üœÀ ³ ÿ()ñ"H"ñÿ()ñ"E"³"This is the classic 'chaos' demonstration using the population formula,"³³"new population=old population x boom factor x (maximum possible - old population)"³¹³"For low values of boom factor this conforms to classical biological theory and reaches"³"a stable optimum level after a few generations. But as the boom factor increases ...!"³µ³"The program shows the point at which chaos suddenly ensues in even the most ordered"³"system. Initial populations are randomly chosen, so run the program a few times to see"(³"variations.";2³³"Press key to start ...."somåìÿv()· ÿ(ø{�)&<… ploô,scrnloaä,scrnsavåF³ ÿ()ñ"H"ñÿ()ñ"E"P­ – œ Z™ âì ã  à ÍÌL~d³ ÿ()ñ"H"ñÿ()ñ"E"n³"Boom factor: ";â xøìÿ}‚™ ùì ã ¼ à  Œúìâóøó(òø)–™ îì ã  ; � úòøï â yùì(îô )ó(úòø) ’ yùìªyùìÿ((øñyù)ó–)´xøìùñî(¾æì� ploô (xø,yù,æ) È« îÒøìú Ü« ùæ™ îì ã  « ð« âJú³³ "Run again? (y/n)"áìÿv()� ÿ%(á)ì"Y" â F ’ ‚"catalog." ¾ ðÜ« ùæ™ îì ã  « ð« âJú³³ "Run again? (y/n)"áìÿv()� ÿ%(á)ì"Y"