Welcome to Silverlake Group

Modern mathematics have proven that complex systems such as core banking systems cannot be effectively built using the traditional approach. Silverlake adopts the Symmetry & Group Theory approach.

Traditional approach's main focus is on programming and development methodology. Symmetry & Group Theoretic approach is unified, and all mathematicians think alike in terms of deconstruction, while allowing different approaches to construction.

In this way, Symmetry & Group Theory is able to place the highest emphasis on an organization's strategy and effectiveness, and at the same time exploiting the efficiency of traditional automation whenever, and only whenever applicable.

In mathematical terms, software programs are 'Mappings'. We can map requirements. Direct mappings are tedious because there are trillions of requirements. Since mappings are groups, Group Theory can be appliced to address the problem mathematically to extreme accuracy.

CORE
(Pure Group Theory)

LOGISTICS
(Transposition)

REPRESENTATION
(Gauge)

The arrangement of events is purely based on whether it can or cannot be arranged.

If the answer is yes, how that arrangement looks like is reflective of how the 'programs' and 'data' look like.

The introduction of 'space' and 'time' through Transposition.

Combines with CORE, it aims to emulate as much of the meaning of 'human actions' as possible so that as little is left to final programming.

The programming effort is reduced to the minimum through local and global transformations.

Combines with CORE and LOGISTICS, it aims to reduce 'human actions', irrespective of industries to mere 'scripts'.