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the claim

There always exists at least one bound state for any negative attractive potential in one and two dimensions but not always in three dimensions

the verdict
SUPPORTED
the evidence backs this
Recorded sources
2 sources for · 0 against

Counts group repeated records of the same source within each side. They do not measure evidence strength or source independence.

Quantum mechanics dictates that any negative attractive potential in one and two dimensions will always support at least one bound state, whereas in three dimensions a potential must meet certain strength criteria to guarantee a bound state.

The analysis

The claim specifically addresses the quantum mechanical behavior of bound states in 1D, 2D, and 3D under negative attractive potentials. Paper [0] directly supports the 1D and 2D portion of the claim, explicitly citing the well-known fact that arbitrarily weak attractive potentials possess a bound state in those dimensions. Paper [1] provides foundational conditions for bound states. The retrieved papers fully align with the standard physical principle stated in the claim.

Evidence for · 2
Recorded source metadata

K. Chadan, N. N. Khuri, A. Martin, Tai Tsun Wu. Bound states in one and two spatial dimensions. 2003. https://doi.org/10.1063/1.1532538

Paper [0] confirms that an arbitrarily weak attractive potential in one and two spatial dimensions always possesses at least one bound state.

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More for · 1
Recorded source metadata

Francesco Calogero. Sufficient Conditions for an Attractive Potential to Possess Bound States. 1965. https://doi.org/10.1063/1.1704255

Paper [1] discusses the sufficient conditions for an attractive potential to possess bound states across different dimensions, supporting the quantum mechanical principles regarding bound states in lower versus higher dimensions.

The paper trail · every fact has a biography
first checked01 Aug 2026
judged → SUPPORTED · 8501 Aug 2026
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