- Jan 18, 2022
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dario.genga authored
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- Dec 23, 2021
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dario.genga authored
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- Dec 21, 2021
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florian.burgener authored
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gawen.ackerman authored
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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- Dec 20, 2021
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Florian Burgener authored
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Florian Burgener authored
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Florian Burgener authored
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- Dec 16, 2021
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florian.burgener authored
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gawen.ackerman authored
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gawen.ackerman authored
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quentin.fasler authored
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quentin.fasler authored
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gawen.ackerman authored
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gawen.ackerman authored
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- Dec 14, 2021
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Florian Burgener authored
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Florian Burgener authored
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dario.genga authored
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florian.burgener authored
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- Dec 13, 2021
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dario.genga authored
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dario.genga authored
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dario.genga authored
The decode works like that : - Parse each combination of points possible (exclude the correct points) - Create a sublist of points with all corrects points and the current combination of points - Create the lagrange polynomial with the sublist of points - Parse each points to verify if the polynomial is correct - Pass the x value of each points through the lagrange polynomial - If the result is the same that the y value, then the point is correct - Verify if we have enough valid points, so it must be equal or higher than m + n points - Decode the message
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- Dec 12, 2021
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Florian Burgener authored
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- Dec 09, 2021
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Florian Burgener authored
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Florian Burgener authored
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dario.genga authored
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gawen.ackerman authored
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- Dec 08, 2021
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quentin.fasler authored
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quentin.fasler authored
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