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ff: ( )= ( ) = {(1,0), (0,1)} = { , } = {(1,1), (1, 1)} = { , : } ( , ) =
\f\f: ( )= ( ) = {(1,0), (0,1)} = { , } = {(1,1), (1, 1)} = { , : } ( , ) = (2 , 2 + ) = 2 1 2 1 { => , 2 2 1 1 = 2 + 2 = 4 => ( } ) { , } = (2 1 0,2 1 + 0) = (2,2) = (1,1), = (1,3) : , [ : ,( , ), ( ) , ={ , = (3,1) } ={ } , ( ,( , ) ), ( , ) =? ={ , ={ , = (2,2) = 2 = (1,1) = => [ +2 => [ + } 2 2 = = } 1 1 : ,( , ), ( , ) = [ = ), ( , [ 2 1 2 1 ,( , = (1,3) = +3 ) =? => [ = 1 3 = (3,1) = 3 + => [ 3 1 = : ,( , ), ( , = ,( , ) = [ [ 1 3 3 1 ), ( , ) =? ={ , = (2,2) = 2(1,1) + 0(1, 1) = 2 = (1,1) = 0(1,1) 1(1, 1) = 0 +0 ` => [ => [ ,( , ), ( , = ) = [ 2 0 0 1 [ = = 0 1 2 0 } . : ( )= ( ) = {(1,0), (0,1)} = { , } = {(1,1), (1, 1)} = { , : } ( , ) = (2 , 2 + ) = 2 1 2 1 { => , 2 2 1 1 = 2 + 2 = 4 => ( } ) { , } = (2 1 0,2 1 + 0) = (2,2) = (1,1), = (1,3) : , [ : ,( , ), ( ) , ={ , = (3,1) } ={ } , ( ,( , ) ), ( , ) =? ={ , ={ , = (2,2) = 2 = (1,1) = => [ +2 => [ + } 2 2 = = } 1 1 : ,( , ), ( , ) = [ = ), ( , [ 2 1 2 1 ,( , = (1,3) = +3 ) =? => [ = 1 3 = (3,1) = 3 + => [ 3 1 = : ,( , ), ( , = ,( , ) = [ [ 1 3 3 1 ), ( , ) =? ={ , = (2,2) = 2(1,1) + 0(1, 1) = 2 = (1,1) = 0(1,1) 1(1, 1) = 0 +0 ` => [ => [ ,( , ), ( , = ) = [ 2 0 0 1 [ = = 0 1 2 0 } . : ( )= ( ) = {(1,0), (0,1)} = { , } = {(1,1), (1, 1)} = { , : } ( , ) = (2 , 2 + ) = 2 1 2 1 { => , 2 2 1 1 = 2 + 2 = 4 => ( } ) { , } = (2 1 0,2 1 + 0) = (2,2) = (1,1), = (1,3) : , [ : ,( , ), ( ) , ={ , = (3,1) } ={ } , ( ,( , ) ), ( , ) =? ={ , ={ , = (2,2) = 2 = (1,1) = => [ +2 => [ + } 2 2 = = } 1 1 : ,( , ), ( , ) = [ = ), ( , [ 2 1 2 1 ,( , = (1,3) = +3 ) =? => [ = 1 3 = (3,1) = 3 => [ + 3 1 = : ,( , ), ( , ) = [ = ,( , [ 1 3 3 1 ), ( , ) =? ={ , = (2,2) = 2 = (1,1) = 0 +0 => [ => [ ` = = 0 1 ,( , ), ( , = ) = [ 2 0 0 1 . [ 2 0 } \f: ( )= ( ) = {(1,0), (0,1)} = { , } = {(1,1), (1, 1)} = { , : } ( , ) = (2 , 2 + ) = 2 1 2 1 { => , 2 2 1 1 = 2 + 2 = 4 => ( } ) { , } = (2 1 0,2 1 + 0) = (2,2) = (1,1), = (1,3) : , [ : ,( , ), ( ) , ={ , = (3,1) } ={ } , ( ,( , ) ), ( , ) =? ={ , ={ , = (2,2) = 2 = (1,1) = => [ +2 => [ + } 2 2 = = } 1 1 : ,( , ), ( , ) = [ = ), ( , [ 2 1 2 1 ,( , = (1,3) = +3 ) =? => [ = 1 3 = (3,1) = 3 + => [ 3 1 = : ,( , ), ( , = ,( , ) = [ [ 1 3 3 1 ), ( , ) =? ={ , = (2,2) = 2(1,1) + 0(1, 1) = 2 = (1,1) = 0(1,1) 1(1, 1) = 0 +0 ` => [ => [ ,( , ), ( , = ) = [ 2 0 0 1 [ = = 0 1 2 0 } . : ( )= ( ) = {(1,0), (0,1)} = { , } = {(1,1), (1, 1)} = { , : } ( , ) = (2 , 2 + ) = 2 1 2 1 { => , 2 2 1 1 = 2 + 2 = 4 => ( } ) { , } = (2 1 0,2 1 + 0) = (2,2) = (1,1), = (1,3) : , [ : ,( , ), ( ) , ={ , = (3,1) } ={ } , ( ,( , ) ), ( , ) =? ={ , ={ , = (2,2) = 2 = (1,1) = => [ +2 => [ + } 2 2 = = } 1 1 : ,( , ), ( , ) = [ = ), ( , [ 2 1 2 1 ,( , = (1,3) = +3 ) =? => [ = 1 3 = (3,1) = 3 + => [ 3 1 = : ,( , ), ( , = ,( , ) = [ [ 1 3 3 1 ), ( , ) =? ={ , = (2,2) = 2(1,1) + 0(1, 1) = 2 = (1,1) = 0(1,1) 1(1, 1) = 0 +0 ` => [ => [ ,( , ), ( , = ) = [ 2 0 0 1 [ = = 0 1 2 0 }
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Why Knot An Introduction To The Mathematical Theory Of Knots With Tangle
Authors: Colin Adams
1st Edition
0470413492, 978-0470413494
