Die Zahlen und befinden sich im reellen Zahlenraum. Die Endpunkte gehören dazu.
reelle Zahlen
natürliche Zahlen
natürliche Zahlen von eins bis neun
Alte Notation:
![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAaCAIAAAA1/5ttAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAANVJREFUOE9j/P//PwPpgIl0LSAdo9owwm2oB8md7RPTrRmhwDp9+/bt6dbWE+9A/AlMXNjA7QlWQEmrtG23wbIQLgND2jaIYuzatqUhq0Hog+nCqg1q0wSIRRAANsgKLoTFNoguuMEIRyJ0/ceMtztbVx0DGqylihTHEDEdNRWYGK7oRlLCwLC9uwCoKy3AE24SEalke3rLFaCzUezH1KaipgM0dNaG7aAYurM9Pf1WaY0O0DIQAEYlMAJBErgjDSnetqVBog0ej4yjZQl69iYi3rCVpACi6PdG6PYlNAAAAABJRU5ErkJggg== "embedded image (png)"){kind=small}
und ![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAaCAIAAAAMmCo2AAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAAOxJREFUOE/NkzEWgjAMhotnQQafJygncHPyCGF0cvMQZfUUTvUGnsDnYHuXmqRBgvDEwcFMkP4k/xfSIqVk5mIxJ6Dz34tiWxc56jaOLKBxieAAT60LfUqelKeyogrrqhwVUqL4uGGh1XKCV3Wz081S6iuF+3W6mZrT5XySZrFtMmnddKAvNG7mPYDzxBccJoTViMgTvrHQDyCrwKNAPHEzY3eH/XgAnSemN3DUEgbJkStxYjgi+W67oXPyxIaG/0M5woV7A8kcGo22siuEloRMFMyVA0WYtOC9A0LmQeDrYBWKP97xjzfrqyv1BBPa8eIbCenvAAAAAElFTkSuQmCC "embedded image (png)"){kind=small}
befinden sich im reellen Zahlenraum. Die Endpunkte gehören dazu. und befinden sich im reellen Zahlenraum. Die Endpunkte gehören dazu.![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
reelle Zahlen![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEEAAAAaCAIAAABn3KYmAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAAmJJREFUWEfdVz12wjAMhp4lMPRxguQEbZdOXbvFI13YGLt1SUY4QicW4hOQE/AYiO9CFctJ7GBsueXxU099jSx9sj59EsPD4TC48/Nw5/hr+P8oB5EnQ+0wfovlOQXSqENaQHfUZ/F0pRw6mEku+hii6QbhVVmsf7sxLgHMKksBYPz2ElHf8QI5cFazlEzPaFxjn4zJKVygp8V+C5jSVyo9pX38OKJW4RK6hCwmd5hYf5dBTLpEDvT3lJbVrgxjEi0HwXPWSm/COOcsscjGEdhOZMjNMOCrpWKSaIIm7FiizFi6WrXaqiS207E4LSpD1mym2q3mT1RBonGjmnFWFGmayYjoIM4wujo9rx5d4mz0UQKGzeIJdSJ6eZOoyC1aI6A3qGRS+b3azxZTGRHjlbvKQUlnDiL/rCubzTRNkVGoqGSDBuikZBJ09GxKV1Z3PyCCdK47ROWjDiCZML1mSoaNgNKF+zjqgCmYTx72sF2D+mDgd0uNKdPFO6eNgcm/oDvID4vx6RMXUzZqrKjg7j5vDtoLcva5hQYzKoP6adVOa3yXvUxZPyJ/hzcz+9FSUUcO0XgCF5YrXi+QgjO2n80nipwwMmBQHG2WJygDl8Haxydkfrlbo1vIFjQRRH3jbXDnfGiX3GY+FCluvea86Ml3J+NoHSutb8eN1R5igdciUxHgWhukP3h682Hgm3GWwaX9q4A9+UQG1ouh9vboYTPOXX+YH9us8te68RJq72Of+h7S00cuYSWlJwC3Q+1/k8PyWf2m9jcg0f1Zzdodst5/tDMExp010BWc/YlLV8BrC/kDBhGv+B+IrxQAAAAASUVORK5CYII= "embedded image (png)"){kind=small}
natürliche Zahlen![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
natürliche Zahlen von![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}