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Know_files/FINGERPRINTS OF THE GODS.pdf - D Ank Unlimited

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Graham Hancock – <strong>FINGERPRINTS</strong> <strong>OF</strong> <strong>THE</strong> <strong>GODS</strong><br />

‘unbelievable’, asserts Hapgood, ‘that anyone in the fourteenth century<br />

could have found accurate latitudes for these places, to say nothing of<br />

accurate longitudes’. 16<br />

The Oronteus Finaeus World Map also commands attention: it<br />

successfully places the coasts of Antarctica in correct latitudes and<br />

relative longitudes and finds a remarkably accurate area for the continent<br />

as a whole. This reflects a level of geographical knowledge not available<br />

until the twentieth century. 17<br />

The Portolano of lehudi Ibn Ben Zara is another map notable for its<br />

accuracy where relative latitudes and longitudes are concerned. 18 Total<br />

longitude between Gibraltar and the Sea of Azov is accurate to half a<br />

degree, while across the map as a whole average errors of longitude are<br />

less than a degree. 19<br />

These examples represent only a small fraction of the large and<br />

challenging dossier of evidence presented by Hapgood. Layer upon layer,<br />

the cumulative effect of his painstaking and detailed analysis is to<br />

suggest that we are deluding ourselves when we suppose that accurate<br />

instruments for measuring longitude were not invented until the<br />

eighteenth century. On the contrary, the Piri Reis and other maps appear<br />

to indicate very strongly that such instruments were re-discovered then,<br />

that they had existed long ages before and had been used by a civilized<br />

people, now lost to history, who had explored and charted the entire<br />

earth. Furthermore, it seems that these people were capable not only of<br />

designing and manufacturing precise and technically advanced<br />

mechanical instruments but were masters of a precocious mathematical<br />

science.<br />

The lost mathematicians<br />

To understand why, we should first remind ourselves of the obvious: the<br />

earth is a sphere. When it comes to mapping it, therefore, only a globe<br />

can represent it in correct proportion. Transferring cartographic data<br />

from a globe to flat sheets of paper inevitably involves distortions and<br />

can be accomplished only by means of an artificial and complex<br />

mechanical and mathematical device known as map projection.<br />

There are many different kinds of projection. Mercator’s, still used in<br />

atlases today, is perhaps the most familiar. Others are dauntingly<br />

referred to as Azimuthal, Stereographic, Gnomonic, Azimuthal<br />

Equidistant, Cordiform, and so on, but it is unnecessary to go into this<br />

any further here. We need only note that all successful projections require<br />

16 Ibid.<br />

17 Ibid., p. 98.<br />

18 Ibid., p. 170.<br />

19 Ibid., p. 173.<br />

39

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