http://www.extremetech.com/computin...itect-moores-law-will-be-dead-within-a-decade

I think we can already see this happening, Bloomfield / Lynnfield to Sandy Bridge (45nm to 32nm) was a significant and tangible improvement in terms of thermals, power consumption and performance.
Sandy Bridge to Ivy Bridge (32nm to 22nm) was almost no performance increase but with tangible power envelope improvements, tho I would suggest that 3D Transistors play a significant part in that, not so much the DIE shrink.
Some optimisation saw Haswell Improve on Ivy Bridge, a bit.
Going forward from here node shrinking may only see marginal returns, pretty soon perhaps nothing. We are already seeing diminishing returns.
I think that is also very clearly demonstrated by the flat lining of that graph.

.............That Moore’s law will continue until 7nm or 5nm is actually extremely reasonable. I’ve heard other engineers speak of being dubious about 10nm and below. But the problem is simple enough: With Dennard scaling gone and the benefits of new nodes shrinking every generation, the impetus to actually pay the huge costs required to build at the next node are just too small to justify the cost. It might be possible to build sub-5nm chips, but the expense and degree of duplication at key areas to ensure proper circuit functionality are going to nuke any potential benefits.....
I think we can already see this happening, Bloomfield / Lynnfield to Sandy Bridge (45nm to 32nm) was a significant and tangible improvement in terms of thermals, power consumption and performance.
Sandy Bridge to Ivy Bridge (32nm to 22nm) was almost no performance increase but with tangible power envelope improvements, tho I would suggest that 3D Transistors play a significant part in that, not so much the DIE shrink.
Some optimisation saw Haswell Improve on Ivy Bridge, a bit.
Going forward from here node shrinking may only see marginal returns, pretty soon perhaps nothing. We are already seeing diminishing returns.
I think that is also very clearly demonstrated by the flat lining of that graph.
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