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WON plate
177 |


[ March 21, 2009 ]
A 42/42 palindromic/pandigital Bi-Forked Wheel.
by B.S. Rangaswamy (email)


[ new offshoot from wonplate 175 ]

It is an elating coincidence, that on palindromic date 9.03.09,
it was possible for me to arrive at a 42/42 palindromic pandigital
bi-forked wheel, which is illustrated further on.
This wheel contains the pandigital 1937452608 twice as product of
two different sets of palindromes as below :

63936 x 30303 = 1937452608 = 90909 x 21312

Click the image to get a HD illustration of BFW 42
[ dimensions 1533 x 1710 ].

BFW 42.jpg

This may not be the biggest wheel. It is left to others to discover
the wheel with maximum number of bi-forks, which do not contain any
repetition of pal pal pandigitals. I am highly grateful to you for
the liberty and opportunity, which I have voluntarily taken to
participate in this intricate 'palindromic pandigital wheel' topic.

Here are the data presented in spreadsheet format
for easier handling.

#Pal1PandigitalPal2BFW 42
BSR
Sorted
Pandigitals
1666662350176498352531236540879
2352532314570968656561253849076
3656565968721304909091325784069
4909091937452608213121409876352
5213122094735168982891432689057
6982893941782056401041467908352
7401043046179528759571493756082
8759571503264987197911503264987
9197911635290748826281620583794
10826283864015792467641635290748
11467643750846912802081937452608
12802083021675984376731937452608
13376731236540879328232056179438
14328232546309871775772061457398
15775773157694208407042094735168
16407041467908352360632314570968
17360631325784069367632350176498
18367632350479168639362350479168
19639361937452608303032430875691
20303031493756082492942546309871
21492943107296584630362649873501
22630361253849076198913021675984
23198911432689057720273046179528
24720274896107352679763082956714
25679766289751304925293107296584
26925292056179438222223157694208
27222221620583794729273456297108
28729272430875691333333506429817
29333332649873501794973750846912
30794975701286349717173798046152
31717175874913206819183864015792
32819183798046152463643941782056
33463643456297108745474608197352
34745474608197352618164896107352
35618166125903784990995701286349
36990992061457398208025874913206
37208021409876352677765968721304
38677766291578304928295973140268
39928293506429817377736125903784
40377733082956714816186289751304
41816187312809564895986291578304
42895985973140268666667312809564



L16461102759438662426General Lowest
H97479973805462199899General Highest



#Pal1PandigitalPal2BFW 25
PK
Sorted
Pandigitals
1777771406285937180811205387946
2180811205387946666661236540879
3666662350176498352531253849076
4352532314570968656561325784069
5656566293718504958591406285937
6958593195268047333331432689057
7333333084269157925291467908352
8925296289751304679761493756082
9679764896107352720271539284607
10720271432689057198911635290748
11198911253849076630361937452608
12630363107296584492942314570968
13492941493756082303032350176498
14303031937452608639362350479168
15639362350479168367632546309871
16367631325784069360633021675984
17360631467908352407043084269157
18407043157694208775773107296584
19775772546309871328233157694208
20328231236540879376733195268047
21376733021675984802083750846912
22802083750846912467643864015792
23467643864015792826284896107352
24826281635290748197916289751304
25197911539284607777776293718504









A000177 Prime Curios! Prime Puzzle
Wikipedia 177 Le nombre 177









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