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If aaa is odd, then 888 divides a2ā1a^{2}-1a2ā1. For a,ba,ba,b odd, We have a2b2ā18ā”a2ā18+b2ā18(mod8)\frac{a^{2}b^{2}-1}{8}\equiv \frac{a^{2}-1}{8}+\frac{b^{2}-1}{8}\pmod{8}8a2b2ā1āā”8a2ā1ā+8b2ā1ā(mod8)