Leisure hours among the gemsHamlin, Augustus C. (Augustus Choate)
Science
Leisure hours among the gems
Hamlin, Augustus C. (Augustus Choate)
Gems; Precious stones
There must have been a large augmentation during this time, for the
present which Louis XVIII. ordered to be made deducted from the
collection diamonds of the value of three quarters of a million of
francs. This costly present was in the form of the Order of Saint
Esprit and constructed of superb diamonds.
Of the robbery of 1792, the Sancy diamond and the unique blue one of
sixty-seven karats have never been recovered. Since the inventory of
1810 two beautiful gems have also disappeared. One of these was the
magnificent opal which Josephine wore, and which was known as the
Burning of Troy. The other was the beautiful brilliant of thirty-four
karats which was obtained by M. Elias for Napoleon. This was the
much-loved gem which the Emperor is said to have carried with him on
his person, and which was asserted to have been lost in the rout at
Waterloo.
The magnificent blue diamond, which was regarded as one of the marvels
of the mineral kingdom, has never been recovered. Its early history
has also been lost, but the gem is believed to be the identical stone
which Tavernier brought from India and sold to Louis XIV. At that time
it was described as a gem of a beautiful violet hue, but of a bad form,
being flat and thin. Its weight in this condition was 112³⁄₁₆ karats,
which would probably afford a fine brilliant of the size of the missing
stone, 67²⁄₁₆ karats. History has failed to trace the wanderings of
this gem since its departure from the Louvre, but suspicion rests upon
the superb blue diamond which was in the possession of the English
banker, the late Mr. Hope. However, the English diamond weighs but
44¹⁄₂ karats. Therefore a loss of quite 22 karats was incurred in
recutting the stone in order to escape detection.
The Regent diamond, which was found uninjured in the ditch of the
Champs d’Elysées, is in reality the most beautiful diamond yet known
in the world. It is not the largest, but it is the most perfect of all
the paragons, being almost faultless in its transparency and purity, as
well as in its exact and symmetrical form.
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