Abstract
In this paper, we construct infinite families of knots in <TEX>$S^3$</TEX> which admit Dehn surgery producing a Seifert-fibered space over <TEX>$S^2$</TEX> with four exceptional fibers. Also we show that these knots are turned out to be satellite knots, which supports the conjecture that no hyperbolic knot in <TEX>$S^3$</TEX> admits a Seifert-fibered space over <TEX>$S^2$</TEX> with four exceptional fibers as Dehn surgery.
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