Stability　and　boundedness　are　two　of　the　most　important　topics　in　the　study　of　stochastic　functional　differential　equations　(SFDEs).　This　paper　mainly　discusses　the　almost　sure　asymptotic　stability　and　the　boundedness　of　nonlinear　SFDEs　satisfying　the　local　Lipschitz　condition　but　not　the　linear　growth　condition.　Here　we　assume　that　the　coefficients　of　SFDEs　are　polynomial　or　dominated　by　polynomial　functions.　We　give　sufficient　criteria　on　the　almost　sure　asymptotic　stability　and　the　boundedness　for　this　kind　of　nonlinear　SFDEs.　Some　nontrivial　examples　are　provided　to　illustrate　our　results.