Hi
Icewynd,
Icewynd said:
Has anyone used any of the number series (Primes, Fibonacci, etc.) in ways other than for picking numbers for play?
The reason that I am asking is that it occurred to me the other day that the Fibonacci sequence (0,1,1,2,3,5,8,13,31,34, etc.) looked a lot like many of the skip patterns exhibited by a draw. Primes would work for skips too.
Very interesting concept.
I would think that there are quite a few statistics that we keep at present that could be additionally analysed using the Skips method.
I actually keep the following, mainly for interest really and they are not included in my filter list, other than for A-I below:
(A) Prime ( 15 ) = Numbers
(B) Fibonacci ( 8 ) = Numbers
(C) Lucas ( 9 ) = Numbers
(D) Lucky ( 13 ) = Numbers
(E) Lucky Prime ( 6 ) = Numbers
(F) Palindromic ( 13 ) = Numbers
(G) Pascal's Triangle ( 17 ) = Numbers
(H) Squared ( 7 ) = Numbers
(I) Transposed ( Single ) ( 20 ) = Numbers
(1) 9-Gonal = ( 1 ) Numbers
(2) 9-Gonal ( Heptagonal ) = ( 1 ) Numbers
(3) Abundant = ( 9 ) Numbers
(4) Abundant ( Super ) = ( 8 ) Numbers
(5) Almost Perfect = ( 6 ) Numbers
(6) Amenable = ( 24 ) Numbers
(7) Antisquare = ( 12 ) Numbers
(8) Apery = ( 2 ) Numbers
(9) Aspiring = ( 1 ) Numbers
(10) Associated Sterling = ( 7 ) Numbers
(11) Automorphic = ( 4 ) Numbers
(12) Bell = ( 4 ) Numbers
(13) Carmichael = ( 4 ) Numbers
(14) Catalan = ( 5 ) Numbers
(15) Catalan ( Super ) = ( 4 ) Numbers
(16) Centred ( Cube ) = ( 3 ) Numbers
(17) Centred ( Pentagonal ) = ( 4 ) Numbers
(18) Centred ( Square ) = ( 5 ) Numbers
(19) Centred ( Triangular ) = ( 6 ) Numbers
(20) Colossolly Abundant = ( 3 ) Numbers
(21) Composite = ( 33 ) Numbers
(22) Composite ( Highly ) = ( 8 ) Numbers
(23) Composite ( Primes ) = ( 15 ) Numbers
(24) Composite ( Superior ) = ( 3 ) Numbers
(25) Cubed = ( 3 ) Numbers
(26) Cullen = ( 4 ) Numbers
(27) Cyclic = ( 6 ) Numbers
(28) D-Number = ( 5 ) Numbers
(29) Decagonal = ( 3 ) Numbers
(30) Deficient = ( 38 ) Numbers
(31) Double ( Even ) = ( 12 ) Numbers
(32) Double ( Mersenne ) = ( 2 ) Numbers
(33) e-Perfect = ( 1 ) Numbers
(34) Eban = ( 2 ) Numbers
(35) Egyptian ( Not Strictly ) = ( 39 ) Numbers
(36) Egyptian ( Strictly ) = ( 10 ) Numbers
(37) Entringer = ( 9 ) Numbers
(38) Equidigital = ( 26 ) Numbers
(39) Euclid = ( 4 ) Numbers
(40) Evil = ( 24 ) Numbers
(41) Fermat ( Common ) = ( 3 ) Numbers
(42) Fermat ( Less Common ) = ( 6 ) Numbers
(43) Fibonacci = ( 8 ) Numbers
(44) Fortunate = ( 9 ) Numbers
(45) Franel = ( 3 ) Numbers
(46) Friendly = ( 7 ) Numbers
(47) Happy = ( 11 ) Numbers
(48) Happy ( Primes ) = ( 5 ) Numbers
(49) Harmonic = ( 3 ) Numbers
(50) Heegner = ( 7 ) Numbers
(51) Heptagonal Pyramidal = ( 3 ) Numbers
(52) Heptanacci = ( 6 ) Numbers
(53) Hex = ( 4 ) Numbers
(54) Hexagonal = ( 5 ) Numbers
(55) Hexanacci = ( 6 ) Numbers
(56) Hilbert = ( 13 ) Numbers
(57) Hilbert ( Prime ) = ( 10 ) Numbers
(58) Hoax = ( 1 ) Numbers
(59) Hyperperfect ( Excl. Perfect ) = ( 1 ) Numbers
(60) Hyperperfect ( Incl. Perfect ) = ( 3 ) Numbers
(61) Iban = ( 22 ) Numbers
(62) Idoneal = ( 27 ) Numbers
(63) Independence = ( 6 ) Numbers
(64) Infinitary ( Perfect ) = ( 1 ) Numbers
(65) Jacobsthal = ( 6 ) Numbers
(66) Kaprekar = ( 3 ) Numbers
(67) Keith = ( 4 ) Numbers
(68) Knuth = ( 19 ) Numbers
(69) Lucas = ( 8 ) Numbers
(70) Lucky = ( 13 ) Numbers
(71) Lucky ( Euler ) = ( 6 ) Numbers
(72) Lucky Prime = ( 6 ) Numbers
(73) Markov = ( 6 ) Numbers
(74) Mersenne = ( 5 ) Numbers
(75) Modified Bernoulli = ( 1 ) Numbers
(76) Motzkin = ( 5 ) Numbers
(77) Multiperfect = ( 2 ) Numbers
(78) Multiplicative ( Perfect ) = ( 16 ) Numbers
(79) Narcissistic = ( 9 ) Numbers
(80) Nexus = ( 2 ) Numbers
(81) Niven ( Harshad ) = ( 22 ) Numbers
(82) NSW = ( 3 ) Numbers
(83) Oban = ( 29 ) Numbers
(84) Octahedral = ( 4 ) Numbers
(85) Octanacci = ( 6 ) Numbers
(86) Odious ( NOT Evil ) = ( 25 ) Numbers
(87) Palindromic = ( 13 ) Numbers
(88) Pascal's Triangle = ( 17 ) Numbers
(89) Pascal's Sum Of Odd = ( 13 ) Numbers
(90) Payam = ( 3 ) Numbers
(91) Pell = ( 5 ) Numbers
(92) Pell ( Prime ) = ( 5 ) Numbers
(93) Pentagonal = ( 5 ) Numbers
(94) Pentagonal Pyramidal = ( 4 ) Numbers
(95) Pentanacci = ( 6 ) Numbers
(96) Pentatope = ( 4 ) Numbers
(97) Perfect = ( 2 ) Numbers
(98) Powerful = ( 10 ) Numbers
(99) Practical = ( 17 ) Numbers
(100) Prime = ( 15 ) Numbers
(101) Pronic = ( 6 ) Numbers
(102) Proth = ( 9 ) Numbers
(103) Pseudoperfect = ( 11 ) Numbers
(104) Pseudoperfect ( Primary ) = ( 3 ) Numbers
(105) Pseudoperfect ( Primative ) = ( 3 ) Numbers
(106) Refactorable = ( 9 ) Numbers
(107) Regular = ( 11 ) Numbers
(108) Rhombic = ( 2 ) Numbers
(109) Rhonda ( Prime ) = ( 5 ) Numbers
(110) Rooted Tree = ( 6 ) Numbers
(111) Round = ( 17 ) Numbers
(112) Schroeder ( Large ) = ( 4 ) Numbers
(113) Schroeder ( Decimal Digits ) = ( 2 ) Numbers
(114) Schur = ( 4 ) Numbers
(115) Secant = ( 2 ) Numbers
(116) Self = ( 8 ) Numbers
(117) Sierpinski ( First Kind ) = ( 3 ) Numbers
(118) Singly Even = ( 12 ) Numbers
(119) Smarandache- Wellin = ( 2 ) Numbers
(120) Smith = ( 3 ) Numbers
(121) Solitary = ( 28 ) Numbers
(122) Square = ( 7 ) Numbers
(123) Square ( Pyramidal ) = ( 4 ) Numbers
(124) Square ( Triangular ) = ( 3 ) Numbers
(125) Squareful = ( 18 ) Numbers
(126) Star = ( 3 ) Numbers
(127) Stella ( Octangula ) = ( 2 ) Numbers
(128) Stormer = ( 34 ) Numbers
(129) Superperfect = ( 3 ) Numbers
(130) Takeuchi = ( 3 ) Numbers
(131) Tangent = ( 3 ) Numbers
(132) Tetranacci = ( 6 ) Numbers
(133) Tetradic = ( 3 ) Numbers
(134) Tetrahedral = ( 5 ) Numbers
(135) Thabit Ibn Kurrah = ( 5 ) Numbers
(136) Toroidal = ( 4 ) Numbers
(137) Transposed = ( 20 ) Numbers
(138) Triangular = ( 9 ) Numbers
(139) Triangular ( Odd ) = ( 5 ) Numbers
(140) Triangular ( Even ) = ( 4 ) Numbers
(141) Tribonacci = ( 7 ) Numbers
(142) Trimorphic = ( 8 ) Numbers
(143) Tritriangular = ( 3 ) Numbers
(144) Truncated Octahedral = ( 2 ) Numbers
(145) Truncated Tetrahedral = ( 2 ) Numbers
(146) Uban = ( 44 ) Numbers
(147) Unhappy = ( 38 ) Numbers
(148) Unitary ( Perfect ) = ( 1 ) Numbers
(149) Unitary ( Super ) = ( 2 ) Numbers
(150) Untouchable = ( 2 ) Numbers
(151) Vampire ( Distinct ) = ( 1 ) Numbers
(152) Van Der Waerden = ( 4 ) Numbers
(153) Wasteful = ( 23 ) Numbers
(154) Woodall = ( 3 ) Numbers
(155) Wolstenholme = ( 3 ) Numbers
Too many of them have a low number count to be of any real use and are therefore irrelevant really. I set them up when the Lotto first started, and as you can see I was very keen to find patterns in analysis then, I just keep them in my DataBase because, well I don't know really, probably just because they have always been there.
Regards,
PAB
-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-∏-
12:45, restate my assumptions.
(1) Mathematics is the language of nature.
(2) Everything around us can be represented and understood through numbers.
(3) If you graph the numbers of any system, patterns emerge. Therefore, there are patterns, everywhere in nature.