handful of years after the year X itself. The lag between a year and its peak is partly due to the length of the authorship and publication process. For instance, a book about the events of 1950 may be written over the period from 1950-1952 and only published in 1953. For each year, we estimated the slope of the exponential decay shortly past its peak. The exponent was estimated using the slope of the curve on a logarithmic plot of frequency between the year Y+5 and the year Y+25. This estimate is robust to the specific values of the interval, as long as the first value (here, Y+5) is past the peak of Y, and the second value is in the fifty years that follow Y. The Inset in Figure 4A was generated using 5 and 25. The half-life could thus be derived. Half-life can also be estimated directly by asking how many years past the peak elapse before frequency drops below half its peak value. These values are noisier, but exhibit the same trend as in Figure 4A, Inset (not shown). Trends similar to those described here may capture more general events, such as those shown in Figure 89. III.7. The Pursuit of Fame We study the fame of individuals appearing in the biographical sections of Encyclopedia Britannica and Wikipedia. Given the encyclopedic objective of these sources, we argue these represent comprehensive lists of notable individuals. Thus, from Encyclopedia Britannica and Wikipedia, we produce databases of all individuals born between 1800-1980, recording their full name and year of birth. We develop a method to identify the most common, relevant names used to refer to all individuals in our databases. This method enables us to deal with potentially complicated full names, sometimes including multiple titles and middle names. On the basis of the amount of biographical information regarding each individual, we resolve the ambiguity arising when multiple individuals share some part, or all, their name. Finally, using the time series of the word frequency of people’s name