Cameronbridge 32 Year Old 1984 (Thompson Bros.) vs Old Rip Van Winkle 10 Year Old 107 Proof
Side-by-side comparison — price, ABV, scores, tasting notes, pros & cons.

Cameronbridge 32 Year Old 1984 (Thompson Bros.)
Cameron Bridge
£175

Old Rip Van Winkle 10 Year Old 107 Proof
Old Rip Van Winkle
★ 5.00
£119
| Cameronbridge 32 Year Old 1984 (Thompson Bros.) | Old Rip Van Winkle 10 Year Old 107 Proof | |
|---|---|---|
| Distillery | Cameron Bridge | Old Rip Van Winkle |
| Region | Lowland | — |
| Country | Scotland | America |
| Type | Grain | Bourbon |
| ABV | 46.7% | 53.5% |
| Age | 32 yr | 10 yr |
| Price | £175 | £119 |
| Rating | — | 5.00/5 |
Cameronbridge 32 Year Old 1984 (Thompson Bros.)
Old Rip Van Winkle 10 Year Old 107 Proof
Cameronbridge 32 Year Old 1984 (Thompson Bros.)
Old Rip Van Winkle 10 Year Old 107 Proof
Quick verdict
Old Rip Van Winkle 10 Year Old 107 Proof is rated higher (5.00 vs 0.00).
Old Rip Van Winkle 10 Year Old 107 Proof is better value at £119 vs £175.
For beginners: Cameronbridge 32 Year Old 1984 (Thompson Bros.) is more approachable (55/100 beginner score).
Cameronbridge 32 Year Old 1984 (Thompson Bros.)
Pros
- +Longer maturation (32 vs 10 years)
Cons
- −More expensive (£175 vs £119)
- −Lower community rating (0.0 vs 5.0)
Old Rip Van Winkle 10 Year Old 107 Proof
Pros
- +Better value for money
- +Higher community rating (5.0/5)
- +More affordable (£119 vs £175)
- +More widely reviewed by the community
Cons
- −High ABV (53.5%) — may need water
Who should buy Cameronbridge?
Cameronbridge 32 Year Old 1984 (Thompson Bros.) suits whisky enthusiasts looking for a well-rounded, complex dram. It rewards those with some experience and an appreciation for Lowland character.
Who should buy Old?
Old Rip Van Winkle 10 Year Old 107 Proof is for enthusiasts who appreciate cask-strength intensity. Best enjoyed with a few drops of water to open up the flavours. Not ideal for casual drinking or beginners.
Tasting notes
Only Cameronbridge 32 Year Old 1984 (Thompson Bros.)
Only Old Rip Van Winkle 10 Year Old 107 Proof