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G02 G03 Circular interpolation CNC mill example program G02 G03 Example CNC Mill CNC Part Program G0 X30 Y30 (P1) G1 Y2267 (P2) G3 X2407 Y2618 R4 (P3) G2 X17Author christopherdinardo Created Date AM6 @ " a
Theorem 1 If G is a kregular bipartite graph then ˜0(G)=k Proof ˜0(G) k by Lemma 1 We prove byinductiononk thatG hasaproperkcolouring k = 1 G is a matching covering all vertices and so is 1edge colourable Assume that ˜0(H) = ' for all 'regular bipartite graphs with ' < k G contains a perfect matching M– I j _ g h k g Z l Z k j _ ^ Z k e m ` b a Z i j _ g Z k y g _ g Z k b g Z e b ^ Z g g b) h l _ ^ g h m k l j h c k l \ h d t f ^ j m h 211B K L H J B D T L > J = G Q H P ?
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(e) If H and K are normal subgroups of a group G, is it true that H ∩K is a normal subgroup of G Yes Proof Let g ∈ G be an arbitrary element of G and and a ∈ H ∩ K be an arbitrary element of H ∩K Then since a ∈ H and H is normal, gag−1 ∈ H Since gag−1 ∈ K and K is normal, faf−1 ∈ K Hence gag−1 ∈ H ∩K, / 0 1 " 2 1 3 4 4 5 1 6 7 , / 0 1 " 2 1 3 4 4 5 1 6 71qs ʫUV L = n mk8v V C ;
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