A 212 cap in PG(4,9)

For more information see: Large caps in small spaces.

00360084102060300036008410206030844863365775844884486336577584484875573641823765487557364182376587457356218457638745735621845763630036004800210088444488663377550048005700480057366312213663122175635673000000000021
08173015608524500817301560852450236582744123317623658274412331760743602770185310074360277018531081264158263587248126415826358724476574563241673128030328560802458216451882164518304776203047762074560328112746460020
02380586421323651046703426813716675442130586081778352681703440521628428704730328324118545608140604730531162874565608620732418537185424782157368462073105864317254287587318544765053106146207280357126438750043861260
08170672716346750817067271634675236558415204830223655841520483024287587370182076428758737018207605310614263554810531061426355481368463484052208317252517371654670351016403510164748235787482357863482517005143437720
11111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111111011111100

The prime polynomial used to generate GF(9) is: X²+1X¹+2. The element f=a₁X¹+a₀, a_i in {0,...,2}, is written as the number a₁*3+a₀.

The weight distribution:

A'₀= 1, A'₁₇₀= 64, A'₁₇₆= 384, A'₁₇₈= 256, A'₁₈₀= 512, A'₁₈₃= 1536, A'₁₈₄= 6336, A'₁₈₅= 6144, A'₁₈₆= 3968, A'₁₈₇= 6144, A'₁₈₈= 10752, A'₁₈₉= 5120, A'₁₉₀= 4352, A'₁₉₁= 4096, A'₁₉₂= 2560, A'₁₉₃= 1024, A'₁₉₄= 128, A'₁₉₅= 1024, A'₁₉₆= 512, A'₁₉₈= 512, A'₁₉₉= 1024, A'₂₀₀= 1920, A'₂₀₁= 32, A'₂₀₄= 512, A'₂₀₈= 8, A'₂₀₉= 128,

|cap page | home|