JFIFC    $ &%# #"(-90(*6+"#2D26;=@@@&0FKE>J9?@=C  =)#)==================================================UK" }!1AQa"q2#BR$3br %&'()*456789:CDEFGHIJSTUVWXYZcdefghijstuvwxyz w!1AQaq"2B #3Rbr $4%&'()*56789:CDEFGHIJSTUVWXYZcdefghijstuvwxyz ?V߽2.ݍCȴv5Y_aTJitOQUvÆ*s=,Eg(~cM&j=3n x"`OTniuY>C`GZC kI$"3Ahq\E5fTCMtMR)eض֮fyn?֋&/"djj&@lո@H$8L{xF_+OY$E+ngQT7qTJBj+j2 3Og-#պymvxIJ "Irj݁BC.+?5{I$Q`HکM yxqji2M3IN-4RZie(Wbێ=rzסvD$7e9F{iI \4lcY$3zCCkoa]a͡%2O3鄮îڳ-M~U՘ %V2\_p*?n\ֵxXF7딬Z!0AVU~Ql'wzNwe)icg7/*KVF:}+wե2eW+nAPjʹ+[ޗNqbWZ&ށ$F8@tF~#Yꗑw >p+ȯPqOYI͚ ^iScΜkH[%ӳ!?s.R.y%[\<Y\Ԙʑ95jBUDu}kf .hd܂+zq%gcNg U*]CUSE THE 6 ABSOLUTES<br><br>Matt Shepard is shown in Figure Two trying to hit a home run. Think he can do it? How about in Figure Three? Think he has a better chance in this position? <br>Examine Figure Four. Matt is getting ready to do a standing long jump. Compare this photo with Figure One. Which position will yield the longest jump? It s a no-brainer, right? <br>Okay, then how do you fix the problem and help all athletes go from wherever they are now to a rating of a ten? Simple! Use the Six Absolutes.<br><br> S