User:Boris Tsirelson/Sandbox1: Difference between revisions
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Ordinary differential equations can be solved numerically by analog computers, but partial differential equations cannot, which was very important for von Neumann when building the first computer of the so-called von Neumann architecture.<ref>"1.2 An automatic computing system is a (usually highly composite) device, which can carry out | |||
instructions to perform calculations of a considerable order of complexity—e.g. to solve a non-linear | |||
partial differential equation in 2 or 3 independent variables numerically." Quoted from: "First Draft of a Report on the EDVAC" by John von Neumann, IEEE Annals of the History of Computing, Vol. 15, No. 4, pp.27-75, 1993.</ref> | |||
First Draft of a Report | First Draft of a Report | ||
on the EDVAC | on the EDVAC | ||
Revision as of 14:25, 29 April 2010
Ordinary differential equations can be solved numerically by analog computers, but partial differential equations cannot, which was very important for von Neumann when building the first computer of the so-called von Neumann architecture.[1]
First Draft of a Report
on the EDVAC
by
John von Neumann
1.2 An automatic computing system is a (usually highly composite) device, which can carry out
instructions to perform calculations of a considerable order of complexity—e.g. to solve a non-linear
partial differential equation in 2 or 3 independent variables numerically.
This report has been published in: IEEE Annals of the History of Computing, Vol. 15, No. 4,
pp.27-75, 1993.
![[1]](http://lh5.ggpht.com/_2qmjr1uPSSQ/Sr03qlXp4UI/AAAAAAAAACU/hC31rInVVSI/ibmlogo.jpg){kind=link}
- ↑ "1.2 An automatic computing system is a (usually highly composite) device, which can carry out instructions to perform calculations of a considerable order of complexity—e.g. to solve a non-linear partial differential equation in 2 or 3 independent variables numerically." Quoted from: "First Draft of a Report on the EDVAC" by John von Neumann, IEEE Annals of the History of Computing, Vol. 15, No. 4, pp.27-75, 1993.