I want to be upfront about something before we get into the mechanics: FLAMES has nothing to do with astrology, and not much to do with numerology either, despite living in that neighborhood of "things people do with names and numbers." It's a word game — genuinely a fun one, and a nostalgic one for a lot of people — and it deserves to be treated as exactly that. This article explains how it actually works, step by step, with a full worked example, and then draws a clear line between this and the real compatibility methods we cover elsewhere on the site.
What FLAMES Actually Is
FLAMES is an acronym, and it's also the result of the game. Each letter stands for a category that the game claims describes the relationship between two people, based purely on their names:
- F — Friends
- L — Lovers
- A — Affectionate
- M — Marriage
- E — Enemies
- S — Siblings
It's especially well known in Indian schools, usually played on the back page of a notebook with two names, a lot of crossed-out letters, and a friend leaning over your shoulder waiting for the verdict. Nobody is entirely sure where it originated or when, and there's no documented lineage behind it the way there is for, say, the Pythagorean numerology system. It's folk math that spread by word of mouth (and margin doodles), the same way "eeny, meeny, miny, moe" did.
The Calculation, Step by Step
The whole game rests on one mechanical process: cancel out matching letters between two names, count what's left, and use that count to eliminate letters from the word FLAMES one at a time until a single letter survives. Here's each step in order.
- Write both full names. Use first names as written, with no spaces between letters within each name.
- Cancel matching letters, one occurrence at a time. Go through both names and cross out any letter that appears in both — but here's the part almost everyone gets wrong: each matching letter cancels exactly one occurrence in the other name, not every occurrence. If a letter appears twice in one name and once in the other, only one pair gets cancelled; the second occurrence in the longer name stays uncancelled.
- Count the letters that are left. Add up every letter across both names that didn't get crossed out. This total is the number you'll use in the next step.
- Count off through F-L-A-M-E-S and eliminate. Starting from F, count around the letters of FLAMES using the number from step 3, and cross out whichever letter you land on. Then start counting again from the next remaining letter, using the same number, and cross out the next one you land on — skipping over letters already crossed out. Keep going in a loop until only one letter of FLAMES remains. That letter is the result.
If that last step sounds like a counting-out rhyme, that's because it is one — it works the same way as "eeny, meeny, miny, moe" or picking who's "it" by counting around a circle and skipping people already out. The only real skill involved is doing the elimination carefully without losing count.
Worked Example: Riya and Karan
Let's run the whole thing with two sample names, Riya and Karan.
| Step | Working |
|---|---|
| Names | R I Y A & K A R A N |
| Shared letters | R appears once in RIYA and once in KARAN → cancel one R from each. A appears once in RIYA and twice in KARAN → cancel one A from each (one A remains uncancelled in KARAN). |
Here's the letter-by-letter cancellation, spelled out. RIYA has letters R, I, Y, A. KARAN has letters K, A, R, A, N.
- R in RIYA cancels one R in KARAN.
- A in RIYA cancels one of the two A's in KARAN (the second A in KARAN has no match left in RIYA, so it survives).
- I and Y in RIYA have no match in KARAN, so they survive.
- K and N in KARAN have no match in RIYA, so they survive.
Remaining, uncancelled letters: I, Y from RIYA, and K, A, N from KARAN. That's 5 letters left in total.
| Round | Remaining FLAMES letters | Counting 5, landing on |
|---|---|---|
| 1 | F L A M E S | Start at F, count 5 → F(1) L(2) A(3) M(4) E(5) → cross out E |
| 2 | F L A M S | Continue from S, count 5 → S(1) F(2) L(3) A(4) M(5) → cross out M |
| 3 | F L A S | Continue from S, count 5 → S(1) F(2) L(3) A(4) S(5) → cross out S |
| 4 | F L A | Continue from F, count 5 → F(1) L(2) A(3) F(4) L(5) → cross out L |
| 5 | F A | Only F and A remain — continue from A, count 5 → A(1) F(2) A(3) F(4) A(5) → cross out F |
| Result | A — Affectionate | |
So according to the game, Riya and Karan land on "Affectionate." Run the numbers yourself with two names of your own — the mechanical part is always the same: cancel matched pairs one-for-one, count what survives, then use that count to eliminate letters from FLAMES in a loop until one remains.
Why People Get Different Results for the "Same" Two People
If you've ever played FLAMES with a friend and gotten a different answer than someone else playing with the "same" two names, it's almost never a mystical inconsistency — it's a variable in the input. FLAMES is extremely sensitive to exactly which spelling of a name you use. "Rohan" and "Rohaan" cancel differently against the same second name. A nickname like "Vicky" produces a completely different letter count than "Vikram." None of this reflects anything real changing about the relationship; it reflects the fact that the game is just doing arithmetic on whatever string of letters you hand it.
The same goes for letter order within cancellation. Order doesn't matter for which letters end up cancelled — R cancels R regardless of where either R sits in the name — but it matters enormously that you're consistent about cancelling one-for-one rather than crossing out every instance of a shared letter at once. That single misunderstanding is the most common reason two people "solve" the same names and land on different results.
Why It's Worth Playing Anyway
None of this is a knock on FLAMES as an activity. It's a low-stakes, genuinely fun bit of shared arithmetic that's been passed around classrooms for generations, and there's something nice about a game that needs nothing but a pen, a margin, and two names. The honest framing is simply this: it's entertainment you do with a friend, not a system you consult about a relationship. Keep it in that box and it stays exactly as fun as it's always been.
Frequently Asked Questions
Is FLAMES real astrology?
No. FLAMES doesn't use birth charts, planetary positions, or any calculation from Vedic astrology or established numerology. It's a standalone letter-counting word game based only on how two names are spelled, unrelated to the compatibility methods astrologers actually use.
Why do I get different results with nicknames vs full names?
Because the calculation runs entirely on the letters you provide. "Alex" and "Alexander" have different letters and different lengths, so they cancel differently against any second name and can easily produce different final letters in FLAMES. This is a feature of the arithmetic, not a meaningful signal about the relationship.
Does letter order matter?
Not for which letters cancel — a shared letter cancels regardless of its position in either name. What does matter is cancelling strictly one occurrence per one occurrence, rather than crossing out every instance of a repeated letter at once. Getting that rule wrong is the single most common mistake people make when playing FLAMES.
What if there's a tie or the game doesn't resolve?
It shouldn't get stuck if you follow the elimination loop correctly — you keep counting around the remaining letters of FLAMES, skipping any already crossed out, until exactly one is left. If you seem to be looping forever, double-check your letter count from the cancellation step; a miscount there is almost always the cause, not a flaw in the method itself.
Played the game — want a real answer?
FLAMES is a fun five minutes with a friend, but it isn't built to tell you anything real about a relationship. If you're genuinely curious about compatibility, that's a question for actual birth-chart methods like Kundli matching, not letter-counting. When AstroSolve launches, you'll be able to connect with verified astrologers for a real compatibility reading over chat, voice, or video.
Learn more about AstroSolve