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themelogseq____",536870918]],[logseq____"^15logseq____",[29,logseq____"^Ologseq____",logseq____"^16logseq____",536870918]],[logseq____"^15logseq____",[29,logseq____"^Flogseq____",28,536870918]],[logseq____"^15logseq____",[29,logseq____"^Xlogseq____",23,536870918]],[logseq____"^15logseq____",[29,logseq____"^Vlogseq____",23,536870918]],[logseq____"^15logseq____",[29,logseq____"^Ulogseq____",23,536870918]],[logseq____"^15logseq____",[29,logseq____"^17logseq____",true,536870918]],[logseq____"^15logseq____",[29,logseq____"^;logseq____",logseq____"~u6525639e-f766-4596-9285-565230406233logseq____",536870918]],[logseq____"^15logseq____",[30,logseq____"^Qlogseq____",logseq____"### Manual\\n\\n1. Enable Logseq developer mode (Settings → Advanced → Developer mode)\\n2. Clone this repository\\n3. Logseq plugins → Load unpacked plugin → select the folder with cloned repository\\n4. Logseq → Themes → Tensetlogseq____",536870918]],[logseq____"^15logseq____",[30,logseq____"^Ologseq____",logseq____"^16logseq____",536870918]],[logseq____"^15logseq____",[30,logseq____"^Flogseq____",29,536870918]],[logseq____"^15logseq____",[30,logseq____"^Xlogseq____",23,536870918]],[logseq____"^15logseq____",[30,logseq____"^Vlogseq____",23,536870918]],[logseq____"^15logseq____",[30,logseq____"^Ulogseq____",23,536870918]],[logseq____"^15logseq____",[30,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",3],536870918]],[logseq____"^15logseq____",[30,logseq____"^Jlogseq____",[],536870918]],[logseq____"^15logseq____",[30,logseq____"^17logseq____",false,536870918]],[logseq____"^15logseq____",[30,logseq____"^;logseq____",logseq____"~u6525639e-8ebb-47a6-aaec-70b24e7bd7bdlogseq____",536870918]],[logseq____"^15logseq____",[31,logseq____"^Qlogseq____",logseq____"## How to build\\n\\n1. Install node v18.15.0. If you use `nvm`, you can also run `nvm use` inside the project directory.\\n\\n2. Install dependencies with `npm i`\\n\\n3. Build with `npm run build`logseq____",536870918]],[logseq____"^15logseq____",[31,logseq____"^Ologseq____",logseq____"^16logseq____",536870918]],[logseq____"^15logseq____",[31,logseq____"^Flogseq____",30,536870918]],[logseq____"^15logseq____",[31,logseq____"^Xlogseq____",23,536870918]],[logseq____"^15logseq____",[31,logseq____"^Vlogseq____",23,536870918]],[logseq____"^15logseq____",[31,logseq____"^Ulogseq____",23,536870918]],[logseq____"^15logseq____",[31,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",2],536870918]],[logseq____"^15logseq____",[31,logseq____"^Jlogseq____",[],536870918]],[logseq____"^15logseq____",[31,logseq____"^17logseq____",false,536870918]],[logseq____"^15logseq____",[31,logseq____"^;logseq____",logseq____"~u6525639e-98b0-4817-bf7d-8266e3e6faa1logseq____",536870918]],[logseq____"^15logseq____",[34,logseq____"^Klogseq____",1696949151186,536870920]],[logseq____"^15logseq____",[34,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[34,logseq____"^Ylogseq____",logseq____"potenzenlogseq____",536870920]],[logseq____"^15logseq____",[34,logseq____"^11logseq____",logseq____"Potenzenlogseq____",536870920]],[logseq____"^15logseq____",[34,logseq____"^Blogseq____",1696949151186,536870920]],[logseq____"^15logseq____",[34,logseq____"^;logseq____",logseq____"~u6525639f-c0bd-4b19-983a-f05c7ce1e593logseq____",536870920]],[logseq____"^15logseq____",[35,logseq____"^Klogseq____",1696949151183,536870920]],[logseq____"^15logseq____",[35,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[35,logseq____"^Ylogseq____",logseq____"pascalsches dreiecklogseq____",536870920]],[logseq____"^15logseq____",[35,logseq____"^11logseq____",logseq____"Pascalsches Dreiecklogseq____",536870920]],[logseq____"^15logseq____",[35,logseq____"^Blogseq____",1696949151183,536870920]],[logseq____"^15logseq____",[35,logseq____"^;logseq____",logseq____"~u6525639f-afa1-42fa-8d6f-5ab84e636d1clogseq____",536870920]],[logseq____"^15logseq____",[36,logseq____"^Klogseq____",1696949151174,536870920]],[logseq____"^15logseq____",[36,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[36,logseq____"^Ylogseq____",logseq____"logarithmenlogseq____",536870920]],[logseq____"^15logseq____",[36,logseq____"^11logseq____",logseq____"Logarithmenlogseq____",536870920]],[logseq____"^15logseq____",[36,logseq____"^Blogseq____",1696949151174,536870920]],[logseq____"^15logseq____",[36,logseq____"^;logseq____",logseq____"~u6525639f-632c-4dbd-a835-8b0b26cd9d92logseq____",536870924]],[logseq____"^15logseq____",[37,logseq____"^Klogseq____",1696949151184,536870920]],[logseq____"^15logseq____",[37,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[37,logseq____"^Ylogseq____",logseq____"binomialkoeffizientlogseq____",536870920]],[logseq____"^15logseq____",[37,logseq____"^11logseq____",logseq____"Binomialkoeffizientlogseq____",536870920]],[logseq____"^15logseq____",[37,logseq____"^Blogseq____",1696949151184,536870920]],[logseq____"^15logseq____",[37,logseq____"^;logseq____",logseq____"~u6525639f-d4a7-4dc4-b024-431e2abc469elogseq____",536870920]],[logseq____"^15logseq____",[38,logseq____"^Klogseq____",1696949151182,536870920]],[logseq____"^15logseq____",[38,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[38,logseq____"^Ylogseq____",logseq____"binomische formelnlogseq____",536870920]],[logseq____"^15logseq____",[38,logseq____"^11logseq____",logseq____"Binomische Formelnlogseq____",536870920]],[logseq____"^15logseq____",[38,logseq____"^Blogseq____",1696949151182,536870920]],[logseq____"^15logseq____",[38,logseq____"^;logseq____",logseq____"~u6525639f-187d-4bca-a7d7-3c8f636ab78alogseq____",536870920]],[logseq____"^15logseq____",[39,logseq____"^Klogseq____",1696949151176,536870920]],[logseq____"^15logseq____",[39,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[39,logseq____"^Ylogseq____",logseq____"trigonometrielogseq____",536870920]],[logseq____"^15logseq____",[39,logseq____"^11logseq____",logseq____"Trigonometrielogseq____",536870920]],[logseq____"^15logseq____",[39,logseq____"^Blogseq____",1696949151176,536870920]],[logseq____"^15logseq____",[39,logseq____"^;logseq____",logseq____"~u6525639f-3731-4847-95ad-e5b9c99b77belogseq____",536870920]],[logseq____"^15logseq____",[40,logseq____"^Klogseq____",1696949151187,536870920]],[logseq____"^15logseq____",[40,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[40,logseq____"^Ylogseq____",logseq____"wurzelnlogseq____",536870920]],[logseq____"^15logseq____",[40,logseq____"^11logseq____",logseq____"Wurzelnlogseq____",536870920]],[logseq____"^15logseq____",[40,logseq____"^Blogseq____",1696949151187,536870920]],[logseq____"^15logseq____",[40,logseq____"^;logseq____",logseq____"~u6525639f-b629-4b0f-bbf1-25ba23071b25logseq____",536870920]],[logseq____"^15logseq____",[41,logseq____"^Klogseq____",1696949151185,536870920]],[logseq____"^15logseq____",[41,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[41,logseq____"^Ylogseq____",logseq____"pascalsche dreiecklogseq____",536870920]],[logseq____"^15logseq____",[41,logseq____"^11logseq____",logseq____"Pascalsche Dreiecklogseq____",536870920]],[logseq____"^15logseq____",[41,logseq____"^Blogseq____",1696949151185,536870920]],[logseq____"^15logseq____",[41,logseq____"^;logseq____",logseq____"~u6525639f-14ee-4a8c-9460-1a5780c671ealogseq____",536870920]],[logseq____"^15logseq____",[42,logseq____"^Klogseq____",1696949151187,536870920]],[logseq____"^15logseq____",[42,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[42,logseq____"^Ylogseq____",logseq____"auffrischung mathe 1logseq____",536870920]],[logseq____"^15logseq____",[42,logseq____"^11logseq____",logseq____"Auffrischung Mathe 1logseq____",536870920]],[logseq____"^15logseq____",[42,logseq____"^Blogseq____",1696949151187,536870920]],[logseq____"^15logseq____",[42,logseq____"^;logseq____",logseq____"~u6525639f-d9ca-4801-91d8-aebe62f41c04logseq____",536870921]],[logseq____"^15logseq____",[43,logseq____"^Klogseq____",1696949151188,536870920]],[logseq____"^15logseq____",[43,logseq____"^@logseq____",false,536870920]],[logseq____"^15logseq____",[43,logseq____"^Ylogseq____",logseq____"fixmelogseq____",536870920]],[logseq____"^15logseq____",[43,logseq____"^11logseq____",logseq____"FIXMElogseq____",536870920]],[logseq____"^15logseq____",[43,logseq____"^Blogseq____",1696949151188,536870920]],[logseq____"^15logseq____",[43,logseq____"^;logseq____",logseq____"~u6525639f-ea2a-4471-85a3-9b4e27716f5blogseq____",536870922]],[logseq____"^15logseq____",[44,logseq____"^Qlogseq____",logseq____"$\\\\text{Welche Gleichungen sind richtig?}$\\n\\\\begin{align}\\n\\\\tan x logseq____&= \\\\frac{\\\\sin x}{\\\\cos x} logseq____&, \\\\cos x \\\\ne 0\\\\\\\\\\n\\\\sin^{-2}x-\\\\cos^2xlogseq____&=1logseq____&,f\\\\\\\\\\n\\\\sin x = \\\\cos x logseq____&= 1 logseq____&, f\\\\\\\\\\n\\\\sin^{-2}x+cos^2ylogseq____&=1logseq____&,r\\\\\\\\\\n1+tan^2xlogseq____&=\\\\frac1{\\\\cos^2x}logseq____&,\\\\cos x\\\\ne0\\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[44,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[44,logseq____"^Flogseq____",61,536870920]],[logseq____"^15logseq____",[44,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[44,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[44,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[44,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[44,logseq____"^;logseq____",logseq____"~u6525639f-4420-4877-a09b-2dd9dcd40cc3logseq____",536870920]],[logseq____"^15logseq____",[45,logseq____"^Qlogseq____",logseq____"#FIXME gleichung (50) hat angeblich noch ne Zeile $=x^0+3ylogseq____>0$ welche keinen Sinn ergibtlogseq____",536870920]],[logseq____"^15logseq____",[45,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[45,logseq____"^Flogseq____",78,536870920]],[logseq____"^15logseq____",[45,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[45,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[45,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[45,logseq____"^Ulogseq____",43,536870920]],[logseq____"^15logseq____",[45,logseq____"^Hlogseq____",43,536870920]],[logseq____"^15logseq____",[45,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[45,logseq____"^;logseq____",logseq____"~u6525639f-bfb0-4cfa-a512-492466150abdlogseq____",536870920]],[logseq____"^15logseq____",[46,logseq____"^Qlogseq____",logseq____"## [[Pascalsches Dreieck]]logseq____",536870920]],[logseq____"^15logseq____",[46,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[46,logseq____"^Flogseq____",51,536870920]],[logseq____"^15logseq____",[46,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[46,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[46,logseq____"^Ulogseq____",35,536870920]],[logseq____"^15logseq____",[46,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[46,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",2],536870920]],[logseq____"^15logseq____",[46,logseq____"^Jlogseq____",[],536870920]],[logseq____"^15logseq____",[46,logseq____"^Hlogseq____",35,536870920]],[logseq____"^15logseq____",[46,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[46,logseq____"^;logseq____",logseq____"~u6525639f-f1f8-419b-940d-25b576cc4346logseq____",536870920]],[logseq____"^15logseq____",[47,logseq____"^Qlogseq____",logseq____"$\\\\text{Alte Schreibweise}$\\n\\\\begin{align}\\n\\\\text{cosa }logseq____&\\\\text{plus }logseq____&\\\\text{cubus }logseq____&\\\\text{acq }logseq____&6\\\\\\\\\\nxlogseq____&+logseq____&x^3logseq____&=logseq____&6\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[47,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[47,logseq____"^Flogseq____",50,536870920]],[logseq____"^15logseq____",[47,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[47,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[47,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[47,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[47,logseq____"^;logseq____",logseq____"~u6525639f-753c-49f9-a9d5-11a28f1cb6b3logseq____",536870920]],[logseq____"^15logseq____",[48,logseq____"^Qlogseq____",logseq____"$\\\\text{Welche Gleichungen sind richtig?}$\\n$\\\\text{Wenn } 10^x=y \\\\text{, dann}$\\n\\\\begin{align}\\nxlogseq____&=\\\\lg y logseq____& ,r\\\\\\\\\\nxlogseq____&=\\\\log_y10logseq____&,f\\\\\\\\\\nxlogseq____&=\\\\log_{10}ylogseq____&,r \\\\\\\\\\n\\\\ln 4 - \\\\ln 2 logseq____&= \\\\ln 2 logseq____&, r \\\\\\\\\\n\\\\ln 4 - \\\\ln 2 logseq____&= \\\\ln 8 logseq____&, f \\\\\\\\\\n\\\\ln 4 + \\\\ln 2 logseq____&= \\\\ln 8 logseq____&, r \\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[48,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[48,logseq____"^Flogseq____",56,536870920]],[logseq____"^15logseq____",[48,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[48,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[48,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[48,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[48,logseq____"^;logseq____",logseq____"~u6525639f-76d7-4e43-b7b9-748e7e7ab06flogseq____",536870920]],[logseq____"^15logseq____",[49,logseq____"^Qlogseq____",logseq____"$\\\\text{Die Lösung von } x^n-a=0 \\\\text{ ist } x=\\\\sqrt[n]a$ #FIXME ich glaube hier fehlt logseq____>0 constraintlogseq____",536870920]],[logseq____"^15logseq____",[49,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[49,logseq____"^Flogseq____",57,536870920]],[logseq____"^15logseq____",[49,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[49,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[49,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[49,logseq____"^Ulogseq____",43,536870920]],[logseq____"^15logseq____",[49,logseq____"^Hlogseq____",43,536870920]],[logseq____"^15logseq____",[49,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[49,logseq____"^;logseq____",logseq____"~u6525639f-9235-4faa-b410-cc847f04d8fflogseq____",536870920]],[logseq____"^15logseq____",[50,logseq____"^Qlogseq____",logseq____"$\\\\text{Beispiele}$\\n\\\\begin{align}\\n(a+b)^3(a^2+b^2)^3(a-b)^3logseq____&=(a^2+b^2)^3\\\\left((a+b)(a-b)\\\\right)^3\\\\notag\\\\\\\\\\nlogseq____&=(a^2+b^2)^3(a^2-b^2)^3\\\\notag\\\\\\\\\\nlogseq____&=\\\\left((a^2+b^2)(a^2-b^2)\\\\right)^3\\\\notag\\\\\\\\\\nlogseq____&=(a^4-b^4)^3\\\\\\\\\\n\\\\frac{a-b}{(a+b)^{-1}}logseq____&=(a-b)(a+b)\\\\notag\\\\\\\\\\nlogseq____&=a^2-b^2\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[50,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[50,logseq____"^Flogseq____",54,536870920]],[logseq____"^15logseq____",[50,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[50,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[50,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[50,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[50,logseq____"^;logseq____",logseq____"~u6525639f-374b-49f8-9104-2fc304171874logseq____",536870920]],[logseq____"^15logseq____",[51,logseq____"^Qlogseq____",logseq____"$\\\\text{Beispiel für die 3. Binomische Formel}$\\n\\\\begin{align}\\n\\\\frac{\\\\frac1{a-b}+\\\\frac1{a+b}}{\\\\frac1{a-b}-\\\\frac1{a+b}}\\nlogseq____&=\\\\frac{\\\\frac{a+b+a-b}{(a+b)*(a-b)}}{\\\\frac{a+b-(a-b)}{(a+b)*(a-b)}}\\nlogseq____&=\\\\frac{a+b+a-b}{a+b-a+b}\\nlogseq____&=\\\\frac{2a}{2b}\\nlogseq____&=\\\\frac ab\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[51,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[51,logseq____"^Flogseq____",63,536870920]],[logseq____"^15logseq____",[51,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[51,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[51,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[51,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[51,logseq____"^;logseq____",logseq____"~u6525639f-c1cc-4caa-a46d-f2375d69f7d1logseq____",536870920]],[logseq____"^15logseq____",[52,logseq____"^Qlogseq____",logseq____"$\\\\text{Beispiele}$\\n\\\\begin{align}\\n(2x+y)^4logseq____&=(2x)^4+4*(2x)^3y+6*(2x)^2y^2+4*2xy^3+y^4\\\\notag\\\\\\\\\\nlogseq____&=16x^4+32x^3y+24x^2y^2+8xy^3+y^4\\\\\\\\\\n(1+\\\\sqrt x)^5*(1-\\\\sqrt x)^5logseq____&=2+20x+40x^2\\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[52,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[52,logseq____"^Flogseq____",77,536870920]],[logseq____"^15logseq____",[52,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[52,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[52,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[52,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[52,logseq____"^;logseq____",logseq____"~u6525639f-d409-4c9d-b2a8-3267ccbd7fe9logseq____",536870920]],[logseq____"^15logseq____",[53,logseq____"^Qlogseq____",logseq____"$\\\\text{Für } x=\\\\frac25 \\\\text{ und } y=\\\\frac37 \\\\text{ ist }\\\\frac xy$\\n\\\\begin{align}\\n\\\\frac xy = \\\\frac{\\\\frac25}{\\\\frac37} = \\\\frac{2*7}{3*5}=\\\\frac{14}{15}\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[53,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[53,logseq____"^Flogseq____",74,536870920]],[logseq____"^15logseq____",[53,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[53,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[53,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[53,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[53,logseq____"^;logseq____",logseq____"~u6525639f-345b-472d-acb8-9a9d3947e038logseq____",536870920]],[logseq____"^15logseq____",[54,logseq____"^Qlogseq____",logseq____"\\\\begin{align}\\na^nlogseq____&=\\\\underbrace{a*a*\\\\cdots*n}_n logseq____& a,blogseq____>0\\\\\\\\\\na^2b^2logseq____&=(ab)^n\\\\\\\\\\n\\\\frac{a^n}{b^n}logseq____&=\\\\left(\\\\frac ab\\\\right)^n\\\\\\\\\\na^na^mlogseq____&=a^{n+m}\\\\\\\\\\n\\\\frac1{a^n}logseq____&=a^{-n}\\\\\\\\\\n(a^n)^mlogseq____&=a^{nm}\\\\\\\\\\na^0logseq____&=1\\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[54,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[54,logseq____"^Flogseq____",62,536870920]],[logseq____"^15logseq____",[54,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[54,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[54,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[54,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[54,logseq____"^;logseq____",logseq____"~u6525639f-c50d-4d65-b2a2-13177e72b836logseq____",536870920]],[logseq____"^15logseq____",[55,logseq____"^Qlogseq____",logseq____"$\\\\text{Häufige Falle:}$\\n\\\\begin{align}\\n\\\\left((-1)^2\\\\right)^\\\\frac12logseq____&=(-1)^\\\\frac22logseq____&=(-1)^1logseq____&=-1\\\\\\\\\\n\\\\left((-1)^2\\\\right)^\\\\frac12logseq____&=1^\\\\frac12logseq____&logseq____&=1\\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[55,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[55,logseq____"^Flogseq____",66,536870920]],[logseq____"^15logseq____",[55,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[55,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[55,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[55,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[55,logseq____"^;logseq____",logseq____"~u6525639f-c37f-46c7-a19c-67ca96ebec8clogseq____",536870920]],[logseq____"^15logseq____",[56,logseq____"^Qlogseq____",logseq____"# Wissensabgleich [[Logarithmen]]logseq____",536870920]],[logseq____"^15logseq____",[56,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[56,logseq____"^Flogseq____",70,536870920]],[logseq____"^15logseq____",[56,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[56,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[56,logseq____"^Ulogseq____",36,536870920]],[logseq____"^15logseq____",[56,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[56,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",1],536870920]],[logseq____"^15logseq____",[56,logseq____"^Jlogseq____",[],536870920]],[logseq____"^15logseq____",[56,logseq____"^Hlogseq____",36,536870920]],[logseq____"^15logseq____",[56,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[56,logseq____"^;logseq____",logseq____"~u6525639f-8455-4f42-bc8e-3a9737869a0dlogseq____",536870920]],[logseq____"^15logseq____",[57,logseq____"^Qlogseq____",logseq____"# [[Wurzeln]]logseq____",536870920]],[logseq____"^15logseq____",[57,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[57,logseq____"^Flogseq____",76,536870920]],[logseq____"^15logseq____",[57,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[57,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[57,logseq____"^Ulogseq____",40,536870920]],[logseq____"^15logseq____",[57,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[57,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",1],536870920]],[logseq____"^15logseq____",[57,logseq____"^Jlogseq____",[],536870920]],[logseq____"^15logseq____",[57,logseq____"^Hlogseq____",40,536870920]],[logseq____"^15logseq____",[57,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[57,logseq____"^;logseq____",logseq____"~u6525639f-721a-4601-b9a4-a4e5a450a53elogseq____",536870920]],[logseq____"^15logseq____",[58,logseq____"^Qlogseq____",logseq____"\\\\begin{array}{c}\\n{0\\\\choose 0}\\n\\\\\\\\\\n{1\\\\choose 0} {1\\\\choose 1}\\n\\\\\\\\\\n{2\\\\choose 0} {2\\\\choose 1} {2\\\\choose 2}\\n\\\\\\\\\\n{3\\\\choose 0} {3\\\\choose 1} {3\\\\choose 2} {3\\\\choose 3}\\n\\\\\\\\\\n\\\\cdots\\n\\\\end{array}logseq____",536870920]],[logseq____"^15logseq____",[58,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[58,logseq____"^Flogseq____",69,536870920]],[logseq____"^15logseq____",[58,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[58,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[58,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[58,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[58,logseq____"^;logseq____",logseq____"~u6525639f-f0fe-474a-9b93-1586d0126fe7logseq____",536870920]],[logseq____"^15logseq____",[59,logseq____"^Qlogseq____",logseq____"# [[Binomische Formeln]]logseq____",536870920]],[logseq____"^15logseq____",[59,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[59,logseq____"^Flogseq____",64,536870920]],[logseq____"^15logseq____",[59,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[59,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[59,logseq____"^Ulogseq____",38,536870920]],[logseq____"^15logseq____",[59,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[59,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",1],536870920]],[logseq____"^15logseq____",[59,logseq____"^Jlogseq____",[],536870920]],[logseq____"^15logseq____",[59,logseq____"^Hlogseq____",38,536870920]],[logseq____"^15logseq____",[59,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[59,logseq____"^;logseq____",logseq____"~u6525639f-efca-4675-8d4e-eb35dbcffdb8logseq____",536870920]],[logseq____"^15logseq____",[60,logseq____"^Qlogseq____",logseq____"$\\\\text{Allgemein}$\\n\\\\begin{align}\\n\\\\ln a + \\\\ln b logseq____&= \\\\ln(a*b) \\\\\\\\\\n\\\\ln(-a) logseq____&= \\\\frac1{\\\\ln a}\\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[60,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[60,logseq____"^Flogseq____",48,536870920]],[logseq____"^15logseq____",[60,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[60,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[60,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[60,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[60,logseq____"^;logseq____",logseq____"~u6525639f-5170-4c99-94d3-658ca1977827logseq____",536870920]],[logseq____"^15logseq____",[61,logseq____"^Qlogseq____",logseq____"$\\\\frac12 \\\\sqrt2, \\\\frac12, \\\\frac12\\\\sqrt3 \\\\text{ sind werte von }\\\\sin x$\\n\\\\begin{align}\\n\\\\sin 30\\\\degreelogseq____&=\\\\frac12\\\\\\\\\\n\\\\sin 45\\\\degree logseq____&= \\\\frac12\\\\sqrt2 \\\\\\\\\\n\\\\sin 60\\\\degree logseq____&= \\\\frac12 \\\\sqrt3 \\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[61,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[61,logseq____"^Flogseq____",68,536870920]],[logseq____"^15logseq____",[61,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[61,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[61,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[61,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[61,logseq____"^;logseq____",logseq____"~u6525639f-1b33-49ee-87f7-eeabf3531270logseq____",536870920]],[logseq____"^15logseq____",[62,logseq____"^Qlogseq____",logseq____"# [[Potenzen]]logseq____",536870920]],[logseq____"^15logseq____",[62,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[62,logseq____"^Flogseq____",58,536870920]],[logseq____"^15logseq____",[62,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[62,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[62,logseq____"^Ulogseq____",34,536870920]],[logseq____"^15logseq____",[62,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[62,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",1],536870920]],[logseq____"^15logseq____",[62,logseq____"^Jlogseq____",[],536870920]],[logseq____"^15logseq____",[62,logseq____"^Hlogseq____",34,536870920]],[logseq____"^15logseq____",[62,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[62,logseq____"^;logseq____",logseq____"~u6525639f-996a-49d5-a264-5175ccfef385logseq____",536870920]],[logseq____"^15logseq____",[63,logseq____"^Qlogseq____",logseq____"$\\\\text{Allgemein}$\\n\\\\begin{align}\\n(a+b)^2logseq____&=a^2+2ab+b^2logseq____&,\\\\text{ 1. Binomische Formel}\\\\\\\\\\n(a-b)^2logseq____&=a^2-2ab+b^2logseq____&,\\\\text{ 2. Binomische Formel}\\\\\\\\\\n(a+b)(a-b)logseq____&=a^2-b^2logseq____&,\\\\text{ 3. Binomische Formel}\\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[63,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[63,logseq____"^Flogseq____",59,536870920]],[logseq____"^15logseq____",[63,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[63,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[63,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[63,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[63,logseq____"^;logseq____",logseq____"~u6525639f-8b27-4b85-af1c-021d988c7570logseq____",536870920]],[logseq____"^15logseq____",[64,logseq____"^Qlogseq____",logseq____"#FIXME $\\\\sin^{-2}x+cos^2y=1,r$ ist falschlogseq____",536870920]],[logseq____"^15logseq____",[64,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[64,logseq____"^Flogseq____",44,536870920]],[logseq____"^15logseq____",[64,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[64,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[64,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[64,logseq____"^Ulogseq____",43,536870920]],[logseq____"^15logseq____",[64,logseq____"^Hlogseq____",43,536870920]],[logseq____"^15logseq____",[64,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[64,logseq____"^;logseq____",logseq____"~u6525639f-19ed-4cd2-88f7-1d6113c78429logseq____",536870920]],[logseq____"^15logseq____",[65,logseq____"^Qlogseq____",logseq____"#FIXME $(1+\\\\sqrt x)^5*(1-\\\\sqrt x)^5=2+20x+40x^2$ ist Falschlogseq____",536870920]],[logseq____"^15logseq____",[65,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[65,logseq____"^Flogseq____",52,536870920]],[logseq____"^15logseq____",[65,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[65,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[65,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[65,logseq____"^Ulogseq____",43,536870920]],[logseq____"^15logseq____",[65,logseq____"^Hlogseq____",43,536870920]],[logseq____"^15logseq____",[65,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[65,logseq____"^;logseq____",logseq____"~u6525639f-d1e2-42e6-bf95-f2d360ea7eaclogseq____",536870920]],[logseq____"^15logseq____",[66,logseq____"^Qlogseq____",logseq____"$\\\\text{Welche Gleichungen sind richtig?}$\\n$\\\\text{Wenn }alogseq____>0\\\\text{, dann}$\\n\\\\begin{align}\\n\\\\frac{a^2}{\\\\sqrt{a}}logseq____&=a\\\\sqrt{a}logseq____&,r\\\\\\\\\\n\\\\frac{a^2}{\\\\sqrt{a}}logseq____&=a^2-\\\\sqrt{a}logseq____&,f\\\\\\\\\\n\\\\frac{a^2}{\\\\sqrt{a}}logseq____&=\\\\sqrt{a^3}logseq____&,r\\\\\\\\\\n\\\\frac{a^2}{\\\\sqrt{a}}logseq____&=a^{\\\\frac32}logseq____&,r\\\\\\\\\\n\\\\end{align}logseq____",536870920]],[logseq____"^15logseq____",[66,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[66,logseq____"^Flogseq____",75,536870920]],[logseq____"^15logseq____",[66,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[66,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[66,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[66,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[66,logseq____"^;logseq____",logseq____"~u6525639f-eeab-4d40-9a6a-32dba5762d19logseq____",536870920]],[logseq____"^15logseq____",[67,logseq____"^Qlogseq____",logseq____"# Wissensabgleich [[Potenzen]]logseq____",536870920]],[logseq____"^15logseq____",[67,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[67,logseq____"^Flogseq____",42,536870920]],[logseq____"^15logseq____",[67,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[67,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[67,logseq____"^Ulogseq____",34,536870920]],[logseq____"^15logseq____",[67,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[67,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",1],536870920]],[logseq____"^15logseq____",[67,logseq____"^Jlogseq____",[],536870920]],[logseq____"^15logseq____",[67,logseq____"^Hlogseq____",34,536870920]],[logseq____"^15logseq____",[67,logseq____"^17logseq____",false,536870920]],[logseq____"^15logseq____",[67,logseq____"^;logseq____",logseq____"~u6525639f-d0c8-43f7-8cc9-cef1a1f4b745logseq____",536870920]],[logseq____"^15logseq____",[68,logseq____"^Qlogseq____",logseq____"# Wissensabgleich [[Trigonometrie]]logseq____",536870920]],[logseq____"^15logseq____",[68,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[68,logseq____"^Flogseq____",53,536870920]],[logseq____"^15logseq____",[68,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[68,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[68,logseq____"^Ulogseq____",39,536870920]],[logseq____"^15logseq____",[68,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[68,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",1],536870920]],[logseq____"^15logseq____",[68,logseq____"^Jlogseq____",[],536870920]],[logseq____"^15logseq____",[68,logseq____"^Hlogseq____",39,536870920]],[logseq____"^15logseq____",[68,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[68,logseq____"^;logseq____",logseq____"~u6525639f-ba47-4a4a-8c39-d30a48d24fdblogseq____",536870920]],[logseq____"^15logseq____",[69,logseq____"^Qlogseq____",logseq____"Das [[Pascalsche Dreieck]] lässt sich auch mit den entsprechenden Binomialkoeffizienten darstellenlogseq____",536870920]],[logseq____"^15logseq____",[69,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[69,logseq____"^Flogseq____",71,536870920]],[logseq____"^15logseq____",[69,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[69,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[69,logseq____"^Ulogseq____",41,536870920]],[logseq____"^15logseq____",[69,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[69,logseq____"^Hlogseq____",41,536870920]],[logseq____"^15logseq____",[69,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[69,logseq____"^;logseq____",logseq____"~u6525639f-aab4-4e9b-833a-c59a100dcfe8logseq____",536870920]],[logseq____"^15logseq____",[70,logseq____"^Qlogseq____",logseq____"[[draws/2023-10-08-21-23-31.excalidraw]]logseq____",536870920]],[logseq____"^15logseq____",[70,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[70,logseq____"^Flogseq____",73,536870920]],[logseq____"^15logseq____",[70,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[70,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[70,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[70,logseq____"^17logseq____",true,536870920]],[logseq____"^15logseq____",[70,logseq____"^;logseq____",logseq____"~u6525639f-8ab5-4be3-9bf6-741997090895logseq____",536870920]],[logseq____"^15logseq____",[71,logseq____"^Qlogseq____",logseq____"## [[Binomialkoeffizient]]logseq____",536870920]],[logseq____"^15logseq____",[71,logseq____"^Ologseq____",logseq____"^16logseq____",536870920]],[logseq____"^15logseq____",[71,logseq____"^Flogseq____",65,536870920]],[logseq____"^15logseq____",[71,logseq____"^Xlogseq____",42,536870920]],[logseq____"^15logseq____",[71,logseq____"^Vlogseq____",42,536870920]],[logseq____"^15logseq____",[71,logseq____"^Ulogseq____",37,536870920]],[logseq____"^15logseq____",[71,logseq____"^Ulogseq____",42,536870920]],[logseq____"^15logseq____",[71,logseq____"^?logseq____",[logseq____"^ 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q\\\\lor r\\\\\\\\\\n(p\\\\land q)\\\\lor r\\\\\\\\\\np\\\\land (q\\\\lor r)\\\\\\\\\\n\\\\end{align}logseq____",536870922]],[logseq____"^15logseq____",[112,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[112,logseq____"^Flogseq____",117,536870922]],[logseq____"^15logseq____",[112,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[112,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[112,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[112,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[112,logseq____"^;logseq____",logseq____"~u6525639f-8511-40fd-8fa3-3eaca6e81e88logseq____",536870922]],[logseq____"^15logseq____",[113,logseq____"^Qlogseq____",logseq____"logseq____",536870922]],[logseq____"^15logseq____",[113,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[113,logseq____"^Flogseq____",127,536870922]],[logseq____"^15logseq____",[113,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[113,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[113,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[113,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[113,logseq____"^;logseq____",logseq____"~u6525639f-73f1-4bee-b2d2-5933c3135704logseq____",536870922]],[logseq____"^15logseq____",[114,logseq____"^Qlogseq____",logseq____"$\\\\text{Beispiel: Bestimmung des }$[[Wahrheitswerteverlauf]]$\\\\text{ von }(p\\\\rightarrow q)\\\\land(q\\\\rightarrow p)$\\n|$p$|$q$||$p\\\\rightarrow q$|$q\\\\rightarrow p$|$(p\\\\rightarrow q)\\\\land(q\\\\rightarrow p)|$p\\\\leftrightarrow q$|\\n|f|f||w|w|w|w|\\n|f|w||w|f|f|f|\\n|w|f||f|w|f|f|\\n|w|w||w|w|w|w|logseq____",536870922]],[logseq____"^15logseq____",[114,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[114,logseq____"^Flogseq____",125,536870922]],[logseq____"^15logseq____",[114,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[114,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[114,logseq____"^Ulogseq____",87,536870922]],[logseq____"^15logseq____",[114,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[114,logseq____"^Hlogseq____",87,536870922]],[logseq____"^15logseq____",[114,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[114,logseq____"^;logseq____",logseq____"~u6525639f-fb85-47b3-89ff-d78275c8e174logseq____",536870922]],[logseq____"^15logseq____",[115,logseq____"^Qlogseq____",logseq____"[[Aussageformel]]: Entsteht durch sukzessive [[Verknüpfungen]] wie oben an Variablen ergibt #FIXMElogseq____",536870922]],[logseq____"^15logseq____",[115,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[115,logseq____"^Flogseq____",122,536870922]],[logseq____"^15logseq____",[115,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[115,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[115,logseq____"^Ulogseq____",43,536870922]],[logseq____"^15logseq____",[115,logseq____"^Ulogseq____",100,536870922]],[logseq____"^15logseq____",[115,logseq____"^Ulogseq____",101,536870922]],[logseq____"^15logseq____",[115,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[115,logseq____"^Hlogseq____",43,536870922]],[logseq____"^15logseq____",[115,logseq____"^Hlogseq____",100,536870922]],[logseq____"^15logseq____",[115,logseq____"^Hlogseq____",101,536870922]],[logseq____"^15logseq____",[115,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[115,logseq____"^;logseq____",logseq____"~u6525639f-eaef-4ccf-b8b4-d5937cc50004logseq____",536870922]],[logseq____"^15logseq____",[116,logseq____"^Qlogseq____",logseq____"# Büchertiplogseq____",536870922]],[logseq____"^15logseq____",[116,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[116,logseq____"^Flogseq____",106,536870922]],[logseq____"^15logseq____",[116,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[116,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[116,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[116,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",1],536870922]],[logseq____"^15logseq____",[116,logseq____"^Jlogseq____",[],536870922]],[logseq____"^15logseq____",[116,logseq____"^17logseq____",false,536870922]],[logseq____"^15logseq____",[116,logseq____"^;logseq____",logseq____"~u6525639f-b2b1-48b8-8daf-6b4ced1a4329logseq____",536870922]],[logseq____"^15logseq____",[117,logseq____"^Qlogseq____",logseq____"Sind $p$ und $q$ [[Aussagen]], so auch\\n\\\\begin{align}\\n(p\\\\land q) logseq____&\\\\quadlogseq____& (\\logseq____"\\\\text{und}\\logseq____")\\\\\\\\\\n(p\\\\lor q) logseq____&logseq____& (\\logseq____"\\\\text{oder}\\logseq____")\\\\\\\\\\n(\\\\neg p) logseq____&logseq____& (\\logseq____"\\\\text{nicht}\\logseq____")\\\\\\\\\\n(p\\\\rightarrow q) logseq____&logseq____& (\\logseq____"\\\\text{impliziert}\\logseq____")\\\\\\\\\\n(p\\\\leftrightarrow q) logseq____&logseq____& (\\logseq____"\\\\text{genau dann wenn}\\logseq____")\\n\\\\end{align}logseq____",536870922]],[logseq____"^15logseq____",[117,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[117,logseq____"^Flogseq____",119,536870922]],[logseq____"^15logseq____",[117,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[117,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[117,logseq____"^Ulogseq____",99,536870922]],[logseq____"^15logseq____",[117,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[117,logseq____"^Hlogseq____",99,536870922]],[logseq____"^15logseq____",[117,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[117,logseq____"^;logseq____",logseq____"~u6525639f-ca4e-49ee-8348-c7c24fa55fa8logseq____",536870922]],[logseq____"^15logseq____",[118,logseq____"^Qlogseq____",logseq____"[[Tantologie]]: Formel, die konstant $w$ istlogseq____",536870922]],[logseq____"^15logseq____",[118,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[118,logseq____"^Flogseq____",114,536870922]],[logseq____"^15logseq____",[118,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[118,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[118,logseq____"^Ulogseq____",93,536870922]],[logseq____"^15logseq____",[118,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[118,logseq____"^Hlogseq____",93,536870922]],[logseq____"^15logseq____",[118,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[118,logseq____"^;logseq____",logseq____"~u6525639f-c8e6-47c4-91de-f7b17e74a08alogseq____",536870922]],[logseq____"^15logseq____",[119,logseq____"^Qlogseq____",logseq____"## [[Verknüpfung von Aussagen]]logseq____",536870922]],[logseq____"^15logseq____",[119,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[119,logseq____"^Flogseq____",109,536870922]],[logseq____"^15logseq____",[119,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[119,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[119,logseq____"^Ulogseq____",103,536870922]],[logseq____"^15logseq____",[119,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[119,logseq____"^?logseq____",[logseq____"^ logseq____",logseq____"^18logseq____",2],536870922]],[logseq____"^15logseq____",[119,logseq____"^Jlogseq____",[],536870922]],[logseq____"^15logseq____",[119,logseq____"^Hlogseq____",103,536870922]],[logseq____"^15logseq____",[119,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[119,logseq____"^;logseq____",logseq____"~u6525639f-3905-424d-ac95-bba9b52ddc30logseq____",536870922]],[logseq____"^15logseq____",[120,logseq____"^Qlogseq____",logseq____"[[Belegung]] (der Variablen): Zuordnung von $w/f$ an jede [[Variable]] einer [[Aussageformel]]logseq____",536870922]],[logseq____"^15logseq____",[120,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[120,logseq____"^Flogseq____",115,536870922]],[logseq____"^15logseq____",[120,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[120,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[120,logseq____"^Ulogseq____",97,536870922]],[logseq____"^15logseq____",[120,logseq____"^Ulogseq____",101,536870922]],[logseq____"^15logseq____",[120,logseq____"^Ulogseq____",105,536870922]],[logseq____"^15logseq____",[120,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[120,logseq____"^Hlogseq____",97,536870922]],[logseq____"^15logseq____",[120,logseq____"^Hlogseq____",101,536870922]],[logseq____"^15logseq____",[120,logseq____"^Hlogseq____",105,536870922]],[logseq____"^15logseq____",[120,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[120,logseq____"^;logseq____",logseq____"~u6525639f-1d74-4a39-bc95-6a125a48a202logseq____",536870922]],[logseq____"^15logseq____",[121,logseq____"^Qlogseq____",logseq____"Alternativ: $p\\\\equiv q$, falls $p\\\\leftrightarrow q$ [[Tantologie]]logseq____",536870922]],[logseq____"^15logseq____",[121,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[121,logseq____"^Flogseq____",123,536870922]],[logseq____"^15logseq____",[121,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[121,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[121,logseq____"^Ulogseq____",93,536870922]],[logseq____"^15logseq____",[121,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[121,logseq____"^Hlogseq____",93,536870922]],[logseq____"^15logseq____",[121,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[121,logseq____"^;logseq____",logseq____"~u6525639f-5cf4-43ee-86d2-17b16b595127logseq____",536870922]],[logseq____"^15logseq____",[122,logseq____"^Qlogseq____",logseq____"[[Aussagenlogische variable]]: [[Variable]], die den Wert $w$ oder $f$ annimmtlogseq____",536870922]],[logseq____"^15logseq____",[122,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[122,logseq____"^Flogseq____",108,536870922]],[logseq____"^15logseq____",[122,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[122,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[122,logseq____"^Ulogseq____",88,536870922]],[logseq____"^15logseq____",[122,logseq____"^Ulogseq____",97,536870922]],[logseq____"^15logseq____",[122,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[122,logseq____"^Hlogseq____",88,536870922]],[logseq____"^15logseq____",[122,logseq____"^Hlogseq____",97,536870922]],[logseq____"^15logseq____",[122,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[122,logseq____"^;logseq____",logseq____"~u6525639f-6d43-4f17-801b-a02c7e9d38ablogseq____",536870922]],[logseq____"^15logseq____",[123,logseq____"^Qlogseq____",logseq____"Formeln $p,q$ [[logisch äquivalent]], wenn sie den gleichen [[Wahrheitswerteverlauf]] haben.\\n[[Schreibweise]]: $p\\\\equiv q$logseq____",536870922]],[logseq____"^15logseq____",[123,logseq____"^Ologseq____",logseq____"^16logseq____",536870922]],[logseq____"^15logseq____",[123,logseq____"^Flogseq____",126,536870922]],[logseq____"^15logseq____",[123,logseq____"^Xlogseq____",106,536870922]],[logseq____"^15logseq____",[123,logseq____"^Vlogseq____",106,536870922]],[logseq____"^15logseq____",[123,logseq____"^Ulogseq____",87,536870922]],[logseq____"^15logseq____",[123,logseq____"^Ulogseq____",96,536870922]],[logseq____"^15logseq____",[123,logseq____"^Ulogseq____",104,536870922]],[logseq____"^15logseq____",[123,logseq____"^Ulogseq____",106,536870922]],[logseq____"^15logseq____",[123,logseq____"^Hlogseq____",87,536870922]],[logseq____"^15logseq____",[123,logseq____"^Hlogseq____",96,536870922]],[logseq____"^15logseq____",[123,logseq____"^Hlogseq____",104,536870922]],[logseq____"^15logseq____",[123,logseq____"^17logseq____",true,536870922]],[logseq____"^15logseq____",[123,logseq____"^;logseq____",logseq____"~u6525639f-3c0a-47bc-b2a9-57bf5dffe962logseq____",536870922]],[logseq____"^15logseq____",[124,logseq____"^Qlogseq____",logseq____"C. Meinel, M. Mundhenk, [[\\logseq____"Mathematische Grundlagen der Informatik\\logseq____", 5. 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