Retours d'exépriences de la hauteur d'eau pour une plage ?

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Bonjour,
Nous avons un projet de piscine 8x3.5 (enfin 9 avec le volet immergé). Le trou est là, la maconnerie commence après-demain .
On se pose des questions sur l'escalier...
On a prévu 4 marches droites d'une longueur de 90cm (pour pouvoir descendre en tenant la main à un enfant).
On souhaite une plage sur toute la largeur de la piscine, avec une largeur de plage de 60 cm (comme un canapé ? Est-ce une bonne idée ? )
Le but de cette plage : détente, lecture, apéros pour grands et petits.
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[/img]

Les marches auront une hauteur de 31cm et la première commence à 26 cm (mais 31cm depuis terrasse) donc aura 13 cm d'eau et la seconde aura 44 cm d'eau:

[img]data:image/png;base64,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[/img]

Je pensais que idéalement il faudrait de l'eau jusqu'au nombril (lecture & co), donc 20/22 cm sous l'eau.
Donc ça ne colle ni avec la 1ère marche ni avec la 2ème (pour alignement je veux dire).
On pense donc positionner la plage entre la 1ère et la 2ème marche.
Qu'en pensez-vous ?
Mon pisciniste dit que ce sera très moche
Avez-vous des avis ? d'autres suggestions ?
Retours d'expérience ?

Merci merci pour votre aide précieuse...c'est un vrai casse-tête cette histoire d'escalier
0
Messages : Env. 10
Dept : Bas Rhin
Ancienneté : + de 5 ans
 
Env. 90 message
Ne vous prenez pas la tête pour la construction d'une piscine maçonnée...

Allez dans la section devis piscine maçonnée du site, remplissez le formulaire et vous recevrez jusqu'à 5 devis comparatifs de piscinistes de votre région. Comme ça vous ne courrez plus après les piscinistes, c'est eux qui viennent à vous

C'est ici : http://www.forumpiscine.com/devis_piscine/0-44-devis_piscine_maconnee.php
 
Env. 90 message
La hauteur des marches doit etre identique, on peut accepter que la marche la plus profonde soit + grande.dans votre cas, si vous conserver ces hauteurs, il faut jouer sur des dégradés de couleur sur le liner
0
Messages : Env. 90
Dept : Gironde
Ancienneté : + de 6 ans

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