Basant Rao Guhe v. The State of Madhya Pradesh
Background
The appellant, a Sub-Engineer in Madhya Pradesh's Irrigation Department, was prosecuted for allegedly amassing assets disproportionate to his known income between 1970 and 1992, and was convicted by the Special Judge (Prevention of Corruption Act) and had that conviction affirmed by the Madhya Pradesh High Court. Both courts had independently recalculated the appellant's income and expenditure using assumptions (e.g., fixing household expenses at 60%, then 50%, of income) that differed from the figures in the original charge-sheet, and the prosecution's own witnesses admitted during trial that they had omitted large chunks of the appellant's salary and agricultural income from their calculations.
Decision Breakdown
The Supreme Court held that the appellant had effectively been convicted on a reworked set of figures amounting to a different charge than the one originally framed against him, without ever being given notice of or a chance to meet this "new" charge: a violation of basic fair-trial principles. It further held that courts cannot themselves speculatively fill gaps in the prosecution's evidence (such as guessing at expenditure percentages or unaccounted income) to make out a disproportionate-assets case, since the burden to prove the foundational facts of such a charge beyond reasonable doubt lies squarely on the prosecution before any explanation can be demanded of the accused. Finding the prosecution's evidence conjectural and insufficiently proven, the Court set aside the conviction and sentence under Section 13(1)(e) read with Section 13(2) and allowed the appeal.
Lesson Learnt
In a disproportionate-assets corruption case, the prosecution must prove its own income-and-expenditure calculations beyond reasonable doubt at the outset: courts cannot convict a person on a materially different (and more unfavourable) set of figures than were actually put to him at the time charges were framed, even if those revised figures are the court's own "corrected" arithmetic.