In response to this it is common to see efforts being allocated to migrating and making improvements to their cloud infrastructure, others suggested going all in adopting new tools, and systems whilst others made strong case for starting with harmonizing, standardizing and enriching their data. On reflection the conclusion can be an add one in that the cases for investment can be competing, interdependent and complementary at the same time, depending on who is the observer. So which is it? Or can it indeed be the case that investments can be all three states at the same time? If so what is the implication of this on the decision make and the budget holder?
Michael Norejko, Data Engineering Lead, Cloud &Digital, PwC Poland
Michael brings 15 years of experience building data and analytics capabilities with a focus on aligning Data Quality, Master Data Management, and Data Governance initiatives as part of large digital transformation programmes. Successfully deploying LLMs is as much dependent on the compute as it is on the availability of data and a consistent ontology that defines the business.
This is not some take on quantum superposition but a take from interdependence theory developed by Harold Kelley and John Thibaut, which we can use to help illustrate how investments can possess all three qualities simultaneously. In scenarios where there multiple cases for investment doing simple cost benefit analysis is not sufficient and as such we need to understand all possible interdependence between cases for investment.
As an example lets consider a consumer goods and detail business that needs to make two major "investments" (decisions/strategies) to stay competitive:
The outcomes for the company from these investments can be analyzed through the lens of Kelley and Thibaut's matrix approach, where the "actors" are the two business functions (or the decisions themselves).
The Interplay of Investments:
A simple payoff matrix, can model the strategic decision of two actors (e.g., Department A and Department B) to share or not share their budgets, where the scores represent payoffs (utility, project success, bonus points, etc.) for each actor, with the format (Payoff for Actor A, Payoff for Actor B). The assumption is that sharing budgets allows for larger, more impactful joint projects (complementary outcomes), but not sharing allows the actor to maximize their self-interest regardless of the other (competing outcomes).
| Actor B: Shares Budget | Actor B: Hoards Budget | |
| Actor A: Shares Budget | (10, 10) (Mutual Cooperation: High Joint Gain) | (3, 12) (A exploited; B maximizes gain) |
| Actor A: Hoards Budget | (12, 3) (A maximizes gain; B exploited) | (5, 5) (Mutual Defection: Suboptimal) |
In such scenarios, the framework of Kelley and Thibaut helps illustrate a situation where optimal decision-making requires anticipating the partner's actions and the joint effects, moving beyond simple individual cost-benefit analyses to a more complex understanding of strategic interdependence. Extrapolating this to whether one should invest in software, cloud or data led us to the conclusion that a decision-maker should avoid treating "cloud," "software," and "data" as isolated or purely competing investments.
Instead, they must be viewed as highly complementary and interdependent components of a single, integrated system. The key takeaway is that the highest value is generated only when the investments are made and managed holistically.
In summary the investment choices are therefore as follows:
The best course of action is therefore to adopt a holistic approach that prioritizes the entire system of cloud, software, and data, using behavioural insights to ensure collaboration and alignment across the organization rather than falling for myopic, and competitive internal battles for capital. As the team and I have adopted the point of view that senior execs that face such predicaments ought to evaluate key strategic initiatives and cases for investment in software, cloud and data holistically, starting by identifying key incentives, opportunity costs and trade-offs.
Mariusz Chudy
Marek Chlebicki
Mariusz Strzelecki