Between Colonial Violence and Socialist Worldview: The Conversions of Ernst Daumig

In 1900, Ernst Däumig (1866–1922) wrote to Karl Kautsky of his ‘bitter experiences’ of violence in the French Foreign Legion and then in the Prussian military that had led to his recent ‘conversion’ to the socialist worldview. This article takes up Däumig's letters, articles and travelogues, and a drama, to explore how he recast his experiences of colonial and military violence twice, first as a writer for a German soldiers’ journal and then as an aspiring socialist journalist. As well as a burden that pushed him to critique his past, Däumig's military and colonial experiences are shown to have been his starting capital in the world of journalism and politics. The article gives particular attention to the process of conversion, through which Däumig forged a new life narrative out of the moral tales offered by the adopted worldview and the events of his own past. In addition to providing a case study of worldview conversion, this article demonstrates how biographical research can challenge assumptions about the impact of colonial violence on German metropolitan culture. At the same time, this biographical analysis sheds light on the early career of one of the key figures in the German Revolution of 1918 to 1921. As co-chairman of the Independent Social Democratic Party (USPD), Däumig led the USPD into union with the Communist Party in 1920.

Sequentially continuous non-linear fundamental systems of solutions of affine equations in locally convex spaces

According to the Mickael's selection theorem any surjective continuous linear operator from one Fr\'echet space onto another has a continuous (not necessarily linear) right inverse. Using this theorem Herzog and Lemmert proved that if $E$ is a Fr\'echet space and $T:E\to E$ is a continuous linear operator such that the Cauchy problem $\dot x=Tx$, $x(0)=x_0$ is solvable in $[0,1]$ for any $x_0\in E$, then for any $f\in C([0,1],E)$, there exists a continuos map $S:[0,1]\times E\to E$, $(t,x)\mapsto S_tx$ such that for any $x_0\in E$, the function $x(t)=S_tx_0$ is a solution of the Cauchy problem $\dot x(t)=Tx(t)+f(t)$, $x(0)=x_0$ (they call $S$ a fundamental system of solutions of the equation $\dot x=Tx+f$). We prove the same theorem, replacing "continuous" by "sequentially continuous" for locally convex spaces from a class which contains strict inductive limits of Fr\'echet spaces and strong duals of Fr\'echet--Schwarz spaces and is closed with respect to finite products and sequentially closed subspaces. The key-point of the proof is an extension of the theorem on existence of a sequentially continuous right inverse of any surjective sequentially continuous linear operator to some class of non-metrizable locally convex spaces.

Resource access needs and capabilities as mediators of the relationship between VC firm size and syndication

Drawing from the resource-based view and transaction costs economics, we develop a theoretical framework to explain why small and large firms face different levels of resource access needs and resource access capabilities, which mediate the relationship between firm size and hybrid governance. Employing a sample of 317 venture capital firms, drawn across six European countries, we empirically assess our framework in the context of venture capital syndication. We estimate a path model using structural equation modeling and find, consistent with our theoretical framework, mediating effects of different types of resource access needs and resource access capabilities between VC firm size and syndication frequency. These findings advance the small business literature by highlighting the trade-offs that size imposes on firms that seek to manage their access to external resources through hybrid governance strategies.