Probabilities of a Risk Battle - Part 4

In this final part, we finish making our probability table ending with the probability of winning a 6-4 battle.

[Arnieman]

Real good quality videos! I know a bit of probabilities, because I chose it as a subject as part of additional math.
Only one thing doesn't feel right to me, or doesn't make sense when I look at the table taking for example 6 attacker dices and 1 defender. When a attacker throws a 6 in his bunch (best in the risk battle), and the defender throws then one dice, then I would think the defender always has a 1/6 chance to win, because of 'defenders rule'.

I think your calculations are right, because I find the exact same results found by others as well. But do you understand my mind that says it doesn't make sense? Maybe you 'de-fuzz' me :)

[jessekroll]

Understand the way you calculate all the probabilities, but how does it make sense that the diagonal( 1/1, 2/2, 3/3, 4/4) at some point increase, wouldnt it make sense that this diagonal always decreases and approaches a certain valie which is much under 50%

[jessekroll]

I think your table for the attackers probability does not make any sense? Even the value for 3attackers and 1 defender makes no sense...