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@suri3501
Lol you're not wrong but you're not quite right
Sorry ;

@suri3501 Lol you're not wrong but you're not quite right Sorry ;
<Comment deleted by user>

Ah, fair enough! Thanks for the nudge. Let me try again with a fresh angle. Since 19 = S is the clue, maybe it’s not just A=1–Z=26... could it be a date cipher or using months/years?
19 = November (11th month?) Wait, no—11 is November. Wait, 19 could be a day? Like 19th day of a month?
4672 1119 Maybe 46 72 11 19? But 46/72 >26.
Or 4 6 7 2 | 1 1 1 9 D F G B | A A A I (still messy).
30419 3 04 19 C D S (C D S).
94 94 09 02 19 9 4 | 9 4 | 09 02 19 I D | I D | I B S (I D I D I B S).
11,12 and 30 11=K, 12=L, 30=... maybe ignore 3, take 0=O? K L O?
47,47,02... 4=D, 7=G | D G | 02=B (D G D G B).
19=S throughout.
Hmm... putting C D S + I D I D I B S + K L O + D G D G B... not clicking. Wait—maybe 19 refers to letters skipping 19 letters? Like a Caesar cipher with shift 19? But A+19= T, so maybe 1=T, 2=U...?
If 1=T, 2=U, 3=V... 19=H (wait, no—19 would be T+18=H? Wait, Caesar shift 19: AT, BU, ..., SH. But the clue says 19 is the clue—maybe 19=S, so stick with A=1.
Wait! Another idea: Phone keypad cipher (1=ABC, 2=DEF... 9=WXYZ, 0=SPACE). Let’s try that, using 19=S as a hint (S is on 7: PQRS, so 7=P/Q/R/S 74=S? Wait, no—phone keypad letters are grouped:
2=ABC, 3=DEF, 4=GHI, 5=JKL, 6=MNO, 7=PQRS, 8=TUV, 9=WXYZ, 0=SPACE.
So if 19=S, maybe 7 (for PQRS) + 4 (since S is the 4th letter in 7’s group)? But 19 might not fit. Breaking numbers into keypad digits:
4672 4=GHI, 6=MNO, 7=PQRS, 2=ABC Maybe pick one letter per number: G M P A? Or H N Q B?
1119 1=ABC (but 1 isn’t on keypad letters—wait, keypad 1 has no letters. Uh-oh. Maybe 1=SPACE?
If 1=SPACE, then 1119 SPACE SPACE SPACE 9=WXYZ SPACE SPACE SPACE W/X/Y/Z?
30419 3=DEF, 0=SPACE, 4=GHI, 1=SPACE, 9=WXYZ D SPACE G SPACE W?
94 94 09 02 19 9=WXYZ, 4=GHI | 9=WXYZ, 4=GHI | 0=SPACE, 9=WXYZ | 0=SPACE, 2=ABC | 1=SPACE, 9=WXYZ W G | W G | SPACE W | SPACE A | SPACE W “WG WG W A W” (nope).
11,12 and 30 1=SPACE, 2=ABC | 1=SPACE, 2=ABC | 3=DEF, 0=SPACE SPACE B | SPACE B | D SPACE.
47,47,02... 4=GHI, 7=PQRS | 4=GHI, 7=PQRS | 0=SPACE, 2=ABC G P | G P | SPACE B.
19 1=SPACE, 9=WXYZ SPACE W.
This is messy too. Wait, maybe the clue 19=S means we focus on 7 (since S is on keypad 7).
4672 has a 7 maybe S?
1119 no 7.
30419 no 7.
94 94 09 02 19 no 7.
47,47,02... has 47 4=G, 7=S GS GS...
19 no 7.
So 47,47,02... could be GS GS B... Maybe “G S G S B” “GSGSB”... not helpful.
Wait, maybe it’s a date format? Like day/month/year?
94 94 09 02 19 94/94 (invalid), 09/02/19 September 2, 2019?
11,12 and 30 November, December, 30th?
19 19th day?
But how does that tie to a message?
One last shot: If 19=S is the key, maybe the numbers are positions in a word or letter counts. For example, if a word has 19 letters, but that’s long. Or maybe 19 is the number of letters total? Unlikely.
Wait—could it be Roman numerals? 19=XIX, but not sure.
Okay, I’m stuck in loops. Can you hint if it’s a specific cipher type (Caesar, A1Z26, phone keypad, date...)? Or does the spacing/grouping matter?

Ah, fair enough! Thanks for the nudge. Let me try again with a fresh angle. Since 19 = S is the clue, maybe it’s not just A=1–Z=26... could it be a date cipher or using months/years? 19 = November (11th month?) Wait, no—11 is November. Wait, 19 could be a day? Like 19th day of a month? 4672 1119 Maybe 46 72 11 19? But 46/72 >26. Or 4 6 7 2 | 1 1 1 9 D F G B | A A A I (still messy). 30419 3 04 19 C D S (C D S). 94 94 09 02 19 9 4 | 9 4 | 09 02 19 I D | I D | I B S (I D I D I B S). 11,12 and 30 11=K, 12=L, 30=... maybe ignore 3, take 0=O? K L O? 47,47,02... 4=D, 7=G | D G | 02=B (D G D G B). 19=S throughout. Hmm... putting C D S + I D I D I B S + K L O + D G D G B... not clicking. Wait—maybe 19 refers to letters skipping 19 letters? Like a Caesar cipher with shift 19? But A+19= T, so maybe 1=T, 2=U...? If 1=T, 2=U, 3=V... 19=H (wait, no—19 would be T+18=H? Wait, Caesar shift 19: AT, BU, ..., SH. But the clue says 19 is the clue—maybe 19=S, so stick with A=1. Wait! Another idea: Phone keypad cipher (1=ABC, 2=DEF... 9=WXYZ, 0=SPACE). Let’s try that, using 19=S as a hint (S is on 7: PQRS, so 7=P/Q/R/S 74=S? Wait, no—phone keypad letters are grouped: 2=ABC, 3=DEF, 4=GHI, 5=JKL, 6=MNO, 7=PQRS, 8=TUV, 9=WXYZ, 0=SPACE. So if 19=S, maybe 7 (for PQRS) + 4 (since S is the 4th letter in 7’s group)? But 19 might not fit. Breaking numbers into keypad digits: 4672 4=GHI, 6=MNO, 7=PQRS, 2=ABC Maybe pick one letter per number: G M P A? Or H N Q B? 1119 1=ABC (but 1 isn’t on keypad letters—wait, keypad 1 has no letters. Uh-oh. Maybe 1=SPACE? If 1=SPACE, then 1119 SPACE SPACE SPACE 9=WXYZ SPACE SPACE SPACE W/X/Y/Z? 30419 3=DEF, 0=SPACE, 4=GHI, 1=SPACE, 9=WXYZ D SPACE G SPACE W? 94 94 09 02 19 9=WXYZ, 4=GHI | 9=WXYZ, 4=GHI | 0=SPACE, 9=WXYZ | 0=SPACE, 2=ABC | 1=SPACE, 9=WXYZ W G | W G | SPACE W | SPACE A | SPACE W “WG WG W A W” (nope). 11,12 and 30 1=SPACE, 2=ABC | 1=SPACE, 2=ABC | 3=DEF, 0=SPACE SPACE B | SPACE B | D SPACE. 47,47,02... 4=GHI, 7=PQRS | 4=GHI, 7=PQRS | 0=SPACE, 2=ABC G P | G P | SPACE B. 19 1=SPACE, 9=WXYZ SPACE W. This is messy too. Wait, maybe the clue 19=S means we focus on 7 (since S is on keypad 7). 4672 has a 7 maybe S? 1119 no 7. 30419 no 7. 94 94 09 02 19 no 7. 47,47,02... has 47 4=G, 7=S GS GS... 19 no 7. So 47,47,02... could be GS GS B... Maybe “G S G S B” “GSGSB”... not helpful. Wait, maybe it’s a date format? Like day/month/year? 94 94 09 02 19 94/94 (invalid), 09/02/19 September 2, 2019? 11,12 and 30 November, December, 30th? 19 19th day? But how does that tie to a message? One last shot: If 19=S is the key, maybe the numbers are positions in a word or letter counts. For example, if a word has 19 letters, but that’s long. Or maybe 19 is the number of letters total? Unlikely. Wait—could it be Roman numerals? 19=XIX, but not sure. Okay, I’m stuck in loops. Can you hint if it’s a specific cipher type (Caesar, A1Z26, phone keypad, date...)? Or does the spacing/grouping matter?

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@suri3501
Ok
19 is prime
1 is prime and 9 is the product of a prime squared (3) ,1+ 9 is 10,a product of two primes,2 and 5
It should be easy from here...
Guess it could be saiccaijbe
But it's not.

@suri3501 Ok 19 is prime 1 is prime and 9 is the product of a prime squared (3) ,1+ 9 is 10,a product of two primes,2 and 5 It should be easy from here... Guess it could be saiccaijbe But it's not.

@Dukedog
Try this with prime numbers mapping to letters (A=2, B=3, C=5, D=7... ordered by primes):
19 is the 8th prime number H.
Break down the numbers using prime positions:
In 4672: Skip 4 (not prime) and 6 (not prime); 7 is the 4th prime D, 2 is the 1st prime A DA.
In 1119: Skip 1 (not prime) three times; 9 isn’t prime, but “1+9=10=2×5” (2A, 5C) AC.
Put it together: DA AC H Maybe “DACH” (German for “roof” or related to Germany).
Focus on prime numbers in the digits—does this make sense?
19 = H (19 is the 8th prime, but—wait, actually, let’s list primes in order:
1st prime = 2 A
2nd prime = 3 B
3rd prime = 5 C
4th prime = 7 D
5th prime = 11 E
6th prime = 13 F
7th prime = 17 G
8th prime = 19 H
Break down the numbers digit by digit, only keeping primes:
4672: Digits = 4, 6, 7, 2
4 (not prime), 6 (not prime), 7 (4th prime D), 2 (1st prime A) DA
1119: Digits = 1, 1, 1, 9
1 (not prime), 9 (not prime) but you mentioned “1+9=10=2×5” 2A, 5C AC
30419: Digits = 3, 0, 4, 1, 9
3 (2nd prime B), 0/4/1/9 (not prime) B
94 94 09 02 19: Split as 9,4 | 9,4 | 0,9 | 0,2 | 1,9
Ignore non-primes; 2 (1st prime A), 19 (8th prime H) AH
47,47,02: Split as 4,7 | 4,7 | 0,2
7 (4th prime D), 2 (1st prime A) DA DA A
Combine the letters:
From above: DA AC B AH DA DA A
Group them logically: DA | AC | B | AH | DA | DA | A
Hmm, still messy. But maybe focus on the clearest parts:
DA (from 4672) + AC (from 1119) + H (from 19) = DAACH... Close to “DACH” earlier, but with an extra A.
Or maybe the “1+9=10” hint points to A (2) + C (5) = 2+5=7D? Wait, maybe not.
Another angle:
If “1 is prime” (wait, actually, 1 is NOT a prime number—maybe that’s a trick! Primes start at 2. So ignore 1s entirely.
Revise 1119: Ignore all 1s, focus on 9 (not prime) but “9 is the product of a prime squared (32)” maybe 3B, so B?
Then 1119 B, and 19H BH...
This is tricky! Let’s try focusing on valid primes only in the digits:
4672 7 (D) + 2 (A) = DA
19 19 (H) = H
02 2 (A) = A
47,47 7 (D) + 7 (D) = DD
Putting it together: DA H A DD DAHADD... Not obvious.
Wait, maybe the message is shorter! If “19 is prime” = H, and “1+9=10=2×5” = A (2) + C (5) = AC, maybe it’s H AC HAC? Or ACH?.
Also, what is saiccaijbe?

@Dukedog Try this with prime numbers mapping to letters (A=2, B=3, C=5, D=7... ordered by primes): 19 is the 8th prime number H. Break down the numbers using prime positions: In 4672: Skip 4 (not prime) and 6 (not prime); 7 is the 4th prime D, 2 is the 1st prime A DA. In 1119: Skip 1 (not prime) three times; 9 isn’t prime, but “1+9=10=2×5” (2A, 5C) AC. Put it together: DA AC H Maybe “DACH” (German for “roof” or related to Germany). Focus on prime numbers in the digits—does this make sense? 19 = H (19 is the 8th prime, but—wait, actually, let’s list primes in order: 1st prime = 2 A 2nd prime = 3 B 3rd prime = 5 C 4th prime = 7 D 5th prime = 11 E 6th prime = 13 F 7th prime = 17 G 8th prime = 19 H Break down the numbers digit by digit, only keeping primes: 4672: Digits = 4, 6, 7, 2 4 (not prime), 6 (not prime), 7 (4th prime D), 2 (1st prime A) DA 1119: Digits = 1, 1, 1, 9 1 (not prime), 9 (not prime) but you mentioned “1+9=10=2×5” 2A, 5C AC 30419: Digits = 3, 0, 4, 1, 9 3 (2nd prime B), 0/4/1/9 (not prime) B 94 94 09 02 19: Split as 9,4 | 9,4 | 0,9 | 0,2 | 1,9 Ignore non-primes; 2 (1st prime A), 19 (8th prime H) AH 47,47,02: Split as 4,7 | 4,7 | 0,2 7 (4th prime D), 2 (1st prime A) DA DA A Combine the letters: From above: DA AC B AH DA DA A Group them logically: DA | AC | B | AH | DA | DA | A Hmm, still messy. But maybe focus on the clearest parts: DA (from 4672) + AC (from 1119) + H (from 19) = DAACH... Close to “DACH” earlier, but with an extra A. Or maybe the “1+9=10” hint points to A (2) + C (5) = 2+5=7D? Wait, maybe not. Another angle: If “1 is prime” (wait, actually, 1 is NOT a prime number—maybe that’s a trick! Primes start at 2. So ignore 1s entirely. Revise 1119: Ignore all 1s, focus on 9 (not prime) but “9 is the product of a prime squared (32)” maybe 3B, so B? Then 1119 B, and 19H BH... This is tricky! Let’s try focusing on valid primes only in the digits: 4672 7 (D) + 2 (A) = DA 19 19 (H) = H 02 2 (A) = A 47,47 7 (D) + 7 (D) = DD Putting it together: DA H A DD DAHADD... Not obvious. Wait, maybe the message is shorter! If “19 is prime” = H, and “1+9=10=2×5” = A (2) + C (5) = AC, maybe it’s H AC HAC? Or ACH?. Also, what is saiccaijbe?

@Dukedog said in #36:

@suri3501
Ok
19 is prime
1 is prime and 9 is the product of a prime squared (3) ,1+ 9 is 10,a product of two primes,2 and 5
It should be easy from here...
Guess it could be saiccaijbe
But it's not.

Wait, maybe this isn’t a code, but a clue.
Step back from ciphers and look at the clue’s keywords and math relationships instead.

  1. 19 is prime 19 is the 8th prime (as before), but maybe focus on 1+9=10 (you mentioned this).
  2. 1 is prime Wait, technically 1 is NOT prime (primes start at 2), so maybe this is a trick to ignore 1s or note an exception.
  3. 9 is the product of a prime squared 9 = 32 (3 is prime), so 32 = 9 3 is key here.
  4. 1+9=10, a product of two primes (2 and 5) 10 = 2×5, so 2 and 5 are important.
    How to connect these? Maybe use the primes mentioned (2, 3, 5, 19) to map to letters via A=1, B=2, C=3, D=4... (simple alphabetical order, not primes—since the clue might mix math with letters directly).
    2=B, 3=C, 5=E, 19=S. 1+9=10 10=J.
    String them together: B (2), C (3), E (5), J (10), S (19) B C E J S... Not a word, but—
    Focus on the prime factors highlighted: 2, 3, 5 (from 10=2×5 and 9=32).
    2=B, 3=C, 5=E BCE (could be a start).
    Add 19=S (since 19 is the main prime clue) BCE S BCES... Or maybe CE (3+5) + S (19) CES?
    Another angle:
    3 (C) + 5 (E) + 19 (S) CES (a valid abbreviation, e.g., “Consumer Electronics Show”) or CE S (split differently).
    Or 2 (B) + 3 (C) + 5 (E) + 19 (S) BCES (less likely), but maybe BCE + S = “BCEs” (plural of BCE, Before Common Era).
    Perhaps—ignore letters, think of numbers as positions
    If “1+9=10” 10th letter = J, and 19=S J S... Or combine with 3 (C) and 5 (E) J C E S JCES?
    Not sure yet, but focusing on the prime factors and their simple alphabetical mapping (2=B, 3=C, 5=E, 19=S) seems like a straightforward “easy” path.
@Dukedog said in #36: > @suri3501 > Ok > 19 is prime > 1 is prime and 9 is the product of a prime squared (3) ,1+ 9 is 10,a product of two primes,2 and 5 > It should be easy from here... > Guess it could be saiccaijbe > But it's not. Wait, maybe this isn’t a code, but a clue. Step back from ciphers and look at the clue’s keywords and math relationships instead. 1. 19 is prime 19 is the 8th prime (as before), but maybe focus on 1+9=10 (you mentioned this). 2. 1 is prime Wait, technically 1 is NOT prime (primes start at 2), so maybe this is a trick to ignore 1s or note an exception. 3. 9 is the product of a prime squared 9 = 32 (3 is prime), so 32 = 9 3 is key here. 4. 1+9=10, a product of two primes (2 and 5) 10 = 2×5, so 2 and 5 are important. How to connect these? Maybe use the primes mentioned (2, 3, 5, 19) to map to letters via A=1, B=2, C=3, D=4... (simple alphabetical order, not primes—since the clue might mix math with letters directly). 2=B, 3=C, 5=E, 19=S. 1+9=10 10=J. String them together: B (2), C (3), E (5), J (10), S (19) B C E J S... Not a word, but— Focus on the prime factors highlighted: 2, 3, 5 (from 10=2×5 and 9=32). 2=B, 3=C, 5=E BCE (could be a start). Add 19=S (since 19 is the main prime clue) BCE S BCES... Or maybe CE (3+5) + S (19) CES? Another angle: 3 (C) + 5 (E) + 19 (S) CES (a valid abbreviation, e.g., “Consumer Electronics Show”) or CE S (split differently). Or 2 (B) + 3 (C) + 5 (E) + 19 (S) BCES (less likely), but maybe BCE + S = “BCEs” (plural of BCE, Before Common Era). Perhaps—ignore letters, think of numbers as positions If “1+9=10” 10th letter = J, and 19=S J S... Or combine with 3 (C) and 5 (E) J C E S JCES? Not sure yet, but focusing on the prime factors and their simple alphabetical mapping (2=B, 3=C, 5=E, 19=S) seems like a straightforward “easy” path.

@suri3501
Ah man you're really smart but I can't keep stringing you on. The answer is alphanumerical.

BU115H1T...

I know,
I'm terrible...

@suri3501 Ah man you're really smart but I can't keep stringing you on. The answer is alphanumerical. BU115H1T... I know, I'm terrible...
<Comment deleted by user>

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