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When you know Moebius transformations and check that you can work in Fp (with ), it's quite simple but laborious.
Seems like no one succeded in Python before me (see leaderboard), so here a remark:
I at first used some nice and clean classes to encapsulate
Fp with its arithmetic operations
Complex arithmetics (operating on pairs eg of type Fp)
Moebius transforms with multiplication and power
Alas this solution was too slow for test cases 9ff, so i refactored it, completely removed any classes and subfunctions, to end up with simple (long!!) completely explicite formulas. This did it for all tests.
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Um... what sort of strange modulo arithmetic is the author using in the example? Last I checked
119/1160 = 0.10258620689655172 (mod any numer greater than 1)
Anyone know what operation is actually being performed to get 881896558?
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When you know Moebius transformations and check that you can work in Fp (with ), it's quite simple but laborious.
Seems like no one succeded in Python before me (see leaderboard), so here a remark:
I at first used some nice and clean classes to encapsulate
Alas this solution was too slow for test cases 9ff, so i refactored it, completely removed any classes and subfunctions, to end up with simple (long!!) completely explicite formulas. This did it for all tests.
C++ solution
This is best description to understand the Alica story in the bank of the river about rabbit hole which I'm too motivated to read such adventure news. And now we all know that live games are the most attractive option at iCasinoReviews - Best real money online casinos list in NZ that roulette are all available in live formats.
Um... what sort of strange modulo arithmetic is the author using in the example? Last I checked 119/1160 = 0.10258620689655172 (mod any numer greater than 1)
Anyone know what operation is actually being performed to get 881896558?