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Index
Rechtsoffenes Intervall
Die Zahlen
und
befinden sich im reellen Zahlenraum. Der Endpunkt
gehört nicht dazu.
Alte Notation:
![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAaCAIAAAA1/5ttAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAANlJREFUOE9j/P//PwPpgIl0LSAdo9owwm3IBcmd7RPTrRmhwDp9+/bt6dbWE+9gTRDAxAUGtydYAeWt0rbdRuIyMKRtgylAoRkgvG1pIDOR1UCMwaHrP1gb1KYJEIuQDLJCEUKSBWnDZjBYDKeu/8B4u7N11TGgEi1VJL9DxHTUVHBkEHh0oyjZ3l0A1JUW4IkrW2FLJdvTW66AnIhiP6oBQG0qajpAsVkbtoNi6M729PRbpTU6QMtAABiVwAjEEnUosQSPt21poOBHike02GMcLUvQ44/M3A0AAbj3Rrd1uroAAAAASUVORK5CYII= "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. Der Endpunkt gehört nicht dazu.und befinden sich im reellen Zahlenraum. Der Endpunkt gehört nicht dazu.![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFQAAAAaCAIAAACmW+yKAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAA0RJREFUWEftWDuWqkAQbd5awMDjCmAFYDKRqRkdSkJmaGYCoWSmRibCCmQFHgObvfiqunuQT/ORx9GZ4+tgZLQp6nbdvrcL7X6/k08dfz4VOOL+D56QLLS0wqDJRxCiVHk3BgXAsbN/FfhH6awwq2aehVSzaJjUfngl7RMqqWXBKNJMwy+shvx6FUFfnVngwlRzMderd+irHVtPrxvDorUFEKVmgQk35ZWXBBj5g8WQoBkw8Th+AZex68IVfEAG5vAMMHYrAMWEVwqebkxxictDt/3pYRkSewfVI9Gmzttexc9uF1i7qdE82d7BkkdOcWO8EnxDYvpklh5OsCX1+cJMr6wX2Mqk7HRIlaQvztNXa5ek3jZX8x8AHvMbiDmHxq4pIbNJbcNX1sj+gs3xYFcf8FkS0lyiQDaShFoKWR1SMbwHGSsICxDcryFGkxwjSXrQdpEqCKhC3zn6fKU7wYONGI53mcVcnu5scXEcJ0q7V7nnWmTh0kvd9UonCT1O2SCTFRt+MWGUnib+mQtqGnlLBXwuO9FRMr9d7blElkT0X3whF3kRhA/TDGLG4gD+DjYXkaWJriFHc5Z8rnSa1spn4QbpFPgFKvLd1SqrPUsOCaDNLfbz2xK45TmqQvWKxUkPlfeBPk+NNvBcQgmnZD4kw+pniaeeKidzmzO2k32MTEiVPO2Oy1OqpMlL1DlawAvs5SKL70bb8ATdJ9qcDDyimQPhK7go16NLPDsFrwQ02XrIha6gnUtemGD7AUHr1Vd7Dv/hwj2jCKUvnWslZTvT7ARfSCGhmwueQVvOUaLFeKopFMUHYRbwm854TZFFkYuD+0dFqcrb9pu6LeDh5AX3gC2gX2YJpTd/PZNbCaxf0Sd01Cor7URxqsMB5isqjutg4tZXtWANwUXM9CqDoTN7KfQIZ7X6lfdIq9XllgTRuI3w9gOlVf5fdSd+gzSSym/Cj8rju48pWJ+YUG9wGiLD15BLHMi80DobUuPpFI0O3t+N2tXlbdtgy266cZzIlc5uTPBYhcc5Y0z840SukWdM8GPCHT9WVz8fOfINy1Ny3dOS3jgN5VlzLiAGldZh/CX+YRHxBRcc+1WtgwapvrEm7330X66NOlQfPPXVAAAAAElFTkSuQmCC "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}