CSC165H1 Lecture 4: Week4-Toni
3
CSC165H1 Full Course Notes
Verified Note
3 documents
Document Summary
S pmf , is we true using could. The rest of lecture on more a complicated statement. In teen cld c=lv a =d ) abbreviates. Newtdefvgnfsrmal will if d > in and tqbelndtandtb dxab ] say d is. Prime we so want to show they we want to pnu are o equivalent . fdew[d > 1 ( ( prime (d) ] a ( * ) see (extpage d=7 is true. In lecture we used different a slightly form. = prime (d) changed it equivalence statement jfrfhelecture that it matches so and book rd looks like a. I in ( and so annoying case d =d works out we want to prove dka^dxb dxab tden[ d " 1. Q ( d) (a) (b) we will prod contraposithl form ! (d) (a) first using. Pcd ) ] . ( prime (d) latta fdeixfd ( ya. be/ndxardxb-7dxab)b=s say d=l0 (d) : dxab ) ,b6n ( dxa fed nd lab ) dtb se.
