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Aktuelles Testergebnis

Leider weiss ich noch nicht, wie ich Markdown dazu bringe automatisch Umbrüche bei längere Formeln zu machen, weswegen das Ergebnis hier nicht in Form von \({\sqrt {(v0_{3}-v0_{1})^2+(v1_{3}-v1_{1})^2}=\sqrt {(0.5-0)^2+(0.8660254037844386-0)^2}=0.9999999999999999=a=1(deviation < e^{-15}=1.1102230246251565e-16):n=2}\) angezeigt werden kann, wie im Programm. Manuelle Nachbearbeitung ist mir zu aufwändig.

  • Summary: 66 passed 12 failed
  • Setup \({a=1}\)
  • Setup \({\overrightarrow{P}=\begin{pmatrix} 0 \\ 0 \\ 0 \end{pmatrix}}\)
  • Setup \({n < 13}\)
  • OK \({|v1-v0|:n=1:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v2-v0|:n=2:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v3-v0|:n=3:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v4-v0|:n=4:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v5-v0|:n=5:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v6-v0|:n=6:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v7-v0|:n=7:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v8-v0|:n=8:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v9-v0|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v0|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v0|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v0|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v2-v1|:n=2:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v3-v1|:n=3:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v4-v1|:n=4:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v5-v1|:n=5:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v6-v1|:n=6:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v7-v1|:n=7:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v8-v1|:n=8:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v9-v1|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v1|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v1|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v1|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v3-v2|:n=3:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v4-v2|:n=4:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v5-v2|:n=5:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v6-v2|:n=6:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v7-v2|:n=7:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v8-v2|:n=8:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v9-v2|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v2|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v2|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v2|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v4-v3|:n=4:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v5-v3|:n=5:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v6-v3|:n=6:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v7-v3|:n=7:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v8-v3|:n=8:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v9-v3|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v3|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v3|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v3|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v5-v4|:n=5:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v6-v4|:n=6:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v7-v4|:n=7:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v8-v4|:n=8:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v9-v4|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v4|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v4|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v4|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v6-v5|:n=6:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v7-v5|:n=7:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v8-v5|:n=8:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v9-v5|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v5|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v5|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v5|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v7-v6|:n=7:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v8-v6|:n=8:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v9-v6|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v6|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v6|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v6|:n=12:a=1:(deviation=0.3229967996136701)}\)
  • OK \({|v8-v7|:n=8:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v9-v7|:n=9:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v10-v7|:n=10:a=1:(deviation < e^{-15}=1.1102230246251565e-16)}\)
  • OK \({|v11-v7|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v7|:n=12:a=1:(deviation=0.3229967996136701)}\)
  • OK \({|v9-v8|:n=9:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v10-v8|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v8|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v8|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v10-v9|:n=10:a=1:(deviation < e^{-15}=0)}\)
  • OK \({|v11-v9|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v9|:n=12:a=1:(deviation=0.32299679961367)}\)
  • OK \({|v11-v10|:n=11:a=1:(deviation < e^{-15}=0)}\)
  • ERROR \({|v12-v10|:n=12:a=1:(deviation=0.3229967996136699)}\)
  • ERROR \({|v12-v11|:n=12:a=1:(deviation=0.3229967996136699)}\)