A Book of Selected Architectural Works Between 2015-19

Page 29

The short answer is: Yes, sort of. MAPPING THE The short answerNEIGHBORHOOD is: Yes, sort of. The short answer is: Yes, sort of.

visions: w visions: isions: w w

29

CAN CAN COMPUTERS COMPUTERS CREATE CREATE CAN COMPUTERS CREATE THE THE “PERFECT “PERFECT NEIGHBOURHOODS”? NEIGHBOURHOODS”? THE “PERFECT NEIGHBOURHOODS”?

Creating a set of positive urban applications and ideas that would increase the

Creating a set oftiny positive applications and ideas that would increase the Defining every biturban of (on information for the computer, Creating a set of positive urban and ideas that would the quality of life on a micro-scale theapplications left side, pink-colored cards) and increase then of life on a micro-scale (on the left side, pink-colored cards) and then and quality then giving them the needed quality of lifethese on a ideas micro-scale (on the left side, pink-colored and then the idea of fitting intosoul small functional bits of softwarecards) resulted the idea of fitting these ideas into small functional bits of software resulted

idea of fitting these into small functional bitsthese of software resulted Basedinupon the toolkits and sets of rules, the objects the building in real thethe final toolkit. As seen onideas the orange cards on the(a.k.a. left, tools have in the final toolkit. As seen on the orange cards on the left, these tools have life) arevarious defined as groups objects and the algorithm does thetools job have in the final toolkit.ofAs seen the then orange cards on the left, these rules, requirements, andon connections among them. various rules, requirements, and connections among them. various rules, requirements, and connections among them.

Some of the images of the results directly obtained The process and the resulting maps

Theresults restofofthe the process was over over again, as seen below, and the were appliedwas to arepeated 3D simulation view. With an isometric view, means.The overand and again, ascan canbebe seen and the rest results wereprocess applied to arepeated 3D simulation view.over With an isometric view, below, the results were applied toto a 3D simulation view. and the results were applied athe 3D simulation view. With an isometric theand interventions and their effects on area can be understood much better view, & the interventions and their effects on the area can be understood much better & the interventions and their effects on the area can be understood much better & easier. easier. easier.

The Theprocess processand andthe theresulting resultingmaps maps ofofAnalyzing Analyzingthe theChertanovo ChertanovoSevernoye SevernoyeArea. Area.

the data required, allowed a computer to analyze and process. The algorithm data allowed a computer to analyze and map process. algorithm itselfthe works inrequired, a very basic way. The Chertanovo Severnoye andThe all the TL;DR: Yes, sortin of.a very basic way. The Chertanovo Severnoye map and all the itself works itselfdata, workswhether in a very way. The Chertanovo Severnoye buildings if basic they are residential, commercial or anymap typeand of all the buildings data, whether if they are residential, commercial or any type of Creating a set of positive urban and ideas qualbuildings data, whether if they residential, commercial anythe type of service building - they were applications given theare algorithm onethat by would one as increase anor input. They building - they were given algorithm one by one as an input. They ity ofservice life on a micro-scale the left the side, pink-colored cards) and ideaThey of service buildingof - (on they the algorithm onethen as anthe input. had the information how were manygiven people are living inone the by apartments (as an had the information of how many people livingresultedin in the apartments (as an As fitting these ideas into small functional bits of are software the final toolkit. hadorange the information of how many are living in the apartments orcards how many people workpeople in thehave offices around, or how many(as busan seenapproximate), on the on the left, these tools various rules, requirements, approximate), or how many people work in the offices around, or how many bus andstops connections amongorthem. approximate), how many people work in the offices around, or how many bus there are! stops there are! stops there are! This mathematical approach, when applied on a map that has been fed with the With all the information; a small demo set of different masterplan outputs were dataWith required, a computer analyze process. The algorithm all theallowed information; a small to demo set ofand different masterplan outputs itself were thesmall information; a small demo set of different masterplan outputs were works inWith afor very basic way. The Chertanovo Severnoye map and all the buildings taken aall very specific test group: Commercial tenants, common halls, taken for a very small specific test group: Commercial tenants, common halls, data, whether if they are residential, commercial or any type of service building they taken for a veryand small specific Commercial common halls, a social condenser, offices. For test eachgroup: of these groups, thetenants, same process has a given social the condenser, and offices. Foraseach of these groups, theinformation same process were algorithm one by one an input. They had the of has how a social condenser, and offices. For each of these groups, the same process been repeated for 10 times to be able to have a random average. By overlapping many people are living intimes the apartments (ashave an approximate), or how people has been repeated for 10 to be able to a random average. Bymany overlapping been repeated for 10 times to beabus able to have a random work the offices around, orand how many stops there are! allinthese different results taking geometric mean of theaverage. stains ofBy theoverlapping same all these different results and taking a geometric mean of the stains of the same allbuildings, these different and takingdesign a geometric mean the stains of the same type of a veryresults understandable proposal wasofobtained. type of buildings, a very understandable design proposal was obtained. With all the information; a small demo set of different masterplan outputs were type of buildings, a very understandable design proposal was obtained. taken for a very small specific test group: Commercial tenants, common halls, a Oncondenser, the left row, you can see the repeated results thatthe have been obtained social and offices. For each of these groups, same process has been On the left row, you can see the repeated results that have been obtained repeated forfrom 10 times to be able have random average. By have overlapping all these On the left you cantosee thearepeated results that been obtained directly therow, MacOS Application itself. These screenshots were overlayed directly fromand thetaking MacOS Applicationmean itself.ofThese screenshots weretype overlayed different results a geometric the stains of the same of builddirectly from MacOS Application were overlayed on Photoshop, andthe then by using the guidesitself. and These rulers,screenshots carefully calculated the ings,ona Photoshop, very understandable was obtained. and then design by usingproposal the guides and rulers, carefully calculated the on Photoshop, geometrical means. and then by using the guides and rulers, carefully calculated the geometrical means. On the left row, you can see the repeated results that have been obtained directly geometrical means. from the MacOS Application itself. These screenshots were overlayed on PhotoThe rest of the process was repeated over and over again, as can be seen below, shop, and then by using the guides and rulers, carefully calculated The rest of the process was repeated over and over again, as canthe be geometrical seen below,

Some Someofofthe theimages imagesofofthe theresults resultsdirectly directlyobtained obtained from fromthe theMac MacApplication ApplicationofofThe TheCherrytree CherrytreeMachinery Machinery

This when applied on a map that has been fed with CAN A mathematical COMPUTERapproach, This mathematical approach, when applied on a map that has been fed with This mathematical approach, when map thatThe hasalgorithm been fed with CREATE PERFECT NEIGHBORHOODS? the data required, allowed a computer to applied analyze on anda process.


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