Revision as of 15:45, 10 June 2007 edit Geometry guy (talk \| contribs) Extended confirmed users 31,037 edits Add maths rating/Comments using AWB ← Previous edit		Revision as of 14:27, 8 February 2012 edit undo Thue Siegel Roth (talk \| contribs) 15 edits →Continued fractions: new section Next edit →
Line 8: Hi, I'm a new member and i'm interested in the following closely related problem. Suppose you are given a real number <math>a</math> and a bound <math>c>0</math>. What does the set of all natural (or integral) numbers <math>m</math> satisfying <math>\vert m\cdot a -b\vert \le c</math> for some integer <math>b</math> look like? Has this set any structure makes it easy to deal with it? Does anybody know if there are any good upper or lower bounds for the cardinality of the intersection of this set with a fixed interval <math>[i_1,i_2]</math>? Would be great if anybody could help! Thanks in advance! == Continued fractions == Worth a mention, surely? [[User:Thue Siegel Roth\|Thue Siegel Roth]] ([[User talk:Thue Siegel Roth\|talk]]) 14:27, 8 February 2012 (UTC)

Talk:Dirichlet's approximation theorem: Difference between revisions