scratch:les_bases:methode_simple

Ceci est une ancienne révision du document !


Faire défiler un paysage - méthode simple

L'objet est au départ caché. On le place à droite de l'écran et on fait apparaitre l'objet.

On déplace l'objet vers la gauche en rajoutant -10, ce qui revient à soustraire 10.

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On rajoute cette commande dans une boucle et on obtient :

{{data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJoAAACzCAIAAAD+PpK+AAAACXBIWXMAAA7DAAAOxAGILj6jAAAZsklEQVR4nO1dC5AcxXnu2dm93XtK6O6Enuh1J51eSLwkUWewkAgIhLDAGOKKAyRlO5StoFAQykmAcirYLmOlbIiKckhRKA6VQGJjSoQIAxIvy8jiIZBAIAnphB6n0+NOd3t7uzuvnvyzrWvNzfTMzmufN19d7c329vzd01//f/fM/vv/0a7Dh1GIakG01B0IESRCOqsKIZ1VhZDOqkJIZ1XBBZ2iKNbU1PhsLxRSUCFO6YTaGGOfDYdCCi3EKZ3QmM8mlbNdnJRBA0cRz2cHu5GcVlWb6ipSMdcwORKrhTeRcW3wGh03K5CeVLEQF8bWVZM4dUJJnkDZs8rZQ8rgcVVMqcCequResapilDuwOl3NUc1xexAXgX8c4sgBFEabZ3OJcULtWH7c7GjzLOdd8nM5lSIkyK2Qmu2XT38G/KnJ40r6FHCmYkXFMsJwIOcoPEckOXYklItwGpHDB4jDJz46dxzJvUbros3tfHNbdFw73zQ5wMupRARAJ071SN0f4v6DSvKYqkiqImuvGn8al6rGpYJU2bN8k0kGEqMaoxqdPBLTONOHjr/HRXgUrY+1zq6Zfk20uc3XJVUsfNApZaSTHyndH8rJI6osYkXUiMQ5OjUWZQYRwQB0W9L+KcMFXFSjNsLD2iwcPSsefx8Ir7mok29ur5mytDB9KFN4oVPpPyyf+Eju/iNoIZYFLAOROTqBQocmNFioYA+G2dWo5Tk+mu16k/vyncyuZ2qmdkZaZsdHB6/u6JSO7VCObpeHTqnAoiRg5ZxS+rGlAUOjFv6EYZWNZg9rvAqfbY62dNR2rOZqx5W6iwWEUzqlw28oJz6UUz0ai1IWKwJZIAtmUX3jnMqKuVU2ilOiMtQjHnk71toRn31ztKW91P0rCEbQybwB0hGZVcRMzq4KpTGq3gDbac2ESIjTjDA+uUc8tbdm/PzohMU1U67kamrtzy635z72dc7TaX48IZ/+XD78htzfhaUMEJnTSLGSiBwBVdNXWVZzyiqc3C2e+lT44tX4vLXxKcuszinD5z72Qs7TqX88oWYHhM9eUHr3KVIGw50ArJSVpZE2GFZWIFVNdeMPnhY+fpbjY9pjCmsIQbQMgwjjWbvozvi0TrfnOnx4NMLYktpgXaWubYo4pAhDWM5gWSqjnU5g0O52cjdUCuzmtBtZ7VFFERqVU+89CXfkielXuz3ZiXIztkLSoa3ApZzpB6Ukd3jlg66I8G/x098RWmfgeBDy1JymikGIcoFTb//iAhk3ti0PXDKDTrCripgGRstw17o1NgCvXbwQEJ2lQUbEPS9vWLJ+eeCSGXSeeyxXflwCDkU0TXo9moQ/OLhWblohNZW6U64hSHggXZD1q5K8EbbFkoYSwiuQOkOJG/SVVC5PsrGKBLkg2lJJdFpB01SL6yhPOguHSqKTGNgQNqgkOkPkRcXQaV448wLW1EL0pJxRFnRe/uBOeP3ixX/o3/9aqfsSGMhFvf/YkmI2WhZ0OkFlLZyXPfAucsxlCRwzKxGHItkVqDT29uDmRxxamtI4ZhLTQQGGEV7b1v4I5eag3lrqa6pY+WDDlWNn/wmpSUGmrUGmDboiXp6Bk2cOZjD7YyiEkhk3/6S5Y6W+BI3sc+/nW7s2/525ZPjEH+lPtEIJHDOhf2iYm7wc0N5DTS7CwzDpPyKnQ+EFHSucy+ziNTpn4pqV0hj6uAA43hobsOLMCaA/YBWhk/AK+qT/iFBCukfqQMm42ctpn0k1YlT1JcwTgWObbhTbMZNcRt/+N51UdqhzrmSC2UQanQn9ox84/rYwHkgFspkrq5OdLXRAr4JoeDoSnoAMejnQYTLzaCHoormEXJfhxC4nFxkEXKydTrpFRsFshfzIRMNmk/mIB0iFP89Pf6xmFaXZYCrJW2KZoULXZmMJXDvzxOLAEZ2GOUiQW+q15UFfCCaLXFVzRx4umTKZ8LZwOgFtGiafflEgJQhpZpPWIZqnefMOg9pqfUnuv/FEe2MbIJxqp35FNBeOrMnY0dFC/SkO5y9ZOAvxTEDfAZidhp4DB6B8I0pMEuiSaX9i0VABNypk4ZyhVPAXnEWDazqLvySQhTPA76vNilg1yO+YWQ4YhU9fzfDomFngXrnGjzNTSt2F0sO7Y6agOWCWo2dJdUBWVAVrf67O8u6YieVqcaktPwCXaUFJpuW04NpXyKNjZnTi5dmubW4bC5EXhMtTA9KZpDj1khsL0QSDzvrL/lJVxDN7X82Iiqio5ggGUZ6rjUUSNZEYr/1Iy0o09F6UcVrA8OrStFQnwMCCXgKXEy5e9ZVvPFCIJtg3Kg1L7klm5O4PtiSzCrBi+DQe5cbURcc1xvgEb/VLADITewelvpQsyDjCFcHHvNwBdIKNBb0sEJfI5r4zOnGd2rCuLq6aNQsrqD+LGyZuQ/JTzHOpVenuEybMvr8hvUr78aB7DYWGZAHPu56bspjPXzuEFZ2nDqADbyAxq/2S00wDmF+sqAc/XR5ZGEmknjTbZGpVJs19QE2tspKTF6ShXb9FGKOLLg0ZzQ8Gnaf2a1xmhxT4k0UYUcuT93181ayFarLvFwabTKzKtHkP4tQqwYGcvHj3uaSMEzMvz/NbzBAMOg+8qemlQw6O7F8eS6yI13MJ3SoK6+RYjhP7VElQxKxfLgGinH51U/c9l8/3JWUUgEEnrHNgGx1xgJEsYbCzssiZ9zqw8mlBTBS/XAIkRRgS+v1KGQVg/YIM57YtzjhQZSRrP7co7I2IqoIxL9S3ntWECviCzIzKildQTCGFpbNtScPqeyfBwePf2h+UzIqLV1BMIZWnnWUYp7J8hFQenaj84lSWjxCndP71v7dH+PObVzCe65+dTd/C9vVf7jpgrvbyE93kgFYmVnfVuolzljXqpVGzrK8Wwi0c0QmjT0jSjzI9BqrgU+CjbUmjoRoU0sqEUVINuCQzgNAP8r/YORjcRY1eOKKz/QqNlX07Roy4XjttqllJAxapBCihdIZ66QeO6DzwXgr0Cf5e2XiClIBWoRxzUEJZMVezkYZGMkf1OIQfOKIT6AEF0usTLIqw1BHy7KsxpcErnEirwbQIjW0gcLoVIjsdPZhW0aaavj4watbg0Mz6R2U4ZnpDuT2yKYIQhmOmiqO2KTGKDQUrxPnN1Vll+MimNBEzZVEpH0c+4FKQUxkxmZWGXJ1Yho9siiCE4Zg5vgMd+aAs1JNw2Z/uGcj0LLp6Uv4TRqLcHtkUQQhjK7RoDa/I6v4/9AtyRsGialJVPhKridbWROv4SDRiHQYWyJAUQZCHZAWEuDOV5ySoCuglcDm/c/yt3y3BzyUrDuyd7aW3RLMiv+utXhhNBRsdfKN8vL5mTGNtS22s0SqqL1GsZObMYLZXVoTct9uunflgvQQbC3oZcukQljcqF1w5VomO4WTMmfRKxOqgiMfFJLSXzRA1kr2pY9NXzumrnyHJsJ9x3TkeoXqEvkDosf+svvjIXgAbQkHEazr5y+awiWOXfn5EfXUnzgg4K2DFvC1SVVlB72X5pfOR+PGg2SZTIzlr5bwzddMzWYUtJ4Rb5Eb+ua0SxuiKuaxfMJiLPstxmUorqTQWJdXGn/LdfrTs4njq3WMGm0yMZPt1C0/XTR9yICeEW/zq5X6s1C1dUGcoZ9D52nsq6KVDDnZlYrVL59VEOb3vV5RDjQgdV5GQUjLZUnJZG822NpxpqU/GeLm1YZDneYaPmgmRSARqnh5sUNSaM+mm431jkpnAvHzzdslJ67KUeep/upcuuNhQzooFL2s21gkHoPKSBFYWizxCpmECQy/LKiyZpeJy5gWH5k7obm5ubmlpra+vr6urg70+DFbeE2F8yT17Op3OZDKK0vfhobFv7o4Vp0tOWsdyVsoMmOWzHDMVYMIpB2DKhx2my8uYzh1/cPGMoZkzF0+aNAkGTnO8yMGJdqJcAlE5BxjWbDY7fbp4Yav6/NZ0cbqUt3XQIYXl2liRziV50do4eOmsTEfHvGnTpsHAOdFIA2CIYznU1tY2NjYqinL7ZP7Tw0c/OZgpQpc8t+6dzgf+fFLn4iawqDt2D5KD2/52n2dpv/3nDnjd8Ktj2z9OeRZC0T4+OXnyZKIEHrg0IJIDHKy8YqxnOj13yWHr5eX6dcv9nwOjD9w5Zfv9n/uX1j5VgfVJP3B33HEH/fTRRx9tb2/fsmXLpk2bDIX07YEDBx566KG77777hhtuoIVXLGxEz9l9M++zS1aFeVsvR8dMYLRzUTA+CeObG8aMGQPGirwFblpbWzdu3AjHwCLw9Pzzz9+QA6kAg2jmEk4xiK1PeFd0J11iFjpp3bVjJjGGBDZ2lVhg+pYwBDqnL7EXfp+FcFoHJPz6Z3P43K++iU6bxTY1NcXjcbrFAKrIGAHa2ox5lJ944onOzvNJwQiXMI7r1q1jXqOhS9s/Sm74j256mX66ZN9Pe7hzzKSdg77CUDLViK6mwAcZcSh5d3f+KNFm4eYVlLJIXu2X6u6z8alTOdgfmjeNhikP2L59Oy2hXDLFfvLFiC/pYKUHCuGSgc77vjWZlATSJWahoXUmvGinFZZdrPkNwVjTylBC6WTqpXPhAOCP8E2ObcT2DcZhiTKEdSCLpWGMDKr5+OOPI90CRhZXapMPnxhxbwBzjvwoHuYf6RWZhT67xCw0t86EIzpBIdCwVbEZerLFRSOvJ+9y6FC4via0AseEUaZl2/aBcPuqERtIYAiWJfMY6VUTQG0dAIzt6tWr9Vuhl97qM56e6wwxs1Q1/XTJqp/M1s1wROfPnz1OrIp+XTQD+IBXqENZgavNa2wdCicywcZqC9XiJmIDrDT+dL/y69d7b7/u3F4G5rtWePo0VTuyZQXC9Kppj/9+9fSps8YvdkhnyLH9LZaTLp2raeqnVetmOKITOmq+f4BCwh8aJpIc0OPzNW3vPZjCzdAzZ3Wsx3/9rreulr/pKi1xuX4Tq4deF+0//d93+kCgTWWYuIF0iVmYt3WKMrpRCRxPv3jqj3sG13y1ecl87/c/Oz9NvfRWr9X9O11KzJM4kC7Zt24GwzFTW67LypXPB2AgPjloudv0D4emRQ//XcK5pMC5pJxGMBwzBQmZIkOFKBcAl7I4JApJSWTctzAcMxdMl3bsDfksRxAus4M9mVTP8qUM10aGY+aty2OirP5+11lZymBFMkfPjERifCzBx+oifIyz9uSDtrEsyJKW2N7sDhjCA8DAgl4Cl1+9/MLv37nMXIG9FfrTa2ukLP/Gjl5JGMQmTz6ej8cSTfH6lhjXyFlE5SPzSBg6LaT7tIiqHGf+fjuEWwCdYGNBL5lcIpud7fWzW2Z2tzBj6ZFQeQMTM7+3uK+lNmFo4NjaS+ZOlWZ5i8lngzBcHxPeY/IlDsY725S3e5Jmm0xtwq2XLpwqzvIck88GYbg+JnzF5Ivvj1zdXvvK/mMGm0xswtcvXzRFnOVEjh+E4fr08BuTr+FI7TfHLo6O3BJpiyTHqYNqJqCYfDYIw/XpURkx+WwQhuvTozJi8tl1IAzXp0M1P7MdhQjprCqUgE4SsKTkgS0qK+iBQyGjVDsrLuiBQyGO6DQEzEPDcYXIMdEzfTQ+EqDNfJY+kh850MshFYoTrq/igh44FOJOO2EoCW0wvpQbIADlgrJZhdnTB+Sjx4QVQ7AvwmVxwvVVVtADh0JcG1sSgg3nvhGFV6KRJMwefEQr6MPsOQFVcRSG6/OBYNZOSuErI6n1JgeF4fq8Ihg6DdH4QGuhxIoGotN07TTIQWG4Ph9wROcXO1NUXfTh9PQR+MzR+PRn6bXNUNNgQsNwfX4wSm9UqhUMOlVcMY583sL1VTEYjpkyI9BXOSJvuL5ye2RTBCEMx8zxHXyZxOSzQd5wfWX4yKY0ETMXrUFlEpPPBnnD9ZXhI5siCGE4ZqKyiclnAyfh+srtkU0RhFjubK+68cDKyzapWEAmxVKxrCrpfcf+YtdbK5nn6mPy3XTbwJVz32HKCQb7niyI2JKCjLA06XvquGtdncimkx/cWXPyGSynVHmIQYMKkNovfIJfHvnD60ttYvLdfFsKuLSUE8IKuRHmv/wpjKTafL3z8xh0nuNSHMDSWeDF7AVPMbN1g7zivi0vXcSMyXfLHZkr576NxWReOSGskPn8nyKz1JoJqxzWZ9BZc3IT6JNDDuZM+te536/n+MTIRTS3UsIdoZDWVDPk0isyWfXsjn+cudYHnbDOgW10xAGYApzFWszbrPk3C9oCgCWkiiGXnpEV1bMpF4sUa+2ERU77c8YBloCzcr9LrVhgjATRxej6emY75dYv4fXYC9MCrBk4SNNndqzLdr9k1RlSYqhWifBO5+S1h5Azhsw1/bMLMrkIr2Ll+Isz3Z5oaJqUpI+93LfzezmxG63Eem7UHgHOde909u5c73AiO6/pHJ4H1NwZYAhpdG7JKzZYFgsBR3QmJq1pWXY+jAfMo3FLnqybshqhjbTEUAcNTzdzTWrZ6KwcroOspJlnLjkFFAXoYbZLWzGfpe8MlJDjnJCNoKM2Ym0aBStNS0ZeuOVFWY2GudtO4N0xk14VzFZif6CEzG7SIVIIr5nuV8w16TXoL9tKmnNQsTBqdVO0cC5EJh0vZkNgYOumnF9cKbtMscxGiSjgidYkQuyHiMo0jIY3eIyYSZokiw10kY5U7aRVegIIi6TcXNMgk1lHf+XurkwnE7qRtyEPwg2gUxblJhAx3fYXFTh8pTKnbOnHWj959aNprulWmmcY2GI2VCAU7qKs4NExEwAGCiHNcNGpB0sOnXq0MFcNmWtCOZnFOiNjKc0biI3VK4dVt4c7GTDsh8gA02h4hyM6YVE59sKI3SB0t2/niDp06hk6ZK6JTFtEZh1DiwboT6E19U0zx8WioWnMCmaxMA7mT/Wn6K/L/qL0jQa4YQ5dv6oKgdFp1uAQPiFjVdY821ycEmpnmQK4HMqoA2k1lXbBZ0hnOYJw2d2r9PTK42evdX6ir1Tm0GpWVNMZVdCiQFk0EEV1ca42EYF7ooh14C8nokYPwMaCXgKX42Z+7bJVD5NCj46ZCYdN5mbQqT6lN6kAE1yE7doVr+HGNvCtYxFfF4lYhHNyKGr0ANZLsLGgl3ouPTpmOmwSxh0I6OqRxkz/WvO8h157T2XmXNUyiPbhVWNfWcZtYMqhhuXoSUmY8vABYY233K2ViLzpVSl8OWY6ARhGUCbgsn7eQ7/Ll7v1N3uv4xdE5nM/TWdVURqRr4AaFnzRw/uzN2WE0ZS7NV96VT18OWbmBSxyoKDNOS6d5G59bve131igXpD8cXIIS/L5esSwoJmP7MveNGpzt1qlV3UL73TChIJFzlXu1s37r6uNr9Jyt0bPL45aaNR6pCSRIBYqd6vbpKwFTcfKhFV6VbfwdaPCVULuVg9JWQuXjtUKVulV3cLvfWeZ5271nJS1EOlYbZtjp1d1i2p+jOAnKWvg6ViLg2qmM6ikrPYJUYNNJOsTxaPT22Uz83k5hDkDKhPr1q1bv349zd9JkgSSYycJUYNNJOsTxaPTGyV+YMiAaoaeOQqaVNd5QtQAE8n6REHoNOdupSVEO2k+VVrBnM6UZMfUC4SPXKV7NWRANQM0D9jS5ycmIInA4HXTpk1AuV5Bba7UbSJZK5l+UBA6zelVKUkol7WV5lO1z9pqyFTrNt2rIQMqTXbd2dl57733Mk8B8myuy5wQNfBEsp5RwIiZ9mk4SdbWHbsH0XDKT33W1rwnOk/3asiAapWUTw8bRUSshKh+EskGiAKmMs+bXpVSiEZSmxdu072aM6A6BOgxEE80VU+wISGqz0SyAcKXY6Y98qZXhYsHFqmSkQyrcEASDxvGBT6lNQmLztO9GjKgmkG3QvBKLTDsZuEtMctwTCubE6IWIpGsZ3h3zLSHkxyIzOnJvEJDTbfpXvUZUM0gWyEnhcyEqD4TyRYCxbhR0W9Hi3+v7TMpq9uEqKWFXzqd5G5lqlQxUeikrD5hk17VLbzTCTuMWJQTJDXM3eoH9ulV3cI7nYk411gXWdDChblbPSNvelW38E5nfYJrGcOvnrNVlFeEuVu9IW96Vbfw7piZqOEiES7R/eNvXhqVsovD3K0ekDe9qh6FdcyMcFwihhDHR4/+/Nsz6r/TlrCKzwd45sNbd5y8hvmRPnfr8ra9f3P9XmftVxf2/VL/zhzEreCOmcMt24UWorhrwdNA/ztHl9jkbl0xc8+917yPRXftVydMQdwK7ph5Hs5CC/1Z+89k4btbD8xl5m5dMeujdVe/Ocq5jF+4Al6Fk9toiT6IW2EdMz3grgVP3bWgmA1WEmJNHWMvfghjtbv/eEw49ywsgCBuIYoPLto4ZuEjKNoAZqt+/sPJD+5JcNrjsyCCuIUoOsZe/MNoU5ucW4Iam2er83+Y3nN/jOeKGsQtRCBoaL8nMeEq4JLy1jT56uzZv0InnnIrKqSz9Egd+OUnb2883CN9/cE98PY3jy0k5dMnxNzefod0lgWmT4zCX00MiZL2dvkltaT8yx7jYxl7hHRWFUI6S4CJN5oi1Azjyz2+woUwwxNXTtaqigUxqgYAl+9v+fsJzedICSZyiapkAs9iE0KPE/+35M1dbPcG4LLjIs3P223kEkvXL6npK5EzL/vpboi8oJsdJtxGLrFzzMRT1yMspI5sNv/wPURxwIxcYoM8jpl42oN4CPd+9qLhh+8higNz5JK8yOOY2TDvB3Pm/SCY3oUoFsIblapCSGdVIaSzqhDSWVUI6awq+IqYyUQopIRCGI6ZlZK2OxRixv8D9TUMZVMmKGgAAAAASUVORK5CYII=?nolink&154x179}} L'objet va défiler sur la gauche. Lorsque l'objet arrive à gauche, il faut le cacher, le déplacer à droite et recommencer. 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?nolink&437x245}} <font inherit/inherit;;inherit;;inherit>Pour donner une impression de profondeur</font>, il faut faire défiler des objets de droite à gauche d'autant plus vite que les objets sont proches. Un objet très éloigné comme la lune ou le soleil sera immobile dans le ciel.

  • scratch/les_bases/methode_simple.1583336379.txt.gz
  • Dernière modification : 2020/07/24 00:24
  • (modification externe)