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Discover
how the E-Lottery gives you an advantage in UK Lotto
With
a record jackpot of £42
million GBP, the UK National Lotto is one
of the richest, lump-sum, tax-free lotteries in the world.
It’s played twice a week, on Wednesday and Saturday
evenings, with both draws televised on the BBC.
Of course watching a lottery being won by other people is
so, so much easier than winning a lottery yourself.
But now the e-Lottery Syndicate System is here, guaranteeing
to move you several steps closer to that exclusive ‘Jackpot
Winner’s Club’ in every single UK Lotto draw!
Join
online as a Player Member and we instantly allocate you a
place in a 49-player UK SYNDICATE,
emailing you confirmation with a virtual E-Lottery Membership
Card. The card bears your 5 lottery numbers, picked from 1
to 49, which we enter automatically in every Wednesday and
Saturday UK Lotto draw.
After
each draw we check your numbers electronically and send your
winnings directly to you by cheque or by StormPay.
Now,
if you’ve played the UK Lotto game normally on your
own or in a conventional syndicate before, you're probably
thinking: "Hold on a minute! You play Lotto with six
numbers from forty-nine, not five numbers from forty-nine,"...
And
you'd be right.
But
that's the really great thing about the e-Lottery... effectively,
you only need to play with 5 numbers. All because your 5 numbers
— your 'Main’ numbers as we call them —
are combined with a variable 6th number in a strict mathematical
pattern –so that you know before every draw that you’re
going to match at least 1 number.
And
with one less number than normal to have to match, your chances
of scooping the top prize increase from 1 in 14 million to
only 1 in 1.9 million — a
702% greater chance of scooping the jackpot.
What a difference!
Not only that, your chances of winning any prize jump to only
1 in 13... In fact, you qualify for a prize even when you
match just 2 Main numbers!
Comparative
Odds
Cash
Prize |
Normal
UK
Lotto Odds |
e-Lottery
Odds |
Jackpot |
1
in 14 million |
1
in 1.9 million |
Any |
1
in 54 |
1
in 13 |
How
have we arrived at those odds?
Well,
we could show you the computations, but for simplicity, best
just to say that the figures aren’t ours; we consulted
a university Professor of Mathematics to work them out for
us when developing the system.
or
fill out the form for more info
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