Download Grace Hopper and the Invention of the Information Age by Kurt W. Beyer PDF

By Kurt W. Beyer

A Hollywood biopic concerning the lifetime of machine pioneer Grace Murray Hopper (1906--1992) may pass like this: a tender professor abandons the ivy-covered partitions of academia to serve her nation within the army after Pearl Harbor and unearths herself at the entrance strains of the pc revolution. She works challenging to achieve the all-male computing device undefined, is sort of introduced down by way of own difficulties yet survives them, and ends her profession as a celebrated elder stateswoman of computing, a heroine to millions, hailed because the inventor of computing device programming. all through Hopper's later years, the preferred media instructed this simplified model of her existence tale.

In Grace Hopper and the discovery of the data Age, Kurt Beyer unearths a extra actual Hopper, a colourful and intricate lady whose profession paralleled the meteoric trajectory of the postwar machine undefined. either rebellious and collaborative, Hopper used to be influential in male-dominated army and company agencies at a time whilst girls have been inspired to dedicate themselves to home tasks and childbearing. Hopper's maximum technical success used to be to create the instruments that may enable people to speak with desktops in phrases except ones and zeroes. This improve stimulated all destiny programming and software program layout and laid the root for the improvement of straightforward own desktops.

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Extra resources for Grace Hopper and the Invention of the Information Age

Example text

The asynchronous timing model bears the advantage that it makes less assumptions than guaranteed by real-world systems. The assumption of asynchrony holds for any reasonable system. No validation of this assumption is required. Hence, a system that is developed under this timing model can be easily implemented in the real-world. Another advantage is that no care needs to be taken about timing issues when modelling an asynchronous system, which may significantly simplify specifications. On the downside, having no information about timing makes it hard or even impossible to solve fundamental problems.

However, such an approach would complicate the presentation and does not yield relevant advantages for our purposes. 14 2 Modelling Fault-Tolerant Distributed Systems For a subset È of Ë ∞ , we define the stuttering closure κË (È ) as the set of all infinite sequences over Ë that are equivalent up to stuttering to some sequence in È . Formally, κË (È ) = {ζ ∈ Ë ∞ : ∃τ ∈ È : ζ and τ are equivalent up to stuttering} . È is called closed under stuttering iff È = κË (È ). Properties Distributed systems are represented by properties being sets of traces that are closed under stuttering.

1 1. È is a set of interleaving traces. P ROOF: È is a set of traces as each ÈÑ ⊆ Σ∞ . For each ÈÑ holds that each step permitted by ÈÑ is either an Ñ -step or an Ñ -environment step. Hence, each step permitted by È is a stuttering step or an Ñ -step for a single component Ñ ∈ (Π ∪ Ξ). 1 2. È is closed under stuttering. P ROOF: By 1 1, È is a set of traces. If a trace τ is in È , then τ is in each ÈÑ , Ñ ∈ (Π ∪ Ξ). As each component property is closed under stuttering, all traces that are equivalent to τ up to stuttering are also in each ÈÑ and, therefore, also in È .

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