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#1
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Re: The math of the cans...
I hope that one match, 2 robots dont let go of the bins they are both holding and rely on the other 2 robots on their team to outstack the other, or better yet, it end in a tie.
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#2
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Re: The math of the cans...
I think this will be a very interesting predicament in eliminations. Sort of like playing chicken of who lets go first. If you let go first, you give the other alliance the containers. But if both of you hang on, you both fall off the edge so to speak since both of your alliances were only scoring with 2 robots vs the others. How long a team holds on will depend greatly as to whether they need those containers for their offense to be strong enough to move on.
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#3
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Re: The math of the cans...
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#4
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Re: The math of the cans...
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Looking at the average score per robot of the robots in the match not stuck holding onto the bins, does your two out stack the other 2? If both teams are somewhat equal in scoring capability, allowing each team two of the bins is the same as not allowing any team any of the bins result wise to my understanding. That would be something. You are on einstein, and your only role is to not let go of the bins you grab in autonomous. |
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#5
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Re: The math of the cans...
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#6
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Re: The math of the cans...
meanwhile not knocking any items off the step onto the other side, or going over yourself! Other things being equal (which they never are), this battle will go to a horizontal 'bot (CoG as low and farthest from the step, while pushing against it). Maybe someone without wheels, or totally retractable ones. Actually, it will more likely go to an alliance that isn't on the field right now.
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#7
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Re: The math of the cans...
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#8
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Re: The math of the cans...
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