Kerala lottery ABC formula calculator: what the maths says
A lottery formula can only choose which numbers you play. It cannot change which numbers are drawn, and every set has exactly the same chance: 1 in 1,000 for a full match, whatever method picked the numbers.
Take a lottery that pays on the last three digits. The numbers 000 to 999 are equally likely, so a guess from a formula and a guess from a coin are both 1 in 1,000. The page counts it rather than assuming it: 693 tries make a hit likelier than not.
Put a stake on one three-digit number. At a payout 5% below break-even the game keeps 5.00%, about ₹500 over 100 rounds of ₹100, whichever number you choose.
Change the numbers, the prizes or the payout above and every figure updates. Use the figures your own lottery states.
Common questions
Can a formula or calculator pick the numbers that will come up?
No. It can only choose which numbers you play, and every choice has the same chance. For a three-digit number a clever guess and a random guess are both 1 in 1,000, and the calculator’s figures hold whichever method made the guess.
Why do formulas built on past draws not work?
A formula that adds digits, counts gaps or tracks missing numbers fits a pattern to a finished list. The next draw is made fresh, so it owes nothing to that list. The formula’s pick is one set among many equal ones, no better than a random pick.
Is one set of lottery numbers likelier than another?
No. Every set of the same size has exactly the same chance, 1 in 1,39,83,816 for 6 from 49, and 1-2-3-4-5-6 is no rarer than a set picked with care. What can differ is how many other people played the same numbers, which changes how a shared jackpot is split.
How many tickets until a jackpot is likelier than not?
For 6 from 49, 96,92,843 tickets, which is about 26,556 years of one ticket a day. A hundred tickets give a 1 in 1,39,839 chance of a jackpot and cost ₹10,000 at ₹100 each.
What is the chance of matching a three-digit number?
1 in 1,000, since there are 1,000 numbers from 000 to 999 and each is equally likely. It takes 693 tries before at least one match is likelier than not. A guess that breaks the number into parts, or follows a formula, has the same chance.