解:原式$=(1-\frac {1}{2})×(1+\frac {1}{2})×(1-\frac {1}{3})×(1+\frac {1}{3})×...×(1-\frac {1}{2026})×(1+\frac {1}{2026})$
$ =\frac {1}{2}×\frac {3}{2}×\frac {2}{3}×\frac {4}{3}×...×\frac {2025}{2026}×\frac {2027}{2026}$
$ =\frac {1}{2}×\frac {2027}{2026}$
$=\frac {2027}{4052}$