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  2. Life table - Wikipedia

    en.wikipedia.org/wiki/Life_table

    2003 US mortality table, Table 1, Page 1. In actuarial science and demography, a life table (also called a mortality table or actuarial table) is a table which shows, for each age, the probability that a person of that age will die before their next birthday ("probability of death").

  3. Isotopes of curium - Wikipedia

    en.wikipedia.org/wiki/Isotopes_of_curium

    There are 19 known radioisotopes ranging from 233 Cm to 251 Cm. There are also ten known nuclear isomers . The longest-lived isotope is 247 Cm, with half-life 15.6 million years – orders of magnitude longer than that of any known isotope beyond curium, and long enough to study as a possible extinct radionuclide that would be produced by the r ...

  4. Curium - Wikipedia

    en.wikipedia.org/wiki/Curium

    245 Cm– 248 Cm are long-lived with negligible decay. The adjacent table lists the critical masses for curium isotopes for a sphere, without moderator or reflector. With a metal reflector (30 cm of steel), the critical masses of the odd isotopes are about 3–4 kg.

  5. Actuarial notation - Wikipedia

    en.wikipedia.org/wiki/Actuarial_notation

    A life table (or a mortality table) is a mathematical construction that shows the number of people alive (based on the assumptions used to build the table) at a given age. In addition to the number of lives remaining at each age, a mortality table typically provides various probabilities associated with the development of these values.

  6. List of radioactive nuclides by half-life - Wikipedia

    en.wikipedia.org/wiki/List_of_radioactive...

    Radioactive isotope table "lists ALL radioactive nuclei with a half-life greater than 1000 years", incorporated in the list above. The NUBASE2020 evaluation of nuclear physics properties F.G. Kondev et al. 2021 Chinese Phys. C 45 030001. The PDF of this article lists the half-lives of all known radioactives nuclides.

  7. Force of mortality - Wikipedia

    en.wikipedia.org/wiki/Force_of_mortality

    In a life table, we consider the probability of a person dying from age x to x + 1, called q x.In the continuous case, we could also consider the conditional probability of a person who has attained age (x) dying between ages x and x + Δx, which is