"Diamonds Are Forever" Slogan
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Diamonds
became the de facto obligatory stone for engagement rings in the early 20th century when DeBeers, the
South African mining giant, coined a brilliant slogan for its advertisements, a slogan
that branded diamonds as the sign of love forever.
What was the DeBeers' slogan?
"Diamonds Are Forever!"
Are DeBeers diamonds forever, or are any other diamonds forever as DeBeers'
slogan claims?
Of course not. At best, your diamonds are until you die. At worst, your diamonds are
until they get lost, stolen or sold after divorce. DeBeers' slogan is just a crafty marketing ploy to grab your money.
Also, why are diamonds - little stones - so expensive? Are they really that rare?
The answer is again, no. Diamonds are actually not nearly as rare as people
believe them to be, and diamond deposits around the world are plentiful. The
problem is, we can't get to those deposits.
Why not?
It's because the large diamond companies that own them and
dominate the world's diamond trade "protect" those deposits (see
how diamonds are mined) to restrict the global supply of available diamonds
so that their prices and profits remain inflated.
From consumers' perspective, there is absolutely no point in paying for color
designation below "J" and clarity below "SI2" (see
Perfect
Diamond).
Why not?
Lower
designations cost much more but the difference can only be seen
under a gemscope's 10x magnification. Unless you have
bionic eyes, it is absurd to pay many times more money for something
that can't even be seen. Sure, some women
will compare their diamonds' imperceptible designations and jewelers will
suggest that the diamond you buy should be as pure as your love, but
don't listen to their nonsense.
Instead of spending $10,000 on a 'VSI2 G' diamond,
spend $5,000 on a same-sized, 'SI2 J' diamond that will
also look totally colorless and free from imperfections. If planning to spend
$20,000 on a VVSI1 D diamond, you can save $15,000 for the
same-sized, 'SI2 J' diamond that looks just as clear and colorless, etc.
If diamonds aren't forever, then what is?
This is.