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The holotype of Dasyleptus brongniarti Sharov, 1957. Photo from Carpenter (1992, figure 11B), and reconstruction from Rasnitsyn (1999) figure 6 (based on the holotype plus several paratypes). 

The holotype of Dasyleptus brongniarti Sharov, 1957. Photo from Carpenter (1992, figure 11B), and reconstruction from Rasnitsyn (1999) figure 6 (based on the holotype plus several paratypes). 

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... Monura are primitive wingless insects known as fossils from the Pennsylvanian and Permian strata (Tasch, 1973). They are united with their extant relatives the bristletails and silverfish by several char- acters: all are wingless, similar in size and form, have well developed antennae, ununited thoracic segments, and molt throughout their lifetimes (Carpenter, 1992). Rasnitsyn (1999) redescribed the monuran Dasyleptus brongniarti ( Fig. 1) and assembled a morphometric database of 25 specimens of the species. All the specimens are from the Kaltan locality in the Kuznetsk Formation of southwestern Siberia and are currently lo- cated at the Paleontological Institute, Russian Academy of Sciences, Moscow, Russia. The Kuznetsk Formation is Middle Permian (Ufimian) in age (Zhuravlev and Ilynia, 1988). Body lengths (excluding the caudal filament) of the 25 specimens are shown in Table 1. With this rela- tively large database, it was possible to use a statistical method to in- vestigate their growth characteristics. Thirty or more specimens would have been the preferred statistical sample size, but 25 specimens yielded a satisfactory result. We applied a probability plotting method to the body length data of these specimens to test for statistical size group- ings that could represent life stages between moltings (instars). A very brief explanation of the probability plotting method is included here. It is by no means comprehensive and only attempts to elaborate on the specifics pertinent to interpreting the D. brongniarti data. Probability plotting is a simple, powerful, graphic method of com- paring a data set to a statistical distribution function. A probability plot shows the probability (x axis) that a random observed variable will be less than or equal to a given value (y axis). Probability calculations are simple and the plots are easily made by hand, but here we used KaleidaGraph (1997) graphic analysis software to produce publication quality output. The probability data are plotted against a scale that is generated by a specific distribution function (e.g., normal, log normal, extreme, etc.). Straight line fits of the data to a specific probability scale indicate that the data are distributed according to the function used to generate that scale. Departures from a straight line fit indicate that the data are skewed, truncated, multi-modal, or do not fit the distribution function (King, 1971; Kock and Link, 1970). A normal (Gaussian) probability plot (Fig. 2A) of D. brongniarti body lengths has several “plateaus” that vary from horizontal to some- what inclined. These indicate that the overall distribution of body lengths comprises several component modes (King, 1971). A smooth curve drawn through the data points shows that the plateaus are connected by steep jogs that contain concave-up to concave-down inflections (pro- ceeding left to right). These inflection points indicate the approximate “boundaries” of the component distributions (Knoop and Owen, 1994; Peck, 1987). Theoretically, the distributions expand infinitely in either direction from the mean, but given a finite data set, the inflection points provide a very good approximation of the limits of each component mode. Only the concave-up to concave-down inflections are used to show the component mode boundaries; concave-down to concave-up inflections indicate the approximate mean of the components. We sepa- rate the overall distribution (Fig. 2A) into its six components at the inflection points (X’s in the figure) and replot each component (Fig. 2B). The straight line curve-fits to the components indicate that they have been correctly resolved and that they are normal (Peck, 1988). The uppermost component contains only two members and is, of course, a very rough approximation. The mean value and standard deviation (s) of each component may be read directly off the plot. The mean value occurs at the 50% probability point; +s and -s occur at the 84% and 16% probability points respectively (King, 1971). For greater accuracy, we used the coeffi- cients of the linear curve fits (Fig. 2B) provided by the graphic analysis software. Mean values and standard deviations of the resolved instars are given in Table 2. The mean values of the resolved instar sizes were used to generate a step plot (Fig. 3), which is a partial growth curve for D. brongniarti . The approximate instar numbers are assigned based on the similar- sized modern silverfish Lepisma saccarinum (Zygentoma: Lepismatidae) which is ~ 4.1 mm long in its fifth instar (Delaney, 1957) and attains an adult length of 15 to 20 mm. L. saccharinum has 11 to 13 pre-breeding instars (Sharov, 1953) and continues ecdysis as an adult, molting as many as 35 times in its 45 month lifetime (Larink, 1983). The resolved instars of D. brongniarti also fall within the range of the modern bristletail, Petrobius (Archaeognatha: Machilidae), which has seven to eight pre-breeding instars (Smith and Watson, 1991). The number of instars in D. brongniarti is unknown and may or may not exactly match those of Lepisma , nonetheless, a substantial segment of the pre-breeding growth curve of the animal has been reconstructed. The span of the retrieved growth curve is 3.5 to 12 mm and represents most of ...

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The following list provides citations for 363 scientific contributions, including 13 edited volumes and books, produced by Alexandr P. Rasnitsyn. Naturally, the list presented here is a static representation of Alex’s contributions and we look forward to years of his forthcoming publications to our shared science. Thus, this list only encompasses those papers published as of 1 August 2011. We have published it here so as to bring to the attention of colleagues Alex’s numerous and multifaceted accomplishments, and why he so richly deserves our admiration. In addition, we believe the following list is the most thorough and accurate accounting of his published scientific activities. Given that many of his works are in his native Russian, we believe this list will serve as a tool for directing interested individuals to English translations, where available.