Wie unterscheidet sich ein TRNG von einem PRNG?
Welche Formen der Unvorhersagbarkeit gibt es?
Beschreiben Sie Maurer's Test auf Zufälligkeit.
Ist ein Lauflängentest besser geeignet als ein Häufigkeitstest, um die Zufälligkeit einer Bitfolge zu überprüfen?
Welche Anforderungen stellen wir an ein Seed?
Welche grundsätzlichen Möglichkeiten gibt es Pseudozufallszahlen zu erzeugen?
Welche Betriebsmodi für Blockchiffren sind geeignet für die Erzeugung von Pseudozufallszahlen.
Wenn man einen TRNG hat, der (leicht) verzerrt ist, wie kann dieser konditioniert werden?
Was besagt der Wert, der durch die Shannon-Entropie berechnet wird (nicht normalisiert)?
MTAwMDAw:Xf0GiE9rk2eQREHwqUy6XhPPa67WY5xICfWHCb5Kbis=:On/+4A71dz4UH1kZ: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