Claims

In standard free-choice wagering schemes only the lowest and highest wagers are ever optimal

Claim · All claims
Evidence · 1 study · quant-synthesis r2 · q1
Currency · newest study 2024 · not yet checked against its sources · not reviewed by a person

Subclaims

Reading the evidence codes

q is the design tier, i the impact, n the sample, and the kind with its r the rigour judged within that kind: what each code means.

This claim: no standardized effect is recorded in observations/ for it yet, so no benchmark reading is possible.

q1 i? In free-choice schemes where wins increase with wager size and losses mirror wins, only the lowest and highest wagering categories are ever optimal strategies, encouraging under- or overstating of confidence. → Lorenz Weise 2024

Evidence

Lorenz Weise 2024

Lorenz Weise. (2024). Payoff designs in post-decision wagering: a systematic review. Metacognition and Learning. https://doi.org/10.1007/s11409-024-09411-z

q1 · i? · quant-synthesis · r2

Theoretical analysis applying Clifford et al. (2008) to free-choice designs in which wins for correct responses increase with wager size and losses mirror wins. The review reports "only the lowest and highest wagering categories are ever optimal strategies", even when losses do not precisely mirror wins as long as both increase by the same amounts.

"applying the analysis of Clifford et al. (2008), by computing for each confidence level the most profitable wager, shows that only the lowest and highest wagering categories are ever optimal strategies."

Discussion

Page metadata
Field Value
type claim
id free-choice-only-extreme-wagers-optimal
title In standard free-choice wagering schemes only the lowest and highest wagers are ever optimal
description In standard free-choice wagering schemes only the lowest and highest wagers are ever optimal
status review
evidence_strength weak
newest_evidence 2024
generated by process:wiki-ingest on 2026-10-19
trust unverified — no one has confirmed this page's content
sources 1 — lorenz-weise-2024

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