**Motivations:** - Keep the current Collatz working materials (conjecture notes, partial certificate, trapdoor spec) versioned alongside the rest of v0. - Integrate new narrative bridges into the children-book draft. - Align the prototype write-up with sensor/feature-vector input framing. **Root causes:** - N/A (content/documentation update) **Correctifs:** - Clarify the prototype input-port description and add a sensor integration note. **Evolutions:** - Add a depth-16 partial Collatz certificate (Markdown + JSON) and its proof-style write-up. - Add Collatz conjecture working notes. - Add Collatz-Trapdoor mathematical specification draft. - Add two additional "bis" chapters to `v0/livre_enfant.md`. - Add a working notes dump. **Pages affectées:** - v0/Spécifications Mathématiques Collatz-Trapdoor.md - v0/collatz_certificat_partiel_depth16.json - v0/collatz_certificat_partiel_depth16.md - v0/conjoncture_collatz.md - v0/livre_enfant.md - v0/notes.md - v0/prototype_reel.md Co-authored-by: Cursor <cursoragent@cursor.com>
1142 lines
93 KiB
Markdown
1142 lines
93 KiB
Markdown
# Dossier de travail : preuve de Collatz par contraintes stabilisées (certificat partiel)
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## Introduction
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Ce dossier met en forme, dans un style de preuve mathématique standard, une approche par « contraintes stabilisées » telle qu’employée dans la Théorie des futurs accessibles : une dynamique sur un espace d’états, enrichie d’un registre de contraintes transmissibles, est réduite à un certificat fini vérifiable. Le certificat produit ici est volontairement partiel : il établit une descente stricte sur une grande fraction des classes congruentielles modulo 2^16, mais laisse un résidu non couvert dont la clôture est équivalente à la conjecture elle‑même.
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Sources de contexte (état de l’art) :
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- Lagarias, *The 3x+1 Problem: An Overview* (arXiv:2111.02635).
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- Tao, *Almost all orbits of the Collatz map attain almost bounded values* (arXiv:1909.03562).
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## Définition de la dynamique
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On considère l’application (forme « Syracuse accélérée ») sur les entiers strictement positifs :
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\[
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T(n)=\begin{cases}
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\dfrac{n}{2} & \text{si } n \text{ est pair},\\[4pt]
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\dfrac{3n+1}{2} & \text{si } n \text{ est impair}.
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\end{cases}
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\]
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La conjecture de Collatz s’énonce :
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\[
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\forall n\ge 1,\ \exists k\ge 0,\ T^{(k)}(n)=1.
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\]
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## Principe « contrainte stabilisée »
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Un certificat \(K\) est un ensemble fini de clauses locales, chacune étant une implication universelle du type : « si \(n\) appartient à une certaine classe congruentielle, alors après \(k\) itérations, la valeur décroît strictement ». Lorsque ces clauses couvrent tous les entiers au‑delà d’une borne globale \(N^{\star}\), la terminaison s’obtient par descente bien fondée.
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## Lemme : forme affine le long d’un vecteur de parité
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On définit le vecteur de parité de longueur \(k\) par \(e_i = T^{(i)}(n)\bmod 2\in\{0,1\}\). Pour un vecteur \(e=(e_0,\dots,e_{k-1})\), poser \(s=\sum_{i=0}^{k-1} e_i\). Alors il existe un entier \(B_k(e)\ge 0\) tel que :
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\[
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T^{(k)}(n)=\frac{3^{s}\,n + B_k(e)}{2^{k}}.
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\]
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Récurrence exacte (construction de \(B_k\)) :
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- Initialisation : \(b_0=0\).
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- Pour \(i=0,\dots,k-1\) : si \(e_i=1\), alors \(b_{i+1}=3b_i+2^i\) ; si \(e_i=0\), alors \(b_{i+1}=b_i\).
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- Conclusion : \(B_k(e)=b_k\).
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## Lemme : condition de descente stricte et seuil explicite
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Objectif : obtenir \(T^{(k)}(n)<n\).
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Calcul (détaillé) :
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- Hypothèse : \(T^{(k)}(n)=\dfrac{3^{s}n + B_k}{2^{k}}\).
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- Inégalité : \(\dfrac{3^{s}n + B_k}{2^{k}}<n\).
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- Multiplication : \(3^{s}n + B_k < 2^{k}n\).
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- Réarrangement : \(B_k < (2^{k}-3^{s})n\).
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- Condition nécessaire : \(2^{k}-3^{s}>0\), donc \(2^{k}>3^{s}\).
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- Seuil suffisant : \(n > \dfrac{B_k}{2^{k}-3^{s}}\).
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- Conclusion : \(N_0=\left\lfloor\dfrac{B_k}{2^{k}-3^{s}}\right\rfloor+1\) garantit \(T^{(k)}(n)<n\) pour tout \(n\ge N_0\) dans la classe considérée.
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## Théorème-cadre : certificat complet ⇒ conjecture
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Supposer qu’il existe une borne \(N^{\star}\) telle que pour tout \(n>N^{\star}\), une clause de \(K\) s’applique et fournit un \(k\ge 1\) tel que \(T^{(k)}(n)<n\). Alors, en itérant ces diminutions strictes (ordre bien fondé sur \(\mathbb{N}\)), toute orbite atteint un entier \(\le N^{\star}\). Si la conjecture est vérifiée sur l’ensemble fini \(\{1,\dots,N^{\star}\}\), elle est vraie pour tout \(n\ge 1\).
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## Certificat partiel construit par fermeture « contraction locale »
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Une clause est dite contractante au niveau \(k\) si la condition \(2^{k}>3^{s}\) est satisfaite pour son vecteur de parité. En explorant l’arbre des vecteurs de parité jusqu’à la profondeur 16, on obtient une partition des classes modulo \(2^16\) en classes fermées (contractantes à une profondeur \(\le 16\)) et classes non fermées (aucune contraction détectée avant la profondeur maximale).
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Résultats numériques (profondeur fixée) :
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- Profondeur maximale : 16.
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- Nombre total de classes modulo 2^16 : 65536.
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- Classes fermées : 63422 (soit 0.967742919922).
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- Classes non fermées : 2114 (soit 0.032257080078).
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- Seuil maximal observé parmi les classes fermées : N* = 25.
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## Annexes
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### Clauses fermées (liste exhaustive)
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Chaque ligne donne : mot de parité, longueur k, nombre d’impairs s, classe congruentielle (résidu r modulo 2^k), coefficient a=3^s, terme B_k, seuil N0.
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| mot e | k | s | r (mod 2^k) | a=3^s | B_k | N0 |
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|---|---:|---:|---:|---:|---:|---:|
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| 0 | 1 | 0 | 0 (mod 2) | 1 | 0 | 1 |
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| 10 | 2 | 1 | 1 (mod 4) | 3 | 1 | 2 |
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| 1100 | 4 | 2 | 3 (mod 16) | 9 | 5 | 1 |
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| 11010 | 5 | 3 | 11 (mod 32) | 27 | 23 | 5 |
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| 11100 | 5 | 3 | 23 (mod 32) | 27 | 19 | 4 |
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| 1101100 | 7 | 4 | 59 (mod 128) | 81 | 85 | 2 |
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| 1110100 | 7 | 4 | 7 (mod 128) | 81 | 73 | 2 |
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| 1111000 | 7 | 4 | 15 (mod 128) | 81 | 65 | 2 |
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| 11011010 | 8 | 5 | 123 (mod 256) | 243 | 319 | 25 |
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| 11011100 | 8 | 5 | 219 (mod 256) | 243 | 287 | 23 |
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| 11101010 | 8 | 5 | 199 (mod 256) | 243 | 283 | 22 |
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| 11101100 | 8 | 5 | 39 (mod 256) | 243 | 251 | 20 |
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| 11110010 | 8 | 5 | 79 (mod 256) | 243 | 259 | 20 |
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| 11110100 | 8 | 5 | 175 (mod 256) | 243 | 227 | 18 |
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| 11111000 | 8 | 5 | 95 (mod 256) | 243 | 211 | 17 |
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| 1101101100 | 10 | 6 | 507 (mod 1024) | 729 | 1085 | 4 |
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| 1101110100 | 10 | 6 | 347 (mod 1024) | 729 | 989 | 4 |
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| 1101111000 | 10 | 6 | 923 (mod 1024) | 729 | 925 | 4 |
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| 1110101100 | 10 | 6 | 583 (mod 1024) | 729 | 977 | 4 |
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| 1110110100 | 10 | 6 | 423 (mod 1024) | 729 | 881 | 3 |
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| 1110111000 | 10 | 6 | 999 (mod 1024) | 729 | 817 | 3 |
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| 1111001100 | 10 | 6 | 975 (mod 1024) | 729 | 905 | 4 |
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| 1111010100 | 10 | 6 | 815 (mod 1024) | 729 | 809 | 3 |
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| 1111011000 | 10 | 6 | 367 (mod 1024) | 729 | 745 | 3 |
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| 1111100100 | 10 | 6 | 735 (mod 1024) | 729 | 761 | 3 |
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| 1111101000 | 10 | 6 | 287 (mod 1024) | 729 | 697 | 3 |
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| 1111110000 | 10 | 6 | 575 (mod 1024) | 729 | 665 | 3 |
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| 110110110100 | 12 | 7 | 1019 (mod 4096) | 2187 | 3767 | 2 |
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| 110110111000 | 12 | 7 | 1787 (mod 4096) | 2187 | 3511 | 2 |
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| 110111010100 | 12 | 7 | 2907 (mod 4096) | 2187 | 3479 | 2 |
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| 110111011000 | 12 | 7 | 3675 (mod 4096) | 2187 | 3223 | 2 |
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| 110111100100 | 12 | 7 | 1435 (mod 4096) | 2187 | 3287 | 2 |
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| 110111101000 | 12 | 7 | 2203 (mod 4096) | 2187 | 3031 | 2 |
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| 110111110000 | 12 | 7 | 2587 (mod 4096) | 2187 | 2903 | 2 |
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| 111010110100 | 12 | 7 | 3143 (mod 4096) | 2187 | 3443 | 2 |
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| 111010111000 | 12 | 7 | 3911 (mod 4096) | 2187 | 3187 | 2 |
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| 111011010100 | 12 | 7 | 935 (mod 4096) | 2187 | 3155 | 2 |
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| 111011011000 | 12 | 7 | 1703 (mod 4096) | 2187 | 2899 | 2 |
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| 111011100100 | 12 | 7 | 3559 (mod 4096) | 2187 | 2963 | 2 |
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| 111011101000 | 12 | 7 | 231 (mod 4096) | 2187 | 2707 | 2 |
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| 111011110000 | 12 | 7 | 615 (mod 4096) | 2187 | 2579 | 2 |
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| 111100110100 | 12 | 7 | 463 (mod 4096) | 2187 | 3227 | 2 |
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| 111100111000 | 12 | 7 | 1231 (mod 4096) | 2187 | 2971 | 2 |
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| 111101010100 | 12 | 7 | 2351 (mod 4096) | 2187 | 2939 | 2 |
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| 111101011000 | 12 | 7 | 3119 (mod 4096) | 2187 | 2683 | 2 |
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| 111101100100 | 12 | 7 | 879 (mod 4096) | 2187 | 2747 | 2 |
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| 111101101000 | 12 | 7 | 1647 (mod 4096) | 2187 | 2491 | 2 |
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| 111101110000 | 12 | 7 | 2031 (mod 4096) | 2187 | 2363 | 2 |
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| 111110010100 | 12 | 7 | 3295 (mod 4096) | 2187 | 2795 | 2 |
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| 111110011000 | 12 | 7 | 4063 (mod 4096) | 2187 | 2539 | 2 |
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| 111110100100 | 12 | 7 | 1823 (mod 4096) | 2187 | 2603 | 2 |
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| 111110101000 | 12 | 7 | 2591 (mod 4096) | 2187 | 2347 | 2 |
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| 111110110000 | 12 | 7 | 2975 (mod 4096) | 2187 | 2219 | 2 |
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| 111111000100 | 12 | 7 | 1087 (mod 4096) | 2187 | 2507 | 2 |
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| 111111001000 | 12 | 7 | 1855 (mod 4096) | 2187 | 2251 | 2 |
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| 111111010000 | 12 | 7 | 2239 (mod 4096) | 2187 | 2123 | 2 |
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| 111111100000 | 12 | 7 | 383 (mod 4096) | 2187 | 2059 | 2 |
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| 1101101101010 | 13 | 8 | 3067 (mod 8192) | 6561 | 13349 | 9 |
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| 1101101101100 | 13 | 8 | 4091 (mod 8192) | 6561 | 12325 | 8 |
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| 1101101110010 | 13 | 8 | 3835 (mod 8192) | 6561 | 12581 | 8 |
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| 1101101110100 | 13 | 8 | 4859 (mod 8192) | 6561 | 11557 | 8 |
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| 1101101111000 | 13 | 8 | 5371 (mod 8192) | 6561 | 11045 | 7 |
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| 1101110101010 | 13 | 8 | 4955 (mod 8192) | 6561 | 12485 | 8 |
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| 1101110101100 | 13 | 8 | 5979 (mod 8192) | 6561 | 11461 | 8 |
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| 1101110110010 | 13 | 8 | 5723 (mod 8192) | 6561 | 11717 | 8 |
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| 1101110110100 | 13 | 8 | 6747 (mod 8192) | 6561 | 10693 | 7 |
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| 1101110111000 | 13 | 8 | 7259 (mod 8192) | 6561 | 10181 | 7 |
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| 1101111001010 | 13 | 8 | 3483 (mod 8192) | 6561 | 11909 | 8 |
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| 1101111001100 | 13 | 8 | 4507 (mod 8192) | 6561 | 10885 | 7 |
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| 1101111010010 | 13 | 8 | 4251 (mod 8192) | 6561 | 11141 | 7 |
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| 1101111010100 | 13 | 8 | 5275 (mod 8192) | 6561 | 10117 | 7 |
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| 1101111011000 | 13 | 8 | 5787 (mod 8192) | 6561 | 9605 | 6 |
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| 1101111100010 | 13 | 8 | 539 (mod 8192) | 6561 | 10757 | 7 |
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| 1101111100100 | 13 | 8 | 1563 (mod 8192) | 6561 | 9733 | 6 |
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| 1101111101000 | 13 | 8 | 2075 (mod 8192) | 6561 | 9221 | 6 |
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| 1101111110000 | 13 | 8 | 2331 (mod 8192) | 6561 | 8965 | 6 |
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| 1110101101010 | 13 | 8 | 5191 (mod 8192) | 6561 | 12377 | 8 |
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| 1110101101100 | 13 | 8 | 6215 (mod 8192) | 6561 | 11353 | 7 |
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| 1110101110010 | 13 | 8 | 5959 (mod 8192) | 6561 | 11609 | 8 |
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| 1110101110100 | 13 | 8 | 6983 (mod 8192) | 6561 | 10585 | 7 |
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| 1110101111000 | 13 | 8 | 7495 (mod 8192) | 6561 | 10073 | 7 |
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| 1110110101010 | 13 | 8 | 7079 (mod 8192) | 6561 | 11513 | 8 |
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| 1110110101100 | 13 | 8 | 8103 (mod 8192) | 6561 | 10489 | 7 |
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| 1110110110010 | 13 | 8 | 7847 (mod 8192) | 6561 | 10745 | 7 |
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| 1110110110100 | 13 | 8 | 679 (mod 8192) | 6561 | 9721 | 6 |
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| 1110110111000 | 13 | 8 | 1191 (mod 8192) | 6561 | 9209 | 6 |
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| 1110111001010 | 13 | 8 | 5607 (mod 8192) | 6561 | 10937 | 7 |
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| 1110111001100 | 13 | 8 | 6631 (mod 8192) | 6561 | 9913 | 7 |
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| 1110111010010 | 13 | 8 | 6375 (mod 8192) | 6561 | 10169 | 7 |
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| 1110111010100 | 13 | 8 | 7399 (mod 8192) | 6561 | 9145 | 6 |
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| 1110111011000 | 13 | 8 | 7911 (mod 8192) | 6561 | 8633 | 6 |
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| 1110111100010 | 13 | 8 | 2663 (mod 8192) | 6561 | 9785 | 6 |
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| 1110111100100 | 13 | 8 | 3687 (mod 8192) | 6561 | 8761 | 6 |
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| 1110111101000 | 13 | 8 | 4199 (mod 8192) | 6561 | 8249 | 6 |
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| 1110111110000 | 13 | 8 | 4455 (mod 8192) | 6561 | 7993 | 5 |
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| 1111001101010 | 13 | 8 | 6607 (mod 8192) | 6561 | 11729 | 8 |
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| 1111001101100 | 13 | 8 | 7631 (mod 8192) | 6561 | 10705 | 7 |
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| 1111001110010 | 13 | 8 | 7375 (mod 8192) | 6561 | 10961 | 7 |
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| 1111001110100 | 13 | 8 | 207 (mod 8192) | 6561 | 9937 | 7 |
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| 1111001111000 | 13 | 8 | 719 (mod 8192) | 6561 | 9425 | 6 |
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| 1111010101010 | 13 | 8 | 303 (mod 8192) | 6561 | 10865 | 7 |
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| 1111010101100 | 13 | 8 | 1327 (mod 8192) | 6561 | 9841 | 7 |
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| 1111010110010 | 13 | 8 | 1071 (mod 8192) | 6561 | 10097 | 7 |
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| 1111010110100 | 13 | 8 | 2095 (mod 8192) | 6561 | 9073 | 6 |
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| 1111010111000 | 13 | 8 | 2607 (mod 8192) | 6561 | 8561 | 6 |
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| 1111011001010 | 13 | 8 | 7023 (mod 8192) | 6561 | 10289 | 7 |
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| 1111011001100 | 13 | 8 | 8047 (mod 8192) | 6561 | 9265 | 6 |
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| 1111011010010 | 13 | 8 | 7791 (mod 8192) | 6561 | 9521 | 6 |
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| 1111011010100 | 13 | 8 | 623 (mod 8192) | 6561 | 8497 | 6 |
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| 1111011011000 | 13 | 8 | 1135 (mod 8192) | 6561 | 7985 | 5 |
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| 1111011100010 | 13 | 8 | 4079 (mod 8192) | 6561 | 9137 | 6 |
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| 1111011100100 | 13 | 8 | 5103 (mod 8192) | 6561 | 8113 | 5 |
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| 1111011101000 | 13 | 8 | 5615 (mod 8192) | 6561 | 7601 | 5 |
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| 1111011110000 | 13 | 8 | 5871 (mod 8192) | 6561 | 7345 | 5 |
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| 1111100101010 | 13 | 8 | 1247 (mod 8192) | 6561 | 10433 | 7 |
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| 1111100101100 | 13 | 8 | 2271 (mod 8192) | 6561 | 9409 | 6 |
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| 1111100110010 | 13 | 8 | 2015 (mod 8192) | 6561 | 9665 | 6 |
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| 1111100110100 | 13 | 8 | 3039 (mod 8192) | 6561 | 8641 | 6 |
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| 1111100111000 | 13 | 8 | 3551 (mod 8192) | 6561 | 8129 | 5 |
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| 1111101001010 | 13 | 8 | 7967 (mod 8192) | 6561 | 9857 | 7 |
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| 1111101001100 | 13 | 8 | 799 (mod 8192) | 6561 | 8833 | 6 |
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| 1111101010010 | 13 | 8 | 543 (mod 8192) | 6561 | 9089 | 6 |
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| 1111101010100 | 13 | 8 | 1567 (mod 8192) | 6561 | 8065 | 5 |
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| 1111101011000 | 13 | 8 | 2079 (mod 8192) | 6561 | 7553 | 5 |
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| 1111101100010 | 13 | 8 | 5023 (mod 8192) | 6561 | 8705 | 6 |
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| 1111101100100 | 13 | 8 | 6047 (mod 8192) | 6561 | 7681 | 5 |
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| 1111101101000 | 13 | 8 | 6559 (mod 8192) | 6561 | 7169 | 5 |
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| 1111101110000 | 13 | 8 | 6815 (mod 8192) | 6561 | 6913 | 5 |
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| 1111110001010 | 13 | 8 | 3135 (mod 8192) | 6561 | 9569 | 6 |
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| 1111110001100 | 13 | 8 | 4159 (mod 8192) | 6561 | 8545 | 6 |
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| 1111110010010 | 13 | 8 | 3903 (mod 8192) | 6561 | 8801 | 6 |
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| 1111110010100 | 13 | 8 | 4927 (mod 8192) | 6561 | 7777 | 5 |
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| 1111110011000 | 13 | 8 | 5439 (mod 8192) | 6561 | 7265 | 5 |
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| 1111110100010 | 13 | 8 | 191 (mod 8192) | 6561 | 8417 | 6 |
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| 1111110100100 | 13 | 8 | 1215 (mod 8192) | 6561 | 7393 | 5 |
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| 1111110101000 | 13 | 8 | 1727 (mod 8192) | 6561 | 6881 | 5 |
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| 1111110110000 | 13 | 8 | 1983 (mod 8192) | 6561 | 6625 | 5 |
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| 1111111000010 | 13 | 8 | 2431 (mod 8192) | 6561 | 8225 | 6 |
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| 1111111000100 | 13 | 8 | 3455 (mod 8192) | 6561 | 7201 | 5 |
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| 1111111001000 | 13 | 8 | 3967 (mod 8192) | 6561 | 6689 | 5 |
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| 1111111010000 | 13 | 8 | 4223 (mod 8192) | 6561 | 6433 | 4 |
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| 1111111100000 | 13 | 8 | 255 (mod 8192) | 6561 | 6305 | 4 |
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| 110110110101100 | 15 | 9 | 7163 (mod 32768) | 19683 | 44143 | 4 |
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| 110110110110100 | 15 | 9 | 8187 (mod 32768) | 19683 | 41071 | 4 |
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| 110110110111000 | 15 | 9 | 30715 (mod 32768) | 19683 | 39023 | 3 |
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| 110110111001100 | 15 | 9 | 16123 (mod 32768) | 19683 | 41839 | 4 |
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| 110110111010100 | 15 | 9 | 17147 (mod 32768) | 19683 | 38767 | 3 |
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| 110110111011000 | 15 | 9 | 6907 (mod 32768) | 19683 | 36719 | 3 |
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| 110110111100100 | 15 | 9 | 1275 (mod 32768) | 19683 | 37231 | 3 |
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| 110110111101000 | 15 | 9 | 23803 (mod 32768) | 19683 | 35183 | 3 |
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| 110110111110000 | 15 | 9 | 2299 (mod 32768) | 19683 | 34159 | 3 |
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| 110111010101100 | 15 | 9 | 9051 (mod 32768) | 19683 | 41551 | 4 |
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| 110111010110100 | 15 | 9 | 10075 (mod 32768) | 19683 | 38479 | 3 |
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| 110111010111000 | 15 | 9 | 32603 (mod 32768) | 19683 | 36431 | 3 |
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| 110111011001100 | 15 | 9 | 18011 (mod 32768) | 19683 | 39247 | 3 |
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| 110111011010100 | 15 | 9 | 19035 (mod 32768) | 19683 | 36175 | 3 |
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| 110111011011000 | 15 | 9 | 8795 (mod 32768) | 19683 | 34127 | 3 |
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| 110111011100100 | 15 | 9 | 3163 (mod 32768) | 19683 | 34639 | 3 |
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| 110111011101000 | 15 | 9 | 25691 (mod 32768) | 19683 | 32591 | 3 |
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| 110111011110000 | 15 | 9 | 4187 (mod 32768) | 19683 | 31567 | 3 |
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| 110111100101100 | 15 | 9 | 32155 (mod 32768) | 19683 | 39823 | 4 |
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| 110111100110100 | 15 | 9 | 411 (mod 32768) | 19683 | 36751 | 3 |
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| 110111100111000 | 15 | 9 | 22939 (mod 32768) | 19683 | 34703 | 3 |
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| 110111101001100 | 15 | 9 | 8347 (mod 32768) | 19683 | 37519 | 3 |
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| 110111101010100 | 15 | 9 | 9371 (mod 32768) | 19683 | 34447 | 3 |
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| 110111101011000 | 15 | 9 | 31899 (mod 32768) | 19683 | 32399 | 3 |
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| 110111101100100 | 15 | 9 | 26267 (mod 32768) | 19683 | 32911 | 3 |
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| 110111101101000 | 15 | 9 | 16027 (mod 32768) | 19683 | 30863 | 3 |
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| 110111101110000 | 15 | 9 | 27291 (mod 32768) | 19683 | 29839 | 3 |
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| 110111110001100 | 15 | 9 | 12827 (mod 32768) | 19683 | 36367 | 3 |
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||
| 110111110010100 | 15 | 9 | 13851 (mod 32768) | 19683 | 33295 | 3 |
|
||
| 110111110011000 | 15 | 9 | 3611 (mod 32768) | 19683 | 31247 | 3 |
|
||
| 110111110100100 | 15 | 9 | 30747 (mod 32768) | 19683 | 31759 | 3 |
|
||
| 110111110101000 | 15 | 9 | 20507 (mod 32768) | 19683 | 29711 | 3 |
|
||
| 110111110110000 | 15 | 9 | 31771 (mod 32768) | 19683 | 28687 | 3 |
|
||
| 110111111000100 | 15 | 9 | 22811 (mod 32768) | 19683 | 30991 | 3 |
|
||
| 110111111001000 | 15 | 9 | 12571 (mod 32768) | 19683 | 28943 | 3 |
|
||
| 110111111010000 | 15 | 9 | 23835 (mod 32768) | 19683 | 27919 | 3 |
|
||
| 110111111100000 | 15 | 9 | 29467 (mod 32768) | 19683 | 27407 | 3 |
|
||
| 111010110101100 | 15 | 9 | 1095 (mod 32768) | 19683 | 41227 | 4 |
|
||
| 111010110110100 | 15 | 9 | 2119 (mod 32768) | 19683 | 38155 | 3 |
|
||
| 111010110111000 | 15 | 9 | 24647 (mod 32768) | 19683 | 36107 | 3 |
|
||
| 111010111001100 | 15 | 9 | 10055 (mod 32768) | 19683 | 38923 | 3 |
|
||
| 111010111010100 | 15 | 9 | 11079 (mod 32768) | 19683 | 35851 | 3 |
|
||
| 111010111011000 | 15 | 9 | 839 (mod 32768) | 19683 | 33803 | 3 |
|
||
| 111010111100100 | 15 | 9 | 27975 (mod 32768) | 19683 | 34315 | 3 |
|
||
| 111010111101000 | 15 | 9 | 17735 (mod 32768) | 19683 | 32267 | 3 |
|
||
| 111010111110000 | 15 | 9 | 28999 (mod 32768) | 19683 | 31243 | 3 |
|
||
| 111011010101100 | 15 | 9 | 2983 (mod 32768) | 19683 | 38635 | 3 |
|
||
| 111011010110100 | 15 | 9 | 4007 (mod 32768) | 19683 | 35563 | 3 |
|
||
| 111011010111000 | 15 | 9 | 26535 (mod 32768) | 19683 | 33515 | 3 |
|
||
| 111011011001100 | 15 | 9 | 11943 (mod 32768) | 19683 | 36331 | 3 |
|
||
| 111011011010100 | 15 | 9 | 12967 (mod 32768) | 19683 | 33259 | 3 |
|
||
| 111011011011000 | 15 | 9 | 2727 (mod 32768) | 19683 | 31211 | 3 |
|
||
| 111011011100100 | 15 | 9 | 29863 (mod 32768) | 19683 | 31723 | 3 |
|
||
| 111011011101000 | 15 | 9 | 19623 (mod 32768) | 19683 | 29675 | 3 |
|
||
| 111011011110000 | 15 | 9 | 30887 (mod 32768) | 19683 | 28651 | 3 |
|
||
| 111011100101100 | 15 | 9 | 26087 (mod 32768) | 19683 | 36907 | 3 |
|
||
| 111011100110100 | 15 | 9 | 27111 (mod 32768) | 19683 | 33835 | 3 |
|
||
| 111011100111000 | 15 | 9 | 16871 (mod 32768) | 19683 | 31787 | 3 |
|
||
| 111011101001100 | 15 | 9 | 2279 (mod 32768) | 19683 | 34603 | 3 |
|
||
| 111011101010100 | 15 | 9 | 3303 (mod 32768) | 19683 | 31531 | 3 |
|
||
| 111011101011000 | 15 | 9 | 25831 (mod 32768) | 19683 | 29483 | 3 |
|
||
| 111011101100100 | 15 | 9 | 20199 (mod 32768) | 19683 | 29995 | 3 |
|
||
| 111011101101000 | 15 | 9 | 9959 (mod 32768) | 19683 | 27947 | 3 |
|
||
| 111011101110000 | 15 | 9 | 21223 (mod 32768) | 19683 | 26923 | 3 |
|
||
| 111011110001100 | 15 | 9 | 6759 (mod 32768) | 19683 | 33451 | 3 |
|
||
| 111011110010100 | 15 | 9 | 7783 (mod 32768) | 19683 | 30379 | 3 |
|
||
| 111011110011000 | 15 | 9 | 30311 (mod 32768) | 19683 | 28331 | 3 |
|
||
| 111011110100100 | 15 | 9 | 24679 (mod 32768) | 19683 | 28843 | 3 |
|
||
| 111011110101000 | 15 | 9 | 14439 (mod 32768) | 19683 | 26795 | 3 |
|
||
| 111011110110000 | 15 | 9 | 25703 (mod 32768) | 19683 | 25771 | 2 |
|
||
| 111011111000100 | 15 | 9 | 16743 (mod 32768) | 19683 | 28075 | 3 |
|
||
| 111011111001000 | 15 | 9 | 6503 (mod 32768) | 19683 | 26027 | 2 |
|
||
| 111011111010000 | 15 | 9 | 17767 (mod 32768) | 19683 | 25003 | 2 |
|
||
| 111011111100000 | 15 | 9 | 23399 (mod 32768) | 19683 | 24491 | 2 |
|
||
| 111100110101100 | 15 | 9 | 18895 (mod 32768) | 19683 | 39283 | 4 |
|
||
| 111100110110100 | 15 | 9 | 19919 (mod 32768) | 19683 | 36211 | 3 |
|
||
| 111100110111000 | 15 | 9 | 9679 (mod 32768) | 19683 | 34163 | 3 |
|
||
| 111100111001100 | 15 | 9 | 27855 (mod 32768) | 19683 | 36979 | 3 |
|
||
| 111100111010100 | 15 | 9 | 28879 (mod 32768) | 19683 | 33907 | 3 |
|
||
| 111100111011000 | 15 | 9 | 18639 (mod 32768) | 19683 | 31859 | 3 |
|
||
| 111100111100100 | 15 | 9 | 13007 (mod 32768) | 19683 | 32371 | 3 |
|
||
| 111100111101000 | 15 | 9 | 2767 (mod 32768) | 19683 | 30323 | 3 |
|
||
| 111100111110000 | 15 | 9 | 14031 (mod 32768) | 19683 | 29299 | 3 |
|
||
| 111101010101100 | 15 | 9 | 20783 (mod 32768) | 19683 | 36691 | 3 |
|
||
| 111101010110100 | 15 | 9 | 21807 (mod 32768) | 19683 | 33619 | 3 |
|
||
| 111101010111000 | 15 | 9 | 11567 (mod 32768) | 19683 | 31571 | 3 |
|
||
| 111101011001100 | 15 | 9 | 29743 (mod 32768) | 19683 | 34387 | 3 |
|
||
| 111101011010100 | 15 | 9 | 30767 (mod 32768) | 19683 | 31315 | 3 |
|
||
| 111101011011000 | 15 | 9 | 20527 (mod 32768) | 19683 | 29267 | 3 |
|
||
| 111101011100100 | 15 | 9 | 14895 (mod 32768) | 19683 | 29779 | 3 |
|
||
| 111101011101000 | 15 | 9 | 4655 (mod 32768) | 19683 | 27731 | 3 |
|
||
| 111101011110000 | 15 | 9 | 15919 (mod 32768) | 19683 | 26707 | 3 |
|
||
| 111101100101100 | 15 | 9 | 11119 (mod 32768) | 19683 | 34963 | 3 |
|
||
| 111101100110100 | 15 | 9 | 12143 (mod 32768) | 19683 | 31891 | 3 |
|
||
| 111101100111000 | 15 | 9 | 1903 (mod 32768) | 19683 | 29843 | 3 |
|
||
| 111101101001100 | 15 | 9 | 20079 (mod 32768) | 19683 | 32659 | 3 |
|
||
| 111101101010100 | 15 | 9 | 21103 (mod 32768) | 19683 | 29587 | 3 |
|
||
| 111101101011000 | 15 | 9 | 10863 (mod 32768) | 19683 | 27539 | 3 |
|
||
| 111101101100100 | 15 | 9 | 5231 (mod 32768) | 19683 | 28051 | 3 |
|
||
| 111101101101000 | 15 | 9 | 27759 (mod 32768) | 19683 | 26003 | 2 |
|
||
| 111101101110000 | 15 | 9 | 6255 (mod 32768) | 19683 | 24979 | 2 |
|
||
| 111101110001100 | 15 | 9 | 24559 (mod 32768) | 19683 | 31507 | 3 |
|
||
| 111101110010100 | 15 | 9 | 25583 (mod 32768) | 19683 | 28435 | 3 |
|
||
| 111101110011000 | 15 | 9 | 15343 (mod 32768) | 19683 | 26387 | 3 |
|
||
| 111101110100100 | 15 | 9 | 9711 (mod 32768) | 19683 | 26899 | 3 |
|
||
| 111101110101000 | 15 | 9 | 32239 (mod 32768) | 19683 | 24851 | 2 |
|
||
| 111101110110000 | 15 | 9 | 10735 (mod 32768) | 19683 | 23827 | 2 |
|
||
| 111101111000100 | 15 | 9 | 1775 (mod 32768) | 19683 | 26131 | 2 |
|
||
| 111101111001000 | 15 | 9 | 24303 (mod 32768) | 19683 | 24083 | 2 |
|
||
| 111101111010000 | 15 | 9 | 2799 (mod 32768) | 19683 | 23059 | 2 |
|
||
| 111101111100000 | 15 | 9 | 8431 (mod 32768) | 19683 | 22547 | 2 |
|
||
| 111110010101100 | 15 | 9 | 21727 (mod 32768) | 19683 | 35395 | 3 |
|
||
| 111110010110100 | 15 | 9 | 22751 (mod 32768) | 19683 | 32323 | 3 |
|
||
| 111110010111000 | 15 | 9 | 12511 (mod 32768) | 19683 | 30275 | 3 |
|
||
| 111110011001100 | 15 | 9 | 30687 (mod 32768) | 19683 | 33091 | 3 |
|
||
| 111110011010100 | 15 | 9 | 31711 (mod 32768) | 19683 | 30019 | 3 |
|
||
| 111110011011000 | 15 | 9 | 21471 (mod 32768) | 19683 | 27971 | 3 |
|
||
| 111110011100100 | 15 | 9 | 15839 (mod 32768) | 19683 | 28483 | 3 |
|
||
| 111110011101000 | 15 | 9 | 5599 (mod 32768) | 19683 | 26435 | 3 |
|
||
| 111110011110000 | 15 | 9 | 16863 (mod 32768) | 19683 | 25411 | 2 |
|
||
| 111110100101100 | 15 | 9 | 12063 (mod 32768) | 19683 | 33667 | 3 |
|
||
| 111110100110100 | 15 | 9 | 13087 (mod 32768) | 19683 | 30595 | 3 |
|
||
| 111110100111000 | 15 | 9 | 2847 (mod 32768) | 19683 | 28547 | 3 |
|
||
| 111110101001100 | 15 | 9 | 21023 (mod 32768) | 19683 | 31363 | 3 |
|
||
| 111110101010100 | 15 | 9 | 22047 (mod 32768) | 19683 | 28291 | 3 |
|
||
| 111110101011000 | 15 | 9 | 11807 (mod 32768) | 19683 | 26243 | 3 |
|
||
| 111110101100100 | 15 | 9 | 6175 (mod 32768) | 19683 | 26755 | 3 |
|
||
| 111110101101000 | 15 | 9 | 28703 (mod 32768) | 19683 | 24707 | 2 |
|
||
| 111110101110000 | 15 | 9 | 7199 (mod 32768) | 19683 | 23683 | 2 |
|
||
| 111110110001100 | 15 | 9 | 25503 (mod 32768) | 19683 | 30211 | 3 |
|
||
| 111110110010100 | 15 | 9 | 26527 (mod 32768) | 19683 | 27139 | 3 |
|
||
| 111110110011000 | 15 | 9 | 16287 (mod 32768) | 19683 | 25091 | 2 |
|
||
| 111110110100100 | 15 | 9 | 10655 (mod 32768) | 19683 | 25603 | 2 |
|
||
| 111110110101000 | 15 | 9 | 415 (mod 32768) | 19683 | 23555 | 2 |
|
||
| 111110110110000 | 15 | 9 | 11679 (mod 32768) | 19683 | 22531 | 2 |
|
||
| 111110111000100 | 15 | 9 | 2719 (mod 32768) | 19683 | 24835 | 2 |
|
||
| 111110111001000 | 15 | 9 | 25247 (mod 32768) | 19683 | 22787 | 2 |
|
||
| 111110111010000 | 15 | 9 | 3743 (mod 32768) | 19683 | 21763 | 2 |
|
||
| 111110111100000 | 15 | 9 | 9375 (mod 32768) | 19683 | 21251 | 2 |
|
||
| 111111000101100 | 15 | 9 | 23615 (mod 32768) | 19683 | 32803 | 3 |
|
||
| 111111000110100 | 15 | 9 | 24639 (mod 32768) | 19683 | 29731 | 3 |
|
||
| 111111000111000 | 15 | 9 | 14399 (mod 32768) | 19683 | 27683 | 3 |
|
||
| 111111001001100 | 15 | 9 | 32575 (mod 32768) | 19683 | 30499 | 3 |
|
||
| 111111001010100 | 15 | 9 | 831 (mod 32768) | 19683 | 27427 | 3 |
|
||
| 111111001011000 | 15 | 9 | 23359 (mod 32768) | 19683 | 25379 | 2 |
|
||
| 111111001100100 | 15 | 9 | 17727 (mod 32768) | 19683 | 25891 | 2 |
|
||
| 111111001101000 | 15 | 9 | 7487 (mod 32768) | 19683 | 23843 | 2 |
|
||
| 111111001110000 | 15 | 9 | 18751 (mod 32768) | 19683 | 22819 | 2 |
|
||
| 111111010001100 | 15 | 9 | 4287 (mod 32768) | 19683 | 29347 | 3 |
|
||
| 111111010010100 | 15 | 9 | 5311 (mod 32768) | 19683 | 26275 | 3 |
|
||
| 111111010011000 | 15 | 9 | 27839 (mod 32768) | 19683 | 24227 | 2 |
|
||
| 111111010100100 | 15 | 9 | 22207 (mod 32768) | 19683 | 24739 | 2 |
|
||
| 111111010101000 | 15 | 9 | 11967 (mod 32768) | 19683 | 22691 | 2 |
|
||
| 111111010110000 | 15 | 9 | 23231 (mod 32768) | 19683 | 21667 | 2 |
|
||
| 111111011000100 | 15 | 9 | 14271 (mod 32768) | 19683 | 23971 | 2 |
|
||
| 111111011001000 | 15 | 9 | 4031 (mod 32768) | 19683 | 21923 | 2 |
|
||
| 111111011010000 | 15 | 9 | 15295 (mod 32768) | 19683 | 20899 | 2 |
|
||
| 111111011100000 | 15 | 9 | 20927 (mod 32768) | 19683 | 20387 | 2 |
|
||
| 111111100001100 | 15 | 9 | 22911 (mod 32768) | 19683 | 28771 | 3 |
|
||
| 111111100010100 | 15 | 9 | 23935 (mod 32768) | 19683 | 25699 | 2 |
|
||
| 111111100011000 | 15 | 9 | 13695 (mod 32768) | 19683 | 23651 | 2 |
|
||
| 111111100100100 | 15 | 9 | 8063 (mod 32768) | 19683 | 24163 | 2 |
|
||
| 111111100101000 | 15 | 9 | 30591 (mod 32768) | 19683 | 22115 | 2 |
|
||
| 111111100110000 | 15 | 9 | 9087 (mod 32768) | 19683 | 21091 | 2 |
|
||
| 111111101000100 | 15 | 9 | 127 (mod 32768) | 19683 | 23395 | 2 |
|
||
| 111111101001000 | 15 | 9 | 22655 (mod 32768) | 19683 | 21347 | 2 |
|
||
| 111111101010000 | 15 | 9 | 1151 (mod 32768) | 19683 | 20323 | 2 |
|
||
| 111111101100000 | 15 | 9 | 6783 (mod 32768) | 19683 | 19811 | 2 |
|
||
| 111111110000100 | 15 | 9 | 12543 (mod 32768) | 19683 | 23011 | 2 |
|
||
| 111111110001000 | 15 | 9 | 2303 (mod 32768) | 19683 | 20963 | 2 |
|
||
| 111111110010000 | 15 | 9 | 13567 (mod 32768) | 19683 | 19939 | 2 |
|
||
| 111111110100000 | 15 | 9 | 19199 (mod 32768) | 19683 | 19427 | 2 |
|
||
| 111111111000000 | 15 | 9 | 5631 (mod 32768) | 19683 | 19171 | 2 |
|
||
| 1101101101011010 | 16 | 10 | 56315 (mod 65536) | 59049 | 148813 | 23 |
|
||
| 1101101101011100 | 16 | 10 | 64507 (mod 65536) | 59049 | 140621 | 22 |
|
||
| 1101101101101010 | 16 | 10 | 24571 (mod 65536) | 59049 | 139597 | 22 |
|
||
| 1101101101101100 | 16 | 10 | 32763 (mod 65536) | 59049 | 131405 | 21 |
|
||
| 1101101101110010 | 16 | 10 | 47099 (mod 65536) | 59049 | 133453 | 21 |
|
||
| 1101101101110100 | 16 | 10 | 55291 (mod 65536) | 59049 | 125261 | 20 |
|
||
| 1101101101111000 | 16 | 10 | 26619 (mod 65536) | 59049 | 121165 | 19 |
|
||
| 1101101110011010 | 16 | 10 | 65275 (mod 65536) | 59049 | 141901 | 22 |
|
||
| 1101101110011100 | 16 | 10 | 7931 (mod 65536) | 59049 | 133709 | 21 |
|
||
| 1101101110101010 | 16 | 10 | 33531 (mod 65536) | 59049 | 132685 | 21 |
|
||
| 1101101110101100 | 16 | 10 | 41723 (mod 65536) | 59049 | 124493 | 20 |
|
||
| 1101101110110010 | 16 | 10 | 56059 (mod 65536) | 59049 | 126541 | 20 |
|
||
| 1101101110110100 | 16 | 10 | 64251 (mod 65536) | 59049 | 118349 | 19 |
|
||
| 1101101110111000 | 16 | 10 | 35579 (mod 65536) | 59049 | 114253 | 18 |
|
||
| 1101101111001010 | 16 | 10 | 17659 (mod 65536) | 59049 | 128077 | 20 |
|
||
| 1101101111001100 | 16 | 10 | 25851 (mod 65536) | 59049 | 119885 | 19 |
|
||
| 1101101111010010 | 16 | 10 | 40187 (mod 65536) | 59049 | 121933 | 19 |
|
||
| 1101101111010100 | 16 | 10 | 48379 (mod 65536) | 59049 | 113741 | 18 |
|
||
| 1101101111011000 | 16 | 10 | 19707 (mod 65536) | 59049 | 109645 | 17 |
|
||
| 1101101111100010 | 16 | 10 | 51451 (mod 65536) | 59049 | 118861 | 19 |
|
||
| 1101101111100100 | 16 | 10 | 59643 (mod 65536) | 59049 | 110669 | 18 |
|
||
| 1101101111101000 | 16 | 10 | 30971 (mod 65536) | 59049 | 106573 | 17 |
|
||
| 1101101111110000 | 16 | 10 | 16635 (mod 65536) | 59049 | 104525 | 17 |
|
||
| 1101110101011010 | 16 | 10 | 58203 (mod 65536) | 59049 | 141037 | 22 |
|
||
| 1101110101011100 | 16 | 10 | 859 (mod 65536) | 59049 | 132845 | 21 |
|
||
| 1101110101101010 | 16 | 10 | 26459 (mod 65536) | 59049 | 131821 | 21 |
|
||
| 1101110101101100 | 16 | 10 | 34651 (mod 65536) | 59049 | 123629 | 20 |
|
||
| 1101110101110010 | 16 | 10 | 48987 (mod 65536) | 59049 | 125677 | 20 |
|
||
| 1101110101110100 | 16 | 10 | 57179 (mod 65536) | 59049 | 117485 | 19 |
|
||
| 1101110101111000 | 16 | 10 | 28507 (mod 65536) | 59049 | 113389 | 18 |
|
||
| 1101110110011010 | 16 | 10 | 1627 (mod 65536) | 59049 | 134125 | 21 |
|
||
| 1101110110011100 | 16 | 10 | 9819 (mod 65536) | 59049 | 125933 | 20 |
|
||
| 1101110110101010 | 16 | 10 | 35419 (mod 65536) | 59049 | 124909 | 20 |
|
||
| 1101110110101100 | 16 | 10 | 43611 (mod 65536) | 59049 | 116717 | 18 |
|
||
| 1101110110110010 | 16 | 10 | 57947 (mod 65536) | 59049 | 118765 | 19 |
|
||
| 1101110110110100 | 16 | 10 | 603 (mod 65536) | 59049 | 110573 | 18 |
|
||
| 1101110110111000 | 16 | 10 | 37467 (mod 65536) | 59049 | 106477 | 17 |
|
||
| 1101110111001010 | 16 | 10 | 19547 (mod 65536) | 59049 | 120301 | 19 |
|
||
| 1101110111001100 | 16 | 10 | 27739 (mod 65536) | 59049 | 112109 | 18 |
|
||
| 1101110111010010 | 16 | 10 | 42075 (mod 65536) | 59049 | 114157 | 18 |
|
||
| 1101110111010100 | 16 | 10 | 50267 (mod 65536) | 59049 | 105965 | 17 |
|
||
| 1101110111011000 | 16 | 10 | 21595 (mod 65536) | 59049 | 101869 | 16 |
|
||
| 1101110111100010 | 16 | 10 | 53339 (mod 65536) | 59049 | 111085 | 18 |
|
||
| 1101110111100100 | 16 | 10 | 61531 (mod 65536) | 59049 | 102893 | 16 |
|
||
| 1101110111101000 | 16 | 10 | 32859 (mod 65536) | 59049 | 98797 | 16 |
|
||
| 1101110111110000 | 16 | 10 | 18523 (mod 65536) | 59049 | 96749 | 15 |
|
||
| 1101111001011010 | 16 | 10 | 15771 (mod 65536) | 59049 | 135853 | 21 |
|
||
| 1101111001011100 | 16 | 10 | 23963 (mod 65536) | 59049 | 127661 | 20 |
|
||
| 1101111001101010 | 16 | 10 | 49563 (mod 65536) | 59049 | 126637 | 20 |
|
||
| 1101111001101100 | 16 | 10 | 57755 (mod 65536) | 59049 | 118445 | 19 |
|
||
| 1101111001110010 | 16 | 10 | 6555 (mod 65536) | 59049 | 120493 | 19 |
|
||
| 1101111001110100 | 16 | 10 | 14747 (mod 65536) | 59049 | 112301 | 18 |
|
||
| 1101111001111000 | 16 | 10 | 51611 (mod 65536) | 59049 | 108205 | 17 |
|
||
| 1101111010011010 | 16 | 10 | 24731 (mod 65536) | 59049 | 128941 | 20 |
|
||
| 1101111010011100 | 16 | 10 | 32923 (mod 65536) | 59049 | 120749 | 19 |
|
||
| 1101111010101010 | 16 | 10 | 58523 (mod 65536) | 59049 | 119725 | 19 |
|
||
| 1101111010101100 | 16 | 10 | 1179 (mod 65536) | 59049 | 111533 | 18 |
|
||
| 1101111010110010 | 16 | 10 | 15515 (mod 65536) | 59049 | 113581 | 18 |
|
||
| 1101111010110100 | 16 | 10 | 23707 (mod 65536) | 59049 | 105389 | 17 |
|
||
| 1101111010111000 | 16 | 10 | 60571 (mod 65536) | 59049 | 101293 | 16 |
|
||
| 1101111011001010 | 16 | 10 | 42651 (mod 65536) | 59049 | 115117 | 18 |
|
||
| 1101111011001100 | 16 | 10 | 50843 (mod 65536) | 59049 | 106925 | 17 |
|
||
| 1101111011010010 | 16 | 10 | 65179 (mod 65536) | 59049 | 108973 | 17 |
|
||
| 1101111011010100 | 16 | 10 | 7835 (mod 65536) | 59049 | 100781 | 16 |
|
||
| 1101111011011000 | 16 | 10 | 44699 (mod 65536) | 59049 | 96685 | 15 |
|
||
| 1101111011100010 | 16 | 10 | 10907 (mod 65536) | 59049 | 105901 | 17 |
|
||
| 1101111011100100 | 16 | 10 | 19099 (mod 65536) | 59049 | 97709 | 16 |
|
||
| 1101111011101000 | 16 | 10 | 55963 (mod 65536) | 59049 | 93613 | 15 |
|
||
| 1101111011110000 | 16 | 10 | 41627 (mod 65536) | 59049 | 91565 | 15 |
|
||
| 1101111100011010 | 16 | 10 | 61979 (mod 65536) | 59049 | 125485 | 20 |
|
||
| 1101111100011100 | 16 | 10 | 4635 (mod 65536) | 59049 | 117293 | 19 |
|
||
| 1101111100101010 | 16 | 10 | 30235 (mod 65536) | 59049 | 116269 | 18 |
|
||
| 1101111100101100 | 16 | 10 | 38427 (mod 65536) | 59049 | 108077 | 17 |
|
||
| 1101111100110010 | 16 | 10 | 52763 (mod 65536) | 59049 | 110125 | 17 |
|
||
| 1101111100110100 | 16 | 10 | 60955 (mod 65536) | 59049 | 101933 | 16 |
|
||
| 1101111100111000 | 16 | 10 | 32283 (mod 65536) | 59049 | 97837 | 16 |
|
||
| 1101111101001010 | 16 | 10 | 14363 (mod 65536) | 59049 | 111661 | 18 |
|
||
| 1101111101001100 | 16 | 10 | 22555 (mod 65536) | 59049 | 103469 | 16 |
|
||
| 1101111101010010 | 16 | 10 | 36891 (mod 65536) | 59049 | 105517 | 17 |
|
||
| 1101111101010100 | 16 | 10 | 45083 (mod 65536) | 59049 | 97325 | 16 |
|
||
| 1101111101011000 | 16 | 10 | 16411 (mod 65536) | 59049 | 93229 | 15 |
|
||
| 1101111101100010 | 16 | 10 | 48155 (mod 65536) | 59049 | 102445 | 16 |
|
||
| 1101111101100100 | 16 | 10 | 56347 (mod 65536) | 59049 | 94253 | 15 |
|
||
| 1101111101101000 | 16 | 10 | 27675 (mod 65536) | 59049 | 90157 | 14 |
|
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|
||
| 1111100111001010 | 16 | 10 | 32223 (mod 65536) | 59049 | 101833 | 16 |
|
||
| 1111100111001100 | 16 | 10 | 40415 (mod 65536) | 59049 | 93641 | 15 |
|
||
| 1111100111010010 | 16 | 10 | 54751 (mod 65536) | 59049 | 95689 | 15 |
|
||
| 1111100111010100 | 16 | 10 | 62943 (mod 65536) | 59049 | 87497 | 14 |
|
||
| 1111100111011000 | 16 | 10 | 34271 (mod 65536) | 59049 | 83401 | 13 |
|
||
| 1111100111100010 | 16 | 10 | 479 (mod 65536) | 59049 | 92617 | 15 |
|
||
| 1111100111100100 | 16 | 10 | 8671 (mod 65536) | 59049 | 84425 | 14 |
|
||
| 1111100111101000 | 16 | 10 | 45535 (mod 65536) | 59049 | 80329 | 13 |
|
||
| 1111100111110000 | 16 | 10 | 31199 (mod 65536) | 59049 | 78281 | 13 |
|
||
| 1111101001011010 | 16 | 10 | 28447 (mod 65536) | 59049 | 117385 | 19 |
|
||
| 1111101001011100 | 16 | 10 | 36639 (mod 65536) | 59049 | 109193 | 17 |
|
||
| 1111101001101010 | 16 | 10 | 62239 (mod 65536) | 59049 | 108169 | 17 |
|
||
| 1111101001101100 | 16 | 10 | 4895 (mod 65536) | 59049 | 99977 | 16 |
|
||
| 1111101001110010 | 16 | 10 | 19231 (mod 65536) | 59049 | 102025 | 16 |
|
||
| 1111101001110100 | 16 | 10 | 27423 (mod 65536) | 59049 | 93833 | 15 |
|
||
| 1111101001111000 | 16 | 10 | 64287 (mod 65536) | 59049 | 89737 | 14 |
|
||
| 1111101010011010 | 16 | 10 | 37407 (mod 65536) | 59049 | 110473 | 18 |
|
||
| 1111101010011100 | 16 | 10 | 45599 (mod 65536) | 59049 | 102281 | 16 |
|
||
| 1111101010101010 | 16 | 10 | 5663 (mod 65536) | 59049 | 101257 | 16 |
|
||
| 1111101010101100 | 16 | 10 | 13855 (mod 65536) | 59049 | 93065 | 15 |
|
||
| 1111101010110010 | 16 | 10 | 28191 (mod 65536) | 59049 | 95113 | 15 |
|
||
| 1111101010110100 | 16 | 10 | 36383 (mod 65536) | 59049 | 86921 | 14 |
|
||
| 1111101010111000 | 16 | 10 | 7711 (mod 65536) | 59049 | 82825 | 13 |
|
||
| 1111101011001010 | 16 | 10 | 55327 (mod 65536) | 59049 | 96649 | 15 |
|
||
| 1111101011001100 | 16 | 10 | 63519 (mod 65536) | 59049 | 88457 | 14 |
|
||
| 1111101011010010 | 16 | 10 | 12319 (mod 65536) | 59049 | 90505 | 14 |
|
||
| 1111101011010100 | 16 | 10 | 20511 (mod 65536) | 59049 | 82313 | 13 |
|
||
| 1111101011011000 | 16 | 10 | 57375 (mod 65536) | 59049 | 78217 | 13 |
|
||
| 1111101011100010 | 16 | 10 | 23583 (mod 65536) | 59049 | 87433 | 14 |
|
||
| 1111101011100100 | 16 | 10 | 31775 (mod 65536) | 59049 | 79241 | 13 |
|
||
| 1111101011101000 | 16 | 10 | 3103 (mod 65536) | 59049 | 75145 | 12 |
|
||
| 1111101011110000 | 16 | 10 | 54303 (mod 65536) | 59049 | 73097 | 12 |
|
||
| 1111101100011010 | 16 | 10 | 9119 (mod 65536) | 59049 | 107017 | 17 |
|
||
| 1111101100011100 | 16 | 10 | 17311 (mod 65536) | 59049 | 98825 | 16 |
|
||
| 1111101100101010 | 16 | 10 | 42911 (mod 65536) | 59049 | 97801 | 16 |
|
||
| 1111101100101100 | 16 | 10 | 51103 (mod 65536) | 59049 | 89609 | 14 |
|
||
| 1111101100110010 | 16 | 10 | 65439 (mod 65536) | 59049 | 91657 | 15 |
|
||
| 1111101100110100 | 16 | 10 | 8095 (mod 65536) | 59049 | 83465 | 13 |
|
||
| 1111101100111000 | 16 | 10 | 44959 (mod 65536) | 59049 | 79369 | 13 |
|
||
| 1111101101001010 | 16 | 10 | 27039 (mod 65536) | 59049 | 93193 | 15 |
|
||
| 1111101101001100 | 16 | 10 | 35231 (mod 65536) | 59049 | 85001 | 14 |
|
||
| 1111101101010010 | 16 | 10 | 49567 (mod 65536) | 59049 | 87049 | 14 |
|
||
| 1111101101010100 | 16 | 10 | 57759 (mod 65536) | 59049 | 78857 | 13 |
|
||
| 1111101101011000 | 16 | 10 | 29087 (mod 65536) | 59049 | 74761 | 12 |
|
||
| 1111101101100010 | 16 | 10 | 60831 (mod 65536) | 59049 | 83977 | 13 |
|
||
| 1111101101100100 | 16 | 10 | 3487 (mod 65536) | 59049 | 75785 | 12 |
|
||
| 1111101101101000 | 16 | 10 | 40351 (mod 65536) | 59049 | 71689 | 12 |
|
||
| 1111101101110000 | 16 | 10 | 26015 (mod 65536) | 59049 | 69641 | 11 |
|
||
| 1111101110001010 | 16 | 10 | 51871 (mod 65536) | 59049 | 90889 | 15 |
|
||
| 1111101110001100 | 16 | 10 | 60063 (mod 65536) | 59049 | 82697 | 13 |
|
||
| 1111101110010010 | 16 | 10 | 8863 (mod 65536) | 59049 | 84745 | 14 |
|
||
| 1111101110010100 | 16 | 10 | 17055 (mod 65536) | 59049 | 76553 | 12 |
|
||
| 1111101110011000 | 16 | 10 | 53919 (mod 65536) | 59049 | 72457 | 12 |
|
||
| 1111101110100010 | 16 | 10 | 20127 (mod 65536) | 59049 | 81673 | 13 |
|
||
| 1111101110100100 | 16 | 10 | 28319 (mod 65536) | 59049 | 73481 | 12 |
|
||
| 1111101110101000 | 16 | 10 | 65183 (mod 65536) | 59049 | 69385 | 11 |
|
||
| 1111101110110000 | 16 | 10 | 50847 (mod 65536) | 59049 | 67337 | 11 |
|
||
| 1111101111000010 | 16 | 10 | 58527 (mod 65536) | 59049 | 80137 | 13 |
|
||
| 1111101111000100 | 16 | 10 | 1183 (mod 65536) | 59049 | 71945 | 12 |
|
||
| 1111101111001000 | 16 | 10 | 38047 (mod 65536) | 59049 | 67849 | 11 |
|
||
| 1111101111010000 | 16 | 10 | 23711 (mod 65536) | 59049 | 65801 | 11 |
|
||
| 1111101111100000 | 16 | 10 | 49311 (mod 65536) | 59049 | 64777 | 10 |
|
||
| 1111110001011010 | 16 | 10 | 7231 (mod 65536) | 59049 | 114793 | 18 |
|
||
| 1111110001011100 | 16 | 10 | 15423 (mod 65536) | 59049 | 106601 | 17 |
|
||
| 1111110001101010 | 16 | 10 | 41023 (mod 65536) | 59049 | 105577 | 17 |
|
||
| 1111110001101100 | 16 | 10 | 49215 (mod 65536) | 59049 | 97385 | 16 |
|
||
| 1111110001110010 | 16 | 10 | 63551 (mod 65536) | 59049 | 99433 | 16 |
|
||
| 1111110001110100 | 16 | 10 | 6207 (mod 65536) | 59049 | 91241 | 15 |
|
||
| 1111110001111000 | 16 | 10 | 43071 (mod 65536) | 59049 | 87145 | 14 |
|
||
| 1111110010011010 | 16 | 10 | 16191 (mod 65536) | 59049 | 107881 | 17 |
|
||
| 1111110010011100 | 16 | 10 | 24383 (mod 65536) | 59049 | 99689 | 16 |
|
||
| 1111110010101010 | 16 | 10 | 49983 (mod 65536) | 59049 | 98665 | 16 |
|
||
| 1111110010101100 | 16 | 10 | 58175 (mod 65536) | 59049 | 90473 | 14 |
|
||
| 1111110010110010 | 16 | 10 | 6975 (mod 65536) | 59049 | 92521 | 15 |
|
||
| 1111110010110100 | 16 | 10 | 15167 (mod 65536) | 59049 | 84329 | 13 |
|
||
| 1111110010111000 | 16 | 10 | 52031 (mod 65536) | 59049 | 80233 | 13 |
|
||
| 1111110011001010 | 16 | 10 | 34111 (mod 65536) | 59049 | 94057 | 15 |
|
||
| 1111110011001100 | 16 | 10 | 42303 (mod 65536) | 59049 | 85865 | 14 |
|
||
| 1111110011010010 | 16 | 10 | 56639 (mod 65536) | 59049 | 87913 | 14 |
|
||
| 1111110011010100 | 16 | 10 | 64831 (mod 65536) | 59049 | 79721 | 13 |
|
||
| 1111110011011000 | 16 | 10 | 36159 (mod 65536) | 59049 | 75625 | 12 |
|
||
| 1111110011100010 | 16 | 10 | 2367 (mod 65536) | 59049 | 84841 | 14 |
|
||
| 1111110011100100 | 16 | 10 | 10559 (mod 65536) | 59049 | 76649 | 12 |
|
||
| 1111110011101000 | 16 | 10 | 47423 (mod 65536) | 59049 | 72553 | 12 |
|
||
| 1111110011110000 | 16 | 10 | 33087 (mod 65536) | 59049 | 70505 | 11 |
|
||
| 1111110100011010 | 16 | 10 | 53439 (mod 65536) | 59049 | 104425 | 17 |
|
||
| 1111110100011100 | 16 | 10 | 61631 (mod 65536) | 59049 | 96233 | 15 |
|
||
| 1111110100101010 | 16 | 10 | 21695 (mod 65536) | 59049 | 95209 | 15 |
|
||
| 1111110100101100 | 16 | 10 | 29887 (mod 65536) | 59049 | 87017 | 14 |
|
||
| 1111110100110010 | 16 | 10 | 44223 (mod 65536) | 59049 | 89065 | 14 |
|
||
| 1111110100110100 | 16 | 10 | 52415 (mod 65536) | 59049 | 80873 | 13 |
|
||
| 1111110100111000 | 16 | 10 | 23743 (mod 65536) | 59049 | 76777 | 12 |
|
||
| 1111110101001010 | 16 | 10 | 5823 (mod 65536) | 59049 | 90601 | 14 |
|
||
| 1111110101001100 | 16 | 10 | 14015 (mod 65536) | 59049 | 82409 | 13 |
|
||
| 1111110101010010 | 16 | 10 | 28351 (mod 65536) | 59049 | 84457 | 14 |
|
||
| 1111110101010100 | 16 | 10 | 36543 (mod 65536) | 59049 | 76265 | 12 |
|
||
| 1111110101011000 | 16 | 10 | 7871 (mod 65536) | 59049 | 72169 | 12 |
|
||
| 1111110101100010 | 16 | 10 | 39615 (mod 65536) | 59049 | 81385 | 13 |
|
||
| 1111110101100100 | 16 | 10 | 47807 (mod 65536) | 59049 | 73193 | 12 |
|
||
| 1111110101101000 | 16 | 10 | 19135 (mod 65536) | 59049 | 69097 | 11 |
|
||
| 1111110101110000 | 16 | 10 | 4799 (mod 65536) | 59049 | 67049 | 11 |
|
||
| 1111110110001010 | 16 | 10 | 30655 (mod 65536) | 59049 | 88297 | 14 |
|
||
| 1111110110001100 | 16 | 10 | 38847 (mod 65536) | 59049 | 80105 | 13 |
|
||
| 1111110110010010 | 16 | 10 | 53183 (mod 65536) | 59049 | 82153 | 13 |
|
||
| 1111110110010100 | 16 | 10 | 61375 (mod 65536) | 59049 | 73961 | 12 |
|
||
| 1111110110011000 | 16 | 10 | 32703 (mod 65536) | 59049 | 69865 | 11 |
|
||
| 1111110110100010 | 16 | 10 | 64447 (mod 65536) | 59049 | 79081 | 13 |
|
||
| 1111110110100100 | 16 | 10 | 7103 (mod 65536) | 59049 | 70889 | 11 |
|
||
| 1111110110101000 | 16 | 10 | 43967 (mod 65536) | 59049 | 66793 | 11 |
|
||
| 1111110110110000 | 16 | 10 | 29631 (mod 65536) | 59049 | 64745 | 10 |
|
||
| 1111110111000010 | 16 | 10 | 37311 (mod 65536) | 59049 | 77545 | 12 |
|
||
| 1111110111000100 | 16 | 10 | 45503 (mod 65536) | 59049 | 69353 | 11 |
|
||
| 1111110111001000 | 16 | 10 | 16831 (mod 65536) | 59049 | 65257 | 11 |
|
||
| 1111110111010000 | 16 | 10 | 2495 (mod 65536) | 59049 | 63209 | 10 |
|
||
| 1111110111100000 | 16 | 10 | 28095 (mod 65536) | 59049 | 62185 | 10 |
|
||
| 1111111000011010 | 16 | 10 | 39295 (mod 65536) | 59049 | 102697 | 16 |
|
||
| 1111111000011100 | 16 | 10 | 47487 (mod 65536) | 59049 | 94505 | 15 |
|
||
| 1111111000101010 | 16 | 10 | 7551 (mod 65536) | 59049 | 93481 | 15 |
|
||
| 1111111000101100 | 16 | 10 | 15743 (mod 65536) | 59049 | 85289 | 14 |
|
||
| 1111111000110010 | 16 | 10 | 30079 (mod 65536) | 59049 | 87337 | 14 |
|
||
| 1111111000110100 | 16 | 10 | 38271 (mod 65536) | 59049 | 79145 | 13 |
|
||
| 1111111000111000 | 16 | 10 | 9599 (mod 65536) | 59049 | 75049 | 12 |
|
||
| 1111111001001010 | 16 | 10 | 57215 (mod 65536) | 59049 | 88873 | 14 |
|
||
| 1111111001001100 | 16 | 10 | 65407 (mod 65536) | 59049 | 80681 | 13 |
|
||
| 1111111001010010 | 16 | 10 | 14207 (mod 65536) | 59049 | 82729 | 13 |
|
||
| 1111111001010100 | 16 | 10 | 22399 (mod 65536) | 59049 | 74537 | 12 |
|
||
| 1111111001011000 | 16 | 10 | 59263 (mod 65536) | 59049 | 70441 | 11 |
|
||
| 1111111001100010 | 16 | 10 | 25471 (mod 65536) | 59049 | 79657 | 13 |
|
||
| 1111111001100100 | 16 | 10 | 33663 (mod 65536) | 59049 | 71465 | 12 |
|
||
| 1111111001101000 | 16 | 10 | 4991 (mod 65536) | 59049 | 67369 | 11 |
|
||
| 1111111001110000 | 16 | 10 | 56191 (mod 65536) | 59049 | 65321 | 11 |
|
||
| 1111111010001010 | 16 | 10 | 16511 (mod 65536) | 59049 | 86569 | 14 |
|
||
| 1111111010001100 | 16 | 10 | 24703 (mod 65536) | 59049 | 78377 | 13 |
|
||
| 1111111010010010 | 16 | 10 | 39039 (mod 65536) | 59049 | 80425 | 13 |
|
||
| 1111111010010100 | 16 | 10 | 47231 (mod 65536) | 59049 | 72233 | 12 |
|
||
| 1111111010011000 | 16 | 10 | 18559 (mod 65536) | 59049 | 68137 | 11 |
|
||
| 1111111010100010 | 16 | 10 | 50303 (mod 65536) | 59049 | 77353 | 12 |
|
||
| 1111111010100100 | 16 | 10 | 58495 (mod 65536) | 59049 | 69161 | 11 |
|
||
| 1111111010101000 | 16 | 10 | 29823 (mod 65536) | 59049 | 65065 | 11 |
|
||
| 1111111010110000 | 16 | 10 | 15487 (mod 65536) | 59049 | 63017 | 10 |
|
||
| 1111111011000010 | 16 | 10 | 23167 (mod 65536) | 59049 | 75817 | 12 |
|
||
| 1111111011000100 | 16 | 10 | 31359 (mod 65536) | 59049 | 67625 | 11 |
|
||
| 1111111011001000 | 16 | 10 | 2687 (mod 65536) | 59049 | 63529 | 10 |
|
||
| 1111111011010000 | 16 | 10 | 53887 (mod 65536) | 59049 | 61481 | 10 |
|
||
| 1111111011100000 | 16 | 10 | 13951 (mod 65536) | 59049 | 60457 | 10 |
|
||
| 1111111100001010 | 16 | 10 | 28927 (mod 65536) | 59049 | 85417 | 14 |
|
||
| 1111111100001100 | 16 | 10 | 37119 (mod 65536) | 59049 | 77225 | 12 |
|
||
| 1111111100010010 | 16 | 10 | 51455 (mod 65536) | 59049 | 79273 | 13 |
|
||
| 1111111100010100 | 16 | 10 | 59647 (mod 65536) | 59049 | 71081 | 11 |
|
||
| 1111111100011000 | 16 | 10 | 30975 (mod 65536) | 59049 | 66985 | 11 |
|
||
| 1111111100100010 | 16 | 10 | 62719 (mod 65536) | 59049 | 76201 | 12 |
|
||
| 1111111100100100 | 16 | 10 | 5375 (mod 65536) | 59049 | 68009 | 11 |
|
||
| 1111111100101000 | 16 | 10 | 42239 (mod 65536) | 59049 | 63913 | 10 |
|
||
| 1111111100110000 | 16 | 10 | 27903 (mod 65536) | 59049 | 61865 | 10 |
|
||
| 1111111101000010 | 16 | 10 | 35583 (mod 65536) | 59049 | 74665 | 12 |
|
||
| 1111111101000100 | 16 | 10 | 43775 (mod 65536) | 59049 | 66473 | 11 |
|
||
| 1111111101001000 | 16 | 10 | 15103 (mod 65536) | 59049 | 62377 | 10 |
|
||
| 1111111101010000 | 16 | 10 | 767 (mod 65536) | 59049 | 60329 | 10 |
|
||
| 1111111101100000 | 16 | 10 | 26367 (mod 65536) | 59049 | 59305 | 10 |
|
||
| 1111111110000010 | 16 | 10 | 22015 (mod 65536) | 59049 | 73897 | 12 |
|
||
| 1111111110000100 | 16 | 10 | 30207 (mod 65536) | 59049 | 65705 | 11 |
|
||
| 1111111110001000 | 16 | 10 | 1535 (mod 65536) | 59049 | 61609 | 10 |
|
||
| 1111111110010000 | 16 | 10 | 52735 (mod 65536) | 59049 | 59561 | 10 |
|
||
| 1111111110100000 | 16 | 10 | 12799 (mod 65536) | 59049 | 58537 | 10 |
|
||
| 1111111111000000 | 16 | 10 | 25599 (mod 65536) | 59049 | 58025 | 9 |
|
||
|
||
### Classes non fermées à profondeur 16 (liste exhaustive)
|
||
|
||
Chaque élément ci‑dessous est un mot de parité de longueur 16 correspondant à une unique classe modulo 2^16 qui n’a pas été fermée par la condition de contraction locale avant la profondeur maximale.
|
||
|
||
1101101101011011 1101101101011101 1101101101011110 1101101101011111 1101101101101011 1101101101101101 1101101101101110 1101101101101111
|
||
1101101101110011 1101101101110101 1101101101110110 1101101101110111 1101101101111001 1101101101111010 1101101101111011 1101101101111100
|
||
1101101101111101 1101101101111110 1101101101111111 1101101110011011 1101101110011101 1101101110011110 1101101110011111 1101101110101011
|
||
1101101110101101 1101101110101110 1101101110101111 1101101110110011 1101101110110101 1101101110110110 1101101110110111 1101101110111001
|
||
1101101110111010 1101101110111011 1101101110111100 1101101110111101 1101101110111110 1101101110111111 1101101111001011 1101101111001101
|
||
1101101111001110 1101101111001111 1101101111010011 1101101111010101 1101101111010110 1101101111010111 1101101111011001 1101101111011010
|
||
1101101111011011 1101101111011100 1101101111011101 1101101111011110 1101101111011111 1101101111100011 1101101111100101 1101101111100110
|
||
1101101111100111 1101101111101001 1101101111101010 1101101111101011 1101101111101100 1101101111101101 1101101111101110 1101101111101111
|
||
1101101111110001 1101101111110010 1101101111110011 1101101111110100 1101101111110101 1101101111110110 1101101111110111 1101101111111000
|
||
1101101111111001 1101101111111010 1101101111111011 1101101111111100 1101101111111101 1101101111111110 1101101111111111 1101110101011011
|
||
1101110101011101 1101110101011110 1101110101011111 1101110101101011 1101110101101101 1101110101101110 1101110101101111 1101110101110011
|
||
1101110101110101 1101110101110110 1101110101110111 1101110101111001 1101110101111010 1101110101111011 1101110101111100 1101110101111101
|
||
1101110101111110 1101110101111111 1101110110011011 1101110110011101 1101110110011110 1101110110011111 1101110110101011 1101110110101101
|
||
1101110110101110 1101110110101111 1101110110110011 1101110110110101 1101110110110110 1101110110110111 1101110110111001 1101110110111010
|
||
1101110110111011 1101110110111100 1101110110111101 1101110110111110 1101110110111111 1101110111001011 1101110111001101 1101110111001110
|
||
1101110111001111 1101110111010011 1101110111010101 1101110111010110 1101110111010111 1101110111011001 1101110111011010 1101110111011011
|
||
1101110111011100 1101110111011101 1101110111011110 1101110111011111 1101110111100011 1101110111100101 1101110111100110 1101110111100111
|
||
1101110111101001 1101110111101010 1101110111101011 1101110111101100 1101110111101101 1101110111101110 1101110111101111 1101110111110001
|
||
1101110111110010 1101110111110011 1101110111110100 1101110111110101 1101110111110110 1101110111110111 1101110111111000 1101110111111001
|
||
1101110111111010 1101110111111011 1101110111111100 1101110111111101 1101110111111110 1101110111111111 1101111001011011 1101111001011101
|
||
1101111001011110 1101111001011111 1101111001101011 1101111001101101 1101111001101110 1101111001101111 1101111001110011 1101111001110101
|
||
1101111001110110 1101111001110111 1101111001111001 1101111001111010 1101111001111011 1101111001111100 1101111001111101 1101111001111110
|
||
1101111001111111 1101111010011011 1101111010011101 1101111010011110 1101111010011111 1101111010101011 1101111010101101 1101111010101110
|
||
1101111010101111 1101111010110011 1101111010110101 1101111010110110 1101111010110111 1101111010111001 1101111010111010 1101111010111011
|
||
1101111010111100 1101111010111101 1101111010111110 1101111010111111 1101111011001011 1101111011001101 1101111011001110 1101111011001111
|
||
1101111011010011 1101111011010101 1101111011010110 1101111011010111 1101111011011001 1101111011011010 1101111011011011 1101111011011100
|
||
1101111011011101 1101111011011110 1101111011011111 1101111011100011 1101111011100101 1101111011100110 1101111011100111 1101111011101001
|
||
1101111011101010 1101111011101011 1101111011101100 1101111011101101 1101111011101110 1101111011101111 1101111011110001 1101111011110010
|
||
1101111011110011 1101111011110100 1101111011110101 1101111011110110 1101111011110111 1101111011111000 1101111011111001 1101111011111010
|
||
1101111011111011 1101111011111100 1101111011111101 1101111011111110 1101111011111111 1101111100011011 1101111100011101 1101111100011110
|
||
1101111100011111 1101111100101011 1101111100101101 1101111100101110 1101111100101111 1101111100110011 1101111100110101 1101111100110110
|
||
1101111100110111 1101111100111001 1101111100111010 1101111100111011 1101111100111100 1101111100111101 1101111100111110 1101111100111111
|
||
1101111101001011 1101111101001101 1101111101001110 1101111101001111 1101111101010011 1101111101010101 1101111101010110 1101111101010111
|
||
1101111101011001 1101111101011010 1101111101011011 1101111101011100 1101111101011101 1101111101011110 1101111101011111 1101111101100011
|
||
1101111101100101 1101111101100110 1101111101100111 1101111101101001 1101111101101010 1101111101101011 1101111101101100 1101111101101101
|
||
1101111101101110 1101111101101111 1101111101110001 1101111101110010 1101111101110011 1101111101110100 1101111101110101 1101111101110110
|
||
1101111101110111 1101111101111000 1101111101111001 1101111101111010 1101111101111011 1101111101111100 1101111101111101 1101111101111110
|
||
1101111101111111 1101111110001011 1101111110001101 1101111110001110 1101111110001111 1101111110010011 1101111110010101 1101111110010110
|
||
1101111110010111 1101111110011001 1101111110011010 1101111110011011 1101111110011100 1101111110011101 1101111110011110 1101111110011111
|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
1101111111100101 1101111111100110 1101111111100111 1101111111101000 1101111111101001 1101111111101010 1101111111101011 1101111111101100
|
||
1101111111101101 1101111111101110 1101111111101111 1101111111110000 1101111111110001 1101111111110010 1101111111110011 1101111111110100
|
||
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|
||
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|
||
1110101101101101 1110101101101110 1110101101101111 1110101101110011 1110101101110101 1110101101110110 1110101101110111 1110101101111001
|
||
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|
||
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|
||
1110101110110110 1110101110110111 1110101110111001 1110101110111010 1110101110111011 1110101110111100 1110101110111101 1110101110111110
|
||
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|
||
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|
||
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|
||
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|
||
1110101111110110 1110101111110111 1110101111111000 1110101111111001 1110101111111010 1110101111111011 1110101111111100 1110101111111101
|
||
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|
||
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|
||
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|
||
1110110110011111 1110110110101011 1110110110101101 1110110110101110 1110110110101111 1110110110110011 1110110110110101 1110110110110110
|
||
1110110110110111 1110110110111001 1110110110111010 1110110110111011 1110110110111100 1110110110111101 1110110110111110 1110110110111111
|
||
1110110111001011 1110110111001101 1110110111001110 1110110111001111 1110110111010011 1110110111010101 1110110111010110 1110110111010111
|
||
1110110111011001 1110110111011010 1110110111011011 1110110111011100 1110110111011101 1110110111011110 1110110111011111 1110110111100011
|
||
1110110111100101 1110110111100110 1110110111100111 1110110111101001 1110110111101010 1110110111101011 1110110111101100 1110110111101101
|
||
1110110111101110 1110110111101111 1110110111110001 1110110111110010 1110110111110011 1110110111110100 1110110111110101 1110110111110110
|
||
1110110111110111 1110110111111000 1110110111111001 1110110111111010 1110110111111011 1110110111111100 1110110111111101 1110110111111110
|
||
1110110111111111 1110111001011011 1110111001011101 1110111001011110 1110111001011111 1110111001101011 1110111001101101 1110111001101110
|
||
1110111001101111 1110111001110011 1110111001110101 1110111001110110 1110111001110111 1110111001111001 1110111001111010 1110111001111011
|
||
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|
||
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|
||
1110111010111001 1110111010111010 1110111010111011 1110111010111100 1110111010111101 1110111010111110 1110111010111111 1110111011001011
|
||
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|
||
1110111011011010 1110111011011011 1110111011011100 1110111011011101 1110111011011110 1110111011011111 1110111011100011 1110111011100101
|
||
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|
||
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|
||
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|
||
1110111100011011 1110111100011101 1110111100011110 1110111100011111 1110111100101011 1110111100101101 1110111100101110 1110111100101111
|
||
1110111100110011 1110111100110101 1110111100110110 1110111100110111 1110111100111001 1110111100111010 1110111100111011 1110111100111100
|
||
1110111100111101 1110111100111110 1110111100111111 1110111101001011 1110111101001101 1110111101001110 1110111101001111 1110111101010011
|
||
1110111101010101 1110111101010110 1110111101010111 1110111101011001 1110111101011010 1110111101011011 1110111101011100 1110111101011101
|
||
1110111101011110 1110111101011111 1110111101100011 1110111101100101 1110111101100110 1110111101100111 1110111101101001 1110111101101010
|
||
1110111101101011 1110111101101100 1110111101101101 1110111101101110 1110111101101111 1110111101110001 1110111101110010 1110111101110011
|
||
1110111101110100 1110111101110101 1110111101110110 1110111101110111 1110111101111000 1110111101111001 1110111101111010 1110111101111011
|
||
1110111101111100 1110111101111101 1110111101111110 1110111101111111 1110111110001011 1110111110001101 1110111110001110 1110111110001111
|
||
1110111110010011 1110111110010101 1110111110010110 1110111110010111 1110111110011001 1110111110011010 1110111110011011 1110111110011100
|
||
1110111110011101 1110111110011110 1110111110011111 1110111110100011 1110111110100101 1110111110100110 1110111110100111 1110111110101001
|
||
1110111110101010 1110111110101011 1110111110101100 1110111110101101 1110111110101110 1110111110101111 1110111110110001 1110111110110010
|
||
1110111110110011 1110111110110100 1110111110110101 1110111110110110 1110111110110111 1110111110111000 1110111110111001 1110111110111010
|
||
1110111110111011 1110111110111100 1110111110111101 1110111110111110 1110111110111111 1110111111000011 1110111111000101 1110111111000110
|
||
1110111111000111 1110111111001001 1110111111001010 1110111111001011 1110111111001100 1110111111001101 1110111111001110 1110111111001111
|
||
1110111111010001 1110111111010010 1110111111010011 1110111111010100 1110111111010101 1110111111010110 1110111111010111 1110111111011000
|
||
1110111111011001 1110111111011010 1110111111011011 1110111111011100 1110111111011101 1110111111011110 1110111111011111 1110111111100001
|
||
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|
||
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|
||
1110111111110010 1110111111110011 1110111111110100 1110111111110101 1110111111110110 1110111111110111 1110111111111000 1110111111111001
|
||
1110111111111010 1110111111111011 1110111111111100 1110111111111101 1110111111111110 1110111111111111 1111001101011011 1111001101011101
|
||
1111001101011110 1111001101011111 1111001101101011 1111001101101101 1111001101101110 1111001101101111 1111001101110011 1111001101110101
|
||
1111001101110110 1111001101110111 1111001101111001 1111001101111010 1111001101111011 1111001101111100 1111001101111101 1111001101111110
|
||
1111001101111111 1111001110011011 1111001110011101 1111001110011110 1111001110011111 1111001110101011 1111001110101101 1111001110101110
|
||
1111001110101111 1111001110110011 1111001110110101 1111001110110110 1111001110110111 1111001110111001 1111001110111010 1111001110111011
|
||
1111001110111100 1111001110111101 1111001110111110 1111001110111111 1111001111001011 1111001111001101 1111001111001110 1111001111001111
|
||
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|
||
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|
||
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|
||
1111001111110011 1111001111110100 1111001111110101 1111001111110110 1111001111110111 1111001111111000 1111001111111001 1111001111111010
|
||
1111001111111011 1111001111111100 1111001111111101 1111001111111110 1111001111111111 1111010101011011 1111010101011101 1111010101011110
|
||
1111010101011111 1111010101101011 1111010101101101 1111010101101110 1111010101101111 1111010101110011 1111010101110101 1111010101110110
|
||
1111010101110111 1111010101111001 1111010101111010 1111010101111011 1111010101111100 1111010101111101 1111010101111110 1111010101111111
|
||
1111010110011011 1111010110011101 1111010110011110 1111010110011111 1111010110101011 1111010110101101 1111010110101110 1111010110101111
|
||
1111010110110011 1111010110110101 1111010110110110 1111010110110111 1111010110111001 1111010110111010 1111010110111011 1111010110111100
|
||
1111010110111101 1111010110111110 1111010110111111 1111010111001011 1111010111001101 1111010111001110 1111010111001111 1111010111010011
|
||
1111010111010101 1111010111010110 1111010111010111 1111010111011001 1111010111011010 1111010111011011 1111010111011100 1111010111011101
|
||
1111010111011110 1111010111011111 1111010111100011 1111010111100101 1111010111100110 1111010111100111 1111010111101001 1111010111101010
|
||
1111010111101011 1111010111101100 1111010111101101 1111010111101110 1111010111101111 1111010111110001 1111010111110010 1111010111110011
|
||
1111010111110100 1111010111110101 1111010111110110 1111010111110111 1111010111111000 1111010111111001 1111010111111010 1111010111111011
|
||
1111010111111100 1111010111111101 1111010111111110 1111010111111111 1111011001011011 1111011001011101 1111011001011110 1111011001011111
|
||
1111011001101011 1111011001101101 1111011001101110 1111011001101111 1111011001110011 1111011001110101 1111011001110110 1111011001110111
|
||
1111011001111001 1111011001111010 1111011001111011 1111011001111100 1111011001111101 1111011001111110 1111011001111111 1111011010011011
|
||
1111011010011101 1111011010011110 1111011010011111 1111011010101011 1111011010101101 1111011010101110 1111011010101111 1111011010110011
|
||
1111011010110101 1111011010110110 1111011010110111 1111011010111001 1111011010111010 1111011010111011 1111011010111100 1111011010111101
|
||
1111011010111110 1111011010111111 1111011011001011 1111011011001101 1111011011001110 1111011011001111 1111011011010011 1111011011010101
|
||
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|
||
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|
||
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|
||
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|
||
1111011011111101 1111011011111110 1111011011111111 1111011100011011 1111011100011101 1111011100011110 1111011100011111 1111011100101011
|
||
1111011100101101 1111011100101110 1111011100101111 1111011100110011 1111011100110101 1111011100110110 1111011100110111 1111011100111001
|
||
1111011100111010 1111011100111011 1111011100111100 1111011100111101 1111011100111110 1111011100111111 1111011101001011 1111011101001101
|
||
1111011101001110 1111011101001111 1111011101010011 1111011101010101 1111011101010110 1111011101010111 1111011101011001 1111011101011010
|
||
1111011101011011 1111011101011100 1111011101011101 1111011101011110 1111011101011111 1111011101100011 1111011101100101 1111011101100110
|
||
1111011101100111 1111011101101001 1111011101101010 1111011101101011 1111011101101100 1111011101101101 1111011101101110 1111011101101111
|
||
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|
||
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|
||
1111011110001101 1111011110001110 1111011110001111 1111011110010011 1111011110010101 1111011110010110 1111011110010111 1111011110011001
|
||
1111011110011010 1111011110011011 1111011110011100 1111011110011101 1111011110011110 1111011110011111 1111011110100011 1111011110100101
|
||
1111011110100110 1111011110100111 1111011110101001 1111011110101010 1111011110101011 1111011110101100 1111011110101101 1111011110101110
|
||
1111011110101111 1111011110110001 1111011110110010 1111011110110011 1111011110110100 1111011110110101 1111011110110110 1111011110110111
|
||
1111011110111000 1111011110111001 1111011110111010 1111011110111011 1111011110111100 1111011110111101 1111011110111110 1111011110111111
|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
1111100101101111 1111100101110011 1111100101110101 1111100101110110 1111100101110111 1111100101111001 1111100101111010 1111100101111011
|
||
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|
||
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|
||
1111100110111001 1111100110111010 1111100110111011 1111100110111100 1111100110111101 1111100110111110 1111100110111111 1111100111001011
|
||
1111100111001101 1111100111001110 1111100111001111 1111100111010011 1111100111010101 1111100111010110 1111100111010111 1111100111011001
|
||
1111100111011010 1111100111011011 1111100111011100 1111100111011101 1111100111011110 1111100111011111 1111100111100011 1111100111100101
|
||
1111100111100110 1111100111100111 1111100111101001 1111100111101010 1111100111101011 1111100111101100 1111100111101101 1111100111101110
|
||
1111100111101111 1111100111110001 1111100111110010 1111100111110011 1111100111110100 1111100111110101 1111100111110110 1111100111110111
|
||
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|
||
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|
||
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|
||
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|
||
1111101010101101 1111101010101110 1111101010101111 1111101010110011 1111101010110101 1111101010110110 1111101010110111 1111101010111001
|
||
1111101010111010 1111101010111011 1111101010111100 1111101010111101 1111101010111110 1111101010111111 1111101011001011 1111101011001101
|
||
1111101011001110 1111101011001111 1111101011010011 1111101011010101 1111101011010110 1111101011010111 1111101011011001 1111101011011010
|
||
1111101011011011 1111101011011100 1111101011011101 1111101011011110 1111101011011111 1111101011100011 1111101011100101 1111101011100110
|
||
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|
||
1111101011110001 1111101011110010 1111101011110011 1111101011110100 1111101011110101 1111101011110110 1111101011110111 1111101011111000
|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
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|
||
1111101101111101 1111101101111110 1111101101111111 1111101110001011 1111101110001101 1111101110001110 1111101110001111 1111101110010011
|
||
1111101110010101 1111101110010110 1111101110010111 1111101110011001 1111101110011010 1111101110011011 1111101110011100 1111101110011101
|
||
1111101110011110 1111101110011111 1111101110100011 1111101110100101 1111101110100110 1111101110100111 1111101110101001 1111101110101010
|
||
1111101110101011 1111101110101100 1111101110101101 1111101110101110 1111101110101111 1111101110110001 1111101110110010 1111101110110011
|
||
1111101110110100 1111101110110101 1111101110110110 1111101110110111 1111101110111000 1111101110111001 1111101110111010 1111101110111011
|
||
1111101110111100 1111101110111101 1111101110111110 1111101110111111 1111101111000011 1111101111000101 1111101111000110 1111101111000111
|
||
1111101111001001 1111101111001010 1111101111001011 1111101111001100 1111101111001101 1111101111001110 1111101111001111 1111101111010001
|
||
1111101111010010 1111101111010011 1111101111010100 1111101111010101 1111101111010110 1111101111010111 1111101111011000 1111101111011001
|
||
1111101111011010 1111101111011011 1111101111011100 1111101111011101 1111101111011110 1111101111011111 1111101111100001 1111101111100010
|
||
1111101111100011 1111101111100100 1111101111100101 1111101111100110 1111101111100111 1111101111101000 1111101111101001 1111101111101010
|
||
1111101111101011 1111101111101100 1111101111101101 1111101111101110 1111101111101111 1111101111110000 1111101111110001 1111101111110010
|
||
1111101111110011 1111101111110100 1111101111110101 1111101111110110 1111101111110111 1111101111111000 1111101111111001 1111101111111010
|
||
1111101111111011 1111101111111100 1111101111111101 1111101111111110 1111101111111111 1111110001011011 1111110001011101 1111110001011110
|
||
1111110001011111 1111110001101011 1111110001101101 1111110001101110 1111110001101111 1111110001110011 1111110001110101 1111110001110110
|
||
1111110001110111 1111110001111001 1111110001111010 1111110001111011 1111110001111100 1111110001111101 1111110001111110 1111110001111111
|
||
1111110010011011 1111110010011101 1111110010011110 1111110010011111 1111110010101011 1111110010101101 1111110010101110 1111110010101111
|
||
1111110010110011 1111110010110101 1111110010110110 1111110010110111 1111110010111001 1111110010111010 1111110010111011 1111110010111100
|
||
1111110010111101 1111110010111110 1111110010111111 1111110011001011 1111110011001101 1111110011001110 1111110011001111 1111110011010011
|
||
1111110011010101 1111110011010110 1111110011010111 1111110011011001 1111110011011010 1111110011011011 1111110011011100 1111110011011101
|
||
1111110011011110 1111110011011111 1111110011100011 1111110011100101 1111110011100110 1111110011100111 1111110011101001 1111110011101010
|
||
1111110011101011 1111110011101100 1111110011101101 1111110011101110 1111110011101111 1111110011110001 1111110011110010 1111110011110011
|
||
1111110011110100 1111110011110101 1111110011110110 1111110011110111 1111110011111000 1111110011111001 1111110011111010 1111110011111011
|
||
1111110011111100 1111110011111101 1111110011111110 1111110011111111 1111110100011011 1111110100011101 1111110100011110 1111110100011111
|
||
1111110100101011 1111110100101101 1111110100101110 1111110100101111 1111110100110011 1111110100110101 1111110100110110 1111110100110111
|
||
1111110100111001 1111110100111010 1111110100111011 1111110100111100 1111110100111101 1111110100111110 1111110100111111 1111110101001011
|
||
1111110101001101 1111110101001110 1111110101001111 1111110101010011 1111110101010101 1111110101010110 1111110101010111 1111110101011001
|
||
1111110101011010 1111110101011011 1111110101011100 1111110101011101 1111110101011110 1111110101011111 1111110101100011 1111110101100101
|
||
1111110101100110 1111110101100111 1111110101101001 1111110101101010 1111110101101011 1111110101101100 1111110101101101 1111110101101110
|
||
1111110101101111 1111110101110001 1111110101110010 1111110101110011 1111110101110100 1111110101110101 1111110101110110 1111110101110111
|
||
1111110101111000 1111110101111001 1111110101111010 1111110101111011 1111110101111100 1111110101111101 1111110101111110 1111110101111111
|
||
1111110110001011 1111110110001101 1111110110001110 1111110110001111 1111110110010011 1111110110010101 1111110110010110 1111110110010111
|
||
1111110110011001 1111110110011010 1111110110011011 1111110110011100 1111110110011101 1111110110011110 1111110110011111 1111110110100011
|
||
1111110110100101 1111110110100110 1111110110100111 1111110110101001 1111110110101010 1111110110101011 1111110110101100 1111110110101101
|
||
1111110110101110 1111110110101111 1111110110110001 1111110110110010 1111110110110011 1111110110110100 1111110110110101 1111110110110110
|
||
1111110110110111 1111110110111000 1111110110111001 1111110110111010 1111110110111011 1111110110111100 1111110110111101 1111110110111110
|
||
1111110110111111 1111110111000011 1111110111000101 1111110111000110 1111110111000111 1111110111001001 1111110111001010 1111110111001011
|
||
1111110111001100 1111110111001101 1111110111001110 1111110111001111 1111110111010001 1111110111010010 1111110111010011 1111110111010100
|
||
1111110111010101 1111110111010110 1111110111010111 1111110111011000 1111110111011001 1111110111011010 1111110111011011 1111110111011100
|
||
1111110111011101 1111110111011110 1111110111011111 1111110111100001 1111110111100010 1111110111100011 1111110111100100 1111110111100101
|
||
1111110111100110 1111110111100111 1111110111101000 1111110111101001 1111110111101010 1111110111101011 1111110111101100 1111110111101101
|
||
1111110111101110 1111110111101111 1111110111110000 1111110111110001 1111110111110010 1111110111110011 1111110111110100 1111110111110101
|
||
1111110111110110 1111110111110111 1111110111111000 1111110111111001 1111110111111010 1111110111111011 1111110111111100 1111110111111101
|
||
1111110111111110 1111110111111111 1111111000011011 1111111000011101 1111111000011110 1111111000011111 1111111000101011 1111111000101101
|
||
1111111000101110 1111111000101111 1111111000110011 1111111000110101 1111111000110110 1111111000110111 1111111000111001 1111111000111010
|
||
1111111000111011 1111111000111100 1111111000111101 1111111000111110 1111111000111111 1111111001001011 1111111001001101 1111111001001110
|
||
1111111001001111 1111111001010011 1111111001010101 1111111001010110 1111111001010111 1111111001011001 1111111001011010 1111111001011011
|
||
1111111001011100 1111111001011101 1111111001011110 1111111001011111 1111111001100011 1111111001100101 1111111001100110 1111111001100111
|
||
1111111001101001 1111111001101010 1111111001101011 1111111001101100 1111111001101101 1111111001101110 1111111001101111 1111111001110001
|
||
1111111001110010 1111111001110011 1111111001110100 1111111001110101 1111111001110110 1111111001110111 1111111001111000 1111111001111001
|
||
1111111001111010 1111111001111011 1111111001111100 1111111001111101 1111111001111110 1111111001111111 1111111010001011 1111111010001101
|
||
1111111010001110 1111111010001111 1111111010010011 1111111010010101 1111111010010110 1111111010010111 1111111010011001 1111111010011010
|
||
1111111010011011 1111111010011100 1111111010011101 1111111010011110 1111111010011111 1111111010100011 1111111010100101 1111111010100110
|
||
1111111010100111 1111111010101001 1111111010101010 1111111010101011 1111111010101100 1111111010101101 1111111010101110 1111111010101111
|
||
1111111010110001 1111111010110010 1111111010110011 1111111010110100 1111111010110101 1111111010110110 1111111010110111 1111111010111000
|
||
1111111010111001 1111111010111010 1111111010111011 1111111010111100 1111111010111101 1111111010111110 1111111010111111 1111111011000011
|
||
1111111011000101 1111111011000110 1111111011000111 1111111011001001 1111111011001010 1111111011001011 1111111011001100 1111111011001101
|
||
1111111011001110 1111111011001111 1111111011010001 1111111011010010 1111111011010011 1111111011010100 1111111011010101 1111111011010110
|
||
1111111011010111 1111111011011000 1111111011011001 1111111011011010 1111111011011011 1111111011011100 1111111011011101 1111111011011110
|
||
1111111011011111 1111111011100001 1111111011100010 1111111011100011 1111111011100100 1111111011100101 1111111011100110 1111111011100111
|
||
1111111011101000 1111111011101001 1111111011101010 1111111011101011 1111111011101100 1111111011101101 1111111011101110 1111111011101111
|
||
1111111011110000 1111111011110001 1111111011110010 1111111011110011 1111111011110100 1111111011110101 1111111011110110 1111111011110111
|
||
1111111011111000 1111111011111001 1111111011111010 1111111011111011 1111111011111100 1111111011111101 1111111011111110 1111111011111111
|
||
1111111100001011 1111111100001101 1111111100001110 1111111100001111 1111111100010011 1111111100010101 1111111100010110 1111111100010111
|
||
1111111100011001 1111111100011010 1111111100011011 1111111100011100 1111111100011101 1111111100011110 1111111100011111 1111111100100011
|
||
1111111100100101 1111111100100110 1111111100100111 1111111100101001 1111111100101010 1111111100101011 1111111100101100 1111111100101101
|
||
1111111100101110 1111111100101111 1111111100110001 1111111100110010 1111111100110011 1111111100110100 1111111100110101 1111111100110110
|
||
1111111100110111 1111111100111000 1111111100111001 1111111100111010 1111111100111011 1111111100111100 1111111100111101 1111111100111110
|
||
1111111100111111 1111111101000011 1111111101000101 1111111101000110 1111111101000111 1111111101001001 1111111101001010 1111111101001011
|
||
1111111101001100 1111111101001101 1111111101001110 1111111101001111 1111111101010001 1111111101010010 1111111101010011 1111111101010100
|
||
1111111101010101 1111111101010110 1111111101010111 1111111101011000 1111111101011001 1111111101011010 1111111101011011 1111111101011100
|
||
1111111101011101 1111111101011110 1111111101011111 1111111101100001 1111111101100010 1111111101100011 1111111101100100 1111111101100101
|
||
1111111101100110 1111111101100111 1111111101101000 1111111101101001 1111111101101010 1111111101101011 1111111101101100 1111111101101101
|
||
1111111101101110 1111111101101111 1111111101110000 1111111101110001 1111111101110010 1111111101110011 1111111101110100 1111111101110101
|
||
1111111101110110 1111111101110111 1111111101111000 1111111101111001 1111111101111010 1111111101111011 1111111101111100 1111111101111101
|
||
1111111101111110 1111111101111111 1111111110000011 1111111110000101 1111111110000110 1111111110000111 1111111110001001 1111111110001010
|
||
1111111110001011 1111111110001100 1111111110001101 1111111110001110 1111111110001111 1111111110010001 1111111110010010 1111111110010011
|
||
1111111110010100 1111111110010101 1111111110010110 1111111110010111 1111111110011000 1111111110011001 1111111110011010 1111111110011011
|
||
1111111110011100 1111111110011101 1111111110011110 1111111110011111 1111111110100001 1111111110100010 1111111110100011 1111111110100100
|
||
1111111110100101 1111111110100110 1111111110100111 1111111110101000 1111111110101001 1111111110101010 1111111110101011 1111111110101100
|
||
1111111110101101 1111111110101110 1111111110101111 1111111110110000 1111111110110001 1111111110110010 1111111110110011 1111111110110100
|
||
1111111110110101 1111111110110110 1111111110110111 1111111110111000 1111111110111001 1111111110111010 1111111110111011 1111111110111100
|
||
1111111110111101 1111111110111110 1111111110111111 1111111111000001 1111111111000010 1111111111000011 1111111111000100 1111111111000101
|
||
1111111111000110 1111111111000111 1111111111001000 1111111111001001 1111111111001010 1111111111001011 1111111111001100 1111111111001101
|
||
1111111111001110 1111111111001111 1111111111010000 1111111111010001 1111111111010010 1111111111010011 1111111111010100 1111111111010101
|
||
1111111111010110 1111111111010111 1111111111011000 1111111111011001 1111111111011010 1111111111011011 1111111111011100 1111111111011101
|
||
1111111111011110 1111111111011111 1111111111100000 1111111111100001 1111111111100010 1111111111100011 1111111111100100 1111111111100101
|
||
1111111111100110 1111111111100111 1111111111101000 1111111111101001 1111111111101010 1111111111101011 1111111111101100 1111111111101101
|
||
1111111111101110 1111111111101111 1111111111110000 1111111111110001 1111111111110010 1111111111110011 1111111111110100 1111111111110101
|
||
1111111111110110 1111111111110111 1111111111111000 1111111111111001 1111111111111010 1111111111111011 1111111111111100 1111111111111101
|
||
1111111111111110 1111111111111111
|