Commonwealth v. Stein
39 A.3d 365
| Pa. Super. Ct. | 2012Background
- Stein pled guilty to delivery of marijuana and possession with intent to deliver marijuana on Jan. 28, 2011; open guilty plea to two POSSESSION WITH INTENT counts in exchange for dismissal of remaining charges and non-use of school zone enhancement; Commonwealth reserved five-year mandatory minimum due to firearm at time of offense; police recovered a Smith & Wesson revolver and marked money at arrest and found more marijuana, firearms, and a vest at Stein’s residence; the Commonwealth filed a Notice of Intent to Seek Mandatory Sentence under 42 Pa.C.S. § 9712.1; at sentencing on May 24, 2011 the court imposed the five-year mandatory minimum.
Issues
| Issue | Plaintiff's Argument | Defendant's Argument | Held |
|---|---|---|---|
| Whether § 9712.1 applies where defendant is convicted of § 780-113(a)(30) and possesses a firearm but did not use it | Stein argues no nexus; firearm not used in offense | Commonwealth contends possession/possession within reach suffices | Yes, statute applies regardless of use; firearm presence triggers minimum |
| Whether § 9712.1 is unconstitutional as overbroad or violative of due process/Second Amendment | Constitutional challenges to § 9712.1 (overbreadth, due process, Second Amendment) | Statutory language controls; no invalidity shown | Waived for review; constitutional challenges deemed discretionary and not reviewed |
Key Cases Cited
- Commonwealth v. Carpio-Santiago, 14 A.3d 903 (Pa.Super.2011) (legal-sentence legality review)
- Commonwealth v. Stokes, 38 A.3d 846 (Pa.Super.2011) (illegal sentence review where jurisdiction present)
- Commonwealth v. Robinson, 931 A.2d 15 (Pa.Super.2007) (constitutional claims waived if discretionary sentencing issue)
- Commonwealth v. Dunphy, 20 A.3d 1215 (Pa.Super.2011) (waiver governs discretionary issues)
- Commonwealth v. Miller, 541 Pa. 531 (1995) (sentence within statutory limits is legal)
- Commonwealth v. Kleinicke, 895 A.2d 562 (Pa.Super.2006) (flat five-year term when minimum equals maximum)
