<?xml version="1.0"?>
<rss version="2.0">
   <channel>
      <title>La grotte de Lascaux (groupe 3) by SAAD</title>
      <link>https://padlet.com/youssef_saad/yqb3lx12a2uo</link>
      <description>Perspective et mouvements</description>
      <language>en-us</language>
      <pubDate>2017-09-24 20:21:31 UTC</pubDate>
      <lastBuildDate>2025-11-29 15:37:23 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
      </image>
      <item>
         <title>le mouvement</title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190694261</link>
         <description><![CDATA[<div>les hommes ont réussit a améliorer et donner un effet de mouvement aux animaux représentés dans la grotte de Lascaux au fil du temps.<br>en commençant avec une frise de chevaux noirs qui a engendrée la représentation d'une licorne, d'un cheval polychrome, des taureaux, des vaches et des petits cerfs pour enfin laisser place a l'ours. Cela dépend de l'emplacement des animaux.<br>&nbsp; <br><a href="https://www.google.fr/imgres?imgurl=http%3A%2F%2Fwww.petitebiblioronde.com%2Fvar%2Fpbrenfant%2Fstorage%2Fimages%2Fmedia%2Fimages%2Fgrotte-de-lascaux%2Fgrotte-de-lascaux-3%2F3648-1-fre-FR%2FGrotte-de-Lascaux-3_reference.jpg&amp;imgrefurl=http%3A%2F%2Fwww.petitebiblioronde.com%2FDossiers%2FHistoire%2FLa-grotte-de-Lascaux&amp;docid=p6Pe_JE1QTWoXM&amp;tbnid=AhU_s9Pxni5xeM%3A&amp;vet=10ahUKEwjv19GU67_WAhXD6RQKHW3gD2oQMwg-KAQwBA..i&amp;w=440&amp;h=311&amp;safe=strict&amp;bih=697&amp;biw=1100&amp;q=grotte%20de%20lascaux&amp;ved=0ahUKEwjv19GU67_WAhXD6RQKHW3gD2oQMwg-KAQwBA&amp;iact=mrc&amp;uact=8"><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:189,&quot;url&quot;:&quot;data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBxQTEhUTExMWFhUXGB4bGBgYGSEfHRggHSEgIB0fHx4fHyggHiAlICAdITEhJikrLi4uGyI1ODMsNygtLisBCgoKDg0OGxAQGzAlICYvNS0tMjUtLS0tLzIvLS0tLS0wLS8tLS0tLy0vLy0tLS0tLS0vLS0tLS0tLS0tLS0tLf/AABEIAL0BCwMBIgACEQEDEQH/xAAcAAACAwEBAQEAAAAAAAAAAAAEBQMGBwIBAAj/xABAEAACAQIEBAUBBgUDAgUFAAABAhEDIQAEEjEFQVFhBhMicYEyB0KRobHwFCNSwdEzYuGC8RUWcqKyF1NzkuL/xAAaAQADAQEBAQAAAAAAAAAAAAACAwQBAAUG/8QAMREAAgICAgAFAQcEAgMAAAAAAQIAEQMhEjEEEyJBUfAUMmFxgZHRscHh8SOhBUJi/9oADAMBAAIRAxEAPwCjnJMCzL6iTbv+7YkUMIDKy2EXt+HK4x74joZvh9bRUujGUqAQr9f/AEkR9PbmMe5bxPSqALVXSdiy8hI+6d4x5bY3K2Nz0kyLdQ7J1Y1CFvzPbpjtiGYDVBmfVt8N822x8aKEekzsQRz7+/PE+W4eIIIPqv6ucc4O3SMSGhsykEkVCsqnrFkqQpsTY8o333wdQqaW0iwiHAgGDyuI327nAL5cpGg7W2EfHLpiz8K4C6UXqKUJKgsrqesx2uOn/A+WX+6Lglwp3FGVcUqkwWVgLGJ35GLAqRbHFPK/zSACw1EwCLgG97QeWIaua8wtqBFQE6pHKbC3c7bX5YaZcKKNUPIcG3IwZMGTIvfnvhTniPxjLheZybOg9aKxUmYjUrXKyCY+cIhlCpXeeu+x3vve1umD2zLNaw6AC9+S/v8AHHNMg+oksBJWDdT/AHj4254UpIhQOplCTFgf3ba34Y5pZdkBZgJBsJ52g2t+zhhRpktP1MDt1Hf569cSeWQgkELEA6TBj435c8FzPUw9xYGhSzKLwokbTf8A4vjhUAYmLzP6R/bnhnTVailTqIa5n6p5X2ieZxHQ4ZUuFh4ERfVExGxH+cbO5fMEpUZm0XPx+4IicS1kC0BWY6fWaZHM+mR2vAIMn45kLQcWamREkzb3/IjbAfE8szrpA0geq8ATFvy5/wCcYrC6My9Rdm6bVCoMiFBUCNmgr7kqwMd74dLw/QioApsd5kdza8xHzj7g+TL1VLka5vA6R19gLdBi6HJK2iVIUtp1k3AibiO2+0HGu2+KxbPXczxaJXna5t/b8Jn9MWfwbwVarF6waJGkgwDz7E8sPc1wfLUGGtGYnmTM35jZdwZ74VcV40opuEBX/wC2VUiDG4PQHpyw8Y+Deuvyizk5iljDifh+iW/mO5kGASItyJIvuTuMLc34co+nyqrqWNtUEX6WBGC+K+ZUQmkpPoU1tUjlfSTAHx1tthTwmrUaoshdKqSABqk+yzAAE3PXBsE5VWotS1Xchzfh1kJDu5KrJMWmRbckm5JjtvgHh/BjUbW3LkTBJ/W9x1vi5UuP6nKeWGJsSoZtI5E2kc4mOWHGVeivqQDVzneCe99/0xuPCrn0ma+VgNiLaPDVTy3ZQlvpY7C1tI2gzbv8YLJRZUJF/eLE8rdsL+L56+sVRZyhXS203vEkTsewxXc7xpwzLf6iyC5YkmwCiSRHT++GhwpoCL4FhZlszmZCgKCIbkPgaTyjb264LyEPTBINxBMST1v7/wBumK/4YydT+ZWdoLMrKsyAbgyD1B5fhjrNZuosIanlamIRDzG4hthN+fLB8yDZEEqOox4xnFoiE+mDIHqPcDFC4i5zFU38tIlmZSO0X3YW5b4smX4fTWWqsrvy6L7Ab9OmFPF+A5YA1Crlj7szGdlUD8zsOmFMhY3/ANRiMFkuSzJFRMvQpEU6YMvyJIk6uU/O+Bc+mYYly1MJFi3MxeQLn9Lc8QmtUNJ6oAp09OkKp9baCQSzLYRtY8zijcQ8Sun8umqpEi1yB7zg0Uk0IORo64rxJKY0o5NR4L1n+6N/SvIKdhHIG5vjPMxmhqMBYn7yy3uTzJ3wz4Rlf4quq1q3lUzJeoxvAvCz947CbY3Xh32f5YUkC5egVAsXUMx7kncnecVCsZrsxHYs6EtvFuDUcxTanWprURt1YT8+45HljGvFn2MVULVOHv5ibik5h17K2zfMbbnG6BwB8cugx7TMwRF7jDgtHUXfzPzhwHgefy/8vMZPMKg2dabPpvf6Zkc8WrILTcQrU60MV5giQTBg+kiPpPOcbHXrKhEzeQI/Ez/nFZ4/4TymcLOp8uvJHnUiFcHlqizgd57EYRkxqWNEX8R+PKQKPUqnCSVfSMuIvcsCBvFwN7x1sIw24rm2p0VaQWIAM/eMX/8AiG+fxoPiWvxLhNYLWYVaLWSpHpeOUGdLc9P4Tyb8L8c0a6eU4CFgBP3ZBBE9JE3wry2xofmODB2sQeiYZ2GqSCAQN9o2PUSBy0jkJxPQRTqDEL3JkA9GjkdpG2GGaygVSysGHIhtJjrHYmL76e+BEyTIRKn03JiRHXa8b481gQdyqxUIzgUQq+pSA0xN4ghSO0T7csRZhiIIDA7kmdj0ttOPKWZWQG+lh9SiSAJMif3ftjt3EBVYMIERzm9525W7YCtTRJqL6YcLJAFryTvv73GGdHPVKlNlVR5VMbNzuJ5b3+AcLhmtNNZ9MvqECy8hHSb/ACO+O8nmWq1QFGuA0gbAew9hbc4Jcf6wGadVOHKI0tefpYbAzeecWt84Z5J1pMxkC8D1SI5x0tHYTjni3CkRE0VGJAAKMwMbmQCeuy9rbY5bN0kpmmrayxDaUQtMQdJiw6Yd5RVtRZe1nWarCqoLbX9R5xGxA2N7csK6jKQQEYyPn43jDN85SqIrLVp6ixADArG506CJEdBM9sRPwxkTzWqQBJiAAojczc+1vc4W+FibM1XA1K3X4iwqQpCxERuD1Ync32OL7ljm6lBSBR0sLK9iViN45++3vhLQ4ePTWKJf1TUaLDno0/r13xaMlnVSkp1q7bAAgyZ2A59wPbFWDCgu/iJzOT0JV+KUs0XGsaUJ0nS17RuzEQtxtY8yeQ2f8O5muFSs4pUtQEElibwTa0Ec5jB+fydaurVXqwBVH8kABGCsB6rzEAnfng+lllaEarUgEsqCIBnb+oKOQnbGEIG7/KdbVDM0Q1Iq7L6p9DMFGldoIuQR354B4ZlKOkvRJp6DpdVJKWESCLgDVuD198E1uFloqFUb1Cda3idvVMTFumD8ylE+qoEECCCL+kzHUjth2MFtkfvFmhoQepV8umNLmpqIjXzm3JRH4SPywvq0lTUczW8vVIFNWGogwACYBme3S+PKvEqIXzUpyCAxdrLz2kR89Dio8X4xl2dKr1NVUeiAZIIBuIudIvN9hzwc4CWdcolRF/h87VVFkgshMG1gWIM79RvOAGzlPLanptUq1ag0O9RGkaSfpjcWmOgFxhXxfxXRpsoWo3mBZ8u2ke4IIBHY74BqcWzleqf4TJ1aomS9QFEX2ZrdNv8Avi4wevr/ALmkkdwzPcarZdadRmekZlKciXnkRtbaeWOKvEH4gE/h3RGqemqxlxSn6hLH1BR8THwJnPBdeoTX4pmlp0hH8qgZJPJdR2t0B3ti9+GOAJ/Cqq5dcvSDFkTdmUgQakiZJnmTEX3GNYjpdmDRqz1FnFcxTEeW9wBYiC0W1W9sVrxFxI6ZasAseoBokbxI9V+g6nGk1uEUFXzKiUgqiWYqsAC+8bfvpjNfGXi2nU0UchldRJj00hLzaNKrIX9fbCQGJ6hIt79vmU+rns5mk8rLUiKCwAY0Is2F2I69caB4N+yiklIV84Vq1d1Bk0gO4tqtO9uePfBngatWrrneIgahBp0DdUgbwLchC323OHP2x+JTlci1JBL1v5Y7KQdbb/8ASPfFdUKHv/X84ttmZyeGDi/E6i0EVcqpUPVi7Bf6P6dRDAQLCT2xuIzlNQAWNOAAEj6Ry/KDjN/sl8PlaFKrAQlmeqQPUViFAsRF/p79sXHiXCS9Vm8sGTu0T/8ALE2XMUX0CwDX+Yw4wTTH6+IyyXiKk9nhDPp1GxHIztienx1JjTUIBgkJYdD1jnPbGZ1/D2ZfQKdb1KAdJsZiCTG8m/sccChnaFZ2pVPMgiVMi25PQAbRsZ64QP8AyGTjoi/1jfsyGaNxXiiNpnYNYkSDaPaQSZBvY4GKadSEKNUaRFmgbAzM/BvhVwHO1K/prUGpnTq1i6PtY9Dty+ThpSLKBSBkAkjUJ17mB0i297Yiyu2Ry7zQoUcRJOKFGoNTrqr0ohlqDUOV5jkTG84yjxN9lx/1MhUBUyVoub2EwjCdXs34nGqZcq1tO4lgdhG21yIjltjl6Z0aQu4MQYMc5+b2wa+My4yCDY+Jhxr1Mr4L4mbK02yPEMuab7ozqVJjuB6hOxE/OLhwyuKlFStRlt9A0lj19UXBsBb/ABh7neHef/LzSpWRSCiPEGZBLdTsRHbCzOfZpQGo5WpVy5kQFbWs23DzAm9jj1145V5pA5cTTRLneCBQChab2ZYI5crR1wlyNYMyorjmZ30/1bX6Wjn7YsfEMtnKFEmroY0yqFlJJYEEaipUxAuTPfAnC/DdXODQ9enTUkGQsuIkegwAD3xO2NS1CNDkLcNoVkCEFdSLADCOY2tYc/xwfw3Iu5XylCgGQ4ACqY/9x/ueWH/DOBZShMMGqAyS7gkH/wBNlH4ThomaTYMGIkhVvbtHLDFwqpFkRDZCehPcjw2ikEBSzX1m7GwBMn9BhH4s8L0swZBajVAtWTZv9rqCA23uORucPHrWJF0E2AktbcDEmWVQGuY3aTtNxM4o9J9IETsbModPgGnT/EU3DgaTWyrEo8GxNOJDREwhHfHGa8M5aoPTnKigG4cqSOkgiReN8aE1AEacfDLx9Vx3AwPl/hCD1M1ocKDqoDVapFj/ADSLg/07bRbBh4foKuKdRwfqAZgw6MqggA8jb/OL0Mqqvr0qG2JAi3L5744zGQD8gDIM/v8AD5xOfDMPeMGaVD/xRF8umQoIJgERqsYne+8++GFHitJgDTswtUmzIeh3gkGR2NuWG/8A5cosIempsbkde2KrW8IEVWanmK1IkRpsymLzJvG8SSb4wKyVym8lbqfcW4+EdlLWs247WN5nc9LbjFWzucbPMEpIhM+uswlaY6AiCxj7o97TiyZX7P6BYPX83McyKjWnlKrAiItt+eLNwfhNOkdJVYn0ACB1Fu1xtywQLNpZhIEr2T8LIabUqtSpWpqFX+Y0C4hpCRII0j4xJl/BNIUvJKjQakqCTHUWPt+dzi3nLrcjcsJ9g36TjviGZSnTLuwUKJLE2Hvg/JHbGBzPtEXBvD9EKCKSq5WGOmGmbzaZ98T8U4ilBvLVWqVjBFJBvqtc7KLbnpzwLS8S+aAKPoVjp8+oIU9WQbt7mBJF8LvKpUlqVVn1TqcmSYNiTNzbn3xNmzphUcRZj0xFj6v2jPhmQpyKuZqo9Q3VQZp0t/pG03I1G+IfGnjFcoDSSnrqinrIkAKpOkTzJO0DFE8U+MFpBRROrWSukLMwItsN4588c+B/C9biDNmM0xanOkm2urpM/UBsplZHSJjBYMrun3av9z8/7h5MQU8mN17fHx/qRZHh/EuMFxWrPRyxhiAIDCbKo6WnfGkcC4flaECmq0zU3TckqL3MksZBN779cMqWQ8ilooqAqiFU7R77/hiXIZYBmkLqEeobAn7g5wB+uGWxYLVf0/z1Jma7M+zmcRV1bgQXgxoEb+8XjGC8fz9TjHElWmT5QJppK6TyLkjcAW37bTiy/a94lL1RkqUAwWqshuItHK+09O+BvBvC/wCGVXVtFRhIgH6SJgX5mDOMz+IGJeZ/T+Y7BisX9XNGNY5WmyqAEBXy0/pWI6TJnn0OIW8aUpOqk89iY/tiu5njtNQyM+pxuNyo5dhhFW8U5UMRqqb9V/uZx5i+JzkngDX7/wBo4YFP3pc+F5lC8MaZhRBA3HcGATNpXoMMs1SRqnoKrUIF9152s1p+N8LaxP8Apko4sQbBunsRH98G06bMfV9IAmTGggn3kbCJGJbBFVOIo8oDn6zlYgARJaTJvIjobE3mfxwZw3OuLatd5Ou+/tte9zytgWtwtmn1uF3CkiCBOwsR8ycdZSlUYMF0CJgkXnlMWAjuMapYQyFKw7OZtlu0kf7RtzO0mOvvzx7/AByBLkkQNJgmffkI78sAOGYlWAkAAlbGTsN4MdZ5jpjlnZP5VtJ3APTYXHYA/OOv5mcIw4bnkQhqlxBu127H8zPxh/l6gP03GwK7fjiu1cgHk+q5F3O/YCxj364I4TU8p9NMHy2N7bHqLX6GZ5Gcej4HxfAjE3Rk+bGGHIdxtWWzg81IkYz/AMZeEGqhMzlqtSnmKWk0oax02ICRGqJiIBm9ji+5utKybdpnYdce0aCgAix68+vXHrFfVYkwOpmC8aejFPOUjRqzAZlhGAP1B7rcydM2kbzh/Qy7N60qQV2CNI3ieYA5QMWji/BMvXQrmEDostDXiQQT2MEwRihZ/gl2TJ1alNarQF1zJHKRJVeZBnb4x5XivCYkYNfEmWYszMKqXHg9SsxZazh1IkMF0xPTDJSVIM+m4g3JMW08xtOM74fxniOQ0UczkjXXUVSrQOovFwStyLe1+uGuV8eBg2vKZhalNlV6YptqphyRrNh6bHaZg4tx4mVACbPzEOQWsS75diLcovq3O/LEwrc42xU08b5MeYWq6NJKkMrB+X3CAxUyIIF8DVftJ4einRV8xgwTQARLGSILwIsRPK2GLYi+BJlyeuBv1/D3/fLElOqDt+/bGJeJ/tXeoG/h6iUAB6RpDVG6jVJVYubjpEm2KdU43n8/EaqsFQCxEqWYICAIYAmASOeCDOTYGv2hnEo0x3+8/TdTOIoYs6jTvJAj36YBzXiDLJT801UKkgLDA6jcKB7kEDH5y4p4czVOmambrJSDerTJepIiAy725kkxGF+Xr6RqADgKmuTBIBI9JmUEHpYnBBiRoiCUUfP9Js/EPtdy9NSyUybkLqIBO4kqJge9/bFd4f8Aax6x56BgxMMgMDmu5v8A0n2nGRZuodRiYJseZjmcdZLJl11N9AN43PYY5sAItjAD0aAm25P7WaFRn1eYjEaV2gmYmSfz6YZZjMnOItVjFEXpIfvc9TgjcQIHK+MJNMHzDASYj8OU8saJ4W+07yUpUc1QDoIBqr9RmymDaf6r/GJs3hi33DKMWXjupeDxZKSGrm1kqh0JF3030qOR23gXwLkfF2WbJZvMigqVKAMI5D/UYQkixlgbA/d3uMdcRzOW4nkK7ZKoaleiDURY0uDB9BUi6sAVjY4yzMtTp8MXy2/1qoFcERpNJWcUyRLmdYAMiNPSMZh8OAPWNwXy2dTvwxlauezLO7aQ8lqgmKa2DkAnn9IUc8bQnjLKUmWjRINGih811stAJYA23JBAFiYPbGRcDp1K7IwQeSiatAY00dKQgtIb6lJFm31McWbJeDwcor1WRazgSpeAjrBCkEkCmi3YGWJJiBu0gg31CdgQF7/n3MvmU8b5V61KgjEmqCVUr9wCzMNwCNpucLftE8c08jQcUnU5lx/LQX0zYuegG8He2Mn8T56mGquiv66n8nS/pKAkO8xqZamlI9iLjcPwZ4QzHEnBIK0QVDVT9IA3A5E7bWGNXEatzqJNXQEffZd4PqZrNNmKrakUhnMmWYw0E8zq+rB3il1OcKm1NLBQTBj+qOpxrPDuGU8llDRoLsOW5JtJ74ynimVK1jpBOrcxuZBtiPxTW4vuv2lfhyLodfW4i8qGYenVewAAnta8Rj1KTkTqX5DT8wYw34d4drM5hAWA+s8p7/vbBJ8G1u3y1/mxwrkPmUchcuPD/Lb0vqEWEKZE8vaffDNXTzFtVBiA82G83IE/pMYAbgpH9STEx6lPwbj3xOuQeArkNsQdRXn2/wAY8ouIJAPvJKuRdyYeGBJB07zuCZtPbE9DJuLPpPUzy+dziehrYRqRYMTBPvcwLziarSUMCTcGN7H84nvjqvcAuepFSySiCFkgypJvz7WtyxI1MNFgOpH764HTiQLQu0eomLH9O+DatFmBFNlZoMGfSLWJHMT0JxQnh8mQWoi2au5CoEEmD7Ded8d5TLhxInSDAFxMG4/T8MV7gvGRXy9SmYo57LgpWob6nEkFQbkNuCOuD/AvFXzGWbzEalVRzrVvTc3kD+kknfpj0fC+CbHlt+q1FvkBXUZZ3NUqerzHVFX6i1gDE3Jtir1/tOydMlKbNUA+8i+nn942+P8AtjPOK1anFMzVLEnLUNTAA7gHSNjuxDGd4HbAFPLU1AOiRuF209MWPl4H8YeHAH76mhf/AFZgwuXLAH6i3+FjEHDPHGWGZ11UqU0KQPTIVmMtsJje8dsUqkqjYTsYXEb6gwVgdJO//wDX+MSnJzILbrYlf2dQDXvN5y/F6NQBqVRHEfUpBt+JwTl21XWxiL7kCYx+dXoMrykgnY8/afzw5yHHs6moCs3KATJEdJkjDvPHZiD4TWjNl4rwejXDebTVmddDNF4gjeJtJIwjzHgnKCnTpqsOmoCsfVU9UkglgS0zz2vtbFPTxvm4GoiObFb25RIEYiq+OsyVIkCTuFvPyTy/U4E5hWoI8K3zL3w3wTk0pPS8pStWCdQBJiLFiJ5Tgbj/ABPK8Lot5aUwWsFUAHsSRyiSCemM9znirOuNHmuCREKIge4gyPfFa4ll6tZSXef9x6jkf6t/zx3INq5p8OVBJ3FnGuOVc5V8yqzOAxKzP0k7Dtt7YHomRpACeqVm9xyn8sDV/RKAzEGfb/PfE38QwA9KwQfpXc7X6bbYv4ihUiJN7kemSQwk3i8BY7bHFy+znwi2f88M5SjTCxyl7D/2ifkjFRqODSAUDWDAjchv1I68sb54A4OtHJ5WiHEujtVQXL6pkg7qFP3h0xjHUGpSPGnghqA/lqaob1KwEkED9O20R3wh4T4bbMI6UyEqBJNKoLCZuGHKx5SI743pMrT0tSy7oCkKy/VpEAEG8glBAJ2MW3GFeU4CaWc1JTD03UAsT/pCDYWPmTuZiZHQ4nPLoRqtUzbKeCM5kKaZqjVIqtBkEwi/U2sDdPu394BjA9RxmmajWomgK7xVIX+WtVllXTSJBkBDMyGba+Nxov5ZbzF1FR6XIADSfpUXMC2KTneK1GOYp11pyGDQqiFENpLHmZkxvBGB8RmGIWe52JC5oRR4D8OV1RqWaojSVFgAWqU1bSVfSCuo+ixYkqpnYYsfFOFKYpKy1qzUdGhyGcUy2mqyttrJuxP9AHKyBa7spZahRRyou2qDefSb4Kynimoq0abUqdNap8t3Jh2ZySfoiCZJJHOeuJsfjFyfeFGPbw7L1K/4/wDDRbKVa7RSahp00XYl6tNNKa41WU2iFEXJmbW/gHiTXwta9CkrNTUB6OoLBgFgvxJXrYY6z3gzLmvUrVK7yzLTp09YXyyQFvczpQ2U2AGxJJOe8P4NTyHGky9UMMrUqRNQldZEmmZBhobTfb1wQJxaVteI7+rkwb1WZq/B+N+bTAqQhqSaQJu6ASrdwRz2/DBr8KQsCUB5gkc7/hb9cVHxnwxspUavT1k1RpNVV1VN4WhRUDTRUCPWe1icFeDfEFVXo5OsoepJDQ2o0AAWUVCxl3P9Q69sTNjBNNH8TXJJashwZaZgxo20/wB5wUuUHImMHEzAJviJ2UGCcOGJFEn5sTuV050AyytpgXFwPczYfGOv/ElI9ILWkemfiQDHPtim0uKvl2BNOVW5JaUEjlvoblExh5wvjVHMKQihhN1BEg7mQYBMRz5Wx86yMN1qeiUh3EOL0qQioQrWmnIDXkA9wSIxUPE2fq51Vo0j5Jmdc27bEE25jrhv4n8LrmlVnViFHp0khlG8A8xN4F9xjFs7SrUKrr5pUqxWLmALavf71uvbFvg/Cpl9SmmHyIsuE7FiW7JcSzmRYirTZqbGBUVjpaDClgGvIjfrhnxHx2MuqjLlVrMpCPuKYab6SLkWj++KrlvF2YUCiPLJqGFbcEzCg6trk37nBnFfBVenSDkec7WemoPpM2Ikz7jr2xeU4ODl0fauj/EHmCpC7jniaijk8vncpXAzqVWavUY/zKmuQ0qTdSY9O0XGxxbfCeboDhWY4ktNleoHesrOzDWmoELqM6ZJIWfvRioeDPBZr+WuZaoiljKzewnuIO3z84vH2iVkyXDRQy6hQxgLvKiCxMySTaTvJxXhyB1Ju61J8qgMAJn/AIfoGnkK+YVzoqVQqsLWA2Aiw1MbYg4ZQ81C7AgA7kXM9AP3fFmz3CxS4GKTnR6A3QliZPue3fFU4Hmgi+pjEc/wEd/8nEmYchyEu8O1CpPpAYgQoF59+X76HHxpGFQXgTPU+/4Y4zFWnUVisG525e+IaRmCHETAHtvb5xOUPcr5i6noF5bcCO2PKCAMWmZAsOuOArMzCPTBItzH7OCTSAIYgAwfx6flHxgSKhXc5cye2Pa0BSYkr+/jHlHUASQf83wQaMysxOBOoMByWbMn/aDuPyvviHOlmEEWvEd/74YUsjO0RpO/Mfv9RhPxAVgQqrKqs7fr/jDUpm1F5HAG5X87TGoMt+TDp19sQOrINQ68/wDGLBlsvRZ9TyC3Iix6nf8ALDDjFClUoJToKxbUZYiJj9nFwzUQtTz2xg2biHwbwr+KzlJI9KnVU7KpEx+Ix+j+H0vKojyNJC0mCIwPrYkFSX3A6gDnPLGXfYdw5EarUeQ9VjSpDkdA1P8A2HxjXkywprCALJk36Rbt6bW2jDnJuxJx1UW5Xh6OnnuhUq3meiULOAVJcD6429VhG2Cqz+cVUWTU6tq1o7FY06CIlep2Ix3XUytFE9DKVe8BbRAA+fwwTTy6akGkaqaEKT9QWwPwSBPt2wKzjA0Y1KtSVXy6YApvfWGMh4BERy1De/S8NSnRrUUamoNOoSxbSdUkEq0e+89e+CqFV6SKKxL1C2n0jeTvAsAFgk9jjnK1FpHSpVqahacLLOG/3EbCCJn3JwLgMtGcCQbEqL+H60nTZiphLAkXPW1zGPl8OBaaU2ogH6/MDiaJ3uOmob32w5414tyeTzBXMV11tGmmqyaQNmLN90Gx9RFuWJ6SUMzQ84EVqDKSXEgvDG0ACQLwOo74i+wouxcq+0Me4NkCyMfNrUH80ayYCuBp0O6su5I0ry9xEFd9p3hulXyaZqmz+dlqZajBJLBQGg8yQQGneRiwLRkEkSGAZaTAQIg+owfV3M7W2wJ/G5eigWpUDJDDWzAqSN031VGA3IB53ExivGSo1J22bi/w/wDaFl62VpVKg01WSSgUsWK2cqACQA3M4LyXCUqZv+NJadI8tCAPL3BMqTMg94vzxQKWfymQz71EAp5av/q0q6wymSQyJBYJMj16fq7Y1vK1hoUU1AWLBTYcwI5DljWXcIMVGowQAmCbiN+eOmS/04AQXMbmexsTysbn3FsTGWv16zjCwi6n514j9oPmUfLFBQ+gqW9+naPi/PCXgmdcOXFQoLGxsb8xz69LcsA5XKKPqDE257GemGGUpWJgdwRv+NyL8u2HsiAEAQwzk7l5y3irMPlShquSSNNQNcWgqSB6gevLriscVzRRiIK6rEn6mNiG6FRa5E3wLks6tJxUkRpOoKd7fSARb1Rvffthz4C4MuerlqrMUBAg8zEzsekQcKTEuMkgahlydRXxrhVWgEetR1LVRno1A1iQD6pEGQBIW2w741fwBxxM+ho1AwrUQASG0mogMBt4O0HodsXDOZZDQVXRTTCxBHpgdiOgid8KOAeHMrTredTpsGltILEhBAB026bXJuelid1f0MLixY2IfWpUsrTatWchKcsSYtB7DcwBbnjL3zDcTzXmOzJQJD1GLDQqKZVAd5YXPa/tZ/G2Sr5tirfyMlR9RqFgdXPVFzp0mFXqZNhBzHhaV+IV0yeWdly6FjKJpVUG7mTqZjt6jJkWxmPGiLSCvebyPZlk8Wcar8SzYyOTE0EgekCGMjUS0wFFvwO+2E3E/B1XL0qj5lSFWdCoTpaZiD968G8fhjYPD/AaGTpeWlNKagGTza27tMmRG+KL4746+ZjLUW1anWnT09wQzk7FYkQOxO4wsuTofX8RmPW5S+B5OpmXSjk6EtpEsLBQRcu/Kd4/AYI4/wAKzGSqilWXUSfTUUQpBHXYGQRBvtbG5+G+ErlsvTooF9KQYG5Fifk4Kz2Sp5hXR1DKREH92Ptgi4PQgBiDMETMBllHJ+6Te2x6bX/LE9TKswRgSbSOZAPb9O2L9xv7Nqfl6MoWQyCZIiOY2kmBv3wkfwVxDLy1KqjEyLjp2O8i2EFfiP8AN13E7ZKsBrEGRIAv+M/v9ceVINMFrEr0O5nefbDLKcPz0AtlwBJkgjYX+nqZ/D2nEea4bn51mlopMZIdlhF2MbXnkd4wHl38TfMI95WKXE2p1NQB2Pz7n8b4Z5Pjy+osq3i8GTuLx3PTAOfqUwGFMMxvqb7gM8u3LCqvnGQo4ixv6do6iJ9/fDhiDe0WchltqUACuYFO2mYJsZ/tsf8AOIM3xWoGpZami0zVJBcEsVBHrMRI0g6u8DDfwVxqlWptQraQUjSIuRHpKx9S2vz7YV8U4WKGfyK0HZnFWWaNy0s3wFtHTAqlNTfWpzNa2JYszxKlkc1kYgZVRUX03h3HqadyJuZ/qnkcaXma1I+XmSyQkgPaYYXAN+cGB0xk/G+AGpRqAOx81yzK7/SeWkEEW5fsYUeC+JVERsmxipSJF7lhMwDMAARhX2r/AIiU2R3/AD/M3yPUAff6qbNQzivWbTWkaV9AMRGqeUmRHPljwKy12rBZOnRE3YAkibQoEk78/jGcHgTCmXSp5hI9Skxve0xB5xi2eEeLDNKKFQMr0FGsWIqaY0k9xYn23xvh/E+aa952TDxFjqO+I1ly9OpnKp+imSTP0qbwO0xsJtzMDGWeIvHuZrsKfDqXlI7yCI86vMSw5AGRt6hzjFj+1fjvrp5NCNIUvXlZHLywevNvw64rvhWgz0nzFOmAatVadMqDISmunQASTGqZvcjptVkYY1Jq4hFLGJOLeCszQptVqGmz1Y10/NLPJEwRHq2J3j3x94Z8c5nJp5E01Q3FKuGhARHpIuBuSIibDni+N4QqgQwK29AZxv03OLXxnhdKs6JUoJVpsCCHQHS1iN7xEx3wvFnZwea1CdAtcTczXIfaQ5qNWq/w+wpKqvUEAkGVpldLG/1EjbkLYVVPHNSnWrLWRldk/l5gw1YQSV3GgA81RQBjUa/gvIvReiuSogveQsGfumQdQ9geuKzl+EZXK53L1KdAPpVlg1fNuIPo1GQygE6SAYYxcRhjOijcFQzdSlcP4E3EKuqooy1AsPMq1rPVYk+lRzdjqMgdD0GNk4ZxejUqaKbalBC0is7R6tQI9IBGnbYjCzh1ajWz1Qo31FtLAxB0USRBFmJCj/8AbEflE57y6VVqWoE1AANRC21KSLSXUTzI6icIbMSPwjhjG77qNK3G5fyaDA1fUZYStjEC+0yf+kxuMN2y1/rjtOIuHcGpUhUQKp5ktc35tJk9b4XtUWl/LDoANgxuAbgXMxBt2jAryG2maOln5zy2Zc3sZNxHTYSP+cHUmBB8xQBYTJEWG3P4wBSy5kAsqlZ9JIDEjsLj37HDr+BLsrzqWICi4kzpaI9S/gekjHoMIsGcUfDrOmsIy0DDJJ+oDciTeRB7SOuNB8K6KWWNSgEqD1FQFuYsJi2oWHJoBseaHhPiBaa+XVoslQKAKqrqWNJUSuyjaQLYG4nwDNU1aohRCJfXRZl+mZGlbE/E3whyW9J1/eMUAC5sdOrqoiG1WBNyd7ltvVzgYGo5wsCUlR9Kn+pgSAO4sT2juMV/wVVZ6FMk6Swk3sJ33+k6r9uojFhzVNQlGdNmnSpgtcw1hvF4AAJ54RyN3N4+0M45kRVy9ZGJCummZ+i0C3WTiseAfD6cPpEajUqMb1CpEg2CqCTAAv3nFf8AEfjur5TUaYBqB2ptUgeqLFlF49rx8YplCpm65UtXrREk6m5eqIBg3/Xth1MR3UXQHcvn2s+LWy4bLzNSqhiPuLaZ94Ij88Lvsz8OEOubzKQxAFEAH0zck3sTNibQT1wq4HRObzlKnmqRrkanVucKdQFvqEWg2tjW+JZIeSUU6TqUKPp5rIHwIjaxwLWq8R+phe+5I/EUhiPU33VAmbkXO0W3xNk59RZgCSYRb6ecHqZnthHxnii5YCoyaqjkUkpGwFjGqBZQL9y0DGe8Z47WqlqrVKqkabU20qATpEQexMzb5wCAzqubMhK2a09L4VcVyTZkjTmGRR9Sjr1neT05YyrL+Ks3TaKVVyNXr81wy2A635xaMW/gnj3UNeYoW28yi+pW3iVMHrtN8cyGqM4AjYlu4ZSXLSs1KmqCC0kD2J5mwib4qX2r5wl0y4Zl1iZHOAdwI6c7Y5q/aRl9baUd0RDqUC5eQVCxM21T8d8UzjHEa+abz2IWGOimo1DvrMyYFo5RGOVSBXU73sxdTqKhKaNZm7kG1hIA6c+v44a8KyC1qgpssMblOemCZibCOuFz8aqMfLpIA7PGtVM+5N+Uj4nDz7NEZ+IVFqsXbyX0liWPLVAm14/DHPjYjZow/MUdRrnfC1J6iacwiVAwZVSNataCOoBImJsDhV46erl89lMwXX0VKfqUAFtJAYRzJDGe0DFqqZetSch1WrT02KoT3gQ2qeh6jlhP4z4XSzi0/LrKGphiqMYMPBIIgERpF7EX+F4MlEA9D9ZzrfUteUZKhrMomizBlUjlploBixtbFKz/AILq/wDitOqmk0JGq4lZFwRadweWLT4f4pRy1OnRfM0zUC6dOpSx3jbpcfAOOvEXEa3lD+EZGqNcn70bEA7au2+2J1xsrsQaJsfhRhM1j8oXneGkxpqaFJGocmHzt0mTipV6mXyxarTqmpUURpQ2uRuyyCL/AHSdhMYV8T4fW8wNXzD1GgHUq6iJi0OYgTHydtsKM1wQOatVFaQ1mYx/SfTEAM07D2k4bh8Ii7LQTmaqEb1aWulmlb1s5aqcwrAsWT6l7chBgGDcBRi+eE1SpS4fURYHklvqJAaBMzuZ1XN74xdeM1qIZBUDo3odGA1XkWMdb36Y3HwDlhTyOXQNr9MhhzDGZB3Avt+m2LWGt/MRfxK34+z1U5kyG0UzFNVMGbXvaSOZxzlvEVcPSqa6kqJKtq0kCZ9N78ue+9sM/tC41l6OkMjPXKyqry2jWNyJ6TfGZVfGdZXGqlTCiCUmCREwDMyfxxGcOdnJX5+a+qlK5cYUBpsfBOKjOVXLI1OpTRRIbk0mUYQexFttsVsUjWrjJo5pMxeqpYE1EKaNiTJBbVDSR6TytgvwBxxc1lzUSmaZVhr0giWO2kk3At05YN8QUUrsxal6xS106qlkdSpk+sQVMGd7iZw4g1/ydxYO/T1KnkVSk9WpprfxFGoTLywrXBuV+liDzj7pHQEeHuOhcy71JWm6kCxYqCzNBIgj1EmY6dL2jwivnF61ZkqwdNGo6gOUWLkCNUm+roq++IPFvC6bp5iimKqSRFjUAmZvcRHtibJfYlONgTxYRtV45lyUY1Axk7MJI0kQeTC+x5x0wgzfFcuzsfPIk7SDHaYxVaeWdkUrJDTsL78sLqvDKkn0t+GEjMWOzH/ZVXqWDg3grKrJKhyjAsWMwdN/iL/GCG8B0KrgrrQA3VZANoHOwF7f5x5wjj6wIO5Ezvbc73+Zw+p8XBEzAg/Tc3kXnr+hxV9oN7JEl8rWhKT4o8GrSpeYjfSGD6mI1Kq25bgxHWfbHmT8QPmuHvTp/wCvSUBmBjWukgtI+8BaOwOCPEfHsyXaFQ0jb9bc4EEziu8N8QPT101RFkXUL9XXpNuvTFKcnXe4BAU11Lx9mWUqUqCCsgJSSCCLAmwPJmn9N8SfaJ4m/hlajTQtUc7rt0tAn/nFSHj3MAeXSRJQypYWm3Q8pOFwrZqtX15ogTbSog/lfpzwPlNy5NXzMLD/ANYNlckQs1fSKg1HzGgDUTPq3mwJEzvhhmczpVV8wWEhtNgNoFt7/nzwJWzCuyKlNQCWEC5MbtfYAAn8Mdg66yIxJRyVYTb07EcxH9/bDW3swB8CFeHeNFcyj0qDuynS8qbhrfSL7DnAvjWuP8eTLURU06q7DTQpfe1MBEgc/T7Dab3r+RzdHKKUp6WqAKQg/wBxME9Zvg/w3wdq7/xmYMv90ck3j/GEeYGPUIp8ylcWzeZp12FR9ZdQamoD1wN4Gyr0HQm+Fnlhqgn0pEMsn7tySw5zfuR7Ysnjph59NUIDij65Eabm/tJuD/T0wqrZF/IfWigE6gTbXb0hVAkg73j5wxSCoPzMIIMUpXV2BTUQWskLDXNyJ6CcfLXv6kdqctawE7gGO8x0k88D5PNIpKqZqMBB5fvr74LqNqWHWIIMRA6SYE26Dee2C1c72gtbSoYU3dBPraYAnkpsSIGm+2PaNNBSVUptrJK6SbFbmT2MEdbTiDOVJcgD0AlnjcgGwjv27Y9r8SRXYmJACyBMBblQ3MkxJtP5YIXFnuNcpw6pC02K0g0wqkfzCPuyYteJN/0xYvAHDTQ4jULLpKZaVvuHO42FlFxynrijVUaQ2pVEGCCdSAyYIPIgzaYtMYf5fJtVBzVKrVUiBRdTLRsV9VtPLpgG0O4VXNSrVgBT2sdLCPp3BMG5JBBv74ovifwwatZijkPJIsNgbXH5bYU1PFOapVClUU2J+o6CCPUQGI5GNR+ME0fFdR6vqVA0FbSBvY6xNo7c8RrjyIbEeOJ1EKcOrZbMszCGAL6vVpFt5uDAABmL87YsOVz9JqZFUMszMEEgzeDMwL7WsMC/+b8urwEaQ1yCCurb6ZMgNsYG22OMlnyQVVdJmD5oABmTYdSb35dedLAsLYbi/u6Bk2d4y4kI4dlChHj6lLT6rNBEbWnUMA5/NnWyIw8sqSzJ1knVHWDE8rYVcPZRVpKEZDUDqzmyz9QsOkETzGk7yMNUr0aapqZCJ0vdri5mOhtfex6YPiB7QRZle4lwotckFdJYNNj15zHb3xZsl4mq5QUzRFSnEfyz9BkbAfTfnsZvgWr5fqDioqN9DrBGm/SBYzjnLMp1enWikmJ+gGCpWTcCBb3xhPLv2ncakVfi5zdWtVjTXquQSJDomkr6f6j9I7QeZwHluHGpV/h1QaXaQwOvSALsWi5AkEzz6YizmXCqWa9RZMLGiB9Mg3BN9hzxcvs1Qsa2YZA7qBvsJEEmJ5QDHUYJm4qSJwUHRj7wHwV8lUrUdKNSJVxuHn+nrpIAa/MHrZnxA1BUmi5XLgAuKskTY+kn6TzmecydsG5GgJFVmKkSSCSdUwskbCw026jvjP8AOUszn85UpLVZaKuAVUxHYjnsOfXpiXkz7YwwoHU0LI5rLqQupQ+kegsLAdpgb398S8bpUzTWrSgwwMi4KkjUD7iRjKuP+FwoZFoMamsKj6yWI2JPTcH/ALYK4BXr5alWy2ZqoBGlNb7TYbiDubf4xnEcDRjFHqEtPhWHFVQnpDLpt9EjVA57EW6nFiqUVn6MJ/DS0tJqLV9bams0AAQo27KDiCo9UmVqMR8f3xKVr2jX9TTKMtnHVQAY62/e2C6fFHEkkfjHt+X64T5ZGUjuf3fDfK0gwAkAjl+m+PTyKo2YhGJ6k7cWIEmR1E/r84GGfSqZqC8yRzg7CZHPbEehlIVkc8lII37cv+/tgRKmhiGUgcthIn2iJjHKg9pzOfeOaeUQ1Nes9vneT0iPwGG9Lh5YTTfUxUjcSL7/AI/rfFRpn1KDY7SefOPjDGlmGQtpLCALAzE/v8u+McP8zBxk9XhdVWDOrGLyCARAgDvNzjvLZNXqK1QaWDE/PSMcniMmJt1En+2PlLag6wSLfEe8drd8dzf3ncRepefDnDlaoazfVAWTtAJjvix8V4gtDLs2sSFLDkDb9Zjn0xnNPjroILQYEiN7fPL9MDpxrzaoWoBoX1W3NxboQSL/ADiby2JthqN9J6Me8J4EaOWfN5iHzTKXUVLgMYktf1NECNh+eDOH5SpVUZl31syyR0GwYciSBJt/TjzxLx1WolE1EsDIItPfkT323xxw/wAQLSCKDpRFAGmwPVTFxNvwxzZCV/OcEoyo+JfC1VaoenTJpsoKib33MDabWE/ngOguZX0aG5gWueu/TGi1PFVN41CCBsNuUnbtiGtxujEgGdpO63v8nv0GO+0tVEXM8r3BlBo8FzeZ9HlaXsCzMAI5aom/QW2xZeCfZlKrWqVphyAp+k/dWBHOx/A8r2nhfGcu0IJUncGL+zRE8p6YdrmqQXcQVcbbTvJPtbsMF9ob8otsdSsP4PyzjyH8xqgaQ8hWIbUYOmIiTv2xWMzkzkK9NKktl2chKgu1LXYgTYi/ObExjR6zhwWQhjYAWuR+Zv8A3wpr0GrQtQKAzS77hVW4MbiSIEdJwC526MLyxENTw4KqkTVCkkmYYEcrlTHP5nCLxD4WzuVmsGFYRJ0D10ogCVHuASsxjTaWTChV5Qx0rFiBuZ3F55b4JyisrSZLQpPcb3O/KLdMdjysh3uY68upiGZ4Q5zr0w0Sw1zFtKhiLcgbA/7fnHL6q+cKMwIQHR01C4Jje946Yc+KMuKXFWZQQGVWedpZYbfl9OA/CKL/ABlenA5MOyj6o/Lbris5PRy/+Yvjuvxkec4jUNacwhXSTt90sNMiN5g+4xDm6Iq1NFFNWoBRF5IvqsBELNzvONd4HwoGiS4DSxEFen0/EXF5viSnwmlT9Soq2IBAEqRvPTeL274m88gWBD4i6uZNxnhtbh7LTYzqTUDFrxYg9/0x9kMzmMzrRaaORAYi0Ezo7CL/AIYvv2o5QV8gKmmWp6TaJ0sRIPsYP7OM28F8V8vOBVkU6voaTLCdjI6HtzOGqxfEWAsiB0wB6jLOcHzdQlaiqAAJOr6ADEat7zz5e2D14XmkqCtTnTCh/IqQxAjdWGk2BsRzxceIU8urUmquUqxCx6tX/qncW6f3GI8tw1k1hakDVYG4MiRsJgbfGJh4pvwj/KFbuQcIzmYYeYWFSkZKl1Kuoj1Kw+9tII7AWw1yeRp0hKCGJ1NyMnvzjAr8RWIa7CQQDYdD+G/7jnK1wF0moSbGYEHodtxtY4S2SzN4ECMs5nNX8wKGAjUNgTtY9Y57YWcbqB/SVlReNIMkiLTvYkWwDV4kElVI0kyQTIHL5EcukYXZzjmorqhlAIAiLH9jHBjGKk5XI0aNWaSAMbRG3uBvy64OGa//ACfDCPi22E1bjqTG3798LqnG1k2H4YYQzbqdoai1c4jBZWx2sd/c4PoqkSKZmbMF/wADCHP8QHpUMR1Nrj/O0Rh14c8SlI1hKg2M2MRAIYCRf93xe+JuNiSrlF1CEpB76gbXBO3TAnFacwJVhzE3ETz35m3+MGca4jRepTqKCkpFrgHmJEHbn2GB1zSsxiqpg2LDUCBffdSemAWxuGTYqQ0siDAaDclYgweQnqB+7YIbhlQeu5IiTF9usx0x9SpuCQiqwP0wdzO89/8AGDsrxNZNNgEaCDed5EwTcSfy7Y1mbsQaHRi/zIADSPe07E26x05YKWsJMHUOcT/fbBtSqDKlAZ6x3n45yMCUaIVvSRB+7/wd+eABB7ELftOK5tEGNUbWta8db/nhfUpqGvIvY8vnt36jD/LoukhiJPW3z7++If4cE6ZMz8C+8dPm040ZAJnA9wTL02YlhJXYHl2Em4OOhScGQYPTeRz2+cfVcs9Kf6eu+3Ix+hxwM6hiQwgb79N4nsMYd7G4N7ozlWb717bg/sY5DNEGYB54K/i0sACwPK0X7Y9YQsiYB6Dl1/fXA2fcQq/GBrXYEETI5j/jBJ4tUiCSe37/AHfHJRZ7Hrb93xMrAx26xjCFPYnAsOjOMhx6rT6/Fp98NanilmOtSQeftPPkek4Rug1Xi3754hFEGeo/e/PGHEh9owM0sdXxlUjTqF5M6Y3354KoeN38sAbj73UYqXkdN4/C2PNO9v8AnGeUkHkRGHG+KCu4qGCQCveJt74TZSotOqKolW6jvy7Y9QQNgD+PX9/OJUUxE26AWOHBQor2gM1m5o+X8X0wq/7Qd2MH3vy79MCVfF6tULTHKeUdPxvikolonv098RVKYN+fb/ticYB1ZhDJXtND4hxdalIgtOr7vKIPPbofjGbZvh4oV1q0mVgrSB3GJGMgC9vzwNTy5naff/nDMOM473ByMG9o54t4gWuyvUQhwABBtH4Ymo+LX0lYn33FsIMxRJEzci/Prj7yIW+onnsBf/GOOHHU0ZXjGvx9ySYHW/6e2BX43Vjt2tgR0GyyfnEtOmTYg3tc7k9sEMWMe0E5XPvIamaqGL/hgclibk4Nr0yLR+B6WxCtK/0x74YpEEk+8gCm/fAVRb4axbfADi/1YYrQTLXkskQNDqhBldLKJuZ+ruehm2IK/Dcu5YeWKTsy6CuogTuPwB63j3wyA/mQNxsfaP8AJwz4hlRVR6kKrUAriFENFrjcEzMzHa+J1zHlHMgqZxxKiaVSpR1yqsQGmJA5kdeWHWSy2XFKWcBzNwpsYtLAwIJHa2BuK8MDhswWuSfTG12G/wD0/n+Kd81Upsyq52v39xzxaRzXRk4PAm4RXR6bhTuLypkcxPf57Yb19RQapemxAEpBMCZ1XEgyIm/5YQ/xJZNLQZFjzET+uJV4lUQD1SNr7n5HtjnUmvmapG49o8WdiJUtJHKGBvYqPeL749zebq1E1gABARqBuLqPUvSTgXI1NYLNMkyDO0Rb2v8Ar1x2vpEwGncMLbTif0g6EdsjZhPCa7moUqgKpG7EwOmwO+JHrsgAJVl1emGOoCxuYuBthAMz5ZgDeeZ574IrAsCVYrpHvOoCf1wTJvc5W1qPavGY/wBRGB/2AWgdtrziNs4pOpQCp2Ngfbv+OK3mOIFgrQFKiLE323xJlq50KBa0i+0i4j8sB5AAudzs1HK54Ix9JueY2PP4mTbrg6lxNSumGDA/Bk4QZvM1EAJbVPUbRjnL58uQSBffv+5xhxchc4PRqOcxUmY2E2xHRVWk2uZ03n46/wDAx6lEOGFwQbEHoBhVny1Mghpt074BfV6R3NbWzGr1Y3LDlO9j19rY7WIJB1Hcx+X6YSpxBjp5Xx2mdYGV9J7Y0q04MI0FcgG5gb8sAVajlto/tHTE+ZzDRe5jf9+2AkqXPPc/hjk+YDn2kgrNvy/T+98fUsyZiCFxC+aNhy3/ABvj2nmjuROH/pFGGUahkwCR+MfvbEzEjcGPxicLkqktItI5YIoZomQY98KcGEpk8jbV7n8f1jEe7Rc6Vk9hO3ziTygYaLiB+NsCNnJYjSALbfu+AG+oRkxJPUiZx7CwQQe29u3xiPMWWemIqmbIaANu/wA44Anqd13JyxPLTMn32G3IC+/fEPnNIlv326YGzWdYmLWjENNiTvfefk4auM1uLLj2jKu4O+/L4wOat7zy+Z/74GqZo225/wCMDPmSRfrglxzGcQ6rVB3JwvrVfUcdrUthfXqeo2GGom6gMZ//2Q==&quot;,&quot;width&quot;:267}" data-trix-content-type="image"><img src="data:image/jpeg;base64,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" width="267" height="189"><figcaption class="attachment__caption"></figcaption></figure></a><br>Mohamed,&nbsp; Lila, Zeineb.</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-25 07:18:30 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190694261</guid>
      </item>
      <item>
         <title>Le mouvement </title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190694349</link>
         <description><![CDATA[<div>On a constater&nbsp; que l'amélioration du mouvement&nbsp; des animaux est du aux couleurs avancer sur les animaux, les espaces qui a entrent eux. Cela dépend aussi&nbsp; du positionnement des animaux et de l'écart qui a entre eux .La réussite est du à l'amélioration du rendu relief c'est à dire l'illusion de la profondeur.&nbsp;<br><br><br><br><br>Eldaa, Mama</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-25 07:18:49 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190694349</guid>
      </item>
      <item>
         <title>La Perspective (Joris, Mouad)</title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190694942</link>
         <description><![CDATA[<div>La perspective est une technique utiliser pour améliorer une image       en la rendant en trois dimension . Cette technique permet de donner  une profondeur et un effet de trois dimension a l'oeuvre. <br>Il existe plusieurs types de perspective telle que: linéaire,axonométrique,curviligne,aérienne,chromatique,signifiante,paradoxale, de mouvement,forcé,financières,démographique... <br>pour créer un effet de perspective les homme-préhistorique dessine les animaux (bissons...) .Ils font des superpositions des contours respectifs.<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-25 07:21:00 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190694942</guid>
      </item>
      <item>
         <title>La Perspective</title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190695023</link>
         <description><![CDATA[<div>Le traitement consiste a laisser un espace qui n'est pas colorier en la rendant en trois dimensions. Elle a pour fonction la désintégration optique des deux plans. Il y a beaucoup de types de perspectives.<br>Exemple :<br>Aérienne, curviligne, paradoxale&nbsp; l'artiste marqua d'un liseré blanc, en léger dégrader.<br>Pour créer une perspective les hommes utilisait des animaux comme dessins <br><br>Téo, Thomas&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-25 07:21:20 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190695023</guid>
      </item>
      <item>
         <title>les deux formes dominant les murs des grottes et des abris sont le dessin et la gravure, les hommes ont réussit a avancé le mouvement de dessin par rapport au animaux et au couleurs avancé, ils commencent par faire une frise, qui a engendré une licorne puis ils ont refait une frise coloré puis ont représenté des chevaux et des taureaux puis pour la dernière partie ils ont dessiner entre deux taureaux des petits cerfs</title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190696668</link>
         <description><![CDATA[<div><br>Ines, Yasmine<br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-25 07:27:11 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190696668</guid>
      </item>
      <item>
         <title>mahieddinne rabéa</title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701054</link>
         <description><![CDATA[<div>Les techniques de la perspective utilisées sont:<br>- la perspective cavalière<br>-la perspective linéaire<br>-plan en élévation&nbsp;<br>- la perspective curviligne<br>-la perspective aérienne</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-25 07:44:55 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701054</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701397</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/224115657/c9df43b82858a25ec902ac8c478f753a/02_04_00_09_1_.jpg" />
         <pubDate>2017-09-25 07:46:04 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701397</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701763</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/224115009/21e1ee4cc68f537922fe58d703e2c4d1/02_04_00_09_1_.jpg" />
         <pubDate>2017-09-25 07:47:42 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701763</guid>
      </item>
      <item>
         <title></title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701773</link>
         <description><![CDATA[]]></description>
         <enclosure url="https://padletuploads.blob.core.windows.net/prod/224115009/17a23150065fc2022b697aefac165181/02_04_00_09_1_.jpg" />
         <pubDate>2017-09-25 07:47:44 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190701773</guid>
      </item>
      <item>
         <title>PERSPECTIVELes techniquers utilisés par les hommes pour ameliorer la perspective sont :- la symétrie; ce procédé consiste à ( à l&#39;exemple de deux animaux) de les decalés mais pas entièrement de façon à créé une profondeur et cet effet de trois dimensions.le choix d&#39;emplacement du panneaux et le dégrader de couleurs a permis aussi de créé cette profondeurs et cet effet de second plan (effet d&#39;optique)</title>
         <author></author>
         <link>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190702110</link>
         <description><![CDATA[<div><br>Romain,Linda</div>]]></description>
         <enclosure url="" />
         <pubDate>2017-09-25 07:48:54 UTC</pubDate>
         <guid>https://padlet.com/youssef_saad/yqb3lx12a2uo/wish/190702110</guid>
      </item>
   </channel>
</rss>
