WertheApp vs G^N Uso & Estadísticas

Pass your exams in Operating Systems and Computer Networks at Aalen University with the WertheApp from Professor Dr. Werthebach! The following algorithms are currently included in the WertheApp Operating Systems: *Allocation Strategies -First Fit -Next Fit -Best Fit -Worst Fit -Combined Fit *Buddy System *Page Replacement Strategies -Optimal Strategy -First-in First-out -First-in First-out Second Chance -Recently-Not-Used -Recently-Not-Used Second Chance *Deadlock Computer Communication Networks: *Congestion Control -TCP Tahoe -TCP Reno *Pipeline Protocols -Go Back N -Selective Repeat *Reno Fast Recovery *Fast Retransmit *Dijkstra *Distance Vector Routing (NEW)
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G^N is a special calculator not just a game: This math app animates iterations of one or compositions of two multi-valued maps for free groups of in principle arbitrary finite rank in the abelian and non-commutative cases respectively (in this version the rank is restricted to values in between 2 and 11). Well-known examples of such multi-valued maps are permutations, for example the flip (x_1,x_2)->(x_2,x_1), in G^N we just write (1,2)->(2,1) and instead of the inverse we convenient flip the number. A more involved type of such a multi-valued map is the n+1 cycle defined by (1,...,n)->(-2-3-...-n-1,3,4,...,n,1), a non-trivial theorem. For example if n=2 this map is the hexagon (1,2)->(-2-1,1), this map applied twice reads (1,2)->(2,-2-1) and the third iteration is the identity map (1,2)->(1,2).
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WertheApp frente a G^N: comparación de la clasificación

Comparar la tendencia de clasificación de WertheApp en los últimos 28 días con G^N

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Comparación de las clasificaciones WertheApp frente a G^N por países

Comparar la tendencia de clasificación de WertheApp en los últimos 28 días con G^N

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WertheApp VS.
G^N

enero 18, 2025