Deutsch   English   Français   Italiano  
<t9t8td$cm$1@gioia.aioe.org>

View for Bookmarking (what is this?)
Look up another Usenet article

Path: ...!eternal-september.org!reader01.eternal-september.org!aioe.org!wWi+bf82x/J4IG13ZEtRgw.user.46.165.242.75.POSTED!not-for-mail
From: Samuel DEVULDER <samuel_dot_devulder@laposte_dot_net.invalid>
Newsgroups: fr.sci.maths
Subject: =?UTF-8?Q?Re=3a_=5bJeux=5d_Trouver_le_calcul_cach=c3=a9?=
Date: Mon, 4 Jul 2022 01:31:57 +0200
Organization: Aioe.org NNTP Server
Message-ID: <t9t8td$cm$1@gioia.aioe.org>
References: <sue0gr$5e5$1@gioia.aioe.org> <t6a8jr$8fm$1@gioia.aioe.org>
 <62bea5f3$0$22083$426a74cc@news.free.fr> <t9qesm$ss6$1@gioia.aioe.org>
 <62c138f4$0$8536$426a74cc@news.free.fr> <t9s0i7$1n7m$1@gioia.aioe.org>
 <62c1fd2d$0$3015$426a34cc@news.free.fr> <t9t4kk$lpe$1@gioia.aioe.org>
Mime-Version: 1.0
Content-Type: text/plain; charset=UTF-8; format=flowed
Content-Transfer-Encoding: 8bit
Injection-Info: gioia.aioe.org; logging-data="406"; posting-host="wWi+bf82x/J4IG13ZEtRgw.user.gioia.aioe.org"; mail-complaints-to="abuse@aioe.org";
User-Agent: Mozilla/5.0 (Windows NT 10.0; Win64; x64; rv:91.0) Gecko/20100101
 Thunderbird/91.11.0
Content-Language: fr
X-Notice: Filtered by postfilter v. 0.9.2
X-Antivirus-Status: Clean
X-Antivirus: Avast (VPS 220703-4, 3/7/2022), Outbound message
Bytes: 6861
Lines: 230

Le 04/07/2022 à 00:19, Samuel DEVULDER a écrit :
> 
> Bref solution en 3 coups. C'est mieux que l'autre algorithme. Je ne sais 
> pas si ce sera toujours ainsi. On verra demain lequel des deux marche le 
> mieux.


Bon j'ai testé les deux algos (voir après les spoiler). La stratégie 
(#1) qui hier résolvait en 3 coups le fait en 6, avec une chance sur 2 
d'échouer à la fin. :(

killer mathler 153 6/6

⬜⬜⬜⬜⬜🟩
⬜⬜⬜⬜⬜🟩
⬜⬜🟩⬜🟩🟩 \
⬜⬜🟩⬜🟩🟩  > ici il n'avance pas trop dans les découvertes !
⬜⬜🟩⬜🟩🟩 /
🟩🟩🟩🟩🟩🟩 <== coup de bol, il y avait une autre équation tout autant 
possible

Celle du "moins-pire" (#2), en 6 aussi, mais sans coup de bol:

killer mathler 153 6/6

⬜⬜⬜⬜🟩⬜
⬜⬜⬜⬜🟩⬜
⬜⬜🟩⬜🟩⬜
⬜⬜🟩⬜🟩⬜
⬜⬜🟩⬜🟩🟩 <== ici plus que 2 solutions, mais mauvaise pioche, on prends 
pas la bonne.
🟩🟩🟩🟩🟩🟩 <== donc plus de choix ici autre que la vraie solution.

Donc bahhhh.. Ca marche, mais ca ne semble pas génial. Les deux 
stratégies oscillent autour de la vraie solution, sans y converger 
rapidement. Y a t-il une meilleure stratégie ? (genre se concentrer sur 
les opérateurs). Il faut voir comment tu va résoudre celui d'aujourd'hui 
Jacques.

.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...
.... spoiler ...

Stratégie #1 (max de symboles communs):
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Helper for https://killer.mathler.com/ by Samuel Devulder
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
Num? 108
Finding equations for 108...done (639 found)
4 threads will be used.
Finding equation woth most common symbols...done
Try: 1*99+9
Ans: -----+
Finding equation woth most common symbols...done
Try: 9+0+99
Ans: -----+
Finding equation woth most common symbols...done
Try: 36/3*9
Ans: --+-++

Les opérateurs sont trouvés à partir d'ici (3 étapes).
Le hic c'est qu'il reste pas mal d'équations avec ces opérateurs:
========== REMAINDER OF ARTICLE TRUNCATED ==========