Let　A　be　a　dxd　expansive　matrix　with　|detA|=2.　An　A-wavelet　is　a　function　such　that　is　an　orthonormal　basis　for　.　A　measurable　function　f　is　called　an　A-wavelet　multiplier　if　the　inverse　Fourier　transform　of　is　an　A-wavelet　whenever　psi　is　an　A-wavelet,　where　denotes　the　Fourier　transform　of　psi.　A-scaling　function　multiplier,　A-PFW　multiplier,　semi-orthogonal　A-PFW　multiplier,　MRA　A-wavelet　multiplier,　MRA　A-PFW　multiplier　and　semi-orthogonal　MRA　A-PFW　multiplier　are　defined　similarly.　In　this　paper,　we　prove　that　the　above　seven　classes　of　multipliers　are　equivalent,　and　obtain　a　characterization　of　them.　We　then　prove　that　if　the　set　of　all　A-wavelet　multipliers　acts　on　some　A-scaling　function　(A-wavelet,　A-PFW,　semi-orthogonal　A-PFW,　MRA　A-wavelet,　MRA　A-PFW,　semi-orthogonal　MRA　A-PFW),　the　orbit　is　arcwise　connected　in　,　and　that　if　the　generator　of　an　orbit　is　an　MRA　A-PFW,　the　orbit　is　equal　to　the　set　of　all　MRA　A-PFWs　whose　Fourier　transforms　have　same　module,　and　is　also　equal　to　the　set　of　all　MRA　A-PFWs　with　corresponding　pseudo-scaling　functions　having　the　same　module　of　their　Fourier　transforms.