Cxg Ap Nxx Cxg

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A P Ý K @ D û 3 v m w Ý á D û × 5 ý ü Ý × X Ñ E ¨ D G 8 > Ñ ² ý M m w Ý á I « 5 v ( Ð > Þ × j 5 ý ç ³ á û S q m Ý á × q ý D 3 > Ñ ² ý L Ý D m Ý á I « 5 v À a Ô ñ 8 · J û Ý × ý ¨. OggS Ó1Ï RpBF @fishead è OggS s†Ðe9z6, *€theora € }x@ B@ ˜àOggS @ ›ÁU JÍœ voòbaS €»p ¸ OggS znï ŽÿÚb @€kaTe è enTRXOggQ åE\f¼õ#Ò @€kate è frTZX@OggS E# ¢4Á PSpeex 1112@@ P€> ÿÿÿÿ@ OGgS 4 v˜O( } CLML è OggS4 v˜ €ÊeÏž H OggS4 v˜ à ͌ 44Á PSpeex 1112@@ P. 3 EQUIVALENCE RELATIONS 38 37 Example Example 371 Let R be the relation on the set of ordered pairs of positive integers such that (a,b)R(c,d) if and only if ad = bc.