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        <dc:title>Surprises in numerical expressions of physical constants</dc:title>
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        <bibo:abstract>In science, as in life, &amp;quot;surprises&amp;quot; can be adequately appreciated only in the presence of a null model, what we expect a priori. In physics, theories sometimes express the values of dimensionless physical constants as combinations of mathematical constants like π or e. The inverse problem also arises, whereby the measured value of a physical constant admits a &amp;quot;surprisingly&amp;quot; simple approximation in terms of well-known mathematical constants. Can we estimate the probability for this to be a mere coincidence, rather than an inkling of some theory? We answer the question in the most naive form.</bibo:abstract>
        <bibo:volume>123</bibo:volume>
        <bibo:issue>6</bibo:issue>
        <bibo:startPage>609 - 612</bibo:startPage>
        <bibo:endPage>609 - 612</bibo:endPage>
        <dc:publisher>Mathematical Association of America</dc:publisher>
        <bibo:doi rdf:resource="10.4169/amer.math.monthly.123.6.609" />
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