φ ( 78 , 4 ) = φ ( 78 , 3 ) − φ ( 11 , 3 ) = 21 − 3 = 18 {\displaystyle \varphi (\,\,\,78,\,\,\,4)=\varphi (\,\,\,78,\,\,\,3)-\varphi (\,\,\,11,\,\,\,3)=\,\,\,21-\,\,\,\,\,\,3=\,\,\,18} φ ( 78 , 3 ) = φ ( 78 , 2 ) − φ ( 15 , 2 ) = 26 − 5 = 21 {\displaystyle \varphi (\,\,\,78,\,\,\,3)=\varphi (\,\,\,78,\,\,\,2)-\varphi (\,\,\,15,\,\,\,2)=\,\,\,26-\,\,\,\,\,\,5=\,\,\,21} φ ( 78 , 2 ) = φ ( 78 , 1 ) − φ ( 26 , 1 ) = 39 − 13 = 26 {\displaystyle \varphi (\,\,\,78,\,\,\,2)=\varphi (\,\,\,78,\,\,\,1)-\varphi (\,\,\,26,\,\,\,1)=\,\,\,39-\,\,\,13=\,\,\,26} φ ( 15 , 2 ) = φ ( 15 , 1 ) − φ ( 5 , 1 ) = 8 − 3 {\displaystyle \varphi (\,\,\,15,\,\,\,2)=\varphi (15,\,\,\,1)-\varphi (5,1)=\,\,\,\,\,\,8-\,\,\,\,\,\,3}
= {\displaystyle =}
5 {\displaystyle \,\,\,\,\,\,5}
φ ( 65 , 11 ) = φ ( 65 , 10 ) − φ ( 2 , 10 ) = 9 − 1 = 8 {\displaystyle \varphi (\,\,\,65,11)=\varphi (\,\,\,65,10)-\varphi (\,\,\,2,10)=\,\,\,\,\,\,9-\,\,\,\,\,\,1=\,\,\,\,\,\,8} φ ( 65 , 10 ) = φ ( 65 , 9 ) − φ ( 2 , 9 ) = 10 − 1 = 9 {\displaystyle \varphi (\,\,\,65,10)=\varphi (\,\,\,65,\,\,\,9)-\varphi (\,\,\,2,\,\,\,9)=\,\,\,10-\,\,\,\,\,\,1=\,\,\,\,\,\,9} φ ( 65 , 9 ) = φ ( 65 , 8 ) − φ ( 2 , 8 ) = 11 − 1 = 10 {\displaystyle \varphi (\,\,\,65,\,\,\,9)=\varphi (\,\,\,65,\,\,\,8)-\varphi (\,\,\,2,\,\,\,8)=\,\,\,11-\,\,\,\,\,\,1=\,\,\,10} φ ( 65 , 8 ) = φ ( 65 , 7 ) − φ ( 3 , 7 ) = 12 − 1 = 11 {\displaystyle \varphi (\,\,\,65,\,\,\,8)=\varphi (\,\,\,65,\,\,\,7)-\varphi (\,\,\,3,\,\,\,7)=\,\,\,12-\,\,\,\,\,\,1=\,\,\,11} φ ( 65 , 7 ) = φ ( 65 , 6 ) − φ ( 3 , 6 ) = 13 − 1 = 12 {\displaystyle \varphi (\,\,\,65,\,\,\,7)=\varphi (\,\,\,65,\,\,\,6)-\varphi (\,\,\,3,\,\,\,6)=\,\,\,13-\,\,\,\,\,\,1=\,\,\,12} φ ( 65 , 6 ) = φ ( 65 , 5 ) − φ ( 5 , 5 ) = 14 − 1 = 13 {\displaystyle \varphi (\,\,\,65,\,\,\,6)=\varphi (\,\,\,65,\,\,\,5)-\varphi (\,\,\,5,\,\,\,5)=\,\,\,14-\,\,\,\,\,\,1=\,\,\,13} φ ( 65 , 5 ) = φ ( 65 , 4 ) − φ ( 5 , 4 ) = 15 − 1 = 14 {\displaystyle \varphi (\,\,\,65,\,\,\,5)=\varphi (\,\,\,65,\,\,\,4)-\varphi (\,\,\,5,\,\,\,4)=\,\,\,15-\,\,\,\,\,\,1=\,\,\,14} φ ( 65 , 4 ) = φ ( 65 , 3 ) − φ ( 9 , 3 ) = 17 − 2 = 15 {\displaystyle \varphi (\,\,\,65,\,\,\,4)=\varphi (\,\,\,65,\,\,\,3)-\varphi (\,\,\,9,\,\,\,3)=\,\,\,17-\,\,\,\,\,\,2=\,\,\,15} φ ( 65 , 3 ) = φ ( 65 , 2 ) − φ ( 13 , 2 ) = 22 − 5 = 17 {\displaystyle \varphi (\,\,\,65,\,\,\,3)=\varphi (\,\,\,65,\,\,\,2)-\varphi (13,\,\,\,2)=\,\,\,22-\,\,\,\,\,\,5=\,\,\,17} φ ( 65 , 2 ) = φ ( 65 , 1 ) − φ ( 21 , 1 ) = 33 − 11 = 22 {\displaystyle \varphi (\,\,\,65,\,\,\,2)=\varphi (\,\,\,65,\,\,\,1)-\varphi (21,\,\,\,1)=\,\,\,33-\,\,\,11=\,\,\,22} φ ( 13 , 2 ) = φ ( 13 , 1 ) − φ ( 4 , 1 ) = 7 − 2 {\displaystyle \varphi (\,\,\,13,\,\,\,2)=\varphi (13,\,\,\,1)-\varphi (4,1)=\,\,\,\,\,\,7-\,\,\,\,\,\,2}
φ ( 9 , 3 ) = φ ( 9 , 2 ) − φ ( 1 , 2 ) = 3 − 1 {\displaystyle \varphi (\,\,\,9,\,\,\,3)=\varphi (\,\,\,9,\,\,\,2)-\varphi (1,2)=\,\,\,\,\,\,3-\,\,\,\,\,\,1} φ ( 9 , 2 ) = φ ( 9 , 1 ) − φ ( 3 , 1 ) = 5 − 2 {\displaystyle \varphi (\,\,\,9,\,\,\,2)=\varphi (\,\,\,9,\,\,\,1)-\varphi (3,1)=\,\,\,\,\,\,5-\,\,\,\,\,\,2}
= {\displaystyle =} = {\displaystyle =}
2 {\displaystyle \,\,\,\,\,\,2} 3 {\displaystyle \,\,\,\,\,\,3}
φ ( 2325 , 13 ) = φ ( 2325 , 12 ) − φ ( 56 , 12 ) = 341 − 5 = 336 {\displaystyle \varphi (2325,13)=\varphi (2325,12)-\varphi (\,\,\,56,12)=\,\,\,341-\,\,\,\,\,\,5=336} φ ( 2325 , 12 ) = φ ( 2325 , 11 ) − φ ( 62 , 11 ) = 349 − 8 = 341 {\displaystyle \varphi (2325,12)=\varphi (2325,11)-\varphi (\,\,\,62,11)=\,\,\,349-\,\,\,\,\,\,8=341} φ ( 2325 , 11 ) = φ ( 2325 , 10 ) − φ ( 78 , 10 ) = 361 − 12 = 349 {\displaystyle \varphi (2325,11)=\varphi (2325,10)-\varphi (\,\,\,78,10)=\,\,\,361-\,\,\,12=349} φ ( 2325 , 10 ) = φ ( 2325 , 9 ) − φ ( 80 , 9 ) = 375 − 14 = 361 {\displaystyle \varphi (2325,10)=\varphi (2325,\,\,\,9)-\varphi (\,\,\,80,\,\,\,9)=\,\,\,375-\,\,\,14=361} φ ( 2325 , 9 ) = φ ( 2325 , 8 ) − φ ( 101 , 8 ) = 394 − 19 = 375 {\displaystyle \varphi (2325,\,\,\,9)=\varphi (2325,\,\,\,8)-\varphi (101,\,\,\,8)=\,\,\,394-\,\,\,19=375} φ ( 2325 , 8 ) = φ ( 2325 , 7 ) − φ ( 122 , 7 ) = 418 − 24 = 394 {\displaystyle \varphi (2325,\,\,\,8)=\varphi (2325,\,\,\,7)-\varphi (122,\,\,\,7)=\,\,\,418-\,\,\,24=394} φ ( 2325 , 7 ) = φ ( 2325 , 6 ) − φ ( 136 , 6 ) = 445 − 27 = 418 {\displaystyle \varphi (2325,\,\,\,7)=\varphi (2325,\,\,\,6)-\varphi (136,\,\,\,6)=\,\,\,445-\,\,\,27=418} φ ( 2325 , 6 ) = φ ( 2325 , 5 ) − φ ( 178 , 5 ) = 482 − 37 = 445 {\displaystyle \varphi (2325,\,\,\,6)=\varphi (2325,\,\,\,5)-\varphi (178,\,\,\,5)=\,\,\,482-\,\,\,37=445} φ ( 2325 , 5 ) = φ ( 2325 , 4 ) − φ ( 211 , 4 ) = 531 − 49 = 482 {\displaystyle \varphi (2325,\,\,\,5)=\varphi (2325,\,\,\,4)-\varphi (211,\,\,\,4)=\,\,\,531-\,\,\,49=482} φ ( 2325 , 4 ) = φ ( 2325 , 3 ) − φ ( 332 , 3 ) = 620 − 89 = 531 {\displaystyle \varphi (2325,\,\,\,4)=\varphi (2325,\,\,\,3)-\varphi (332,\,\,\,3)=\,\,\,620-\,\,\,89=531} φ ( 2325 , 3 ) = φ ( 2325 , 2 ) − φ ( 465 , 2 ) = 775 − 155 = 620 {\displaystyle \varphi (2325,\,\,\,3)=\varphi (2325,\,\,\,2)-\varphi (465,\,\,\,2)=\,\,\,775-155=620} φ ( 2325 , 2 ) = φ ( 2325 , 1 ) − φ ( 775 , 1 ) = 1163 − 388 = 775 {\displaystyle \varphi (2325,\,\,\,2)=\varphi (2325,\,\,\,1)-\varphi (775,\,\,\,1)=1163-388=775} φ ( 465 , 2 ) = φ ( 465 , 1 ) − φ ( 155 , 1 ) = 233 − 78 {\displaystyle \varphi (\,\,\,465,\,\,\,2)=\varphi (465,\,\,\,1)-\varphi (155,1)=233-\,\,\,78}
155 {\displaystyle 155}
φ ( 332 , 3 ) = φ ( 332 , 1 ) − φ ( 66 , 2 ) = 111 − 22 {\displaystyle \varphi (\,\,\,332,\,\,\,3)=\varphi (\,\,\,332,\,\,\,1)-\varphi (\,\,\,66,2)=111-\,\,\,22} φ ( 332 , 2 ) = φ ( 332 , 1 ) − φ ( 110 , 1 ) = 166 − 55 {\displaystyle \varphi (\,\,\,332,\,\,\,2)=\varphi (\,\,\,332,\,\,\,1)-\varphi (110,1)=166-\,\,\,55} φ ( 66 , 2 ) = φ ( 66 , 1 ) − φ ( 22 , 1 ) = 33 − 11 {\displaystyle \varphi (66,\,\,\,2)=\varphi (\,\,\,66,\,\,\,1)-\varphi (\,\,\,22,1)=\,\,\,33-\,\,\,11}
= {\displaystyle =} = {\displaystyle =} = {\displaystyle =}
89 {\displaystyle \,\,\,89} 111 {\displaystyle 111} 22 {\displaystyle \,\,\,22}
