only a single branch was considered. The hyperbola,
therefore, was not regarded as having a centre; what we call the centre was the
point of intersection of the asymptotes, which Archimedes called 'the nearest ...
Pagina 447
41–2), and then directly (in two ways) by means of a hyperbola (Props. 34, 35).
The vedows itself is solved by means of the intersection of a hyperbola and a
circle (cf. pp. 148–50 above). In one of the direct solutions by means of a
hyperbola ...
41–2), and then directly (in two ways) by means of a hyperbola (Props. 34, 35).
The vedows itself is solved by means of the intersection of a hyperbola and a
circle (cf. pp. 148–50 above). In one of the direct solutions by means of a
hyperbola ...
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Inhoudsopgave
INTRODUCTORY | 1 |
NUMERICAL INOTATION AND PRACTICAL CAL | 11 |
PYTHAGOREAN ARITHMETIC | 36 |
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