The discussion centers on the values of inverse trigonometric functions as they approach infinity. It confirms that tan^-1(infinity) equals π/2, while tan^-1(0) equals 0, but notes that sin^-1(infinity) and cos^-1(infinity) do not yield defined values since their domains do not include infinity. The inverse sine and cosine functions are restricted to specific intervals to maintain one-to-one properties, unlike the inverse tangent function. The conversation highlights that only tan^-1(x) approaches a limit as x goes to infinity, while the others do not. Overall, the key takeaway is that sin^-1 and cos^-1 do not have values at infinity.