Beispiel im [math]\mathbb{R} x \mathbb{R}[/math] g: y = 2x – 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[/img]
Beispiel im [math]\mathbb{R} x \mathbb{R}x \mathbb{R}[/math] 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Vd6TnpGelp6Wp31kR/OmK4xa9KL0mvSu9KadFPakHakXWsfse8DVIA6AVCm9LbOQJqEpdWJfd3qe9IfSr8vWenb0u9J3+zVSeNPJp90Ysx1Y65LJ6RXpXeka9JN6VY8nvKhtR8Ue80AEtQJgJIl2zrDzo8vq05OW/2bOE3+tfSc9Kz0L3t1Mn75pE8QfGDMdem49Ir0lnRNupEaT3lo7YedzsfFXj+w5KgTAC6VVCeNHzX0+5KRno8XTn73SZro6Zzf+oy5Ua+/Jb0ivSFdOTiessttyUBRqBMALpVUJ8GtQEb6rvQd6TnpW0+2dfS0zM/MjO/fmJvG3JRelk5JF6R16ZZ0W9qS9qz9iPEUYBbUCQCXypuKbfxZQ9+Rvi09K/2u9I082zoTpTKlI52PV1Oi8ZTebclFfSxgeVAnAFwqr06Cm0FvT+db0jNPhk7q7XrhHysMwyB4YMwt6aTUkc5Ja6nxlN1m86G1DxhPATKiTgC4VOppbHbF6hnpm72Fk3q7HqwHZXygPsbcqtffkwLp9fiQt9vSRmo8hX0fYBzqBIBLpdbJjDOwszPmtjG3pVel16WL0o2B8RRuSwaGoE4AuFTiWbErtqgZ2NnFmRKtprwTr6ZE4yn7jKcAfagTAC6VeFbs7zheOBkqCB4as1GvX5Jek85J3fiQt01pL9r3YTwF8Ot1C2DZlHUa23GPFk5GSWXKWemqdEvakDakbW5LxpKjTgC4VFad+LStM5Exm8ZsSqels9J70k1pMx5P2bf2Y/Z9sGyoEwAulVQnzudh84kz5ax0RnpbuiFtSLdTp+Y/cH2NQBXm7KULYMGUUSfztXAyVBD83Jg79foV6Q3pbem6tCHdku5I2/F4yieuLxMoC3UCwKUy6kT/Yi4XTkYx5m69viqdiZ9BeDs1nrLPbclYSAvy6gUwpwqvE/vi3C+cjGLMXWPuSm9Jb0oX46WUDcZTsHioEwAuFV8n87+tM5Ex94y5J70tnYunaO9It1MP93nk+hqBmVAnAFwqvE7mdB42nyB4ZMy9ev2a9Kb0rnQjvtlnM9n3YTwF82gpXsAAvFVsndjjNnra3wIvnIxizFa9viadl85LV6UNaTOdKez7YI5QJwBcKrZO/DwftmLGbBmzJb0rvSNdkm5L9+LxlD1rP+a2ZPhvqV/DAJwrsE7sS8u7cDKUMfeNuS+9J52Pp2jvShvSHWmn2XzIeAq8RZ0AcKnAOmn8u8bCz8PmEwSPjblfr3eli9IF6Xp8s88dxlPgJ+oEgEtF1UlwN4gWTpZ8W2ciY7br9RvSJek96Zq0Kd2TNqX70gfWfsS+D3zAyxiAS0XVyTLPw+ZjzLYxO9L70gXpchwoUaxEp6ew7wNnqBMALhVVJ8zD5mbMjjE70mXpsvS+dCteTbkr7TSbP2ffB9XjlQzApULqhHnYQgTBR8bs1uu3pCvSJakr3ZXuxuMpH1j7UafzqevLxFKgTgC4VEidNP6UediCGbNrzK60Kl2OM2VLuiPdj09PYd8HJaJOALg0e50E15mHLZExe8bsSVela/Ehb9vSHWlL2mE8BSXhxQzApdnrhHnYasSZck1ak1alW9KWdE+6K20znoJiUScAXJq9TpiHrVgQfGzMfr2+Ka1LV6WbqUy5L33IeApmx+sZgEsz1ol9mYUTl4zZN2Zf6krd+FHJ9+NMYTwF+VEnAFyasU6Yh/WEMR8Y84F0XbourUkb0o60Jd2Px1M+cn2NmCfUCQCXZqmTZB628SeNwi8M+cSZckO6Ia3FD0mOtn62m81H7PsgC+oEgEuz1Ik9wbaOv4LgE2M+rNe3pJtSV9qQ7iWZEj/c5/+6vkx4ijoB4NIsdRLt6TAP6z9jHhjzQLol3ZJux8e7bUnb0g7jKRjEqxqAS7nrhHnYeRRnym3ptnRduivtSvel+9I24ylIUCcAXMpdJ/rnvYWTzvqsz+hB9Yx5aMxDaUPakG5K9+JG2ZK2m82HjKcsOeoEgEv56sSetlGaMA8774LgU2Me1us70qZ0R7qTKpWd7OMpnc4Da+9XcMGoBnUCwKWcdcI87CIy5ufG/Fy6Ez96cEvajWZT4vGU4fs+1t6QzkuXpfesvVvxZaMM1AkAl/LVCfOwiy3OlLvSPWkzXkdJMuXAeIq1q9JbUldal9alS9ZuObx4FILXNgCXctQJ87DLw5hHxjyKb0XeSuZno1KJxlOs3YkPVrktXZO60qp0wdp7ri8f+VEnAFzKUSfMwy6hIPiFMY/q9f04UO5F6yipty3pqnQlfpzymvQ+kyjzizoB4NK0dWJP2+ixf8zDLi1jHhvzOF5BSTLlrnRRuii9HzfKmnRNusgiyjyiTgC4NHWdvMS2DnqMedxo3JF2pD3puvS29K50Qbp0sFGuNhrrnQ4Hvs0T6gSAS9PWCfOwSJNek65Lt6R3pbPSOelt6XzcKJel1bhRVvumZT/oXL3Q/N6l5ve79i9dXT9G4RUOwKWp6sSeZOEEB0ivS6vSe9Kr0inpNel16Yx0VnozXkqJGiUaRrkSbfTctH/9pn77bbXO6euv6Wsn9KUL9s9dfzZ4gjoB4NJUdaJnFNVJ2VeFedFovCO9KQXSi9LL0ivSq1JHek06Lb0RL6i8E2fKNenaN5qvn9E/e0u//bZab+rrr+lrL+nLP9YXNzsXXX9C6OFFDsCl7HViX+nNw7JwgkQQ7EvHpZ9IP5V+Jq1Ix6Xj0gnppPSKdEo6HS+onJPejCZnX9dvndPXz+rrb+i3An31hL70F/rCTxrfcf0JoYc6AeDSFHXCPCzGCoL9vjdj1g6+3TDmhjGbT+nfB/rqaX3tlL4a6Csv6kv/W//0f+g3/qrxr1x/EuihTgC4lL1OojRhWwez+7G+uKKnXtaXT+hLx/XUX+s3/6f+8Z/p88caz7m+NPTwOgfgUsY6YR4WBTrR+O5f6At/pd/8S33xf+mf/Hf9xn/W5/9Uv3bW/Cj92/asdXWFoE4AuJSxTvRN5mFRmI3gwn/SP/pv+vX/ql//L/r8D/QP/6N+7Vj9wMLJFemWtC09aDYfWft4ykdBYUa81AG4lKVO7Ks22tNh4QRFuRNc/GN99j/os239gz/WZ/vSJAzDNWNWjXlRuiRdlzakXemxtdssqFSCOgHgUqY64bF/KMed4GL0Nub3rBlz2Zjj0nlpXdqUPjWmqgtcXtQJAJey1Im+wTws3NsPglVjztbrri9kKfBqB+DSxDqxr7BwgrnBeEpRqBMALk2sE86HxRxhPKUovOABuDS+TpiHxXxJj6fsSZ9Yu0um5EKdAHBpQp0wD4t5k4ynvCZdlTakfelBs+n6uuYMdQLApfF1wjws5tqaMdeMeVW6LP4OT4evFwCXxtSJfYVtHWBJUScAXBpTJ/oW87BYCoynDOJlD8ClUXViAyZOsCzS4yn7ZEoYhtQJALdG1snLNho6oU6w8NLjKdHDfXakJX+4D3UCwKVRdcJj/7CEkof7XIwf7uP6ipxZ3s8cgA+G1gnnw2LJ7QdB9HAf1xfizPJ+5gB8MLRO9CwLJ8BS48UPwKXBOmEeFshiscdTqBMALg2pk5PMwwITROMp78XjKbvSp4v1cB/qBIBLg3XCPCyQUTKe8o60Jm3ED/dxfV0F4PUPwKW+OrGvWv0OCyfAdPaD4IoxZ+v1U4sySLsgnwaAOdVXJ/o9Fk4AUCcAnErXie0wDwuU6LG18zKeQp0AcOlAnZykToAS9Y2n+PxwH+oEgEvpOtEzbOsA5UrGUzx/uA/fBQC4lNSJfdXqaRZOgIpED/d5SXpfuunfLK13FwRgqSR1oudYOAEciB7u4/oq+vGNAIBLUZ00X2hyAhvgJyfjKdQJAJd6dfJ8c/w8bKfTaTab1V4agDAMww1pOx5PeVTVqfnUCQCXojoZMw8bdYli1V8hsMzWjLmaGk/ZlnYrebgPL3UALllr9asanIfti5J6vR4EgbOrBJbemjFXjDkhvSt144f7lPfhqBMA+dlYp9Pp5Pp/KWutvv1k4aQvSugSwDf7QfC+MSvSOeoEgJ80WrPZbDabNqUTS78H27HRY/8a326wWAIgQp0AyM/E6rExvTK0YPQFRXfr6Fd6v2iMybcMA8AfM46nUCcAShEEQRAEJmV4wfzd3rbO+DWYocswrj9FACOlx1M+sXZnytuSqRMA1Ymqom+yRL+ier3eFzFTrcEo80YSgGqkx1PSD/fZy5Yp1AmAKoy6Byf9nJ1Rsi7DZCuYdMRQMEAFrhhzpl7vSKvSRrZZWuoEQIkGo8QYkx53zVInWQSxwguGjSSgKGuZj8ynTgAUr9PpWGuz3INTVJ1kMVgwbCQBfqJOABRp2lPUqqyTjNhIApyjTgAUYOIOzige1kkWbCQBpaJOAOSXfQdnlDmtkyzYSAJyo04A5FHUc3AWuE4yWpKNpOiSXF8F5gZ1AmAKQ6NkliPnqZMs5n0jqfckaklS9BFL/XBYANQJgMmiKCnjOTjUSVG83UhKp0kamYIxqBMA4xS1gzMKdVKx6jeSRtVJ8n7Y8cEg6gTAEGVHSYI68VBRyzB9620TfzOZggR1AuCJ8nZwRqFO5lSBG0l9mJ9FSJ0AiFS2WNKHOllsQRCQKciBOgGWmqsoSVAnC6/RaEwVJdECTHSaX8V/G+EP6gRYRoNRUn2XwH9m4Jltg78y0cQ6SedIEVeNRUCdAMvF+WIJ5oi1Np0jxpgcWy2DmztJDfN3D6NQJ8BSIEqQTxIo+dIkEg3PkiPIjjoBFhk7OJidpOSfQDX42wYsoOhQLBZLUIho+YTbZ1Al6gRYKEQJChelSY55WCA36gRYBINRwh0QKMrQnZ30IWxuLgsLjToB5lin07HWsliC8iR7Ounlk+gXEwQKCkedAHOJHRxUoG/cJAmRvnUUBmZROP5KAfNkaJTQJSjJ4CRsso6S/kXqBIXjrxQwB6p/OB+QHXWCwvFXCvAaOzjwHDcbowzUCeAjdnAwF0gTlIQ6ATzCDg7mCGmC8lAngBfYwcF8IU1QKuoEcIkowTwyxkjiQDaUhzoBHOiLEroE88UOcH1FWDTUCVApFksAYCLqBKgCUQIA2VEnQIkGo4QuAYCJqBOgeJ1Oh8USAMiNOgGKRJQAwOyoE6AAg1FijKFLACAf6gTIjx0cACgDdQLkQZQAQHmoE2AK7OAAQAWoE2CyTqdjrWWxBACqQZ0A47CDAwDVo06wjKLmGPNwkKFRQpcAQDWoEywXa60OSjdKFCUslgCAW9QJlshgmkS4MRgAvEKdYFl0Op2haZLGDg4A+IA6wbLI0iWurxEAEIbUCZbEqD2d9OaO62sEAPRQJ1h8E9OEOgEAr1AnWHBZ0qTRaLi+TADAE9QJFly9Xp9YJ8YY15cJAHiCOsFSCILAGGOM6euS6EE5rq8OAHAAdYJlFMUKN+kAgJ+oEwAA4BfqBAAA+IU6AQAAfqFOAACAX6gTAADgF+oECAdvKuY2YwBwiDoBQmttOkeMMdZad5cDAMuOOgHCMBUopAkAOEedAD2Skn8CABziGzHQEy2fsHACAM5RJ0BPlCbMwwKAc9QJ0DNmZ4dkAYAqUSdAGKaGYQeXT6InG7u5LABYSnzPBfrv00kHSvSfqBMAqBLfc4FwcBI2+ZXoX6gTAKgS33OByagTAKgS33OByagTAKgS33OByagTAKgS33OByagTAKgS33OByagTAKgS33OByagTAKgS33OByXj4DgBUiToBAAB+oU4AAIBfqBMAAOAX6gQAAPiFOgEAAH6hTgAAgF+oEwAA4BfqBAAA+IU6AQAAfvn/USeCxjnGAyEAAAAASUVORK5CYII=[/img]