{"id":7507,"date":"2018-03-23T10:04:54","date_gmt":"2018-03-23T09:04:54","guid":{"rendered":"http:\/\/kmr.dialectica.se\/wp\/?page_id=7507"},"modified":"2022-03-10T10:31:18","modified_gmt":"2022-03-10T09:31:18","slug":"the-ericsson-axe-10-delay","status":"publish","type":"page","link":"https:\/\/kmr.placify.me\/wp\/research\/math-rehab\/learning-object-repository\/algebra\/business-algebra\/the-eesocmop-model-2\/the-ericsson-axe-10-delay\/","title":{"rendered":"The Ericsson AXE10 Delay"},"content":{"rendered":"

This page is a sub-page of our page on The EE(S+O+C)(M+O+P) Model<\/a>.<\/p>\n

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The EE(S+O+C)(M+O+P) model<\/strong>:
\nThe EE(S+O+C)(M+O+P) model represents an attempt to model a larger context within which the EMEMO model and the TELLME platform can be positioned. It has its roots in PROLEARN D5.3<\/a> and D1.10<\/a>, and has taken on increased importance in TELLME due to the feedback of the reviewers.<\/p>\n

\"The<\/a>
\nTELL ME D4.3 Figure 7<\/p>\n

The PLPF (Professional Learning Process Framework) of PROLEARN D1.10<\/a> delinearized the traditional SECI-model of Nonaka by \u201cbreaking out\u201d the EI loop of Externalization and Internalization) which goes on all the time. The activities (and attention) of this loop were then distributed across the parallel processes of C and S (Combination and Socialization) but which could just as well be interpreted as explicit and tacit, formal and informal, conscious and subconscious, etc, \u2026).<\/p>\n

In a similar way, the EE(S+O+C)(M+O+P) model delinearizes the EMEMO model by breaking out the EE loop, which goes on all the time, and which guides and controls the other processes by distributing its corresponding attention\/comprehension across the (Strategic + Operational + Customer) activities of a company X. Moreover, each of these levels are then addressed by a (Mix+Optimize+P) process, where the P stands for Prototype at the Strategic level, Produce at the Operational level, and Perform at the Customer level of company X.<\/p>\n

The Ericsson AXE10 Delay<\/strong>:
\nPrior to its introduction in 1976 the Ericsson AXE10<\/a> switchboard was delayed, due to a delay in the production of one of its key components. This raised an exception at the operational level (in the \u201cProduce\u201d stage of the M+O+P process. This \u201cdelay-exception\u201d was then mapped to the strategic level and turned into an opportunity for Ericsson to review the options for substituting the delayed component with something better.<\/p>\n

Due to the rapid advance of digital technology \u2013 represented by the box \u2206Technology in Figure 7, Ericsson decided to delay a bit further and redesign the switchboard in order to replace the delayed component with a digital version that had a much larger capacity. When the AXE10 came on the market a year later than initially planned, it \u201cslaughtered\u201d the competition by displaying vastly superior performance. In fact, the AXE10 switchboard became one of the most successful products in the history of Ericsson.<\/p>\n

The Ericsson supply chain expressed in business algebra<\/strong>:<\/p>\n

Using business algebra, the supply chain of a company can be modeled as a a sequence of relational threads (= chains of relationships).<\/p>\n

If we consider \\, S_{uppliers}, C_{omponents}, P_{roducts}, \\text{and } G_{oals} \\, <\/span>, we can write the supply chain as the matrix product:<\/p>\n

\\left| S_{uppliers} \\right> \\left< S_{uppliers} \\right| \\left| C_{omponents} \\right> \\left< C_{omponents} \\right| \\left| P_{roducts} \\right> \\left< P_{roducts} \\right| \\left| G_{oals} \\right> \\left< G_{oals} \\right| \\, <\/span>
\nDue to the associativity of the underlying matrix algebra, this supply chain can be considered, for example, as the product of the following four 1×1 matrices:<\/p>\n

(\\left| S_{uppliers} \\right> \\left< S_{uppliers} \\right|) \\, (\\left| C_{omponents} \\right> \\left< C_{omponents} \\right|) \\, (\\left| P_{roducts} \\right> \\left< P_{roducts} \\right|) \\, (\\left| G_{oals} \\right> \\left< G_{oals} \\right|) \\, <\/span>
\nHowever, the same product can also be considered, for example, as the product of the following five factors:<\/p>\n

\\left| S_{uppliers} \\right> \\, (\\left< S_{uppliers} \\right| \\left| C_{omponents} \\right>) \\, (\\left< C_{omponents} \\right| \\left| P_{roducts} \\right>) \\, (\\left< P_{roducts} \\right| \\left| G_{oals} \\right>) \\, \\left< G_{oals} \\right| \\, <\/span>
\nof which the left-most factor is a row vector, the right-most factor is a column vector, and the middle three factors are dyadic matrices<\/a> of compatible formats for matrix multiplication.<\/p>\n

These two ways of interpreting the Ericsson relational supply chain are depicted in the figure below<\/p>\n

The top-level “traffic light” products of the Ericsson supply chain paths:
\n\"The-Ericsson-AXE-10-Delay-1\"<\/a><\/p>\n

This figure shows the top-level Ericsson supply chain product as a formal matrix product of traffic lights, each one dynamically controlled by some form of change management process. In this way a company can have dynamic control over each separate path and manage its interactions with others more effectively and efficiently. As described above, one of the components, called \\, {C_{omponent}}_b \\, <\/span> in the figure, of the (at that time) soon-to-be-released switchboard was red-flagged for delay by the corresponding supplier, called \\, {S_{upplier}}_a \\, <\/span>. This red flag is reflected in the switch to red of the left-most factor of the sequence of traffic lights displayed at the bottom of the figure.<\/p>\n

The figure below shows the matrix product of the three relational matrices<\/p>\n \\, (\\left< {S_{upplier}}_a \\right| \\left| {C_{omponent}}_b \\right>) \\, (\\left< {C_{omponent}}_b \\right| \\left| A_{XE10} \\right>) \\, (\\left< A_{XE10} \\right| \\left| {G_{oal}}_c \\right>) \\, <\/span>\n

at the next level of detail. The traffic lights have been expanded to state diagrams that model not only that<\/em> – but also under what conditions<\/em> – the switch from green to red is occurring.<\/p>\n

The next-to-top level diagram product of the problematic supply chain path:
\n\"The<\/a><\/p>\n

As seen in this figure, the dynamic interactions are handled by message passing<\/a> between state diagrams<\/a> in accordance with the Unified Modeling Language<\/a>.<\/p>\n

The leftmost factor diagram is owned by \\, {S_{upplier}}_a \\, <\/span> and, when the [problems]<\/a> with \\, {C_{omponent}}_b \\, <\/span> occur, \\, {S_{upplier}}_a \\, <\/span> changes its status regarding \\, {C_{omponent}}_b \\, <\/span> of \\, A_{XE10} \\, <\/span> by transiting<\/a> from the state \u201cmeeting expectations\u201d to the state \u201cnot meeting expectations\u201d. Moreover, \\, {S_{upplier}}_a \\, <\/span> announces a delay of this component of \\, A_{XE10} \\, <\/span> to Ericsson by sending a “delay” message, which is indicated by the \/ symbol following the [problems]<\/a> indicator in the leftmost factor diagram.<\/p>\n

This delay message is picked up by the middle factor diagram (which is owned by Ericsson) and causes a transition from the state \u201cmeeting expectations\u201d to the state \u201cnot meeting expectations\u201d regarding the launching of \\, A_{XE10} \\, <\/span>. This transition, in turn, generates an “assess” message that initiates a learn loop consisting of “enquire” and “experience” – in order to figure out how best to handle the new situation.<\/p>\n

When [enough]<\/a> has been learned in order to carry out the assessment of the available options, the results of this learn loop are passed to the right-most factor diagram, which relates the \\, A_{XE10} \\, <\/span> to the \\, {G_{oal}}_c \\, <\/span> for it. These results in turn trigger a \u201chuman transition\u201d from “not meeting expectations” to “create new expectations,” a transition that sends a “redesign” message (not shown in the figure), which is presumably picked up by the corresponding Ericsson R&D teams – the teams that created the game-changing digital switchboard that was released about a year later (1976).<\/p>\n

\/\/\/\/\/\/\/<\/p>\n","protected":false},"excerpt":{"rendered":"

This page is a sub-page of our page on The EE(S+O+C)(M+O+P) Model. \/\/\/\/\/\/\/ The EE(S+O+C)(M+O+P) model: The EE(S+O+C)(M+O+P) model represents an attempt to model a larger context within which the EMEMO model and the TELLME platform can be positioned. It has its roots in PROLEARN D5.3 and D1.10, and has taken on increased importance in … Continue reading The Ericsson AXE10 Delay<\/span> →<\/span><\/a><\/p>\n","protected":false},"author":2,"featured_media":0,"parent":7505,"menu_order":0,"comment_status":"open","ping_status":"open","template":"","meta":{"footnotes":""},"class_list":["post-7507","page","type-page","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/pages\/7507","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/comments?post=7507"}],"version-history":[{"count":2,"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/pages\/7507\/revisions"}],"predecessor-version":[{"id":33654,"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/pages\/7507\/revisions\/33654"}],"up":[{"embeddable":true,"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/pages\/7505"}],"wp:attachment":[{"href":"https:\/\/kmr.placify.me\/wp\/wp-json\/wp\/v2\/media?parent=7507"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}