SCIENCE
Mathematicians prove perfectly fair elections are impossible
ScienceDailySunday, August 2, 2026 at 1:10 PM
RedScroll Brief

Mathematicians have shown that no electoral system can perfectly balance local representation, proportional national results, and a fixed-size parliament once enough parties compete.
RedScroll Signal
- Impact
- High
- Category
- Science
- Market relevance
- None
- Why it matters
- Scientific signal separates durable discovery from noise — and often foreshadows policy and product. Mathematicians have shown that no electoral system can perfectly balance local representation, proportional national results, and a fixed-size parliament once enough parties compete.
Desk copy
RedScroll Briefing
Extractive editorial brief — not a reprint of the original
What happened
Mathematicians have shown that no electoral system can perfectly balance local representation, proportional national results, and a fixed-size parliament once enough parties compete.
Why it matters
Scientific signal separates durable discovery from noise — and often foreshadows policy and product.
Background
ScienceDaily reported on this under science. RedScroll surfaces the signal with an extractive brief — not a reprint of the original article. Read the source for full reporting.
Timeline
ScienceDaily published: Mathematicians prove perfectly fair elections are impossible
Story is in today’s RedScroll edition. Follow the original source for updates.
Related stories
- The leap second is dead. Long live the leap hour?
NatureSCIENCE
- Order from disorder: do we need a new law of physics?
NatureSCIENCE
- Scale of snakebites estimated globally
NatureSCIENCE
- What’s your lab’s archetype? The answer could inform how you use AI
NatureSCIENCE
- Why are rich people so pessimistic? What the numbers say
NatureSCIENCE
- NASA Welcomes Türkiye as Newest Artemis Accords Signatory
NASASCIENCE
Source
ScienceDaily
Original reporting by ScienceDaily. RedScroll provides an extractive briefing only.